Class 12th Introductory Microeconomics CBSE Solution
Exercises- What are the characteristics of a perfectly competitive market?
- How are the total revenue of a firm, market price, and the quantity sold by the firm…
- What is the ‘price line’?
- Why is the total revenue curve of a price-taking firm an upward-sloping straight line? Why…
- What is the relation between market price and average revenue of a price taking firm?…
- What is the relation between market price and marginal revenue of a price taking firm?…
- What conditions must hold if a profit-maximising firm produces positive output in a…
- Can there be a positive level of output that a profit-maximising firm produces in a…
- Will a profit-maximising firm in a competitive market ever produce a positive level of…
- Will a profit-maximising firm in a competitive market produce a positive level of output…
- Will a profit-maximising firm in a competitive market produce a positive level of output…
- What is the supply curve of a firm in the short run?
- What is the supply curve of a firm in the long run?
- How does technological progress affect the supply curve of a firm?…
- How does the imposition of a unit tax affect the supply curve of a firm?…
- How does an increase in the price of an input affect the supply curve of a firm?…
- How does an increase in the number of firms in a market affect the market supply curve?…
- What does the price elasticity of supply mean? How do we measure it?…
- Compute the total revenue, marginal revenue and average revenue schedules in the following…
- The following table shows the total revenue and total cost schedules of a competitive…
- The following table shows the total cost schedule of a competitive firm. It is given that…
- Consider a market with two firms. The following table shows the supply schedules of the…
- Consider a market with two firms. In the following table, columns labelled as SS1 and SS2…
- There are three identical firms in a market. The following table shows the supply schedule…
- A firm earns a revenue of Rs 50 when the market price of a good is Rs 10. The market price…
- The market price of good changes from Rs 5 to Rs 20. As a result, the quantity supplied by…
- At the market price of Rs 10, a firm supplies 4 units of output. The market price…
- What are the characteristics of a perfectly competitive market?
- How are the total revenue of a firm, market price, and the quantity sold by the firm…
- What is the ‘price line’?
- Why is the total revenue curve of a price-taking firm an upward-sloping straight line? Why…
- What is the relation between market price and average revenue of a price taking firm?…
- What is the relation between market price and marginal revenue of a price taking firm?…
- What conditions must hold if a profit-maximising firm produces positive output in a…
- Can there be a positive level of output that a profit-maximising firm produces in a…
- Will a profit-maximising firm in a competitive market ever produce a positive level of…
- Will a profit-maximising firm in a competitive market produce a positive level of output…
- Will a profit-maximising firm in a competitive market produce a positive level of output…
- What is the supply curve of a firm in the short run?
- What is the supply curve of a firm in the long run?
- How does technological progress affect the supply curve of a firm?…
- How does the imposition of a unit tax affect the supply curve of a firm?…
- How does an increase in the price of an input affect the supply curve of a firm?…
- How does an increase in the number of firms in a market affect the market supply curve?…
- What does the price elasticity of supply mean? How do we measure it?…
- Compute the total revenue, marginal revenue and average revenue schedules in the following…
- The following table shows the total revenue and total cost schedules of a competitive…
- The following table shows the total cost schedule of a competitive firm. It is given that…
- Consider a market with two firms. The following table shows the supply schedules of the…
- Consider a market with two firms. In the following table, columns labelled as SS1 and SS2…
- There are three identical firms in a market. The following table shows the supply schedule…
- A firm earns a revenue of Rs 50 when the market price of a good is Rs 10. The market price…
- The market price of good changes from Rs 5 to Rs 20. As a result, the quantity supplied by…
- At the market price of Rs 10, a firm supplies 4 units of output. The market price…
Exercises
Question 1.What are the characteristics of a perfectly competitive market?
Answer:A perfectly competitive market is that type of market in which there are large number of buyers and sellers engaged in buying and selling homogeneous product without any restriction on entry in and exit from the market.
The characteristics of search market are -
a) Large number of buyers and sellers - The buyers and sellers are so large that a single buyer or seller could not influence the market price. A single purchaser or seller is just like a drop of water in an ocean.
b) Homogeneous product - It means all the forms are engaged in selling homogeneous product that is a products which are identical to each other or are standardised or say which can be substituted with each other so the buyer is not at all ready to pay any extra amount for the product who's close substitute is available.
c) Free entry and exit - The firms are free to enter into the market and to leave the market. The firms who have the chances to earn more profit enter the market and the one who suffers loss leaves the market.
d) Perfect knowledge - The buyers and sellers must possess complete knowledge about the prices at which goods are being bought and sold and also the price at which others are prepared to buy and sell.
e) Transportation Cost - The transport cost is either Zero OR negligible.
f) Perfect mobility of factors of production - The factors of production are perfectly mobile between the industries.
In perfectly competitive market the sellers are price taker not the price making. However perfect competition is purely a myth, this type of market do not exist.
Question 2.How are the total revenue of a firm, market price, and the quantity sold by the firm related to each other?
Answer:Total revenue is defined as the total sale proceeds of a producer by selling corresponding level of output therefore total revenue can be defined as the total sales proceed of the seller by selling the number of units at a given price.
In a perfectly competitive market the firm is a price taker so it can't influence the price hence it can change its total revenue by changing the quantity of output sold.
TR = P X Q
Where,
TR - Total Revenue
Q - Quantity of Output sold
P - Price
The total revenue curve is give below –
![](data:image/png;base64,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)
It touches the X-axis because the TR is zero if zero output is sold.
Question 3.What is the ‘price line’?
Answer:Priceline is the graphical representation of the relationship between the quantity of output sold and its price. It is a horizontal straight line in case of perfectly competitive market where price is equal to average revenue and marginal revenue.
![](data:image/png;base64,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)
Question 4.Why is the total revenue curve of a price-taking firm an upward-sloping straight line? Why does the curve pass through the origin?
Answer:Total revenue is defined as the total sale proceeds of a producer by selling corresponding level of output therefore total revenue can be defined as the total sales proceed of the seller by selling the number of units at a given price.
In a perfectly competitive market the firm is a price taker so it can't influence the price hence it can change its total revenue by changing the quantity of output sold.
The total revenue curve of a price taking firm is upward sloping straight line because in perfectly competitive market the firm is a price taker and so the price or average revenue is constant. Due to this the total revenue increases proportionately with increase in the quantity of output sold. Total revenue curve passes through origin because if quantity of output sold is zero then total revenue will also be zero.
![](data:image/png;base64,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)
Question 5.What is the relation between market price and average revenue of a price taking firm?
Answer:In case of a price taking firm, the average revenue is equal to price. Average revenue (AR) can be defined as total revenue divided by the quantity sold.
Therefore, average revenue may be defined as revenue per unit of output sold.
AR = TR / Q
Where,
TR – Total Revenue = P X Q
AR – Average Revenue
Q – Quantity of Output Sold
AR = (P X Q)/Q = P
With help of following table we can understand this
![](data:image/png;base64,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)
Question 6.What is the relation between market price and marginal revenue of a price taking firm?
Answer:Marginal revenue is the change in revenue with every additional quantity of output sold. It can be calculated with help of following formula
MR = TRn+1 - TRn
Where,
MR - Marginal Revenue
TRn+1 - Total revenue on sale of (n+1) quantity of output
TRn - Total revenue on sale of (n) quantity of output
In case of a price taking firm the market price is equal to marginal revenue. Therefore, in perfectly competitive market -
P = AR= MR
With help of following table we can understand this
![](data:image/png;base64,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)
Question 7.What conditions must hold if a profit-maximising firm produces positive output in a competitive market?
Answer:The following three conditions must be satisfied if a profit maximizing firm produces positive level of output in a competitive market –
a) The marginal cost should be equal to marginal revenue (MC = MR). It will be called equilibrium output level.
b) The marginal cost should be more than marginal revenue (MC > MR) after equilibrium output level.
c) In short run the prices must be greater than or equal to average variable cost (P ≥ AVC) where as in long run the prices must be greater than or equal to average cost (P ≥ LAC) at equilibrium output level.
Question 8.Can there be a positive level of output that a profit-maximising firm produces in a competitive market at which market price is not equal to marginal cost? Give an explanation.
Answer:There cannot be a positive level of output for profit maximizing firm when average revenue is not equal to marginal cost because the output will be produced at equilibrium, where marginal revenue is equal to marginal cost.
In case of a perfectly competitive market AR equals to MR and as AR is not equal to MC so MR will not be equal to MC. Hence there is no equilibrium and there cannot be any positive level of output.
We can understand this with help of following graph –
![](data:image/png;base64,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)
• If price is more than marginal cost (P > MC, Point H)
In given graph at output OQ1, the price is HQ1, which is more than the marginal cost is lQ1. As we can see that OQ1 is not profit-maximizing output because the firm can increase its profit level by expanding its output to OQ2, where price and marginal cost are L i.e P = MC
• If price is less than marginal cost (P < MC, Point M)
In the given graph when OQ3 quantity is sold at the prices NQ3 the marginal cost is MQ3. Here we can see that even at OQ3 the firm is not maximizing the profit because the profit can be maximized at OQ2.
So, there cannot be a positive level of output for profit maximizing firm when average revenue is not equal to marginal cost.
Question 9.Will a profit-maximising firm in a competitive market ever produce a positive level of output in the range where the marginal cost is falling? Give an explanation.
Answer:A profit maximizing competitive firm will continue to produce in the range when marginal cost is falling till the marginal revenue is more than marginal cost. So long as the profit tends to increase and equilibrium output is not reached, it will be reached when marginal cost is equal to marginal revenue.
Therefore, a profit maximizing firm can produce a positive level of output in the range a marginal cost is falling. However, it will produce positive output as long as marginal cost becomes equal to marginal revenue that is up to the equilibrium point.
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)
Question 10.Will a profit-maximising firm in a competitive market produce a positive level of output in the short run if the market price is less than the minimum of AVC? Give an explanation.
Answer:No a profit maximizing firm will not produce at a level of output in short run when market price is less than minimum average cost because equality between market price and minimum average cost indicate the shutdown point. So a firm will never operate at a price less than minimum average cost.
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)
In the given graph –
At Price S, and Quantity M
TR = OS X OM, which is represented by the OMRS
TC = SAVC X OM = OP X OM, which is represented by the OMQP
Profit = TR – TC = OMRS - OMQP
As we can see
TC > TR, so there is loss, which is represented by PQRS
Thus the firm shall stop production whenever Price/AR < SAVC
In short run, at profit maximising level, AC ≥ SAVC
Question 11.Will a profit-maximising firm in a competitive market produce a positive level of output in the long run if the market price is less than the minimum of AC? Give an explanation.
Answer:No, it is not possible for a firm to produce positive level of output in long run if the market price is less than average cost because in long then there is free entry and exit of firms which leads to generate normal profit as their earning so if any firm is making loss in long run it will exit and stop production.
Question 12.What is the supply curve of a firm in the short run?
Answer:In short run the supply curve of perfect competitive firm is the summation of the upward sloping portion of short run marginal cost when price is more than or equal to the minimum average variable cost and vertical portion of price axis when price is less than minimum average variable cost.
When price is more than or equal to average variable cost at market price
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)
At market price P1 the 3 conditions for equilibrium are being fulfilled
• MC equals to MR at d
• MC is upward sloping
• Price exceeds the minimum of average variable cost
At this price the firm is producing profit-maximizing output Q1, here the supply curve is regarded as upward sloping part of marginal cost.
When the price is less than the minimum of average variable cost
![](data:image/png;base64,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)
At price P2 which is lesser than the minimum average variable cost, at this price, the firm cannot produce as it cannot even cover its variable cost and so it will incur losses, which means that the form would produce nothing. Thus the firm will not produce anything at this price and thereby the quantity supplied will be zero the firm's supply curve is indicated on price axis.
Question 13.What is the supply curve of a firm in the long run?
Answer:In the long run as there is no fixed cost so the perfectly competitive firm supply curve will be the summation of upward sloping portion of marginal cost above the minimum point of average cost (when price is more than or equal to minimum of average cost ) and the vertical portion of the price axis (when price is less than minimum of average cost).
When price is more than or equal to the minimum of average cost
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)
At market price OP which is more than average cost, MC is equal to MR at point N. MC is positively sloped at this point of intersection. The price is greater than minimum average cost so the firm is at long run equilibrium producing a few units of output supply curve is represented by the upper portion of marginal cost curve above minimum of average cost.
When price is less than minimum of average cost
Now suppose the market price faced by the form is OP1 which is less than minimum average cost. At this price the firm would not produce any output because producing any output will result in loss. Therefore the firm will not produce anything the supply curve in long run for price less than minimum of average cost is represented by vertical part of the price axis.
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)
Question 14.How does technological progress affect the supply curve of a firm?
Answer:Technological progress results in cost saving and increases supply so it is a positive function.
If the technology available to the firm will appreciate, the firm will be able to produce more units of output with the given level of input which will reduce the cost and the marginal cost curve will shift downward to the right which will also shift the supply curve towards right.
Thus with technological advancement the firm will supply more output at the given market price.
Question 15.How does the imposition of a unit tax affect the supply curve of a firm?
Answer:The unit tax is a tax imposed on per unit of the output sold. Due to imposition of unit tax, the cost of production per unit of output increases which increases the marginal cost due to which the supply falls and the supply curve shift towards left.
