Class 12th Introductory Microeconomics CBSE Solution
Exercises- What would be the shape of the demand curve so that the total revenue curve is (a) a…
- From the schedule provided below calculate the total revenue, demand curve and the price…
- What is the value of the MR when the demand curve is elastic?
- A monopoly firm has a total fixed cost of Rs 100 and has the following demand schedule:…
- If the monopolist firm of Exercise 3, was a public sector firm. The government set a rule…
- Comment on the shape of the MR curve in case the TR curve is a (i) positively sloped…
- The market demand curve for a commodity and the total cost for a monopoly firm producing…
- Will the monopolist firm continue to produce in the short run if a loss is incurred at the…
- Explain why the demand curve facing a firm under monopolistic competition is negatively…
- What is the reason for the long run equilibrium of a firm in monopolistic competition to…
- List the three different ways in which oligopoly firms may behave.…
- If duopoly behaviour is one that is described by Cournot, the market demand curve is given…
- What is meant by prices being rigid? How can oligopoly behaviour lead to such an outcome?…
- What would be the shape of the demand curve so that the total revenue curve is (a) a…
- From the schedule provided below calculate the total revenue, demand curve and the price…
- What is the value of the MR when the demand curve is elastic?
- A monopoly firm has a total fixed cost of Rs 100 and has the following demand schedule:…
- If the monopolist firm of Exercise 3, was a public sector firm. The government set a rule…
- Comment on the shape of the MR curve in case the TR curve is a (i) positively sloped…
- The market demand curve for a commodity and the total cost for a monopoly firm producing…
- Will the monopolist firm continue to produce in the short run if a loss is incurred at the…
- Explain why the demand curve facing a firm under monopolistic competition is negatively…
- What is the reason for the long run equilibrium of a firm in monopolistic competition to…
- List the three different ways in which oligopoly firms may behave.…
- If duopoly behaviour is one that is described by Cournot, the market demand curve is given…
- What is meant by prices being rigid? How can oligopoly behaviour lead to such an outcome?…
Exercises
Question 1.What would be the shape of the demand curve so that the total revenue curve is
(a) a positively sloped straight line passing through the origin?
(b) a horizontal line?
Answer:a) If the total revenue curve is a positively sloped straight line passing through the origin, then the slope of demand curve will be horizontal line parallel to X axis. It indicates that the price remains constant at all level of output.
![](data:image/png;base64,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)
b) If the total revenue curve is a horizontal line, then the demand curve will be downward sloping. The firms can increase their volume by decreasing price due to which average revenue will fall with increase in sales.
![](data:image/png;base64,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)
Question 2.From the schedule provided below calculate the total revenue, demand curve and the price elasticity of demand:
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAaYAAADFCAYAAAAfZlZDAAAACXBIWXMAAAsTAAALEwEAmpwYAAAejUlEQVR4Xu2cC/huU53Hj1IkCqWk5HSTiZpiumFydNNIUhJKOd1mus6UFMqMo1yaHqaS6BGPo5SaqDOMSiknqZRLbpFGzl9SRKULEnXm+2Utlm29/3ft97/3u993n8/veb7evde79u+39mevd/3WWvt/zJuHQQACEIAABCAAAQhAAAIQgAAEIAABCEAAAhCAAAQgAAEIQAACEIAABCAAAQhAAAIQgAAEIAABCEAAAhCAAAQgAAEIQAACEGiXwEoF7pcX1KEKBCAAAQhAYGwESExjQ02gAgKT1h/H1R7iFHSOTBW4ZaAUFI2LW64py++TK6UMAhCAAAQg0BUBElNX5IkLAQhAAAJZAiSmLBYKIQABCECgKwIkpq7IExcCEIAABLIESExZLBRCAAIQgEBXBEhMXZEnLgQgAAEIZAmQmLJYKIQABCAAga4IkJi6Ik9cCEAAAhDIEiAxZbFQCAEIQAACXREgMXVFnrgQgAAEIJAlQGLKYqEQAhCAAAS6IkBi6oo8cSEAAQhAIEuAxJTFQiEEIAABCHRFgMTUFXniQgACEIBAlgCJKYuFQghAAAIQ6IoAiakr8sSFAAQgAIEsARJTFguFEIAABCDQFQESU1fkiQsBCEAAAlkCJKYsFgohAAEIQKArAiSmrsgTFwIQgAAEsgRITFksFEIAAhCAQFcESExdkScuBCAAAQhkCZCYslgohAAEIACBrgiQmLoiT1wIQAACEMgSIDFlsVAIAQhAAAJdESAxdUWeuBCAAAQgkCVAYspioRACEIAABLoiQGLqijxxIQABCEAgS4DElMVCIQQgAAEIdEWAxNQVeeJCAAIQgECWAIkpi4VCCEAAAhDoigCJqSvyxIUABCAAgSwBElMWC4UQgAAEINAVARJTV+SJCwEIQAACWQIkpiwWCiEAAQhAoCsCJKauyBMXAhCAAASyBEhMWSwU9oTABrqP70i/6Mn9TOptfF4NWy5tMqkNpF39I+AOV2obqeKx0jLJg8HV0hJpq1IHY6g3XzEWSetmYn1dZZ+tlC/Q+d6ZuhR1Q6C0P+6i5s1IP5PaTEwl7fGAfaR0mXSxdKl0hJTrgyrOWkmcx+nKQ6Xzg36qz29JW2c95gtL4qRXbq4TX2PVSUwlcR6V+I4x4uea+ebfq7QkTrxoVx2cJZ0nXSn9QNrpXh7zBSVxjtel1ftIz1fLu75HaUkcX/As6TTJfc197odS6b34+tI4W6ruNyX/zmakr0pPsoM5WFHsokpqxEulP0l7SWuERq2iz91D+fvn0NAmL10gZ76np2acHquyQyrli3R+Y6YuRd0QKOmP7ndLpUdLJ0pdJ6YL1IavSA8KyNbRpwe/ZdLqoWzYR8l9v11Ofik9Pji7rz4/Iv1ZevKwAOH7kjjR1Uo6OFs6RfJ1bSSmC+V3t4zuFxsx5LP0fvaRn3OlRwZ/99fnSdLhQ/zHr0viODF9WKrezwkq+16DcZ4gXx6LPfmJu2Jv0LHbuH2DcbaQr79IHvNt7g/ubzdI64eyUT5KWBZlzg0V/WbpPwa04lUqrwNlgJtGiheEtuQSUy7AIhWSmHJkuikr6bT+gcQf5KQkpmp/2zH0w1cXYiy575fJ11sq/uKq470Nxomu/Lv2iuyN4V7aSExfK2z3oGol3Dx+3SZVn5EH12rZXOIcrIs9mFfNCfG11cIB5yX3s4eudb3HVHz8WufVHaEBYYrG/W/o4p9L6SuhB+r8D9InBzkuKC+5x6IGLlYwZ861BgT1QOFtPW8x2PaVrpfcgPjgt9HxNaFsoSsF8w/rKMkzJ1/v2eciybPiaHGP2/68hF0i3ST9RHrx3dXmvUfHMe51OvZM+pzwvX0b6LVJ/S+Fsr+Fuq7/CSm28/c6PjXU97aMv789fO/ZKtY8gaJOm4SdhMTk2XfVnq0C34tXOSVW976jT2+r+NrXlwQJdUuqrqpKy6SnSdOemA7UPXh8mouN+nyerqC/kcyzxEri/KscuZ5XTqk5zqdLgoTrh1X9rSrkJg4/UrlX7qNayT0WJSZnYieO2eyL+tIBHx4qLQjn6YxkzVC2MHG0nY69zHUmtnk7ZKn0oXDuD2+N7C7Zv98T7SDZr7dPfifFrUUdzlsguV5uJmSfaWJy/UXSjT6omPfv/6dS9gid/7hakfNGCRR12iTiJCSmHIDYX9vYYovxPGM+Xfq2lE7kcu2JZaV8vTW/OFzUZmLy+xFvdXkCebn0GanOO4yS+zlDPi2vXr8reUJ7luR3TqVWEifn6xgVHpL7YkBZSZy1de3/SV4dPUDyisbbbR7HPJEosZI4TuZeNVXN29S+3mP1KFYSe2hi8gs7O3JCmM0+Huo9I1RaEM6HJSYnFSee1LxfekOl7EXBXzoDfWYoe05Sd0Eom2ti8qrPq8S0bV6R+QeLtUegqNMm4ScxMXkHwQPf8TUw1blvz5S9evc1XvXHyWBJuJI43h3wBG694LCtxOSJnhPTZiGOBzrP+P3+5O9D2bCPkvu5Ivg8U58PkzyQe5vSOyVvGxYgfF8Sp+rKE3HfS3VlU62XnpfG8fvVpdItkldKTlSbz+a48l1JnJN1za+k+yXXegHhnSdf792uUWx5ujc4ioP0mpIbcX3/KOvYTaq8s+S/kPm5NCN5ZfMQKZeR49acvr7rpXedH6avKzHP3FaW0lnVa3TucgwCsxF4p770oFQ66M3mK/edByEPCv6NeMvag/s/5CqOWOatL79DmMt2TUloD3peUXoGbvOA92bpVumAUNbEh7fRPKD63Yx3f5yQPid9Vdpfamtbfnf5/r7k59WkbSJnHi/Nzf3Mk+cPSl4979BgIP9NgfvYwZK3q83xUCmO8U6KI1kTicl/9OCM7FnUbBaTw7LZKmW+e5/K/JceH5A2kOZL7wr1cnv3fu8T7a/hoI2OdZV8e4blzmXzD/96yckTg8AgAq/UF2+VvMJP++qg+nMp9zsA7yB4QD9sLo6Sa71SeYHkvy7rwjzeXCL5XXJT9kc58sT6oopDvyvxwOst0TbMSfbIFhwfFHz6D16cxJ1oPy15S9cTiqbsAjl6ruStVb/C8Daox8WjJS8o/BplJGsiMTmwX4D9neTsnDNnUL/sdQb3jMQWk0bMri5bPXyXfnjf19sep0qlq7KMm1aKjpPXTaWNJScoP3wMAoMI7KgvPHN9nuSttqbN7xPS35P9+3fmFZP7aRPmpOSZ8aXSTJB3MGynhXPvcDRhD5aT3OTT99TkZNPvlMwtx8730dQ4mTLZWife8Tk5LWzo2KvMn0lxjI1u/V7cC4Qmd5A8Nm8reTtyM8mrJ28jni05IY5kTQF3x3Qj0vc7aYM8S/TWwqKkMCaohyZlzrxVS/cv43dxb7tat+T8tlApdsItdO595UHm+rGueW0nxR+F3194BvcmaXvppEFOKF/hCbxcBDyT9cAeV9WerO3XIJlvyJf7c9XWV4FXT03YIXLi38v8RHsHx9uEsi80EUg+Pia9tuJrFZ17q+r8hmLYzSnBlwf01BzH3DzIN21vkUOvLG5v2rH8eWx1cqgmWu84eQV1Y0MxHaP6rs9bok66n2ooxkA3pauUXeTByzfv064WvDmpeMXjrYS9KhH8fsazxuMkA1xDOkFyvIVSNG/j+eE9PxTM1+dVkuulSc1bIy7bKNTzh7cXXea2RfOP1GUvkTwb8z62Vzw2J9hrw3H82E0Hnnl49vYUKSbU+P3xOnD7fB9Y+wRK+2NsiScPbaxOov+S9jgpeb/d29LuT1Ef1vHi6GjIZ0kcz17PlNKJ1jt07mu9rVNiJXGqft4YYnggL7WSOIvlzLP8DYJTTwidrDxZfE5hoJI4Hqe8LeXEHscur2odp/Q9YEmc2GSPS+4PnqzXtZI4r5FT10vHXE8aPE4dVhiwJI778WXS2sGn2Xk8/HJhjEHVSmLX2j7zdt4xkjvTMskJybMnzwxztpUKvc3gZHCG9AzJjbpB8g3anIGPkFzHfr1dcKjkep55+mXe/pJf8rrsGsnJ0Inn6lDmdz+e6UU7UAdObt4Xjfux5+jYe/5OQjNSnHl6e+R/pSsk722/QkrthTpxXHdkrH0CRZ1WzXA/nJE8WfIP0sdNzrLl7g4raY/7qevltDj4GfZREmdLObE/9+sLpUslJ6qdhjlPvi+JE6v7NzIj+fcaf3s+j4N74vZehyVxvII5XPIYcZHk37N//77PUiuJY1/rSIslP6vLJb9f8sBbaqVx7G9faUmp40q90jge//zsnTg8bvl+nGRXLoxbEmdT+Tpd8ljqxH6etI/kRD8XK4ld9MPLNcIJZUbywP8IyauiPpr3a92Z79PHm5vAeyrqtGNs97jaQ5zRHircJptbrnVFz6yoUs67yrz/6BWMfXx0QJ1pL/YsxCswbDwE5tIf22jhuNpDnNGeHtwmm1uudUXPrKhSznso81bYztJzZ6kzbV/tqQa/XlpF8jbDY6ftBqa4vXPtj03f+rjaQ5zRnhzcJptbrnVFz6yoUs57j8sW6t5+I81I8d9U9fh2J+rWJq0/jqs9xBmtG8JtsrnlWlf0zIoq5bxTBoEWCExafxxXe4gzWmeC22Rzy7Wu0f8lUS4AZRCAAAQgAIFaBPhLslq4qAwBCEAAAm0TIDG1TRj/EIAABCBQiwCJqRYuKkMAAhCAQNsESExtE8Y/BCAAAQjUIkBiqoWLyhCAAAQg0DYBElPbhPEPAQhAAAK1CJCYauGiMgQgAAEItE2AxNQ2YfxDAAIQgEAtAiSmWrioDAEIQAACbRMgMbVNGP8QgAAEIFCLAImpFi4qQwACEIBA2wRITG0Txj8EIAABCNQiQGKqhYvKEIAABCDQNgESU9uE8Q8BCEAAArUIkJhq4aIyBCAAAQi0TYDE1DZh/EMAAhCAQC0CJKZauKgMAQhAAAJtEyAxtU0Y/xCAAAQgUIsAiakWLipDAAIQgEDbBEhMbRPGPwQgAAEI1CJAYqqFi8oQgAAEINA2ARJT24TxDwEIQAACtQiQmGrhojIEIAABCLRNgMTUNmH8QwACEIBALQIkplq4qAwBCEAAAm0TIDG1TRj/EIAABCBQiwCJqRYuKkMAAhCAQNsESExtE8Y/BCAAAQjUIkBiqoWLyhCAAAQg0DYBElPbhPEPAQhAAAK1CJCYauGiMgQgAAEItE2AxNQ2YfxDAAIQgEAtAiSmWrioDAEIQAACbRNYqSDA8oI6VIEABCAAAQiMjQCJaWyoCVRAYNL647jaQ5yCzpGpArcMlIKicXHLNWU5W3k5LJRBAAIQgEBnBEhMnaEnMAQgAAEI5AiQmHJUKIMABCAAgc4IkJg6Q09gCEAAAhDIESAx5ahQBgEIQAACnREgMXWGnsAQgAAEIJAjQGLKUaEMAhCAAAQ6I0Bi6gw9gSEAAQhAIEeAxJSjQhkEIAABCHRGgMTUGXoCQwACEIBAjgCJKUeFMghAAAIQ6IwAiakz9ASGAAQgAIEcARJTjgplEIAABCDQGQESU2foCQwBCEAAAjkCJKYcFcogAAEIQKAzAiSmztATGAIQgAAEcgRITDkqlEEAAhCAQGcESEydoScwBCAAAQjkCJCYclQogwAEIACBzgiQmDpDT2AIQAACEMgRIDHlqFAGAQhAAAKdESAxdYaewBCAAAQgkCNAYspRoQwCEIAABDojQGLqDD2BIQABCEAgR4DElKNCGQQgAAEIdEaAxNQZegJDAAIQgECOAIkpR4UyCEAAAhDojACJqTP0BIYABCAAgRwBElOOCmUQgAAEINAZARJTZ+gJDAEIQAACOQIkphwVyiAAAQhAoDMCJKbO0BMYAhCAAARyBEhMOSqUQQACEIBAZwRITJ2hJzAEIAABCOQIkJhyVCiDAAQgAIHOCJCYOkNPYAhAAAIQyBEgMeWozK3svrp8RvqTdO7cXHH1HAlsoOu/I/1ijn64HAIQGCOBJhLTk8IP/yZ9LpfeM0v7V9J3F4d6HiwOnqVum1+9X85/Jt2/hSB/lc/50pIC39urjjncLv05HPv8d9JV0iektSWsPoFddMm3pfWGXLqmvv+UdLl0mXSq9IQh14z69a668CzpPOlK6QfSTqM6y1y3icqOlHwf/p1dKh0hrZupO5eivsUxi3H1g77FyfWjK1ToXFDVDrnKo5bZeYkdHRryK32uOuACNyw2dlCdAZc2WvxmefuWtHKjXu/p7Hidlq6Y/CC/VmnLtjq/Tfpqi22cRtcl/XEV3dhS6dHSidKgFZMnSmdKX5F8jc//U7pGWkcqsZL22M8+kvvDI4NTT4pOkg4vCaI6JXEuUD3fy4OCT9+Dk+AyaXXiDCQwrn7QtziDgHpCtFtGjxp0QaW8pK8X/SDs14nJs007feuABniG6B+O63SZmAY0r9HiuSYmN8bJ0yuwBzbasul2VtJpPQDE3YDZEtPLVM/+vAKI5n75e8kJqsRK2rOhHHmS8dSKw/UzZYNilsRxYqrG2FFlvvbVgxxXylfEOOPqB32LM6hLXTLoi8Ly5U1s5aWxTtDJMum9UnU18kKVeebqbFo1Z9KjpAul8yX/wBZJnsVG+7wO/KOxnin9t/THcP72UMk/9FOkmyWv3D4ieYDx4O7Yz5O8PXa9ZD8bSbbU97N0vkS6SfqJ9OI7q9z13y109GXpR0Hn6NNbNG2Y31fZ/pY496D7bslbT27fTyXPxl1uO1n6ixS3BlcL5X7X4nu6QdoylD0x1J/Rp5+bV2cbh+/8UcplX9WNTOPAuI3KvPIw54WJTx96Ru8tphnJ7fcz97ZmU+aYKbNBfj1ou93pD8ncvif5u6Zsdzm6VnK/Tu3qTNlcYj4j4++XweFac3FcubZvccbVD/oWp8EuVd+Vf+Ql5hWT9/X/RcoNRt7v30w6JHyfrpi2U5kHg7gy8MC1VPqQFM3bEv6B2/cZkpeKT5bOkpyYnGQvkpz4/I7A/v9N8uzXg3FqL9KJ/cTElPr+usp3kDzAenXn9z1rJBe7/U54Mak/XsfXSfaZ2lxWTE5I7sS3S46VmhPtH6SYAJxcPLgelFRyknfZ/dILdewBOG4leTJgLsdKvhcntsNC2SP0aavDZYHqm2k6Y18zlC28w9ud5nv7ruRBOg6WvldPHqoM4zXpZ2l/jNecqANPSnLm/uJVfNWcNJ3YYn+sfp+el7TH/dXyqsX37gmF+22dCU1JnFw7d1ehr/VvpcRWxDjj6gd9izOoP3kMPlT6vuSJp19T+NVEqRX1waJKihgTk1c5nin7xxcHb8/Q47uSXGLywO9BMLU36GRQQtkzqeiB0D+6nSS39aX38HInnEF+YmLyJTFZOclF88rMPp+TlK2r47gKicWf0YEHwNTqJqZbdPGM5EHU2z7+44wX3MPjvHlOGP7uY5XyA3Tu650IbJtLbvfLw7k/niWdlpx75WhfKXc/B6820wlBKZcFus4xhyWm+Jy8rZGaB+qzK2W509L+GK+dLTF5NfGNTBDfv+N4BT7MStpzhZz4rzT9Puthkn8Xr5Kc/N42LED4viRO1ZUnG+bqvlhqK2KccfWDvsUZ1Ke8yPAixf3ck2P3cff1Nw26oFLe+Fae/d8qOfl4Jv+KEPB9+jywEjw9vUknO0uevf5cmpE8ODxEii9ydXiXedYZzTPvi6VnhwJn6dT88reOnZNUjjPthydlvr8PSJ79xLbuoOPH1gmSqesV5XzJKxknpPWk3Sv1ttL5ypIffGreVlxV8jajzd97prIwnPvjddKxyfnzdOwB0yuraH/UgROiv6vaMC7V+oPOo+/cPXiLKF2dDvIxbeV+Nl597SH9WvKP9HOSJ2v7S15FtmHvlFNPVkqT36ht6FucUTmsSNd5HHLfikp3Fzwx/rzkfu7JryfBX5e82+NENdTiimZoxZoVjlJ9r1L87mNTySsMz9wGmROXt6w84G8gzZfeFSrfP3ORt9eqFrefqt/dWK045Nxbf9G8vWRLB44v6twJ14n00dJ86QtSrp0qHsmW6ipvJ3nr52mJh4eGY6+YZhL53