Let us understand it with help of the following graph
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAYAAAAEeCAIAAAAMyVXbAAAAAXNSR0IArs4c6QAAAAlwSFlzAAAOxAAADsQBlSsOGwAAMidJREFUeF7tnXn8V0X1/10gVNTMLBURN6LULFsMFzBSyoXSLEOhBc0kUcslgTI0NTUIyjLTUgTMBQujUjIylxJSzNJc0lwwIjK10jBRXKrvM+fX/d3He73vmbn3ztz7un98Hp/P+zNz5sxr5n3umTNnWfM///nPGnqEgBAQAmUgsFYZg2pMISAEhMB/EZAA0j4QAkKgNAQkgEqDXgMLASEgAaQ9IASEQGkISACVBr0GFgJCQAJIe0AICIHSEJAAKg16DSwEhIAEkPaAEGiBwJe//OU1X36a/7d48WLzr0ceeST9X/OheWgjWLMgIAGUBSW1qR0Cy5Yt22677Zj2lVde2TD5M8880/wreYxImjZtGm695hk+fHiDeKodgtkmLAGUDSe1qiUCEyZMmDNnTnrqiJWf/vSnyKD0h4cddhgtJ02alHyIDNp2221riVlvk5YA6g0vta4VAmPHjkXcpHWZq666ap999hk4cGBa/Vm6dOlJJ51UK2R8TVYCyBeSolNBBIYNG8Zpa8aMGcncJk+ejL6Tnuott9zCn9J37JZfAsgON/WqCwLjx4+/4IILzGyNPejQQw9tmHyDSagu0PiYpwSQDxRFo7oIHHzwwYnowR6Erad5rhzB2gFg7NO6FGuHjwRQdb86mpkPBDhbYfRB9BjzM1ahBqqDBg3ik5Z3XsgdzNUtZZYP1qpAQwKoCquoOeSKAEYfRM/RRx+NJMIq1DCWOZFhnG7mgcYLFy7MlbfYiUsAxb6C4j93BIyIQQY1mJ+TgefOnYtxOu0xNHjwYPkBZVmY+ATQiBEjskxMbYSARwTMMarZ/GyG4PNFixaNGTMm8YTmyKZ7sSz4rxldSlbW+MUXX+zTp0+W6amNEGhA4IYbbth7772LhIWzG5aj5rNbkTwEO1Z8GhBQ/vvf/w4WUDEWOALFX0idf/75kj7tdoUEUODfF7HnGYHiBZDnCVSLXJRHsFWrVq233nrVWgjNpiAE1l133eeee66gwTRMNwSkAXVDSP+vEAK//OUvd9xxxwpNKPqpSABFv4SaQHYEEEAyx2SHq4CWEkAFgKwhQkEAA5AEUCiL8TIfEkBBLYeYyRcBCaB88e2dugRQ75ipR5wI3HHHHQMGDNhss83iZL+aXEcpgP71r39VczU0qzwRkPqTJ7qWtOMTQHhCyxHRcrXr3Q0BtMcee9Qbg+BmH58AAkIJoOD2UQwMSQMKcJUkgAJcFLHkH4H77rsPF8RtttnGP2lRdEBAAsgBPHWNBwF5AIW5VhJAYa6LuPKMgM5fngH1RE4CyBOQIhM2AhJAYa6PBFCY6yKufCLwhz/8YfXq1dtvv71PoqLlA4H4BBDX8PID8rH0NaJB0eSyIjBIzNquxjwLsO+++yZJFKlGX6Ml+d9U4xNAcK5r+BruVJcpv/TSSxRrd6Fg3ddUUqV7c415RA+fJ+Xkb7zxxuY21uPG0lECKJaVEp/2CNx8883vfOc77fs79LzwwgtJZY8Mgoc0GfK0Us4wXTOD39vlnHYYP/SuEkChr5D4c0SAQxAZ7HbaaSdHOhbdsXxTs/Ad73gHMigpr2ro8CclwyxoVqyLBFDFFlTTaUQA1WPPPfcsBRfKxqP7UB4DGZQ+hZm0sAMHDiyFq6AGjVIARVfJI6glrxszv/jFL0o8f+21114AnpRXTYNPaH7d1qJ5vvEJIAWjatf2hAACqBQNyJy/TGl5HiQRpQ3T1QofffTRdhNhk9fkUiw+AcSa6Rasp29gnRs/9NBDXIHtsMMOxYNwxRVXMCiWZnPRTulU/jQVnI3us2LFipZc0ZhSq8UzXMqIEkClwK5BC0KgxPMXZmb8j5Jbdn7BHsRde7sTWYJIrSwM8QkgOSIW9N2txDB5nL86HJ0SzIxHT3L+Mp9zF5acwqhWyO9cxidd+F1+QHFsOh3B4linALjMwwNo6tSpXWfGuBy+GsrDm7swcwrjX2g6aEmJJ/TWW29dQz+g+AoT9u3bl/LepZgVu247NQgKgfvvv3///fcnEMwjVxiV3vSmN+Vd2hBVaPny5ZMmTfLIeZik4juCgWOtDslh7psouMrDADR9+vSJEyfmOn10ojFjxmC0NrEa1X7iE0C6hq/2jvQ4O+/nr3vuuWfevHl5KyZpu7VHNMIkFZ8AAkfZgMLcTKFx5d0C/c1vfvP4449ff/31Q5tpvPxIAMW7duK8EwL33nvveuuthyXYF0x//vOfZ86cecwxx/giKDogEKUAkg1Ie7crAt4NQKg/SJ9NNtmk69BqkB2B+AQQNiB8W7PPUC3riYDf8xfXXkYA1RPM/GYdnwACC2lA+W2IylD2qwEhfQ444IAhQ4ZUBp9AJhKfANItWCBbJ2Q2lixZQg34rbbayheTlVR/iHdtly6WSFrzr3T0LGAmbpP8YpKKOD7xCSAmrFswx1WvfPef/exn7373u31Nk7DSwYMH77rrrr4IBkJn2bJlxkjfHAJCsrQG+70RSenoNrLcNogni3lFKYB0BLNY6Vp18SuASKt65JFHVhXACRMmzJkzJz07xApxag0JGwlko2XaB4qvYUOsiQVE8QkgHcEslrlWXZ566qlf/epXvjQgSqoSfTp69OiqYjh27NiGREUmkX46YaPJbXTSSSd5ByE+AaQjmPdNUDGCRv1Zay0/e7va6g9LT8EiTlszZsxItgFRIOg76V1Bbln+dNd3mnean0UqeAfrCFYw4HENd/311/tSf8gZhn1k/PjxcSHQK7dMMMmZb+xBzXH5Hl060+zFJ4B0BOt1e9WtPRrQyJEjvcz6oosu4sv5yle+0gu1YImYvEVG9GAPwtbTzCpHsDz4zyqAsEuRMIm7AHMPxy/82fUejsKPXR+LWakyqgVoNely99139+nTx1cOVgRQhc3PyZZIcuYb8zNWoYbdMmjQID5xv/OyPILhL4ACdvvttx9yyCHcw/HwC39yD9dTDjfm1sBB8yddvyfSgLpCVOcGHu+/vvOd77zlLW8h+0/4eCIoTz/9dBc+TbZGtArMz81lrM2JzKRS8/ykY/9b/v7jH//4Va961aJFi5r/y4ft/tWSFKw3fN78SVd+iDBkZ3Rtpgb1RIDvz/z5873MnaR33//+972QypUIJyYEJQpBr6PQEcUi6WUkC/nwzSd8u/mTk5f50+TJT/7LJ/RN/tvr0P9/0K49WdFvfetb7ZrBENpQVyKmgRcB1L9/f46pGUdUs1ohsHr1ai6//vnPf7rPmtv3173ude50cqXAeRP3yI9//ONER1oM1CCAjOknodMggBKRlGhALZWSXtloVEma+zPe3/72t3Z0+Vd2LcaXAJo1a1av81T7OiCwYMECym95mSnf6oaaFl7IeiRyySWX9OvX7xvf+IZHmsWTymSEfvWrX93u4NfhX57PiilyRpnSIwQaEPB1//XXv/519uzZRxxxRLAIkxcN+Uhy9GOPPTZYJrMw1l0AcdK79tpr29HiIiy7g8Db3/72tNG6p74JAzJCZ1nXerbxZYG++OKLkT6lvFy7LtwDDzxApWlOHhh99thjj67tQ2/QVelC0CJifvvb3za35EP+lV1TNXYsjpp0OfnkkzFgZ++bjE5CTJxTu7IdYwMAoXBdjJyHwDP1Kqg46oUTdvWtt97qhZRfInyDNthgA7yW/ZItkVp3GxCyFs0FwdFgbMYyzYf8q4OFqHli9DIaU0+SK02HBcBrs0TI8hua7fWGN7zh2WefzW+IClOm1N+4cePcJ0jaeVQMdzreKRAIyreGY5d3yiUS7C6ADHOoKlyHpRlF/UnfyRU2hw033JDkLIUNV/BAn/70pw8//PCCB63GcAceeOBll13mPpf99tsvND8PSpsRXIK/8pNPPuk+waAo5FuYEA/GdkdQ69om+MWfffbZFU6OSf3MT3ziE5WPP/Jrm+ACnrP53//+d8ewCS62EUDkn/fLngu1H/zgB2yGE0888XOf+5wLnUD7ZhGH+CKmLc38zidZOnaYc5buLduww84991zr7uF3xLi49tpr800In9VwOOTc1KCh2/GGBnrKKafY9c2jF8xsueWWP/nJT/IgHgLN7rdgXIGNGjXqPe95DwcuXI/4ye980uFqLJE7zTOEArYkLNAu8hiyLt0D74tZ7ZxzzsEpPnA+g2KPN+J73/teR5bIPG/uvxzpeOn+l7/85X3ve99dd93FC4mASi80QyTSVQryfWj2hOYTPu/at10DgLDuu9FGG/H9tO4eS0cCAikBHAu3pfNJtRwMJY5s4NSX3a3fcazO3a+++mpu9L7whS/kOkoIxLsLgnbCwlqIYL12EV4IoK9+9ashYJcrD6T122abbaKIRcoVhyzESQA0dOjQLC07t9l5552vu+46dzqOFDh2bbHFFsggRzpRdO9uhN54441//etfNyRDIzAfIYJNvrNS19UITYNerdHw8/nPf/4zn/lMiPqkV54WLlzIjdgdd9yx+eabeyVcNWIYaNkVU6ZMcZkYseBYBn7zm9+4EHHs+8c//vGoo45aZ511cDShqocjtTi6dxWTrAqyJh14xu98wudd+3Y1QluoUXjrTZ8+vevQ1Whw6qmnvv/976/GXPKbBVGjiGlH+h/60IfKde/Ajo7v9VlnneU4kbi6dz+C4WfI/UKDKOGTnvwPPYLCu27q1KkeCQZOCgcQC3/xwCflkT3yz7/+9a93JPjwww/jX/bCCy840rHuzjmAQ0YIB0DrKdh17H4EM6KHO697773X/P7GN75x//33z67gcV6jroBpv/322zuG2GBu5PxVTZ+IVpjy3XjrW9+KRWDEiBHZMa9PS3YC4YG4hrlMGSIvvvhiOjG7C7We+hLbxbFr00035WIH+2ZPfavQOIvcSnv9oPhwBMueiKj5xj3L2a0DVzVUUymMxykDs3SWxapbG9QflCCXWVPnkk11//33uxCx63vppZeS36pKsV294tD9CGZivgxd5A4mGCN3s/gicnagPa5DRmDxk9/tYlCTiaEBffGLX+x1nrG3R0XHSBH7LLzzT7mYHXfc0ZEssc2lGNpweiR3NTXsHfmPunt3AYTfcxLzZVKooQEhWbJcpbdM2Er3dCLIXuFDAJ1xxhm99qpAe4xBHDQqMBGPU6BUnrvjMrEvZDLzyFVXUrgX7rbbbh/72MeqEXicFMxoOfG0BbnZmtldAKUvqhAoiVNilgusdm2y9G23iq95zWtOO+20rmtcvQY42jF3jHHVm5r1jHiTOd5/EVy+0047WTNg0XHmzJmE2gSVyZAvtct3ykSq86Vujk7nw3SIDL83tOlBAOFACDmTGChjJlYEVrO1yFED4ktYBw/RljubuEQK5uKkb7Hvq9fl5ptvfvOb3+w4rzFjxnz96193JJK9O2GlJJBfsmRJ9i65tuTij+Szu+yyCw5Q1gOZQxLChRNSmkhDzumW9LsLIOgaxQkv9eToxIdZnNaND1HDwI42oNe+9rV4x1iDFXtHhC9BT7HPwgv/J5xwgst7Gx6WLVtGkZVVq1Z54aczETKcIXoQQFS1K2C4LEOQeB/tj6jDLI3btUly15t0g+lmLXWiBjrdBRAqT7PhGQHUMkdiA3UUpQahSANHrxYuLPGEdoEs9r4HHHCAu+EjdhDgn2gpXENcJvLZz34WKeZCIWNfPP7xb6Z6V8b2BTQjoBKW3AvMJJnCjCWooapP18oZ3QUQWEAaQlkkTkvg4MmUM+TJcnfWGX1c1PHaKGCFgh3iscceo1JlzcPEfvjDHzrmLXz++edJ7YIbTq4LjZJFUDsJJPIeKPssnn76aUKdqSr6u9/9Lnuvdi3TqU3RSxKLT3NVn5YUMgmg1j0zRLQn6VzT6YQcvagRQLy43IGLmgJhYriu4OEZ9SxcmB89enSHcnVZKH/ta1+j4GeWltZtyKyIjAvKa4TAXXzKiJ6znlS6Y4OUQcNACTJmX/MvDxoQ+kvnuhcdlBrOX9iADEPmfGjiyJrPZdnhIDJz8uTJ2dtXteWXvvSlvffeu6qz6zwvXmxcJK1cudJl+qTf/vnPf+5CoUNfMjRSVJ6yzvkNYcE5ewZnayrTWPRt2cXUMmx4jI2l4UTWbsTuoRjEXjFMc6ZLpIAReBwHTOno5icdSY+/vBFDGSPp27mZk6ngwx/+cIc4+yr4p2ebA7CjD/Imz9a8Oq3OO++82267DTdi6yl973vfI4k90sGaQoeOVAf61Kc+NXLkSO7a2fZ5DNErTSqdEfBBzVjUxobMFr2SSrdndgiBdEILkzsNDZ2f6d/bjtJVFiY6VUNLo9F0ftJt2v3ejUbj/zE94n7Wa69KtseKwQVqHbIjNSwfXnyOxsR3vetdHhWBNHvcD+ApkhNxu22MmyV5XR1DoJqHNtdeDX426Q+NEpQ+7vB7z35AdnM2vTi7NTsuOmZTRAMiGNWFqyr1xbSJX0KtDNJ33nnn1ltv7bKIOBC5B9A3M0Aab+ziH/zgBwm9dmHPb1/8NlCTsdn7JQu1lm4+Ruikb7rTuo+NJ7QL37ymEhFo2DIek9YXajCDJ14xV6cuEy+yLzkccGZxcSQrklv3sVh9x5c5zofes/qSS2ittdbiOOw+QV8USG9G1gru4Cjy4Yumdzrdj1GOQyKDjC8icgd/ItwXXaSPEUAUxnbkqmLdCackz0lZGZqKBBPPXRL3ZE/G0Mzbgw8+CAXyz/tiG/MKu5oqyY5BIb74MXSuuuqqKMK2cxdAfmGFGjZvLHzeycZOEOdMbH6xz6Ir/+QqpT5f12YdGnADjdHUhUK6L4dfjJKh+YVwQcQpFUuwr2nmRydKAXTsscfmh0i8lD/ykY9w0xEv/1k4R5t2KZLFNRDHVS/+UyQwQxPHyhlUeDA2wb322ovMLdRozIJn6W261wWzuKXjepiHi4A87iCT63wLxkrvgr2G9Fc5scG1NKEJ5KvNiX7pZG+88UaOYC5FsowCRbkRx7n86Ec/4sxLMg3sCVRSdaTmq/sll1xCuBn84GSAB4wvsvnSyUkEsjAmbZB3+uiWLn6M3vnpiSA1l0mglV/qXxz/uXAlg2JPXMXSmAACx8h1XGDIYeYy33/84x8s4pAhQ/K4V7Jm7KWXXvrkJz+J3+PixYutiZTSMb4jGAIo6oMGimGuztxk2MNLmEDnUvZTfoP+6U9/IniSM5T1EGiIJHWz7k7Hyy+/HIsPJy/OXy50/PblTY/oQQCFE2effYLxCSD0Z7DOPsMAW3Jvgr3mbW97Gw4pebCHKg5KpSQ5zmM6hiaG1eOOO86FPhdV1g5T3GRzec8BBy9nFx689yUkAKuWe1C7d8YyEoxPAKFFk1Ql4/RCbsamITAnp+RqHFWIOXzooYdCRiA7bxx81l13XQqEZO/S0JIgTOvMh9/+9rcJRQotCQx56Q466CDiAcOJs7dYnVyM0LlarTBC52fHzZXzBuLjxo275557SIkwbNgwas/6HZqE51jKcEIjkatfyqVQO/fccwkA7BwU3ZkxzM8ozr0yj9MQ+eo5u3H1duaZZ/baPb/25MakWBP2RAQrBqn8BsqdsoXQKrcLu/CII44olwe/o/PdwLpBpLJfslBDP6eI2/Lly71TLpIgN1/41BHoYD0ol4NQwFLbEwWC7Pr06RNgIYCJEydutdVWjtFwPUGRX+P4NCAc3quhASXvFmzqqELcX2AiTao/ennzsFNRHNCDksKQXsgWTISYcpDhAGU9LoHvgIxtPiMFws0YkWrxBLgEVQKTfbLnnntij4fDnoqDZpx4Cc3yk205UUbh5PCSE/FyyRKgxA7wHk9EQiwM3o8//ni5s7Menbc9CZWtuxMShSLzxBNPZKTAUatfv36O9/0Zx+qpGaYoJhIgYz3NoqFxfEZoBBAFlVzmHHJfDhq8ewnZdTlxNE+Q5O1Uv4oxWAyh7Fg1kNiLjOkTUHl23XXXD3zgAy7W7jx2Fx6Phx12GF7gjjVg8+DNkWZ8AohECh/96Ecdpx14d751vOvwafbI55QpU3bffXeukzzSzJsUXj/Ybm6//XbrgdD7OHl1tYLR4PDDD8d34bLLLrMeK6eOVC4jeWNV4x/jE0AsBk40OS12OGS5W6X6BZnDSf3niyvMGRB08eXzxUlGOvj+OPp8cXfetewMpnrOXLQM0JGP8yA5JKrq2s42iE8AEYODYTXjDo69GcnbNthgA4910DBLY8UMOUFMsmQ4MaEGYnC1XkTKP6y//vod3GSuueaanXfemTMXxl3rUXLqSFQNBeCwNONIkdMQIZCNTwDtsMMO+KSGgF0xPPANJLKX8/9NN93kZcQzzjgDH0U8j7xQy48IVg9HL02s75T9bMnhfffdxy7iZUbcZn5TsKaMk2po5TSs59K5Y5QCKO9qKjlh7UKWAi+kXkV/cSGS9KU8ef/+/a+++mov1PIgQnwTuXfxALImTrgW9qO77rqrgQKWeMzS+FUHVS0nYRIjHZe8xHzkFKZjjWdOHeUHVILrg8WQ2N15afPlwbEQr1wLCukueHLy5seURipFR1I5dcf6w81d3759relzXU05QKI00xSw62NpxiORcw1WeWviOXUkywfV7qn4RnJFrHU5jRIW2ZwEW35kcUgj31J+9AOnPG/ePPIBYFh1v1Nnl2PRD7DIGpZXopwcF4K0JGn7PUofUYTozgGae8xMCbJHOIasljquSMvu8R3BeKc5JuXMA8ciaeIVwiGCyxFchB3HffLJJwETTSEcSydikTspR0+c6dOnk6fZgEME/NChQwna5D7bEa6culOeDMUHc1VEF5S+oIhPALFUXFv4mr8FHaJhZ8+ebdHRbxd80sgNiGsP4YiOlM866yxKWc2fP9+RjpfuZBQl9NSFFOXSsJdhZUdbBB+kT1BVuhqmxkmTdwk2Ppcpx9s3SgHkrp+7LBgp9Ti5+LIHu3BCX1L/EKmATcfxZh27EmcWiuo58uPYfcaMGe6p9TnB4WqATzP1C7/73e86spRfd7KGUkeMzeziapAfe8VQjk8A4bjh6JvvjixXFdSfGzVqVAgBVlwVUZWBrFR8e12m9thjj/Fl4Htb1v0Lqhx3c4Tjusxi1qxZuD5zi0RdGhc6efcl4g9V2lHXy5vJAujHJ4DYWwceeGAB0HQdAn0Bq6Ev95yuw3VuwH0zsBB06pilgS8wxzGKX5NywJGlnrqvWLGCim/WXjnU+eLLzBUhVZswafU0dMGN8TDkDUpt6GDN4UUCEp8AIg8TMQpFYtRhLApd41FCVcxA+MHYQbAu9+sulWfIGItBlJi7IvOuE4KLh6QFjDg6E2uKvzhWZ8xYZFYii5gFnWK6GA9Du5kWw2HBo8QngHjJk+CmYJg6DIfqAUvHHHNMOCzhQMwxBAXtmWeeseaKnHs4nRMNQJZ7ayIZO5K/kYoXGRsnzSguwhUeaW0pNGhuzfgl2KBNju34dtfHwzDjasYngHbZZReMLxmnV0wznG5xFESpDucym0Aqqsfg0kakpQsIpPLC7QjHq/wSQZAKkq/l6tWrM/KJgoMGQTZS7kPRPZMCFRzisKqQ/ScjnSKboUtyV4DzRJGDRjFWfAKIvDZE6AUILl+kTTfd1NEE43de+NSMHj0aCUJQqwvlr3zlK0yNNEzetSE8AHDsyiI1Vq5cSUYuLukxUaHmNBfAQo3CdOUyzTz6ooSiHdfQwzAjmAUJIGwlOIBn5KlzM9w6qP3ohZR3IrjSo3TgBeedsgtB/NxADAMtgRfWdHCuMRmmscFxg/PUU09Zk0o6cl+OFtP5EppksthNCBwlFS/CtF1dHa60sa24e4e7TypNAZMcRnEqia9atcov5cpQsxEK1DtNh5NkqVPqUQBxT0zCwGAXgLMPUTxkt+o1BXreMyLdHwYdXsXkWnfhjcJYnDcRB1g0EAcoJnacc4zi5MW5qWV3glGxYfGyQaxwALzooos6FzvHKyIouY9bFkljUO4WLlxoh09NetkIICQOpSkMQEuXLkUYdZVBfgVQ4PeswAIg+Ct5zCXmaztSMZV4KE4xxIJz22VNlr6cy3AaJF4Urz+kSfZarJxKuKejTCDaTcIAOQnRH08//XSuqIliR8/CuYli8Fk4XLBgAfbyLC2LacOBN8A6YsXMvddRXAUQ4xmFqPPAHgUQ7q2OBXZ7xciuPS9t1ARK7th1z7UXBxacpzHZosVwQHMZCxswXtQYXxC4xHARKszN1Mknn8y5CZdxqrNimEfQoL9wDEHzQmnCJkUwDclPEWGEwnI8pFb1Zpttxi/kbMQVKItJKM0zilIgOQOp8oaaiUResmSJC6r16etBADULF0RSwykp3cb8zk87lInuGTlypF3fgntR1IVEYkceeWTBTn0Zp4nFBOdprpO4WOQ6iRjXjB3bNUO1weyN4QNFhgMIZHEm4vYH4UK4E77aSGSkHjEfrCD37ieccAKWexSfrjmbOzCGZTqQFxLbntkFdRJ0XNACunsQQOkTmeG4gwDibO8ifSCOchtWQhNxkwEBtB6yo3K88lstmjAU/KfLih1Jvp/oepS3xT0Nja+AL22VhnBNSMZtKKcMirVn2IRr4J6LgRbdBzNElvYt22DYw+MmrjXgLc1c+Bky2yhEJM3hBEEmZo5Rl19+uWOAK5PFRI1BhAywrBr6Ec6NgwcPtl765o7co6FMlZu7i2z2+IXgo0AqH6KUPc6uFqQsvhKoPGloksNUw+2YaWPOYubYxUMbixHTXThgjxgxwpFI8d2pLcOlj2ONh2LYxl5z8cUXE++CSwFZkzlCEnPfU4Ie1BwSErL0OGSjFxhbcldDYa+zw7rEkYdrkF47+mqP8QubF3eCaWu6L+I1obOm2Rk9PaTjwwueHdmuFw4j7DkuIJMG2AVw5UAMmZ8uGhDSB7KYTnviOYTGWIIQQIRuoAohjEJgqSsPmKtRcs1DMAFJBZOHIDjki3nYRai3yUN9G5QC8xCcZUZBWFhstg4conRgYOI6r+ssvDfAoE7Yx7XXXssLFe8k7/TrQ9BmT1gLIPYfsomLD95a7GM7lDl/8U3GJdeue+m9OLHiyIsM4h6qdGZ6YoB8fUbEsHz8xP6CoDEPK2sEE35G/EQuNFP2K4AIbuCujTzZPU3BS2Pepkgfcg+wmZHCXmjWl4iFptdsdW4g0vkWDM08cSOyGB0BxJnfomM4XbijxQO4a8G8cBj2wgnfMS90DBGsLUUG65tBEbvc7rF2eHV6nEudSbkaoVtKbt4P6fNXQxv+xSuUr5+d1Pf7IrXjwbEXfiskDCX8EtMsZ1VHajXsju4DhuggRc6dsDUs6DwcS3GFLXLoKo8VnfQluzhOtNGx3ZJhbppwSubrVI3pdJ6FLw0Icz7Zf9xv6LJjjvMk3lLYen7/+99n76WWWRDIRQPKVWBXQANK8MEZj7R4KPYEuHEuyxW3yhDHWxr3xQEDBhQwI/x6iETDr5L7ftJL41dZwKC1GkICqOTlJs0F14Lk7sGfBSW/ZG6CH578RLxXSXBRAKennnoq5h6yzXFxiQtlASPWcIj4BBDu/H5vc0NYdQQQqhBJv8h3c/fdd4fAUoA8kDaf4+rZZ5+dN29EluE8SUgaDk3ExOY9XJ3pSwCFsvpcYBMVxZuWqM5zzjknFLZC4oOQV25gyUiXH1PcCWBkJDKOoo+m5FF+Y4kyCMQngKpkA2regqT1QxXCww0H4g6unjXcu4R0YCzD+pPT3HEp4oodt29+klqETCM5DSSyaQQkgILbD1y4kPSLmz4u6U0QmR6KhZFX8LzzzssDCupTU1eD2H2Qx0GEiiB5jCKaLRGQAAp0Y2B6wNubUwDeLnfeeWegXBbFFtKH5EFkKfM+IN7MHH7JakRkGQYm7/RFsDMCEkDh7hDeyeR5IPaNAr68oomECJfXPDmbMmUK3lLHHXec30EIuOVaHY9QsnlQ1JBy8n7pi1oWBCSAsqBUZhuydnEuwG2a+BXiyMpkpYyx8ZtHUvg9fKFXEsU+b948yJKAkbv2MmamMf+LgARQBPuA9z/3MtyREf1EQkhSEUTAtA8WCToncBcxgbeUD3prkAeWPASXXnopeQsRbaRS9EJWRKwRsImGtx7MS0fSCXMbQjyOF2rREeErdNpppyGG+GmdUaCUWVtcX1JchASYVAFyZ5gQdqxIZGXkMEvSNXeCouAFgSg1IC8z70wEywsx/ZSsKmCsnoagngTX84geTmSECPTUN67GzA783aUPhywiXVAhsSXddNNNkj5BbYP4BFAxntDsfvQs7mVJDMjLM6g1gxnUH8QQfro47BLRGhp77vxgpkHX43EhRdwGlRQRPRMnTiQZecHR8y6c16hvlojVoNoQHIgFsRiWuJ3lm4BPGkUdiD/KXvqqGPYYBUMGr3c4vOGGGwob1G4gvlQZO6KnkJf61ltvzdi+oRk1y3h/YDbitH799dfbEVGvYhDIuieK4SbLKGRF4LWWpaXHNtxDkfqTBMnESeA50q6ep8cReyKFlzAJusj0RpbinjoW2TijAELx3GKLLdA6LXgjeB2jNSliqZKAldCCgroUjEB8AuiQQw7hZFQwTMlwxAoRONq/f3/0ebsvSX6cc12Nbkg4K+UZ8hvFmnIWAUSyXVzAp06d2usoaIIkGt9oo41wJgzt9dDrXGrVPj4BxD4rvQ7v888/T+VP0uJRN4JXrvVhIY+txh0zGSQoU0X+mjzoW9PMIoBIkNS1zHeaAcpRIK3QTCkASfgo3lLW7KljKQjEJ4Coq1G6AEqWCjMw5gaOP3iXkM3nwQcfLGUVmwdF+pA8m3KAnByLTB7YYfpdBRB1okkGkBFA4nXRhV/xilegkGJgzthLzUJDID4BRLAyb7zQcKRMEFmu8Rjk/p5rlyeeeCIEDsleetRRR/Et5fLeFOcq8eksgFBsebqyh4gnHxASn6QcOCgSntK1ixqEjEB8johUgyJxF9l5w7yqxF8ZH3+e/fbbjws7Hr7/5bL69NNPz5o1CwsRNWTQGrgbIvyyeJY6OCIedNBBmG9mz57djis0TbzAKayKiRotiVqAmIqKn4JG9I9AyNKxJW8IoCFDhgTO9rPPPsv9PT5vfOdh+JprrgmBYSy15LvZeOONUdMIvyz4aNZSA8KahqRGTWuJD/oOd4677bYbd+rUdIT/EGAUDx4RiE8DwlKA0feBBx7wL4xzoEgWUbQhnHHxG0QbwocA83AO4/RGkmsyKj3Mnz+fkA6iwE855RRkem8kem/drAGhmqHOEAuazgBJmUPOszx4NqHvoBzRBg+D3gdUjwgQiE8AkS+KMsG8GyNAN8UiEhMxhDDCuRFJxC0+d1XlToE7b8TQggULcPzr168fahF2a57NN988D8YaBBAuglwgggPXWAxH4hEjd3iw78AMD4n68+BENMNBID4BREVjErhgFAgHxJ44ue222xBDfO151XNG4yEJcU8U8mhMykHEkHm4O8PCgkuReSjC5WXEtACi4AQmZEzjG264ISloSb1GdJsROjx86GVEEQkfgfgEENeuvCQrkC8ZV13EEA9zMZJo1KhRIdQa54SLlEQumGfLLbc0koi4s83+9+AAlXFzc1HFnSAPxz2SYPDyQMZhI8MQju8CTu1QRt75SriRkSs1CwSB+AQQZlR2cAUEULIDKP9iJBGJfowk4snpHGSx7YhvoFIQkoh4lMcffxyrFj8RK4gMxBFRcqg2yUOoML8zihE6PHxCSyxNyDXOd7w8SLFGnb8QRK0FGuriGQGPBu1iSBHms84663hGQeRyRmDQoEGMgAGe/NbF7BONEgUCUabjQDuIAlwXJvH0xbOR7y2HFHJooR8988wzLgTL6os7Akct43mEyzLRvDnLOpGPCYH4jmB8LYn5poZBTDA78ErNeC6MOHVyeEGDMHdV/HQgWURXwrKoL0o6MQ5fnLkwb1lkRCyCUY1RKgLxCSAqtKAOLFu2rFTcShj8hRdeMGKIn1Qr53KKFEXcWA8dOhTfwhIYajMkLstXvfwQrAuHiQuPBFA4axQOJ/EJIJxH8KPDcBsOiMVzQi09rpMISeG6ioeLc8QQD/KolDMOwhF+jNyhnuLBBx+MrxORcWlkJICK3yfhj5ivAMKPfvLkyQkKZFogS6YjKBQvJt6q5gKoAUMsu0YSIZLwkCJbACmTeMwvXJ87Yt6yO5EcXGwlD+KPKDPkTrtAMwmgPFYhdpr5CiDsNVwtmytz3OrJo+4ug44//nhiCJYvXx479Dnxj/Hld/97qHfOr9yaDx48eODAgXj0pH9inaFKBMlPu3LC1TsSn2MvP80vOHavXLmSKK3kwZe6Mx0JoK4417BBcQIIcI1CxHWMC9BYNNHzA6xX4TKpXPsScoX0BzFSBfKYX/iJkw6Ft/r27UuCRySR+YnbznPPPYcUS/8kVJ1T3lYvP+YXHJfRrXpiWwKoJ7hq0rhQAUQOU9KJOQqgE088kVAGCSBfGxRZwwU/ksj8JEAMF0E8rcxP8wtCyn04CSB3DKtHoVA/IOyUnMIcQSymLI8jkxF1R8RssskmKDVoNNiwqbFBeDpF03FB4oxGWJYX6RMRIGK1SASKE0CEsFPaHD9mx+lJADkCqO5CIBwEchdABBCZQKHhw4fPnTt30qRJjpOXAHIEUN2FQDgI5C6AOHMlQQAk/XWfuUwJ7hiKghAIBIHcBZD3eZpgaz1CQAhUAIH4BJCOYBXYdpqCEDAIxCeApAFp7wqByiCQrwAi8MJ75jBpQJXZfJqIEMhXAOWBr4zQeaAqmkKgFASiFEClIKVBhYAQ8I5AfAJo7bXXdgzm8A6iCAoBIWCHQHwCSDYgu5VWLyEQIALxCSDdggW4jcSSELBDID4BJA3IbqXVSwgEiEB8AkgaUIDbSCwJATsE4hNA0oDsVlq9hECACMQngKQBBbiNxJIQsEMgPgEkDchupdVLCASIQHwCSH5AAW4jsSQE7BCITwDpCGa30uolBAJEID4BpCNYgNtILAkBOwTiE0DSgOxWWr2EQIAIxCeApAEFuI3EkhCwQyA+ASQNyG6l1UsIBIhAfAJIGlCA20gsCQE7BOITQNKA7FZavYRAgAjEJ4CkAQW4jcSSELBDID4BhCOi3VTVSwgIgdAQiE8ASQMKbQ+JHyFgjUB8Akg2IOvFVkchEBoC8QkgaUCh7SHxIwSsEYhPAEkDsl5sdRQCoSEQnwBCAwoNRPEjBISAHQLxfZl1BLNbafUSAgEiEJ8A0hEswG0kloSAHQLxCaA+ffqoMKHdYquXEAgNgfgEkDSg0PaQ+BEC1gjEJ4BkhLZebHUUAqEhEKUA0hEstG0kfoSAHQLxCSAdwexWWr2EQIAIxCeAdAQLcBuJJSFgh0CUAkhHMLvFVi8hEBoC8QkgHcFC20PiRwhYIxCfANIRzHqx1VEIhIZAfAJIjoih7SHxIwSsEYhPAOkIZr3Y6igEQkMgPgGkI1hoe0j8CAFrBCSArKFTRyEgBFwRiFIA6RreddnVXwiEgUB8Akg2oDB2jrgQAh4QiE8AyQbkYdlFQgiEgYAEUBjrIC6EQC0RiE8AUZhQNqBa7lVNuoIIxCeAdASr4DbUlOqKgARQXVde8xYCASAgARTAIogFIVBXBCSA6rrymrcQCACBKAWQjNAB7ByxIAQ8IBCfAJIjoodlFwkhEAYCa8aoTag4ahibR1wUigCJaMaNGzdz5sxCR815sCgFUM6YiLwQEAIFIRDfEawgYDSMEBAC+SMgAZQ/xhpBCAiBNghIAGlrCAEhUBoCEkClQa+BhYAQkADSHhACQqA0BCSASoNeAwsBISABpD0gBIRAaQhIAJUGvQYWAkJAAkh7QAgIgdIQkAAqDXoNDAJHH300wX3J88gjjwiWWiEgAVSr5Q5rssid6667jmhE80ybNm277ba78sorw+JS3OSJQGQCSC/MPDdDobRZSsTNww8/nIw6adKkCRMmTJkypVA+NFipCMQkgPTCLHWreB78ggsuGD9+fAPRsWPHLl26dPHixZ4HE7lQEYhGALV7YY4ZMyZUbMVXWwSMrWfQoEENLQYMGMAnK1asEHY1QSAaAdTuhck66YUZ6WYdOHBgA+fbbrttpHMR23YIxCGA9MK0W93AezVrOroFC3zJvLMXhwAy09YL0/vyl0XQaDrLly9vYODRRx9tudBl8alx80YgJgGkF2beu6FI+vvss8+FF17YMOIVV1zB1diwYcOK5ERjlYhAHAJIL8wSt0hOQ59//vlceO27774Jfe4ZsPTNmTMnpxFFNkAE4hBAAKcXZoC7x4UlXio4H+IHlHaDRv0ZPny4fBFdgI2sb+KHGvgvvC2NGEr4xGmNTxYtWhQ452KvJwSaF7qn7mocFwKRVcUYPHiw2aA8DX60kQl+sSsEhMAaa0QmgLRkQkAIVAmBaGxAVQJdcxECQsAgIAGknSAEaoFAmAEDOoLVYvNpkkIgTASkAYW5LuJKCNQCAQmgWiyzJikEwkRAAijMdRFXQqAWCEgA1WKZNUkhECYCEkBhrou4EgK1QEACqBbLrEkKgTBzLekaXjtTCAiB0hCQBlQa9BpYCAgBCSDtASEgBEpDQAKoNOhDG1g110JbkTrwIwFUh1XuPkeXmmv0dU8hBgXodGdULaqFgARQtdbTajaquWYFmzp5QEACyAOIsZPoWnOtQT0xf3Ktm3xOeUg+QZABBWmev/zyY3KtkkMuwYd/mTbm4U+TE5qfpsCk6RI7nuI/OwISQNmxqmZLl5prhx56KAlAwWXu3Ln8Qp55g9HkyZOXLVtmcoOSwTItdFqCuHDhQijwL9OlmkBrVq0QkADSvvgvAn5rrpGuOxFG06ZNQ8MSykKgJQISQNoY/0Ugv5pru+++O/TDdMPV2peOgARQ6UtQMgOquVbyAtR7eAmgeq//y7PPtebaLbfcwhBGzOkRAo0IxFVFSNzmgUDXmmumAdYcRqcQm9lDfGiYoT6S+Zd5EGf8FzNQYlFO/ssvSUdT1i0p9GbIJjTzmKZoBojA/7t3CJAzsVQwAsiR5O3E7w2jm1sqHv7VICySfxlBg0xBuBj5kpZEafFkxBlt0pUmjeTiKXjiGq5EBBQNL6XYMwI49XDgSm7BPFMXuWohIBtQtdZTsxECUSEgARTVcolZIVAtBHQEq9Z6ajZCICoEpAFFtVxiVghUCwEJoGqtp2YjBKJCQAIoquUSs0KgWgj8H4iGAuyqfBPqAAAAAElFTkSuQmCC)
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)
At given price P and Quantity Q and the average cost curve and marginal cost curve is given. Now suppose government imposes unit tax of rupees 'k' per unit so now the price will be 'P + k' due to which marginal cost curve and average cost curve will shift from AC1 to AC2 and marginal cost curve from MC1 to MC2. The magnitude of shift will be equal to k. As the supply curve is a part of marginal cost so it will also shift towards left from S1 to S2, therefore now the firm will supply lesser units of output.