O32bDzaYh38Uyh7gD63kZbc/fU8+3qMNFOROeYmA8O4JK5nPYz34ElIGtsrqT9IXpGOy9xHc4nQ9++Vw28baogTvv15MpOaJxSefPk5NG2vlEP/EZJXvOmzI869CYyrH/QpzvOF0WNt1En3xnqPEv/e15I2HFLvjq+d9dowr4A+Kh0geSB/y5AgHoCduE4dUm+2r38Vvlxbn9clFZ3RmzKvnDzjXyRd1pTTAX7+S+XvkDwbjSsnd2zbP0snh+NBH5/WF+bvd3HXSt7n/XNS2b684vPEoQmLSXylxNnqGcfxHp6i75yIujQnihdmGuBEcaXkftyEeVt7IyllY7+RWdMTRL+z+6DkvvqLJm5ggI++xBlXP+hTnLPVJ/4x6RdxQeBJsCfy3rpOLTfJr1S5+7TpH0Qa6HCdeKbmWaeXcbNZbnnnraw6Frfw4pZevDZdcdTxl6uba6fr1W1rzne17BoVnCh5rzZuJS7VsZfGHtRTc7s+K6Xt8PWnS05qr5MWpxfo2O9WHidV35d55eJkWNe8RWWLKyIfPynjJL7Tqd6D63qlPU77koKtI22cBF1Fx+5Dw2aAddp5Sqjsd6GpbaIT/z68fdqUvVyODpJeIHniYfP97BeOm/roU5xx9YM+xfFOlBcTUT8OHcs7SZ/MdLLNVOaJ3k8z341U5C2IEot//JDWfaJO/M4ktUN0Yp/ed4/mbbzbpeeHgvn6vEpyvXSg87aEyzz7rJqTrGckBvRYyYP1myX7ibP0eE3OT67M20qO5+QQzdsvM9IGocADgNt+yV017jw4Xh/nVsoGnfpdj1c0VXu6Chx//+QLz4SvlTyo2VaWPix9M5ynH7vqxNf7r2Sq5iRmP4dJcavSXD2YLUgql3JxOzw7P07yysBbZCdIjr9QiuZYS6XvSF7a27yqdfv/PZzP9mF/dczJfdCqwe08U/JKPW7FHqzjX0pOWCVW0h73xQskJ+U4EfBqxpOM0vc/JXGcLG6RvDXulXKU+8diqcRWxDjj6gd9i5PrTwtV6J2ZrZMvva3s903ulyVW0gfvGFhmM/+AZyTvo18vnTagsmeirudVlH06YewV6vrFmd+peKB0RrWPQyXX80C5g+TB2Vt0LvNqIBfHSfBk6Wbpamk/ybNHtyvax3WQ+nm3zqu+vbX4Esk+HM/XO6HanPQ8kHnp6sHmM9IS6S/SjPTI8Oml7K3h+HH6zJljzEgeoDyg+PgVlYqekfhB+7s44367jr2VaF0oeXX6YKlqq6rA7dy7+kU4d7u8MvB9ni85WWyb1K3DxZdtJV0s+TmeIfmPGczPEwMn6mir6+Cj0ozkyYRj7yH5hzvM7K/EjlGlGcmzNE8cfOw4VXNSPFpyvzPPr0hF++DBUWl7/DtZLLk/Xy55guPEUWolcezb9XJaXBhoRYxjNOPqB32LU+1W3t3xBNOTcv+2vSV+nvT6asVZzkv64NDENIv/ifjqSLUit2KYiMbRiNoEijptba+jXzCu9hBntGcEt8nmlmtdK38ungs0rjKvXu5TCeZ3Gd7ewyAAAQhAoCcExjXjaALXjJx4myua3w35r0E2Tco4nG4Ck9Yfx9Ue4ozWb+E22dxyrSt6ZkWVct47KNtTMb2f6T9EWCb9UErfmXTQJEI2TGDS+uO42kOc0ToS3CabW651Rc+sqFLOO2UQaIHApPXHcbWHOKN1JrhNNrdc63r3jil3k5RBAAIQgMAUEaj+ocAUNZ2mQgACEIBAHwmQmPr4VLknCEAAAlNMgMQ0xQ+PpkMAAhDoIwESUx+fKvcEAQhAYIoJkJim+OHRdAhAAAJ9JEBi6uNT5Z4gAAEITDEBEtMUPzyaDgEIQKCPBEhMfXyq3BMEIACBKSZAYprih0fTIQABCPSRAImpj0+Ve4IABCAwxQRITFP88Gg6BCAAgT4SIDH18alyTxCAAASmmACJaYofHk2HAAQg0EcCJKY+PlXuCQIQgMAUEyAxTfHDo+kQgAAE+kiAxNTHp8o9QQACEJhiAiSmKX54NB0CEIBAHwmQmPr4VLknCEAAAlNMgMQ0xQ+PpkMAAhDoIwESUx+fKvcEAQhAYIoJkJim+OHRdAhAAAJ9JEBi6uNT5Z4gAAEITDEBEtMUPzyaDgEIQKCPBEhMfXyq3BMEIACBKSZAYprih0fTIQABCPSRAImpj0+Ve4IABCAwxQRITFP88Gg6BCAAgT4SIDH18alyTxCAAASmmACJaYofHk2HAAQg0EcCJKY+PlXuCQIQgMAUEyAxTfHDo+kQgAAE+kiAxNTHp8o9QQACEJhiAiSmKX54NB0CEIBAHwmsVHBTywvqUAUCEIAABCAAAQhAAAIQgAAEIAABCEAAAhCAAAQgAAEIQAACEIAABCAAAQhAAAIQgAAEIAABCEAAAhCAAAQgAAEIQAACEIAABCAAAQhAAAJTQeD/AXSMDig/7d+/AAAAAElFTkSuQmCC)