Question 16.How does an increase in the price of an input affect the supply curve of a firm?
Answer:The increase in number of firms will shift market supply curve towards right.
Increase in price of input will increase the cost of production and the marginal cost of the firm. So the marginal cost curve will shift upward to the left and supply curve will also shift upward to do the left.
Therefore increase in output price will negatively affect the supply of the firm.
Question 17.How does an increase in the number of firms in a market affect the market supply curve?
Answer:Increase in the number of firms in market will shift the market supply curve to the right.The market supply curve is the summation of all the supply curve of individual firms in the market. So, if the number of firms in market will increase the market supply curve will shift towards right as the amount of output will increase.
Question 18.What does the price elasticity of supply mean? How do we measure it?
Answer:Price elasticity of supply is defined as the degree of responsiveness of quantity supplied to the change in price of a good. We can also define it as the percentage change in quantity supplied due to the percentage change in the price of that commodity.
Where,
Es = Price elasticity of supply
Proportionate Change in Price ![](data:image/png;base64,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)
Proportionate Change in Quantity Supplied ![](data:image/png;base64,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)
Question 19.Compute the total revenue, marginal revenue and average revenue schedules in the following table. Market price of each unit of the good is Rs 10.
![](data:image/png;base64,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)
Answer:![](data:image/png;base64,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)
Question 20.The following table shows the total revenue and total cost schedules of a competitive firm. Calculate the profit at each output level. Determine also the market price of the good.
![](data:image/png;base64,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)
Answer:![](data:image/png;base64,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)
Question 21.The following table shows the total cost schedule of a competitive firm. It is given that the price of the good is Rs 10. Calculate the profit at each output level. Find the profit maximising level of output.
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t3zMnhhQRC2G2j0+zXX5pi04VD5teyJNKS1tc4/1Wxl+IvFC+ONO4UhlkMu0sE5LMNUO5uaMuuKZas94vMyxUPZ0do+AUtht1PlM4xw6eU5gyxZC0/mtJcZdpZwS6wPjHvWQOnpNtaEHimzv264nzFlYqvKXZei/FcnYqsfsr1UJHq4Xp9YRF2VT5PsaufZQyb6WJ/f/Q4pcOjq0drMjS7jTTN7YqThlUgidH57dYkytA/iXt06qWKSTx94Tagvyhjn7mJJlyvYVK7PVi3oT27JmT1U9LPK9WDa+naM9rligv8LKN/psjan908znyfJrU/y9pmV9PPKJ6q+GjRNvmX0C8JR4vUaoX9NeXB4v0k/sXPMCQmu100z5GKVQr7S9aNilMVe86YP6dDQSyDOuVEJeJaYBcPJk8D4rFkpKEJcM86NGHGj0YAWaOhZKChCSDr0IQZPxoBZI2GkoGGJoCsQxNm/GgEkDUaSgYamgCyDk2Y8aMRQNZoKBloaALIOjRhxo9GAFmjoWSgoQkg69CEGT8aAWSNhpKBhiaArEMTZvxoBJA1GkoGGpoAsg5NmPGjEUDWaCgZaGgCyDo0YcaPRgBZo6FkoKEJIOvQhBk/GgFkjYaSgYYmgKxDE2b8aASQNRpKBhqaALIOTZjxoxFA1mgoGWhoAsg6NGHGj0YAWaOhZKChCSDr0IQZPxoBZI2GkoGGJoCsQxNm/GgEkDUaSgYamgCyDk2Y8aMRQNZoKBloaALIOjRhxo9GAFmjoWSgoQkg69CEGT8aAWSNhpKBhiaArEMTZvxoBJ4QMBI/jxMAiS5pEEDW/nWAXX929TP5Haw6EfbTJcA9a7q1IbMaAWRFCTcEkNVNqUgUWXHADQFkdVMqEkVWHHBDAFndlIpEkRUH3BBAVjelIlFkxQE3BJDVTalIFFlxwA0BZHVTKhJFVhxwQwBZ3ZSKRJEVB9wQQFY3pSJRZMUBNwSQ1U2pSBRZccANAWR1UyoSRVYccEMAWd2UikSRFQfcEEBWN6UiUWTFATcEkNVNqUgUWXHADQFkdVMqEkVWHHBDAFndlIpEkRUH3BBAVjelIlFkxQE3BJDVTalIFFlxwA2BWLIu14q/pLhCsUpxueKLiq3ckJhfoqHsQvvNbyUJzBzy8zgXKc/vKDYu8t1crz9UXK94cgJrmFcKMdlNnXEIy3VCOhnI3WpG7Kd9O/fAeZmSwLwx2U2d8SNLIhX0RRrn/tpYtxT7T400R67DhLIL7Zcrp3Vi3bPWRTVgOxXUVmZLL87CQtmF9ouTldNRQj7K6kuz34Q9R3FM/cDE9odkNzXGQSyDOtUkfLf2L1VsMjE568sdkt3UGAexDOpUqdIb9P5qxTb1yk1wfyh2U2QcxDKoUyGiPQG4UrHdBMVsWvIQ7KbKOIhlUCdVat8GUV+itg83VXEibbHZTZlxtEdXBvFYxccUe1VEfK7ebzERMfsuM5RdaL++eWRxXsjV4Qat1Po1xYosKPRbREx2U2ccwjLoL1j9Spn/WUGA88cQZYWPxPqjQJRsGAQCswgg6yw6HEuKALImVQ6SmUUAWWfR4VhSBJA1qXKQzCwCyDqLDseSIoCsSZWDZGYRQNZZdDiWFAFkTaocJDOLALLOosOxpAgga1LlIJlZBJB1Fh2OJUUAWZMqB8nMIoCss+hwLCkCyJpUOUhmFgFknUWHY0kRQNakykEyswgg6yw6HEuKALImVQ6SmUUAWWfR4VhSBJA1qXKQzCwCyDqLDseSIoCsSZWDZGYRQNZZdDiWFAFkTaocJDOLALLOosOxpAgga1LlIJlZBJB1Fh2OJUUAWZMqB8nMIoCss+hwLCkCyJpUOUhmFgFknUWHY0kRQNakykEyswgg6yw6HEuKALImVQ6SmUUAWWfR4VhSBJA1qXKQzCwCyDqLDseSImC/rNy18fM4XYQ4ngwBZO1fCtj1Z1c/k9/BqhNhP10C3LOmWxsyqxFAVpRwQwBZ3ZSKRJEVB9wQQFY3pSJRZMUBNwSQ1U2pSBRZccANAWR1UyoSRVYccEMAWd2UikSRFQfcEEBWN6UiUWTFATcEkNVNqUgUWXHADQFkdVMqEkVWHHBDAFndlIpEkRUH3BBAVjelIlFkxQE3BJDVTalIFFlxwA0BZHVTKhJFVhxwQwBZ3ZSKRJEVB9wQQFY3pSJRZMUBNwSQ1U2pSBRZccANAWR1UyoSRVYccEMAWd2UikSRFQfcEIgl6/Za8RGKC4q4Sq9nKPZ2Q2J+iS7X1F9SXKFYpbhc8UXFVrWUjtG+/fpLW2xU65/d7pJIK3qVxnmjYi/FNYp1FYcrTla8UGFFYGsmYBLeovgPijsVmytOUfyzYhfFXYpy+6zeXFLZt7evUSxV3FNrn+RuyG857SMyb6/R2Ub7du77Jknt0UWHsLtIXXerMdqvYHdgpf1Ter9HA8sfqO3ghvbcmkJYrhGuz7azTrJz39zn5EzOCWG3XsNaX1Kwe2fDsWqTfWrdrtigo18Oh0NY9pJ1meicrlipWD8HUj3XEAS4Yez/rDY7124DZm1H66Ddbk1hC2IZ1KmgtaNeb1LYOccrtpwCxRlrXAy7chj7Pd1zFHYvO2vbVAftftaYT2ELYhnUqUZrM+3bN9xbFbtPgWTLGvuwe7fGulSxScuYZfO79Oa0jj45HQ5iGdSpgYo9EbAnA+c2HJtK02LZvUFgrlbYl9OuzR517dvVKaPjQSxDOm0oKE0/B3+C2u/LCNhilxLCrhzTngBcqdguYBJ7fn2zItajx4Ap594liGVIJ7vH2rNhOfZYxZ4hTnULYWds7ApZF9WeCHy4Bdzfqf3PWo7l2hzEMqSTyXqWYosKqUP13s7lOetsfUzUexUfUBxUic/o/YqGU+0vW9Y/5Fah4XS3TSEeBj26squqgb1McbHC/mRo8u7vFk2cxEMA36CprF9TrGhI44Nq+4eG9tybQlgGyZo7qL7rCwLcd/CJnfdIrP+QZWLcWO48CCDrPKgzZy8CyNoLGyfNgwCyzoM6c/YigKy9sHHSPAgg6zyoM2cvAsjaCxsnzYMAss6DOnP2IoCsvbBx0jwIIOs8qDNnLwLI2gsbJ82DALLOgzpz9iKArL2wcdI8CCDrPKgzZy8CyNoLGyfNgwCyzoM6c/YigKy9sHHSPAgg6zyoM2cvAsjaCxsnzYMAss6DOnP2IoCsvbBx0jwIIOs8qDNnLwLI2gsbJ82DALLOgzpz9iKArL2wcdI8CCDrPKgzZy8CyNoLGyfNgwCyzoM6c/YigKy9sHHSPAgg6zyoM2cvAsjaCxsnzYMAss6DOnP2IoCsvbBx0jwIIOs8qDNnLwLI2gsbJ82DALLOgzpz9iKArL2wcdI8CCDrPKgzZy8CTT9hWR+In8epE2E/WQLI2r80sOvPrn4mv4NVJ8J+ugS4Z023NmRWI4CsKOGGALK6KRWJIisOuCGArG5KRaLIigNuCCCrm1KRKLLigBsCyOqmVCSKrDjghgCyuikViSIrDrghgKxuSkWiyIoDbgggq5tSkSiy4oAbAsjqplQkiqw44IYAsropFYkiKw64IYCsbkpFosiKA24IIKubUpEosuKAGwLI6qZUJIqsOOCGALK6KRWJIisOuCGArG5KRaLIigNuCCCrm1KRKLLigBsCyOqmVCSKrDjghgCyuikViQ4l6zeE1n78YTmIoxNYqhHPVtwUfeQMBlzsL468tBAVWR/9B9ulwPbqcITigiKu0usZir0bTjxAbasV1yqmJmuQh0GdCrD2u1rfU5ykQNYwWd8pVrcodigYrqvXzynuU+xStNnL+oozFdspjlNMTtbYtwFvFMR7FP9HwRZG4GZ1+5jimqL7Q3q1K63J+arKEPfr/csVN1TaJvV2ScTVbqCxPqHYV/GCiOPmPtQJDQvcuGi7rXLMPqkW8ynXMKzvpphX1vcKxUrFhb6RzD37ZcrgC4qzFMfOPZuEEogl61Za06GKDyS0Nm+p7KiE7T70OsWdijcofuVtEUPmG0tW+/j/ssK+KLD1I3C1TttG8TTFvyhWKXbvN9R0z+q6T9pVaOymf6MKorfqPU8D+t9j2hMB+8J1bot2k3waEOML1isF1L5cXV4B++Ti/al6fUBxmOKbLeCn3ryhANhjqupFwZ4I2JW1+jRg6pyC1t91ZW0ahCvro1RC2J2jrns2QPyB2tpuqyZ5ZY11z9rAmqZFEPik+m5R6W9fVu3x318uYgy6ikDI1aEEtYferFbY80E7zx542371fla7k9lC2NlVdYXiMsXFCrudssdW+zdQOlptqxV3Kx4s3tufaaewhbBclKxTgLaYNQYBXsyAE+77CLcBE66+t6Ujq7eKTThfZJ1w8b0tHVm9VWzC+SLrhIvvbenI6q1iE84XWSdcfG9LR1ZvFZtwvsg64eJ7WzqyeqvYhPNF1gkX39vSkdVbxSacL7JOuPjelo6s3io24XyRdcLF97Z0ZPVWsQnni6wTLr63pSOrt4pNOF9knXDxvS0dWb1VbML5IuuEi+9t6cjqrWITzhdZJ1x8b0tHVm8Vm3C+yDrh4ntbOrJ6q9iE80XWCRff29KR1VvFJpwvsk64+N6WjqzeKjbhfJF1wsX3tnRk9VaxCeeLrBMuvrelI6u3ik04X2SdcPG9LR1ZvVVswvki64SL723pyOqtYhPO9wkBa+fncQIg0SUNAsjavw6w68+ufia/g1Unwn66BLhnTbc2ZFYjgKwo4YYAsropFYkiKw64IYCsbkpFosiKA24IIKubUpEosuKAGwLI6qZUJIqsOOCGALK6KRWJIisOuCGArG5KRaLIigNuCCCrm1KRKLLigBsCyOqmVCSKrDjghgCyuikViSIrDrghgKxuSkWiyIoDbgggq5tSkSiy4oAbAsjqplQkiqw44IYAsropFYkiKw64IYCsbkpFosiKA24IIKubUpEosuKAGwLI6qZUJIqsOOCGALK6KRWJIisOuCEQS9ZttGL7ZZKm2NQNjfkkur2mPUJxQRFX6fUMxd4N6bxYbacqLlesUpyn2L+h32SbQn4ex2S9WHFQQzxxsuQe/cfbtfx3qsMtih2Kjuvq9XOK+xS7VE7eUe/vUnxRUV5k3qL3Vp/XVfrl+jbEwzUwujaT9ZSuThM8HsJuH3F5e41N+Un1vkr7e/TexltW63ur9o+dANtHlkxgkakv8YSGBDcu2m6rHHuweF+vmV2JH2oYY5JNIVcHuxLYPdTXFecrrlR8TbHzJIk9tugQdnVEduU8XbFSsX7l4GZ6f7XCrqIbKuxW4DDFLxTPq/TL9W0Qy5BOzxAhk/UFBSm7MnxVYfdYu+ZKL2BdIezKYeye9CaFnXO8YsuG8bdT25mKexW3K0zelzb0y7EpiGVQpwY6GxVAT2o4NpWmPuzsCvolhd2L7l4BtVzvf6KwJwd2xbUr68GKexSvr/TL9W0Qy6BOLYTso+xnLcem0NyXnd2HXqM4twLpRL03We1YdTtZOz+tteW4G+2HhjcRnfUaCNmNfx1uQ7dJN9n95xNqBIyb3VY9v9Juj7GuVdS/TNlzWbtlaLptqA3rezfWHwU+Lwz2kVTd7KPKPrrsYTdbO4HTdGiPhsPbqu2OSrvdFtg9a13spWr7lcK+aE1+C/koWyFK9i/cwNlmV1MT+AHFXkXbFF9C2J0jMGcptqgAOlTv7dzqc9Y/KNrsCUC5/bbe2COtL1Tacn0bwjLojwL2EXWkwj66LlHcqLA/C+6ZK7nAdYUANkYrFJcp7K+A9qdUk7fpz6ivLY5doddLFRcq3qGoP3tVU3ZbCMsgWbMjE2lBQYAjzZX7MNG+YOUOivUlQCDWF6wElkIKuRNA1twrnNH6kDWjYua+FGTNvcIZrQ9ZMypm7ktB1twrnNH6kDWjYua+FGTNvcIZrQ9ZMypm7ktB1twrnNH6kDWjYua+FGTNvcIZrQ9ZMypm7ktB1twrnNH6kDWjYua+FGTNvcIZrQ9ZMypm7ktB1twrnNH6kDWjYua+FGTNvcIZrQ9ZMypm7ktB1twrnNH6kB1S0W4AABYMSURBVDWjYua+FGTNvcIZrQ9ZMypm7ktB1twrnNH6kDWjYua+FGTNvcIZrQ9ZMypm7ktB1twrnNH6kDWjYua+FGTNvcIZrQ9ZMypm7ktB1twrnNH6kDWjYua+FGTNvcIZrQ9ZMypm7kup/1pd03r5eZwmKrQlSQBZ+5cFdv3Z1c/kd7DqRNhPlwD3rOnWhsxqBJAVJdwQQFY3pSJRZMUBNwSQ1U2pSBRZccANAWR1UyoSRVYccEMAWd2UikSRFQfcEEBWN6UiUWTFATcEkNVNqUgUWXHADQFkdVMqEkVWHHBDAFndlIpEkRUH3BBAVjelIlFkxQE3BJDVTalIFFlxwA0BZHVTKhJFVhxwQwBZ3ZSKRJEVB9wQQFY3pSJRZMUBNwSQ1U2pSBRZccANAWR1UyoSRVYccEMAWd2UikSRFQfcEEBWN6UiUWRNz4FvKCX74Yzl6aWWfkaL+cWRN2o55yh+qLhO8X3F/ukvcbAMF8POknipws5pk3VPHftHxbWK1YqTFTsrprAFsQzqJFrvV/xA8cyC3Hp6/ZbiyCmQbFljKDs73X6T7HuKkxRNsu6h9vsVhxVzWf/PKW5TbFu05fwSxDKk006i9IBitxotg1hvyxlofW0h7Mpz3qQ3ZyjeqmiS9TS136Co3ro9Sft3Kr5cDpLxaxDLkE6fEKQbMwbVd2kh7GzsDRTXK56naJP1Dh07pSGRC9V2S0N7bk3RfrTN7rWuURyo+K7iRwq7d7V7WLZuAu9Vl5UKE69tu1sH1m04+LDanqHYuOHY5JpCrg4m6l2KsxRbKOyjyj7WDOQ7JkfssQWHsNtK3X+q2Lo4re3KeqKO/0TxxArP8jbA5tmm0p7j2xCWa+6furab1MH67V7r+G3t2xeApitC15g5HA9hd7QW+pHKYttktXt/+4J1uMK+vNqtg92r/qvC5nmaIuct2m1ACeySGi37WDOIy3KmuBZr21XnvlLxmYAxLlKflyvsUdVlCrvd+rHiKIXdIvxckfW2JNLq7B711xX1n4R/qBifPz40gzZR7Qp5eeXwk4v3p+rVnrDYo6pvFm32PeDVlb721h4P2iMvu+Wa/BbyUfZmUWq6DTCQtyu4DQjXqO02YDsNYVfi6mb3rPaU4PfDh3fbM8TDoHtWu+m3jyl7FrhRgeMVerUrA1+wFudHm6wHaZgrFJsVwxnnYxQnLG54t72jyWoENlesUNiD6ysVdr9qgKe8BQEuANlfqFYr7AupnXdzsV/+43++9k9X2H2qXRjsT9r2V8Pq0wHtZrsFsQzqlC2itVsY7NaOX/XsaE8D4qXESBBoIcC39BYwNKdHAFnTqwkZtRBA1hYwNKdHAFnTqwkZtRBA1hYwNKdHAFnTqwkZtRBA1hYwNKdHAFnTqwkZtRBA1hYwNKdHAFnTqwkZtRBA1hYwNKdHAFnTqwkZtRBA1hYwNKdHAFnTqwkZtRBA1hYwNKdHAFnTqwkZtRBA1hYwNKdHAFnTqwkZtRBA1hYwNKdHAFnTqwkZtRBA1hYwNKdHAFnTqwkZtRBA1hYwNKdHAFnTqwkZtRBA1hYwNKdHAFnTqwkZtRBA1hYwNKdHAFnTqwkZtRBA1hYwNKdHAFnTqwkZtRBA1hYwNKdHAFnTqwkZtRBA1hYwNKdHAFnTqwkZtRBA1hYwNKdHAFnTqwkZtRBA1hYwNKdHoP7zlU0Z8vM4TVRoS5IAsvYvC+z6s6ufye9g1Ymwny4B7lnTrQ2Z1QggK0q4IYCsbkpFosiKA24IIKubUpEosuKAGwLI6qZUJIqsOOCGALK6KRWJIisOuCGArG5KRaLIigNuCCCrm1KRKLLigBsCyOqmVCSKrDjghgCyuikViSIrDrghgKxuSkWiyIoDbgggq5tSkSiy4oAbAsjqplQkiqw44IYAsropFYkiKw64IYCsbkpFosiKA24IIKubUpEosuKAGwLI6qZUJIqsOOCGALK6KRWJIisOuCGArG5KRaLIigNuCMSS9Rit2H6ZpC02ckNkfom+UVOfo/ih4jrF9xX7V9LZXu+PUFxQxFV6PUOxd6VP1m+XRFzdZzXWJbXxXqP9pYp7Is6T41Dv16L2U/ye4mbFeoqvK35D8ffFgl+lVxN6L8U1inUVhytOVrxQsUox+S3kt5w+JUp7NJD6gdoObmifSlMIu50E4wHFbjUo29ba9tH+22t9ttG+zfG+WnuOuyEs18Dos9m/9tsVG/Q5OZNzQth9Qmu9sed6d9Z5Nsebe57v6bQQlr1lPVok7GNqylsI4H8SIIsDFd9V/Ehh9672kT9rW6aDpytWKtaf1TGTYyEse8m6qQDdpdgxE1B9lxEC2O4/jdVZii0U9qX3TYqHFe9omNiY3qSwsY9XbNnQJ8emEJa9ZH2XaJ2WI7FFrikEcCne7rWxv6392xT2Rapp20yNX1Lcqqif29Tfe1sIy16yXiEy+3qnEyH/EMDGyq6i9gSgun1cO3b+DrX26q6JbFfmc2f0yeXQID80bM/9NlacmAulgddh96hPKKI61UPFTvksfMOWPvbI6vkD55jE8LH+KFBdjD1eOUrxYBIrTD+Jk4oUd6mlulz7dyiuLdrttqrp8aA94rJ+bCIQ8lFWgtpKb+5V2PM/tjB2TxSoixQmY/mXvlfovT17rX7BsicE5Zewku2hemP14TlrQWQxsn5Q5/xDSZLX4H/om4vVCsUNiisVFyoOqvHbs+hzmV4vVlyuMHmrf5KtnZLVbpCHQZ2ywhJvMbCLyHKIe9Z46TESBCoEkBUd3BBAVjelIlFkxQE3BJDVTalIFFlxwA0BZHVTKhJFVhxwQwBZ3ZSKRJEVB9wQQFY3pSJRZMUBNwSQ1U2pSBRZccANAWR1UyoSRVYccEMAWd2UikSRFQfcEEBWN6UiUWTFATcEkNVNqUgUWXHADQFkdVMqEkVWHHBDAFndlIpEkRUH3BBAVjelIlFkxQE3BJDVTalIFFlxwA0BZHVTKhJFVhxwQwBZ3ZSKRJEVB9wQQFY3pSJRZMUBNwSQ1U2pSBRZccANAfsZxq6Nn8fpIsTxZAgga/9SwK4/u/qZg/zQcH0S9iEQhQD3rFEwMsgYBJB1DMrMEYUAskbByCBjEEDWMSgzRxQCyBoFI4OMQQBZx6DMHFEIIGsUjAwyBgFkHYMyc0QhgKxRMDLIGASQdQzKzBGFALJGwcggYxBA1jEoM0cUAsgaBSODjEEAWcegzBxRCCBrFIwMMgYBZB2DMnNEIYCsUTAyyBgEkHUMyswRhQCyRsHIIGMQQNYxKDNHFALIGgUjg4xBAFnHoMwcUQggaxSMDDIGAWQdgzJzRCGArFEwMsgYBJB1DMrMEYUAskbByCBjEEDWMSgzRxQCyBoFI4OMQQBZx6DMHFEIIGsUjAwyBgFkHYMyc0QhgKxRMDLIGASQdQzKzBGFALJGwcggYxBA1jEox51jqYY7W3FT3GHTHy2mrC/Wck9VXK5YpThPsX/6CJLIMJTdAcp2pWLrJLJOMImQn8fZUXnfpfiiovwH8Ba9t3Nfl+CaxkopJrv1lfSZiu0UxymmdmUNYblGuK7tPepg/ZbVOt6q/WO7Ts74eEx29gN75YVgkrIuiSTKg8U49fHWVftDkebIdZhQdiZ+iPy5cgpaVwigzTTS1Qq7im6osCvAYYpfKJ4XNEuenYZiN8kra4giIcBtHLuXOlNxr+J2hcn7Ujsw4W0odsjaIlUI8OU69yeKIxT2RcCurAcr7lG8vmXcKTQPxQ5ZW+wJAX6izjVZ7R61up2snZ+2jDuF5qHYTVLWWM9Zd5F51yrqX6auUtuWRUxBzj5rhF0gtViy2iMqu2e1xyvVbal2fqWwL1pszQRg18ylV2vIR9kfaGTrZ08Ayu239cYey3yh0ja1t0Oxm+RtQIg8IcBtnNcqzlJcobhUcaHiHYr6s1frO5UtNrujBW614m6FXQjs/QUTgRnEMqjTRIAtdpmwWyyx9v6PxLpnbZ+CIxCIRABZI4FkmOEJIOvwjJkhEgFkjQSSYYYngKzDM2aGSASQNRJIhhmeALIOz5gZIhFA1kggGWZ4Asg6PGNmiEQAWSOBZJjhCSDr8IyZIRIBZI0EkmGGJ4CswzNmhkgEkDUSSIYZngCyDs+YGSIRQNZIIBlmeALIOjxjZohEAFkjgWSY4Qkg6/CMmSESAWSNBJJhhieArMMzZoZIBJA1EkiGGZ4Asg7PmBkiEUDWSCAZZngCyDo8Y2aIRABZI4FkmOEJIOvwjJkhEgFkjQSSYYYngKzDM2aGSASQNRJIhhmeALIOz5gZIhFA1kggGWZ4Asg6PGNmiEQAWSOBZJjhCSDr8IyZIRIBZI0EkmGGJ4CswzNmhkgEkDUSSIYZnkD9FwGbZuTncZqo0JYkAWTtXxbY9WdXP5PfwaoTYT9dAtyzplsbMqsRQFaUcEMAWd2UikSRFQfcEEBWN6UiUWTFATcEkNVNqUgUWXHADQFkdVMqEkVWHHBDAFndlIpEkRUH3BBAVjelIlFkxQE3BJDVTalIFFlxwA0BZHVTKhJFVhxwQwBZ3ZSKRJEVB9wQQFY3pSJRZMUBNwSQ1U2pSBRZccANAWR1UyoSRVYccEMAWd2UikSRFQfcEEBWN6UiUWTFATcEkNVNqUgUWXHADQFkdVMqEkVWHHBDAFndlIpEkTUdB5YqlbMVN0VKaSON89cK+xGOHSKNOddhYsq6p1byj4prFasVJyt2nuvq/Ex+gFJdqdi6I+VNdfwriisVVyi+rdix4Zznqe18xYsajmXdFPLzOHuIwP2KwwoS9vtan1Pcptg2azqzFxfCbn0NcaZiO8VxirYrqzE9S/EdhZ1j+59W3KzYXFHdvqGdvRTvVORyZQ1huWaxXdtp6nCDonqlfpL271R8uevkjI+HsDPpSm6zZN1H/Wy85RVeG+j9LxUmbXVbt9jJStZYtwEvEJzLFQ9XiN2t93ZL8LrHYWSnTsAErHKrHy/399ObnykurXS4T+/PVdix6vZQbT+L3Viympjlv+YqGCvCMxQbZ0Frvot4rqa/viEFa3u2wj7Jst5iyXqhKNnH0xMrtAxeefOPrGuv0dM1hN1W1Tdrs1uJzeoHctuPJeuHBOZpik8p1lPYvdQRivKHjO/NDRzrGZ9ALFkvUuovV9ijqssU31X8WHGUwm4Rfq5gWzsC9mTlKQ1D2KeW3ffe0XAsq6YlEVdzjsZ6dW28b2n/e4qQLxARU8lyqEu0qt9qWNkytV2nsItC1lusK6s9I9y1RsruWfdW2ENstrUncLyGsOepz6kMZc9bX6KwiwKbCIQ8KzxI/ewvKuVNvv2p7xjFCRMnGMKuimjWc9byjwL2Vyv7XmCbfUe4RVH/o0BxmD8KlCCqr8/XzukKu0+1+9cfKt6vqD4daDov97ZQWY8WiNUK+yh/sHh/QQMc+3OrfQ+4SmEXB/tr1k4N/d5WjHG7Xi0H+6vY6pa+Dacn2RTEMqhTksubf1Kwi1eDR2Lds8ZLiZEg0EIAWVvA0JweAWRNryZk1EIAWVvA0JweAWRNryZk1EIAWVvA0JweAWRNryZk1EIAWVvA0JweAWRNryZk1EIAWVvA0JweAWRNryZk1EIAWVvA0JweAWRNryZk1EIAWVvA0JweAWRNryZk1EIAWVvA0JweAWRNryZk1EIAWVvA0JweAWRNryZk1EIAWVvA0JweAWRNryZk1EIAWVvA0JweAWRNryZk1EIAWVvA0JweAWRNryZk1EIAWVvA0JweAWRNryZk1EIAWVvA0JweAWRNryZk1EIAWVvA0JweAWRNryZk1EIAWVvA0JweAWRNryZk1EIAWVvA0JweAWRNryZk1EIAWVvA0JweAWRNryZk1EIAWVvA0JwegfKHgGdlxs/jzKLDsaQIIGv/csCuP7v6mfwOVp0I++kS4J413dqQWY0AsqKEGwLI6qZUJIqsOOCGALK6KRWJIisOuCGArG5KRaLIigNuCCCrm1KRKLLigBsCyOqmVCSKrDjghgCyuikViSIrDrghgKxuSkWiyIoDbgggq5tSkSiy4oAbAsjqplQkiqw44IYAsropFYkiKw64IYCsbkpFosiKA24IIKubUpEosuKAGwLI6qZUJIqsOOCGALK6KRWJIisOuCGArG5KRaLIigNuCCCrm1KRKLLigBsCyOqmVCQaW9alQnq24ibQLpoA7DqQxZT1AM21UrF1x5yb6vhXFFcqrlB8W7Fjxzm5Hw5ht1wQvlQwW6XXyxVfVGxVg/Nk7b9fcY7ih4rLFBcp/qjWL8vdkJ/HWV8rP1OxneI4RduV1X536yzFdxR2ju1/WnGzYnNFbltMdiaccdu4gGS8TMbrFSZouZnUDypeW2nbT+8tl/9SafP2NoTlmkV2bSZdeZWeJes+6mfjGdBy20BvfqkwaXPbYrIzWXerASolPLDSvkzv/7oB5DVqM9m9btF+B8uK8nAABYP7M8Wllb736f25Cjs2xS2U3YsEx4StbrcUO0+tNNqVtv6RbxeTpyhue/zpvvZi3rOGrPy56mQw65u1PVvxpPoB9v+NwP0NLHYq2uy7Qtu2iQ4cobDzP9bWyUP72LI+XVDubABjbfavf7OGYzQ1EzBeb1Mcq7AvXE3b+Wq8Q/EKhd2CXd3UyUvb2LJ64eIhzz9RkvZk5R0zkn2hjtmn1ZEKe6T4lhl9kz80tqx2z2T3TvXNvuHavZtdBdi6CbxBXf5Y8TsK+3I6a7PvBPao8BuKv1KY4C63sWW9RJTs3rS+2TfY6xR31w+wv4CAfRG1e0/7aG96RLie2pcsOOvRL2cbqv3fNxxz0TS2rMeLij0ffE6Fjj1vfYniWy6IzTfJfTX9JxWvVNxQpGLsPlxJ60N6/6cNaW5btN3ecMxFU9O/wCETP0GD273TZxR2w2/fUD+iuEdxuIKtnYCJal+m7Kq6V6WbPWHZonbaodo/SXFx0b6HXu1x1smKq2p9s9oNebBtCz5asVphH+X2FxR7f4Givtk901EKg2Z/brUH1eUjmHpf7/sx2dmV1MZrihUVUNvrvV0MTFS77bInBfZ89r8r7DbA6xbEMqiTVwID5w27eICj/QUrXkqMBIEWAmN/wWpJg2YIdBNA1m5G9EiEALImUgjS6CaArN2M6JEIAWRNpBCk0U0AWbsZ0SMRAsiaSCFIo5sAsnYzokciBJA1kUKQRjcBZO1mRI9ECCBrIoUgjW4CyNrNiB6JEEDWRApBGt0EkLWbET0SIYCsiRSCNLoJIGs3I3okQgBZEykEaXQTQNZuRvRIhACyJlII0ugmgKzdjOiRCAFkTaQQpNFNAFm7GdEjEQLImkghSKObALJ2M6JHIgSQNZFCkEY3AWTtZkSPRAggayKFII1uAsjazYgeiRBA1kQKQRrdBJC1mxE9EiGArIkUgjS6CSBrNyN6JEIAWRMpBGl0E0DWbkb0SIQAsiZSCNLoJoCs3YzokQgBZE2kEKTRTcB+Wblr4+dxughxHAIQgAAEIAABCEAAAhCAAAQgAAEIQAACEIAABCDggMD/B7M7E+76U757AAAAAElFTkSuQmCC)
Answer:![](data:image/png;base64,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)
The profit maximising level of output is 5 units, where profit is maximum of Rs 12.