Answer:![](data:image/png;base64,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)
Question 3.What is the value of the MR when the demand curve is elastic?
Answer:The relationship between MR and elasticity of demand is given by –
MR = P (1 – 1/Ed)
When demand curve is elastic, i.e. Ed > 1, the MR will be positive because for any value of Ed, 1/Ed will be less than 1.
The graph representing it is given below –
![](data:image/png;base64,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)
Question 4.A monopoly firm has a total fixed cost of Rs 100 and has the following demand schedule:
![](data:image/png;base64,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)
Find the short run equilibrium quantity, price and total profit. What would be the equilibrium in the long run? In case the total cost was Rs 1000, describe the equilibrium in the short run and in the long run.
Answer:![](data:image/png;base64,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)
The total cost of monopolist firm is zero, so the profit will be the maximum where TR is maximum.
At the 6th unit of output the firm will maximise its profit and the short run equilibrium price will be Rs 50.
Profit = TR – TC
= 300 – 0
= Rs 300
If the total cost is Rs 1000, then
Profit = TR – TC
= 300 – 1000
= - Rs 700
In this case the firm is earning loss and not profit. So, it will stop its production in the long run.
Question 5.If the monopolist firm of Exercise 3, was a public sector firm. The government set a rule for its manager to accept the government fixed price as given (i.e. to be a price taker and therefore behave as a firm in a perfectly competitive market), and the government decide to set the price so that demand and supply in the market are equal. What would be the equilibrium price, quantity and profit in this case?
Answer:If the government sets a rule for the public sector firm to accept the fixed price then the monopoly firm will start behaving like a perfectly competitive firm and will become price taker. In such case the firm will earn only normal and no economic profit.