Question 22.Consider a market with two firms. The following table shows the supply schedules of the two firms: the SS1 column gives the supply schedule of firm 1 and the SS2 column gives the supply schedule of firm 2. Compute the market supply schedule.
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)
Answer:![](data:image/png;base64,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)
Question 23.Consider a market with two firms. In the following table, columns labelled as SS1 and SS2 give the supply schedules of firm 1 and firm 2 respectively. Compute the market supply schedule.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAASYAAAOaCAQAAACfWjd2AAAZ8ElEQVR42u3deZgU9Z2A8be5hkNxPEbwgoBCshEVz4gaI1GTXTebCDwaFLx1V6MmmqwXq2uiJgY8khgffXbFLBp8kmzUaBIOQ1ZlxDOACIaRQwa5JFwRMsjlzG//oCwGuodpxmGmf5X3wz81NdPwre63q6preLpBkiRJkiRJ+uRyeWuCd4qaS3CLnLlpM7fx2aPmYkwyJhmTjEkyJhmTjEnGJBmTjEnGJBmTjEnGJGOSjEnGJGOSjEnGJGOSMUnGJGOSMUnGJGOSMcmYJGOSMcmYJGOSMcmYZExSa8bUnudYzZc/8d9zArfu4i2+yiWt/LQ4mIeAZwgEAmcUcYvefI+9sj7zjm8afEryj239s4k5PEC3grc8kUDgN58w7nvZwmXAH7f7d//KW9zCHg3c6tMs5VUOLnKLAI7mKRayieVM52EG73Rt44axjjEAfLfoB6YLk1nCqdmeudBm/DH55/bhLgKBJexf4Kf25F3quOwTxfQ4gTu2y3gKcBCPEQi80ODt+lPHe3QvciPPYAtvcTRldOMyali4k7WNu4zAi8nb8xf/wEBnlrCR0zI8805jAniLQOD2gn9dhwb2WcW6kMDf2DMvJuhMLYFAjwZv+xSBcUVu5IsErkm/uip5CAqvbcxhbCIwMPlqVx4YuJbA8nR7szdzozH9ikDgsWQfFbiL61lK4DfJ11OS2+zFvbzLJpbwGncme7LD+TUr+ZB3uYuyAv/OPAITdzjA1o+plq4ADOUNaljLMv7ARfWea4Fji9rIpQR+S8d05/2FnaxtzGgCNbTNe2AuTu6PK4Gu/Bcr+JBx/Huy9kEADiUQ+E5mZ240ppkEAv/J0fyQQGAGlVzLLEZDvQe/CzMJLOYIcgymjjOAo6ghcANlvEDg2bx/5UgCgR8XiOlAHiOwJdmEk6mljpOA/RjPM8lPn0Qg8P2iNnIqgcBqxnARPRtZ25jVBGakX217YPZjehJ6jhcIbOZqhrGUQOAeeiff2Ujg5czOvNOY9uYOAoGl7A+cRiDwPh2BgdywXUxba745uf3/cQYwgUDgEOAqAiHvyHshgcCIBk79n6NXsv42AnX0A+Aobkx33aGBA13+Fl2+3d/8CsftZO3O9SAQ+EPeA7M/MxiWrPsiIX3y3Js+87daQmB9VmbelRfUk1jDzczjpxzDinTtRDYCL3DPdj+79QJBVfLVWbxAW74IwCpgZbJ2e/sBsHGHtS+zB2OAL6XnBiuBHG/xOnewkVHJ2g31/o7Gd/NDeDl9wAZQSY8G10KOS1lNKHjBovDMB/AiPXg++erzAMxPDuTb2wB0plMzz3w2L/EKf2YRj3NYy828KzGdSY4O9OWb/KXe2uUFf3brwB8mX22ilj3pAMBf2cgT1FLLp3a4TV3y0O1oPdexFvhWcsc8xiSgDSdwG7PTo/fW29UWuS1PcwrdGMIjrAM6Jc/Iwmuf5fO0a+DvKTzzTzmUvXksWb93vQdvx2f0rkxd/MwnsoST6ccULuBlyltq5k9+qa/wHbEqOW3e5m9sAaCCjpTRjnacu8Nt3s+7zcfW8hDQlm8nz4wvcTS3Mw1ow93JqXyXnaS9o6s4CljJ0/wr/dkCHNTgWvgPLklmz1d45hu5BTgzmXcNQPJM3iPvyg38lc3NPPMbjCQQ+Dmwf3JEaIGZd9d1461H5H9IvnqN86ilMnk1sNW4vGvlf0p2t4U8wCbgYvYFruEGZnAHx/Es0D65JntAvb+jMV9Pz7Sgmg+B6gbXwqyd/E1/YXGBmRfwIyYBP6A/JGeRfQH4zHY/1479dsvMTyen17UF9ywtN3Ojr+a2OS25NFD/ttu/mltEX3J8g8WUAyewgcDTdKEtI6gucK3iDUKS3I6XBra+nA38J3ArKzkBKOcNAtOS73+TQG2aauPXbB6gL2UcyP0Eqtm7wbUf72lDA7/kGUVgU/rifNsrowNYSWA2nZJXRh9xE//G8u1OZre+fr1kN828dZp5tG+1mRv5dcq2Sq+rt7Yd0D/9qgaAroxiHptYxNNJ4XAMz7CaD5nHzwpefjyTOjYnB5f6v045A/gMdQQCyzmT8bzHSjbwHqPTZ1glgUeKfHocx51MYREb2UAV9yVXwQqvbSymCtYQkkP2M+nEZzM2Xf4UXflvVrGBidyw3QNzB4HZBc/HmmPmXqxhXoET8JabuZU/0PNWAo834XZfI/BawfOt5tmihmOCM9hAVXLO1pgrCAQuTH7Ruo4VOxxEmm/mfrzHY8lF3labubU/HfZiPuAHu3ibk/mQnzWQ0u6PCT7HHF7Zya0r0yvzW6/ZfBrYl2peTi4ENv/MF1Gd/NL3Ega13syt/1HDFXx9F28xoOCvUVouJijjip18dyoTqaANp7KawE+TFwyDClwGaZ6ZRxCo5Eme5ElmcXnrzeynh+/oXl5jC4HFvMbxTfobrmMKK6hhLS8lh4vdO/Po7c5zL2+9mY3JmZs4s/9tV83GmGRMMiYZk2RMMiYZk4xJMiYZk4xJMiYZk4xJxiQZk4xJxiQZk4xJxiRjkoxJxiRjkoxJxiRjkjFJxiRjkjFJxiRjkjHJmCRjUqvJf4vw4J2i5uL7gDtzE2f2MCfPmWRMMibJmGRMMiYZk2RMMiYZk2RMMiYZk4xJMiYZk4xJMiYZk4xJxiQZk4xJxiQZk4xJxiRjkoxJxiRjkoxJxiRjkjFJxqQSj6mcR5hDFePok5HtjnGLIpw5/02Dc1QynjJyjGQpFdGFE+MWZWPmAqsGEegHQEfWMjIDMZX+FmVj5gKrxrIiXZ7A/AzEVPpbFOXMxZwzHUl1ulxNb7pEf8YU4xZFMHMxMe3HunR5HTn2iT6mGLcogpm9NKAWjWkVe6bLXQmsiX6rY9yiCGYuJqaZ9E6Xe7GA9dHHFOMWRfko5L+OGEzgcADK+CATlwZKf4uyMXMDl8vG0QG4m2WZuWhZ2luUjZkLfmxeOaOZSxXj6RvhQS3GLcrIzH4SpjM3cWYvDahFX81JxiRjkjHJmCRjkjHJmCRjkjHJmGRMkjHJmGRMkjHJmGRMMibJmGRMMibJmGRMMiYZk2RMMiYZk2RMMiYZk4xJMiYZk4xJMibtFrm8NcE7Rc3F9wF35ibO7GFOnjPJmGRMkjHJmGRMMibJmGRMMibJmGRMMiYZk2RMMiYZk2RMMiYZk4xJMiYZk4xJMiYZk4xJxiQZk4xJxiQZk4xJxiRjknZXTD15iSXeXfrkMQ1lMgdmarvLeYQ5VDGOPs68++S/aXAZL9KDJ6PdM+VvUY5KxlNGjpEspcKZd9PMBTejDWQqpkEE+gHQkbWMdOaWi2mrLMU0lhXp8gTmO3PzzPz3+WruSKrT5Wp608WZvTTQVPuxLl1eR459nNmYZEytbhV7pstdCaxxZmNqqpn0Tpd7sYD1zmxMTfU0FRwOQBkDeMqZW/BqQeYuDeSoZBwdgLtZFtFFy9hmLhjToyxkPR+xkOmZiAnKGc1cqhhPX2du2Zji5idhttDMXhqQJ+AyJhmTZEwyJhmTjEkyJhmTjEkyJhmTjEnGJBmTjEnGJBmTjEnGJGOSjEnGJGOSjEnGJGOSMUnGJGOSMUnGJGOSMcmYJGOSMSl+ubw1wTtFzcX3AXfmJs7sYU6eM8mYZEySMcmYZEwyJsmYZEwyJsmYZEwyJhmTZEwyJhmTZEwyJhmTjEkyJhmTjEkyJhmTjEnGJBmTjEnGJBmTjEnGJGOSjEklHVM/HqaKWczmIbpnZLvLeYQ5VDGOPs68++S/afAMxtMVqGAa1ewRXTj5W5SjkvGUkWMkS6lw5t00c8GY+idLQwgMy0BMgwj0A6AjaxnpzC0XU4d0aQCBazIQ01hWpMsTmO/MzTNzMedMm9OlvsDkDJwxHUl1ulxNb7o4c0u/mstxBU8wKwMx7ce6dHkdOfZx5paO6TrKudoXwGpIu6J/8ly+wUDWZmKrV7FnutyVwBpnbrFzcmAIc+gRaTqegJfQqzkYnKY0gNszENNgAocDUMYHkbzMjnHmgpuxgREMZzjDGcWYDMSUo5JxdADuZllEFy1jm7nAqkWEen+yEBOUM5q5VDGevs7csoe5uPlJmC00s/9rQM3GmGRMMiYZk2RMMiYZk4xJMiYZk4xJMiYZk4xJxiQZk4xJxiQZk4xJxiRjkoxJxiRjkoxJxiRjkjFJxiRjkjFJxiRjkjHJmCRjUqvJ5a0J3ilqLr4PuDM3cWYPc/KcScYkY5KMScYkY5IxScYkY5IxScYkY5IxyZgkY5IxyZgkY5IxyZhkTJIxyZhkTJIxyZhkTDImyZhkTDImyZhkTDImGZNkTMXqyUssMYCWjulQ7mM605nL8wzMyHYPZTIHRjZzOY8whyrG0SeWkfPfNPgalnEY0JYfsZEjogsnf4vKeJEePFnCe6b8mXNUMp4ycoxkKRVRzFxg1SCuSpYOJnBjBmLK0QYii2kQgX4AdGQtI2ONaZvPErg0AzFtFVdMY1mRLk9gfinOvCsn4L14gEqe8ESzVRxJdbpcTW+6xPtqrg9LWMA6zmWTj2ur2I916fI6cuwTb0zzOJh9+QuzOM7HVZ8sJoA1XMM6HvBOaxWr2DNd7kpgTZwxdUo/SKyWWRzj49oqZtK73tnrAtbHGdMkTk6XDynFZ8Tfhaep4HAAyhjAU7G+kJ5CJfsDcG1GrjPFeGkgRyXj6ADczbJ4L1qewhj+zFvMppJzInxOF4rpURayno9YyPRoZi5nNHOpYjx9Y5nZT8J05ibO7H9BUatcGpCMScYkY5IxScYkY5IxScYkY5IxyZgkY5IxyZgkY5IxyZhkTJIxyZhkTJIxyZhkTDImyZhkTDImyZhkTDImGZNkTDImGZNkTGpWubw1wTtFzcX3AXfmJs7sYU6eM8mYZEySMcmYZEwyJsmYZEwyJsmYZEwyJhmTZEwyJhmTZEwyJhmTjEkyJhmTjEkyJhmTjEnGJBmTjEnGJBmTjEnGJGOSdmdMvyTQz7tMxWvofV5PIkQaU/4W9eNhqpjFbB6iezSPQjmPMIcqxtGnwHfnE9I/Z7fOzO2K/MEc9/N7vpKRJ8xYlvE51lHBRF7lCGoimDnHb6nhSDbzQ16kPyt3+P5mLkiXp5b2nul8nufyzOyZZtA/WRpCYFgUMw9K7/2OrGVk3vffLsVyCsXUkWqOzlBMHdKlAQSuiWLmsaxIlycwvxRjKu4E/DtM5s0MnRduTpf6ApOjmPlIqtPlanrTJe+l1H28ylwmclYpPye6s5wDIUN7pm3nIVMYG8nMy5iULv+QwCE7fP8VhtKG9lxNHVeU7mHuUb4LmYzpet5mr4zEtM1E1tC+NA9zR3EmozJ5EeRcvsE/sjaSaVexZ7rclcCaBn/ydfamb2uM2PilgTPpyGwA9gCeYws38asMpDSEOzmdJdHMO5Mvpcu9WMD67b7bibbpBY5aoG2pHxSydJgbzBx6JK/nbo9i5sEEDgegjA/SSwOHJZ8YeHG9c79nqaFj6V4ayFpMg9nACIYznOGMYkwUM+eoZBwdgLtZRkVyoA7cnMS0kYHJujpGlO4JOMDJLGQVgaUspHP0MS2q96uHEElMUM5o5lLF+PSM6DTWJte9u3EbU5nJAqZxaenM7CdhOvNuezUnFcmYZEwyJhmTZEwyJhmTjEkyJhmTjEkyJhmTjEnGJBmTjEnGJBmTjEnGJGOSjEnGJGOSjEnGJGOSMUnGJGOSMUnGJGOSMcmYJGNSq8nlrQneKWouvg+4MzdxZg9z8pxJxiRjkoxJxiRjkjFJxiRjkjFJxiRjkjHJmCRjkjHJmCRjkjHJmGRMkjHJmGRMkjHJmGRMMibJmGRMMibJmGRMMiYZk2RMWdaTl1gSd0wHE+r9Kc/Ag3Io9zGd6czleQZGM/VQJnNgKQ/Yrqifmsk96fL6DMT0T5zHqcynLfcygeOZFcHMZVzJqdzPiTHd0aHAnmli1Onkb9Egrqq3170xiplztAGeLOHDXGjH36PfpEtdgVWRPCVK/o3mizsBP4hf8Cfm8HM+m6moevEAlTzhmX3LxVQL3MvxHE/gDY7KyJb3YQkLWMe5bDKDljtab9OZ1fwuQ1u0Dw+zguMimrmkz5l2LSaYzMpMPT3aMp9XjKl5Zi7mMLcXHeod8tpmYO/bKf1otFpmcYyHo5Y7Z/oJF6bXOvoxPQNbPYmT0+VDWGMGLflq7kZ6Am0Zxd7ckYnt/gH7A3Atx/JjM2i5o/URPMgsZrKY5zglE1t0CmP4M28xm0rOieY871EWsp6PWFiiR4ddPgHP2utTZ27hE3CpGc+ZJGOSMcmYZEySMcmYZEySMcmYZEwyJsmYZEwyJsmYZEwyJhmTZEwyJhmTZEwyJhmTjEkyJhmTjEkyJhmTjEnGJBmTjEnGJBmTdoNc3prgnaLm4vuAO3MTZ/YwJ8+ZZEwyJsmYZEwyJhmTZEwyJhmTZEwyJhmTjEkyJhmTjEkyJhmTjEnGJBmTjEnGJBmTjEnGJGOSjEnGJGOSjEnGJGOSMUnGtCt+SaBfRPP25CWWxHQHF36f1/OYwjQW8DrnRJdMQ+9cexKhZGMqNPNQFvJugzHNJ6R/zm6dmdsV9WO3MISvsZQO/IIv8OtM7JVy3M/v+Uo085ZxJadyPyc28P3NXJAuTy3d50RfttA/WT4kXYp9z3Q+z3N5RHumHG2AJxvcM73d+jMXs2e6iOXMSJYXszgT+6WOfJ/BHBvVU6Lk32i+mBPwk5jPMF7mHaZwXkZOvb/DZN7M2Eup+3iVuUzkrFLewc6nhkr2pw3nU8fVGTjMdWc5B0JUh7mtGj7MvcJQ2tCeq6njilKZOX/VEgLHJcvjWEXb6GN6lO9CxmLaZiJraN8aMxdzmPsbgZnJ8pvsS6/IDwhHcSajyK7X2Zu+rfEPF3MC/g6fST9KrDYDFzrPpCOzAdgDeI4t3MSvIt+mTrSlpt5jVCJHj/wd7KX1DnNPsToDh7mPxX+YOyx5ml/M2HTds9TQsVTPmdozg0l0Bk5nSyZOwLMS07kEbk5i2sjAZF0dI0r3BBwqGMMi5vAmwyM8BBR+YE5mIasILGUhnaOY+VEWsp6PWMj0ZM1prE2ue3fjNqYykwVM49LSmdlPwnTm3fhqTiqKMcmYZEwyJsmYZEwyJhmTZEwyJhmTZEwyJhmTjEkyJhmTjEkyJhmTjEnGJBmTjEnGJBmTjEnGJGOSjEnGJGOSjEnGJGOSMUnGpFaTy1sTvFPUXHwfcGdu4swe5uQ5k4xJxiQZk4xJxiRjkoxJxiRjkoxJxiRjkjFJxiRjkjFJxiRjkjHJmCRjkjHJmCRjkjHJmGRMkjHJmGRMkjHJmGRMMibJmFTSMY0lbPenc/RbffB221Mexcz9eJgqZjGbh+hemiO2K+qn7mFmsvTP9OTDDDyJZnJPurw+ionHsozPsY4KJvIqR1ATw9D570B9Nyeny1O5MLpwQoE908ToZp5B/2RpCIFhUcy807czP57VdDSmVpm5Q7o0gMA1pTjzrp2AX8n/sDET54oH8Qv+xBx+zmcjmXhzutQXmBzr8/hj5dTQJ8Jw8rfoAGZxLNCVx6nhqKgehRxTGBtLOQ1vxreYFOVeaGcH7s6s5ndRzXw9b7NX/DFVMThzMcFkVkY087nM4+B47ueGNmMgS4u8kFD6G7lXvdPZ51kTTUxDmEOPmJ60DcX0v3wv0pPt/C0aw+XJUhkr+GMkMQ1OUxrA7THH1J0NJbt7bUpMc+kJtOUnbOHUKGYezAZGMJzhDGcUY2KO6VaeifYyQP4WHcGDzGImi3mOUyKZedF2vwKKOqaY+UmYLTSz/2tAzcaYZEwyJhmTZEwyJhmTjEkyJhmTjEkyJhmTjEnGJBmTjEnGJBmTjEnGJGOSjEnGJGOSjEnGJGOSMUnGJGOSMUnGJGOSMcmYJGNSq8nlrQneKWouvg+4MzdxZg9z8pxJxiRjkoxJxiRjkjFJxiRjkjFJxiRjkjHJmCRjkjHJmCRjkjHJmGRMkjHJmGRMkjHJmGRMMibJmGRMMibJmGRMMiYZk2RMKvGYTuQ5ZjOLNzgnM1t+HlOYxgJej2Sb+vEwVcxiNg/RvcD35xPSP2eXytD5bxrchxoeog1wGYGvRpdNobdBvoWpHAR04CkejGLmGYynK1DBNKrZI+/7sxme/jm4VO7n/FXfJtArWV7BExmIqS9b6J8sH5IulXpMH885hMCwvO+/3foztyvihz4CPv65ttRm4BB3EcuZkSwvZnEUM5/A5mRpGbB3rM/jfZjHE3SiDTfxAUdnYM/0Ai8wjJd5hymcF82hedtTIXBEgcPcfbzKXCZyVunMXGgzevAiG1jNPE6KcD8UCpys1lDJ/rThfOq4OqqYckxhbIH1rzCUNrTnauq4onRj6sf73EcZbbiQD0vnlcIn2MglBI5LlsexirYRxXQ9b7PXTm87kTW0L9WYfsv76d09geUZiKmKOjoky3cROCyamM5lXqOv1b5H4PDWmLmY60xH8G562j2XbnSL/gT8HXLph6PVRnTpdgh3cjpLCnynU72LBbVQKvva/OfE6yxK7/pn2EhZ9HumS+sd5p5idSSHucHMoQcAA7g9WXdY8shcXO886llq6Fiqh7kLCNwEwJf5iAcycJhrzwwm0Rk4nS2RnIAPZgMjkouSoxiTHPQCNycxbWRgsq6OEaX8au5fqKSKt3mTq2mXgZiggjEsYg5vMjySmRfV+3VJSGI6jbVcAEA3bmMqM1nANC4t7UsDcfOTMEvoBFwqijHJmGRMMibJmGRMMiYZk2RMMiYZk2RMMiYZk4xJMiYZk4xJMiYZk4xJxiQZk4xJxiQZk4xJxiRjkoxJxiRjkoxJxiRjkjFJxqRWk8tbE7xTJEmSJEmSJLWe/webdMtpgsPANQAAAABJRU5ErkJggg==)
Answer:![](data:image/png;base64,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)
Question 24.There are three identical firms in a market. The following table shows the supply schedule of firm 1. Compute the market supply schedule.
![](data:image/png;base64,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)
Answer:![](data:image/png;base64,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)
Question 25.A firm earns a revenue of Rs 50 when the market price of a good is Rs 10. The market price increases to Rs 15 and the firm now earns a revenue of Rs 150. What is the price elasticity of the firm’s supply curve?
Answer:![](data:image/png;base64,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)
Supply = Revenue / Price
Change in quantity = 5
Change in price = 5
Proportionate change in Price = 5/10 = 0.5
Proportionate change in Quantity Supplied = 5/5 = 1
![](data:image/png;base64,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)
![](data:image/png;base64,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)
= 2
Proportionate Change in Quantity Supplied = 0.5 X 3 = 1.5
Proportionate change in Quantity Supplied = 15/x = 1.5
x = 15 / 1.5 = 10
Supply at base price of Rs 5 = 10
Change in quantity = 15
Therefore, new supply at the price of 20 will be = 10 + 15 = 25
Question 26.The market price of good changes from Rs 5 to Rs 20. As a result, the quantity supplied by a firm increases by 15 units. The price elasticity of the firm’s supply curve is 0.5. Find the initial and final output levels of the firm.
Answer:Given Es = 0.5
![](data:image/png;base64,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)
Change in quantity = 15
Change in price = 15
Proportionate change in Price = 15/5 = 3
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Proportionate Change in Quantity Supplied = 0.5 X 3 = 1.5
Proportionate change in Quantity Supplied = 15/x = 1.5
x = 15 / 1.5 = 10
Supply at base price of Rs 5 = 10
Change in quantity = 15
Therefore, new supply at the price of 20 will be = 10 + 15 = 25
Question 27.At the market price of Rs 10, a firm supplies 4 units of output. The market price increases to Rs 30. The price elasticity of the firm’s supply is 1.25. What quantity will the firm supply at the new price?
Answer:Given Es = 1.25
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAJ0AAADHCAYAAAADM1FHAAAACXBIWXMAAAsTAAALEwEAmpwYAAAN6UlEQVR4Xu2dCawlRRWGRwXZFRBBEFlUiMIoiEQExgSVJRI1cR8UwwSMBoOKYogyGtFRAwTUQFAiYEaFZBQBF0S2wGMYDSRmCCCr4LwgILuyCEwQ8P8nXc6Znr731amq+25d+6/kpLurT50+9dV/q6v6kWHOHBUREAEREAEREAEREAEREAEREAEREAEREAEREIFxE3hRRAIvRPjIRQSKEpDofDhr41VdPi/28ZS3COQTkOjyGSqCk4BE5wQm93wCEl0+Q0VwEpDonMDknk9AostnqAhOAhKdE5jc8wlIdPkMFcFJQKJzApN7PgGJLp+hIjgJSHROYHLPJyDR5TNUBCcBic4JTO75BCS6fIaK4CQg0TmByT2fgESXz1ARnAQkOicwuecTkOjyGSqCk4BE5wQm93wCEl0+Q0VwEpDonMDknk9AostnqAhOAhKdE5jc8wlIdPkMFcFJQKJzApN7PgGJLp+hIjgJSHROYHLPJyDR5TNUBCcBic4JTO75BCS6fIaK4CQg0TmByT2fgESXz1ARnAQkOicwuecTkOjyGSqCk4BE5wQm93wCEl0+Q0VwEpDonMAKu2+PeNfA7ikct+pwtYpuXVC7FPYI7KCqCaYnNx9Nr4ZtM0OITXH/TNjtsFthv4ftNEMb7+3XocEpsOWN3YHjlbB3dgSajXzmzPRPws9DYvTpspWoJ6xTYVt1dGBQ1dtNvAsHOVVaPxMvpr0ebAq2HexXsEEzHf8/H0thFzdteH0i7F7YK2ExJSafoxDoPtjrm4AvwfH7sGdgbzIPma18ZhRdyOkKnATh7Y/zzWHfNnUEu6XpwLDTTXDzLtjzsCOGOVZ4L2aQOXjhLTNMdB+AH+PNNf1cH+ePwSi+mBKTD59zZCvYtrhm22NN/Wzlkyy6kOsNTfLswDdaHRt2+VLc9MyOw2LN5r2YQbb5DBPdOXB8sCP5P6Duzo76ripvPiHGLjhh28NN0CL5zMaa7jaT9Gtxbmc/dorXX4TxlcFrvk555Kv5ftgymC0vx8XJMM6E9OEMei1sEczOpLvi+jzYQ7CnYPTns/hqm5TyZiS6oiNZ1pHlRh33SlTtiCBcEvHVfq4JWCSf2RDdG03SHPjzYfbV8F5cc9o+AfYXGDcPg/6fZYTM3d4xMM6Ee8JeAzsJthBGKCy7wa6DfRjGe5vB7obR55ewSSlbINHHO5JlHRlxCVOycIPCH/HfYHzGR2H8YYdSJJ9Rio4D/S1YWIhyoXoG7HrYJav7seoVeiDsNNjnYdx4DCpcd4R4p+P8JhhnxQtgV5lGFHCYBZbgnOCC2N6P8/2Mr05XE/grTrmWewXsARj58oddtKxTNNrqYJc3p8/iyI5QZN+Bda1PeI+7JBYKx4qnqf7fwX4+4ecDWw7GxX9g3Hm9y9x4uDnnazYU+k6Z61pPmTs3Ve3yMlTwx/Zo+0aha8bljvYAGF+z+zRxi+QzKtExWe5mYwrXbbGF03soXKfZEl4D/I7EV28o/2xO+Dp6rjnfwdyv+fRGJMe3QLtwzcVX4L/bNxKvN0A7/vAp5FDIijPde0xdkXxG+Xo1uQ49DUIY6tTcDLMWLzcc0OAJ1HOGDYXfs/iZgRsI/shoXKtMQuGygflzUxQK+7E3jGvjUoVvpn07gnG9bGfTIvnUILqOvg6suszcsRsUVnMHewiMIl5q/Pi13RZ+0Z+Uv3JwJ8+NEzdDYfY+Huec5bmDL1m+i2B29/85XL8V9gPzkFnLx065wzrZ/jg8zHc/3GRcGj9jdJVwf5m5yc0Bp3je4250Zxhfm5+F/R3GVyvL22BPw+jHXyfbca13HGwFrGudhOoiJZbX2XjaNIyvSK5Feb68IwP26SwY/zTFdezFMPY7tsTkMw/BFsNuhvG76i0w/nA/0vGQ2chnjfd8Rw5zmHAQSPv4ho4GRw/wD+vL3TvuP2nicBHNXz43KFzHUXwUVnsg9kDdr2H8BMOZgf4/gfFPT6MsMYM8yue3Y09kPrUl3YZa23VtvKrLZ9LWdLUJTPkkEJDoEqCpSR4BiS6Pn1onEJDoEqCpSR4BiS6Pn1onEJDoEqCpSR4BiS6Pn1onEJDoEqCpSR4BiS6Pn1onEJDoEqCpSR4BiS6Pn1onEJDoEqCpSR4BiS6Pn1onEJDoEqCpSR4BiS6Pn1onEJDoEqCpSR4BiS6Pn1onEJDoEqCpSR4BiS6Pn1onEJDoEqCpSR4BiS6Pn1onEJDoEqCpSR4BiS6Pn1onEJDoEqCpSR4BiS6Pn1onEJDoEqCpSR4BiS6Pn1onEJDoEqCpSR4BiS6Pn1onEJDoEqCpSR4BiS6Pn1onEJDoEqCpSR4BiS6Pn1onEJDoEqCpSR4BiS6Pn1onEJDoEqCpSR4BiS6Pn1onEJDoEqCpSR6BQf+LSxu1tn8SPq/Haj0RBCQ63zDVxqu6fPR69QlK3gUISHQFICqEj4BE5+Ml7wIEJLoCEBXCR0Ci8/GSdwECEl0BiArhIyDR+XjJuwABia4ARIXwEZDofLzkXYCARFcAokL4CEh0Pl7yLkBAoisAUSF8BCQ6Hy95FyAg0RWAqBA+AhKdj5e8CxCQ6ApAVAgfAYnOx0veBQhIdAUgKoSPgETn4yXvAgQkugIQFcJHQKLz8ZJ3AQISXQGICuEjINH5eMm7AAGJrgBEhfARkOh8vORdgIBEVwCiQvgISHQ+XvIuQECiKwBRIXwEJDofL3kXICDRFYCoED4CEp2Pl7wLEJDoCkBUCB8Bic7HS94FCEh0BSAqhI+AROfjJe8CBCS6AhAVwkdAovPxGpX3EgTmP0g9d1QPmLS4tf3r3KX4/asZaPaPtk6hwF5e+5g8RiG6mHwOQQ6Xwm6E3Qy7FvahQjzaYWLyWTUgMeUtcDofNg1bCbsfthz2I9gHYTWWKSQ1TtHx/+PBAf5dk8e4RHcPnv9NWPj/inyhyecwHEuXKD3FOO2PzJ6F3QCj+NaDbQU7AvYkbBpWY5lCUuMU3cfx/Cthn2ryGJfofo7nt2f6B1G3dASDFqOnqJkuDN5RHUkeibrpjvoaqkLeBNGGnppfFFQEXx+2AsYf6bhF19XX+1B5VdeNzLoXSm0kdmoSORBHwrTlZ7g4rKnYFscws/B4W1N/aKs+iPesVv2XcM21x9OwB2A/hG08IMbZzX2u3Z6A8RUW8myarHW4CDU2P56/qvF62Nzbc62W/opj0ORq2PX+piNvwXXm1rDLR/6kAQ+I+eX+GW3DYD2C88UwCm37ATHDAAbR0W2+iRFEtyvqTjf1/PVxVlgIe66pD2AI6TPGl6/1RbAFsPC8f+B8C1goUzgJeYeZ7sem7n3Gd0Occ50aRG5urXEaw4tCZqxtmpa1zHRkwPU3c/stjMuk0iWGT9TrNUALA2iPf0LW7ZkhVnTsMAUY4p1oCFxh6t/R1M81ddcZ36+Z+q+b+ilTH0S3l6n7jfH9BM7PMdeDTmOgchY+3gSoRXTc9F0CO2hQ5wrUF3u98jXILfYfYW3oe6OOC9LtCiR8u4lxhzmf1xHb42ubU6w3NRUH4xher5/EeYzoOlJZo2o3XB0AO2kmxzHcX7fpI5cwIyul1nRM8AIYB5+7VgrwTNjjTeYb4MiZIrc8ZQI8Y8437wjs8W0350zEwtlvAYzC4yxaYo1DwXHdewtsurETcGThYLPuY831bB+uwQPvHPVDS4mOO1T+glkeglGAn4btDuOnFJZXN0ceuB5rl5j1A9dVodgNy6PtYLj2+Lab8xPCyqbycBz5gzkP1pV3u+1M1yfDYUvYDsa+0jTia431v2iuZ/twGR7Ij8MjLaVEx1/msR2ZrkBdmHF4HgoX9Cwbra6Kev3ubPzt+TJTH049vu3mFPGFTSV3vAthFOL/c+EG6y5Yidk8m1N7jdYVcAqV9DsVxsHmrMWd2feaegpuM1gofJ3QnzPHHrAdYfyFsY4Wdq84XWMjcS+u+cH5OBjb0tdCshsJ7l75lX0BLGxcKPaZdq9wWVXeDQv58FUYW2J4hVj74mQaFvJj/3htZ+nY5w7yi81nYwSg6JYMClSoPiqfGCfuThfBOOPcDeN6i9/SboWdAuPrxJZNcPFTGD+v8BsaX8dHw8Ig88jNCQsFGOq/jHPuWhmfX8y522KsUKzouC7j54/HYBTgRTA7+7X/9spn2F02/yTEQWD9V2GxJYZXbKwSfhOZz7iTtqKbP8MoWNGdMYNvzG2+Vp+HeXbe4+bV7ld1+ZRa07U7OsnXuyB5vmpY+NcCfu7h7K1SiIBEtzZIfj/jjMp1KV/nJWbMtZ+imqEExjk9c13H51tbPCDbQzt8pwf4Dqvm2pTrRe5g+Se48J/7DGtj742TV1eOE5lPbUl3ga2prjZe1eWj12tNcu1JLhJdTwa6pm5KdDWNRk9ykeh6MtA1dVOiq2k0epKLRNeTga6pmxJdTaPRk1wkup4MdE3dlOhqGo2e5CLR9WSga+qmRFfTaPQkF4muJwNdUzcluppGoye5SHQ9GeiauinR1TQaPclFouvJQNfUTYmuptHoSS4SXU8GuqZuSnQ1jUZPcpHoejLQNXVToqtpNHqSi0TXk4GuqZsSXU2j0ZNcJLqeDHRN3ZToahqNnuQi0fVkoGvqpkRX02j0JBeJricDXVM3JbqaRqMnuUh0PRnomrop0dU0Gj3JRaLryUDX1E2JrqbR6EkuEl1PBrqmbsb8e7q1/fOhNfFTLiIgAiIgAiIgAiIgAiIgAiIgAiIgAiIgAiIgAiIwkQT+C1t6g/DrLFxlAAAAAElFTkSuQmCC)
Change in price = 20
Proportionate change in Price = 20/10 = 2
![](data:image/png;base64,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)
![](data:image/png;base64,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)
Proportionate Change in Quantity Supplied = 1.25 X 2 = 2.5
Proportionate change in Quantity Supplied = x/4 = 2.5
x = 2.5 X 4 = 10
Change in quantity = 10
Therefore, new supply at the price of 30 will be = 4 + 10 = 14
What are the characteristics of a perfectly competitive market?
Answer:
A perfectly competitive market is that type of market in which there are large number of buyers and sellers engaged in buying and selling homogeneous product without any restriction on entry in and exit from the market.
The characteristics of search market are -
a) Large number of buyers and sellers - The buyers and sellers are so large that a single buyer or seller could not influence the market price. A single purchaser or seller is just like a drop of water in an ocean.
b) Homogeneous product - It means all the forms are engaged in selling homogeneous product that is a products which are identical to each other or are standardised or say which can be substituted with each other so the buyer is not at all ready to pay any extra amount for the product who's close substitute is available.
c) Free entry and exit - The firms are free to enter into the market and to leave the market. The firms who have the chances to earn more profit enter the market and the one who suffers loss leaves the market.
d) Perfect knowledge - The buyers and sellers must possess complete knowledge about the prices at which goods are being bought and sold and also the price at which others are prepared to buy and sell.
e) Transportation Cost - The transport cost is either Zero OR negligible.
f) Perfect mobility of factors of production - The factors of production are perfectly mobile between the industries.
In perfectly competitive market the sellers are price taker not the price making. However perfect competition is purely a myth, this type of market do not exist.
Question 2.
How are the total revenue of a firm, market price, and the quantity sold by the firm related to each other?
Answer:
Total revenue is defined as the total sale proceeds of a producer by selling corresponding level of output therefore total revenue can be defined as the total sales proceed of the seller by selling the number of units at a given price.
In a perfectly competitive market the firm is a price taker so it can't influence the price hence it can change its total revenue by changing the quantity of output sold.
TR = P X Q
Where,
TR - Total Revenue
Q - Quantity of Output sold
P - Price
The total revenue curve is give below –
It touches the X-axis because the TR is zero if zero output is sold.
Question 3.
What is the ‘price line’?
Answer:
Priceline is the graphical representation of the relationship between the quantity of output sold and its price. It is a horizontal straight line in case of perfectly competitive market where price is equal to average revenue and marginal revenue.
Question 4.
Why is the total revenue curve of a price-taking firm an upward-sloping straight line? Why does the curve pass through the origin?
Answer:
Total revenue is defined as the total sale proceeds of a producer by selling corresponding level of output therefore total revenue can be defined as the total sales proceed of the seller by selling the number of units at a given price.
In a perfectly competitive market the firm is a price taker so it can't influence the price hence it can change its total revenue by changing the quantity of output sold.
The total revenue curve of a price taking firm is upward sloping straight line because in perfectly competitive market the firm is a price taker and so the price or average revenue is constant. Due to this the total revenue increases proportionately with increase in the quantity of output sold. Total revenue curve passes through origin because if quantity of output sold is zero then total revenue will also be zero.
Question 5.
What is the relation between market price and average revenue of a price taking firm?
Answer:
In case of a price taking firm, the average revenue is equal to price. Average revenue (AR) can be defined as total revenue divided by the quantity sold.
Therefore, average revenue may be defined as revenue per unit of output sold.
AR = TR / Q
Where,
TR – Total Revenue = P X Q
AR – Average Revenue
Q – Quantity of Output Sold
AR = (P X Q)/Q = P
With help of following table we can understand this
Question 6.
What is the relation between market price and marginal revenue of a price taking firm?
Answer:
Marginal revenue is the change in revenue with every additional quantity of output sold. It can be calculated with help of following formula
MR = TRn+1 - TRn
Where,
MR - Marginal Revenue
TRn+1 - Total revenue on sale of (n+1) quantity of output
TRn - Total revenue on sale of (n) quantity of output
In case of a price taking firm the market price is equal to marginal revenue. Therefore, in perfectly competitive market -
P = AR= MR
With help of following table we can understand this
Question 7.
What conditions must hold if a profit-maximising firm produces positive output in a competitive market?
Answer:
The following three conditions must be satisfied if a profit maximizing firm produces positive level of output in a competitive market –
a) The marginal cost should be equal to marginal revenue (MC = MR). It will be called equilibrium output level.
b) The marginal cost should be more than marginal revenue (MC > MR) after equilibrium output level.
c) In short run the prices must be greater than or equal to average variable cost (P ≥ AVC) where as in long run the prices must be greater than or equal to average cost (P ≥ LAC) at equilibrium output level.
Question 8.
Can there be a positive level of output that a profit-maximising firm produces in a competitive market at which market price is not equal to marginal cost? Give an explanation.
Answer:
There cannot be a positive level of output for profit maximizing firm when average revenue is not equal to marginal cost because the output will be produced at equilibrium, where marginal revenue is equal to marginal cost.
In case of a perfectly competitive market AR equals to MR and as AR is not equal to MC so MR will not be equal to MC. Hence there is no equilibrium and there cannot be any positive level of output.
We can understand this with help of following graph –
• If price is more than marginal cost (P > MC, Point H)
In given graph at output OQ1, the price is HQ1, which is more than the marginal cost is lQ1. As we can see that OQ1 is not profit-maximizing output because the firm can increase its profit level by expanding its output to OQ2, where price and marginal cost are L i.e P = MC
• If price is less than marginal cost (P < MC, Point M)
In the given graph when OQ3 quantity is sold at the prices NQ3 the marginal cost is MQ3. Here we can see that even at OQ3 the firm is not maximizing the profit because the profit can be maximized at OQ2.
So, there cannot be a positive level of output for profit maximizing firm when average revenue is not equal to marginal cost.
Question 9.
Will a profit-maximising firm in a competitive market ever produce a positive level of output in the range where the marginal cost is falling? Give an explanation.
Answer:
A profit maximizing competitive firm will continue to produce in the range when marginal cost is falling till the marginal revenue is more than marginal cost. So long as the profit tends to increase and equilibrium output is not reached, it will be reached when marginal cost is equal to marginal revenue.
Therefore, a profit maximizing firm can produce a positive level of output in the range a marginal cost is falling. However, it will produce positive output as long as marginal cost becomes equal to marginal revenue that is up to the equilibrium point.
Question 10.
Will a profit-maximising firm in a competitive market produce a positive level of output in the short run if the market price is less than the minimum of AVC? Give an explanation.
Answer:
No a profit maximizing firm will not produce at a level of output in short run when market price is less than minimum average cost because equality between market price and minimum average cost indicate the shutdown point. So a firm will never operate at a price less than minimum average cost.
In the given graph –
At Price S, and Quantity M
TR = OS X OM, which is represented by the OMRS
TC = SAVC X OM = OP X OM, which is represented by the OMQP
Profit = TR – TC = OMRS - OMQP
As we can see
TC > TR, so there is loss, which is represented by PQRS
Thus the firm shall stop production whenever Price/AR < SAVC
In short run, at profit maximising level, AC ≥ SAVC
Question 11.
Will a profit-maximising firm in a competitive market produce a positive level of output in the long run if the market price is less than the minimum of AC? Give an explanation.
Answer:
No, it is not possible for a firm to produce positive level of output in long run if the market price is less than average cost because in long then there is free entry and exit of firms which leads to generate normal profit as their earning so if any firm is making loss in long run it will exit and stop production.
Question 12.
What is the supply curve of a firm in the short run?
Answer:
In short run the supply curve of perfect competitive firm is the summation of the upward sloping portion of short run marginal cost when price is more than or equal to the minimum average variable cost and vertical portion of price axis when price is less than minimum average variable cost.
When price is more than or equal to average variable cost at market price
At market price P1 the 3 conditions for equilibrium are being fulfilled
• MC equals to MR at d
• MC is upward sloping
• Price exceeds the minimum of average variable cost
At this price the firm is producing profit-maximizing output Q1, here the supply curve is regarded as upward sloping part of marginal cost.
When the price is less than the minimum of average variable cost
At price P2 which is lesser than the minimum average variable cost, at this price, the firm cannot produce as it cannot even cover its variable cost and so it will incur losses, which means that the form would produce nothing. Thus the firm will not produce anything at this price and thereby the quantity supplied will be zero the firm's supply curve is indicated on price axis.
Question 13.
What is the supply curve of a firm in the long run?
Answer:
In the long run as there is no fixed cost so the perfectly competitive firm supply curve will be the summation of upward sloping portion of marginal cost above the minimum point of average cost (when price is more than or equal to minimum of average cost ) and the vertical portion of the price axis (when price is less than minimum of average cost).
When price is more than or equal to the minimum of average cost
At market price OP which is more than average cost, MC is equal to MR at point N. MC is positively sloped at this point of intersection. The price is greater than minimum average cost so the firm is at long run equilibrium producing a few units of output supply curve is represented by the upper portion of marginal cost curve above minimum of average cost.
When price is less than minimum of average cost
Now suppose the market price faced by the form is OP1 which is less than minimum average cost. At this price the firm would not produce any output because producing any output will result in loss. Therefore the firm will not produce anything the supply curve in long run for price less than minimum of average cost is represented by vertical part of the price axis.
Question 14.
How does technological progress affect the supply curve of a firm?
Answer:
Technological progress results in cost saving and increases supply so it is a positive function.
If the technology available to the firm will appreciate, the firm will be able to produce more units of output with the given level of input which will reduce the cost and the marginal cost curve will shift downward to the right which will also shift the supply curve towards right.
Thus with technological advancement the firm will supply more output at the given market price.
Question 15.
How does the imposition of a unit tax affect the supply curve of a firm?
Answer:
The unit tax is a tax imposed on per unit of the output sold. Due to imposition of unit tax, the cost of production per unit of output increases which increases the marginal cost due to which the supply falls and the supply curve shift towards left.
Let us understand it with help of the following graph
At given price P and Quantity Q and the average cost curve and marginal cost curve is given. Now suppose government imposes unit tax of rupees 'k' per unit so now the price will be 'P + k' due to which marginal cost curve and average cost curve will shift from AC1 to AC2 and marginal cost curve from MC1 to MC2. The magnitude of shift will be equal to k. As the supply curve is a part of marginal cost so it will also shift towards left from S1 to S2, therefore now the firm will supply lesser units of output.
Question 16.
How does an increase in the price of an input affect the supply curve of a firm?
Answer:
The increase in number of firms will shift market supply curve towards right.
Increase in price of input will increase the cost of production and the marginal cost of the firm. So the marginal cost curve will shift upward to the left and supply curve will also shift upward to do the left.
Therefore increase in output price will negatively affect the supply of the firm.
Question 17.
How does an increase in the number of firms in a market affect the market supply curve?
Answer:
Increase in the number of firms in market will shift the market supply curve to the right.The market supply curve is the summation of all the supply curve of individual firms in the market. So, if the number of firms in market will increase the market supply curve will shift towards right as the amount of output will increase.
Question 18.
What does the price elasticity of supply mean? How do we measure it?
Answer:
Price elasticity of supply is defined as the degree of responsiveness of quantity supplied to the change in price of a good. We can also define it as the percentage change in quantity supplied due to the percentage change in the price of that commodity.
Where,
Es = Price elasticity of supply
Proportionate Change in Price
Proportionate Change in Quantity Supplied
Question 19.
Compute the total revenue, marginal revenue and average revenue schedules in the following table. Market price of each unit of the good is Rs 10.
Answer:
Question 20.
The following table shows the total revenue and total cost schedules of a competitive firm. Calculate the profit at each output level. Determine also the market price of the good.
Answer:
Question 21.
The following table shows the total cost schedule of a competitive firm. It is given that the price of the good is Rs 10. Calculate the profit at each output level. Find the profit maximising level of output.
Answer:
The profit maximising level of output is 5 units, where profit is maximum of Rs 12.
Question 22.
Consider a market with two firms. The following table shows the supply schedules of the two firms: the SS1 column gives the supply schedule of firm 1 and the SS2 column gives the supply schedule of firm 2. Compute the market supply schedule.
Answer:
Question 23.
Consider a market with two firms. In the following table, columns labelled as SS1 and SS2 give the supply schedules of firm 1 and firm 2 respectively. Compute the market supply schedule.
Answer:
Question 24.
There are three identical firms in a market. The following table shows the supply schedule of firm 1. Compute the market supply schedule.
Answer:
Question 25.
A firm earns a revenue of Rs 50 when the market price of a good is Rs 10. The market price increases to Rs 15 and the firm now earns a revenue of Rs 150. What is the price elasticity of the firm’s supply curve?
Answer:
Supply = Revenue / Price
Change in quantity = 5
Change in price = 5
Proportionate change in Price = 5/10 = 0.5
Proportionate change in Quantity Supplied = 5/5 = 1
= 2
Proportionate Change in Quantity Supplied = 0.5 X 3 = 1.5
Proportionate change in Quantity Supplied = 15/x = 1.5
x = 15 / 1.5 = 10
Supply at base price of Rs 5 = 10
Change in quantity = 15
Therefore, new supply at the price of 20 will be = 10 + 15 = 25
Question 26.
The market price of good changes from Rs 5 to Rs 20. As a result, the quantity supplied by a firm increases by 15 units. The price elasticity of the firm’s supply curve is 0.5. Find the initial and final output levels of the firm.
Answer:
Given Es = 0.5
Change in quantity = 15
Change in price = 15
Proportionate change in Price = 15/5 = 3
Proportionate Change in Quantity Supplied = 0.5 X 3 = 1.5
Proportionate change in Quantity Supplied = 15/x = 1.5
x = 15 / 1.5 = 10
Supply at base price of Rs 5 = 10
Change in quantity = 15
Therefore, new supply at the price of 20 will be = 10 + 15 = 25
Question 27.
At the market price of Rs 10, a firm supplies 4 units of output. The market price increases to Rs 30. The price elasticity of the firm’s supply is 1.25. What quantity will the firm supply at the new price?
Answer:
Given Es = 1.25
Change in price = 20
Proportionate change in Price = 20/10 = 2
Proportionate Change in Quantity Supplied = 1.25 X 2 = 2.5
Proportionate change in Quantity Supplied = x/4 = 2.5
x = 2.5 X 4 = 10
Change in quantity = 10
Therefore, new supply at the price of 30 will be = 4 + 10 = 14