Given below is the graphic presentation of demand and supply at the equilibrium price P(fixed by government) and quantity Q
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAUkAAADwCAIAAAACWgH2AAAAAXNSR0IArs4c6QAAGtlJREFUeF7tXWlwFcUWFpQCFcEdhbLUgLgVCrhWihhAMVCAC4QlgBAFKQQEBQyggAIRJVAuqAkghSBKIlIIyBbBrUBUyl1LRRbDIoqWG4KUgvI+7Xrz5t0k986d6VlOzzc/biX3dp/u/s75pvt0n+6uceTIkaP4EAEiYBwCNY1rERtEBIjAPwiQ27QDImAmAuS2mXplq4gAuU0bIAJmIkBum6lXtooIkNu0ASJgJgJiuD1x4kQzNcBWEQF/EKghZX27Vq1aBw8ePOaYY/zBgVKJgGkIiOm3jz766L/++ss0+NkeIuAbAuS2b9BSMBEIFQFyO1T4WTgR8A0BMdyGp3348GHfcKBgImAaAmK4TX/bNNNje3xGgNz2GWCKJwIhISCG2xyTh2QhLFYqAmK4zTG5VBNjvUNCIJHb7du3r/Hfp0mTJlXWasOGDUiCzyDrTG4HiTbLMgCBKvrtqVOnIlgND7gNqlduZKtWrfArPoNsP7kdJNosywAEko3Jx40bV15ejkaiiwbPi4qK0F0PHjx4+/bt+AOfqv34SfX0SKC+QRqr89eFEf1tXUhSTkwQcOpvb9u2raKiAt11cXGxHRp07Ndff73q52fPno2fwPBXXnlFfYMhQJU9vwtw2W+7AI1Z4oxAMm7n5+ffcccdFjoJrMb36LrRsY8aNUql2bp1Kz7B8MLCQvVNbm4uElg9vBegyW0v6DFvDBGogtujR49WI2p0yJX5XBmjjIyMhC/z8vKUhMaNG+vClGNyXUhSTkwQSDaX5oTYqvdOAKu0tFSNydVTmfwuwGW/7QI0ZokzAk797SoxAmnRM0+fPl39qtbMBg4ciEk47ZiS29ohpUCzEfDEbeVjl5SUqBG4crMLCgowmE+5SJ4urOR2uogxfcwREHPuSuvWrXGsUnZ2dswVxuYTAYcIeO23HRbjPRn7be8YUkKsECC3Y6VuNjZGCIjhNtbAInJemj3kHtMKZWVlMbIXNlUOAmK4jTF5dM5dsULuEa6HxXzE2MrROGsaFwQkcTsi/bbdNLAKCHpjpSDgXXFxMU+20wMC5LYH8P7Nqhb5N27c6FUQ8xMBrQiI4XaUY06r2+iuVVMURgTSQ0AMt6O8BqY2yfAhApFCgNz2qg6E08PlzszM9CqI+YmAVgTIba9wwtnGTtiAT6HxWmnmjwECYrgdKX/b2gaL9W1senO4YS4G5sQmRggBMdyOjr+9Zs0a+w7Wnj17RkifrAoR+C8C5DZtgQiYiYAYbkcn5tRMQ2CrjENADLcjFXNqnBmwQQYiIInbEYw5NdAi2CRTECC3TdEk20EE/h8BMdyO1BoYrYgIRB8BMdyOzhpY9JXKGhIBIEBu0wyIgJkIiOF2xNfAJk2atHjxYjNthK2SiYAYbkd8DSwrKwtR5bNmzZJpBqy1gQhI4naU18DatGnz6quvPvroo1OmTDHQTNgkgQiQ29qUdskll4DeK1euHDlypDahFEQE3CIghtsi1sAaNWoEem/ZsqVfv35uNcJ8REAPAmK4LWUNrE6dOsuXL69Zs2anTp0OHjyoR0uUQgTSR4DcTh8zBzmeeeaZCy64oG3btrt27XKQnEmIgH4ExHA74mtglTWD601vuOGGa6+99qOPPtKvN0okAqkQEMPtiK+BVYnz2LFjR40aBXrDCU+lCP5OBDQjIInbUV4Dq04tuI189uzZuLR40aJFmlVHcUQgKQLktu8G0rVrV/TbQ4cOxfUjvhfGAlIhgBtgrMvhzb4NRgy3xfnbdhvD5eGg94wZMwoLC1PZHn/3EQEcOI0IwvXr16sT78xWhxhuS/S37UbarFkz0BvnKN59990+Gi9FJ0Vgz549+L1hw4YqFdRhMGCSuC3R37abDkwK9EbX0bdvX4NNKspNwzHyOE8eD7QQ5XpqqZsYbosek1uqql279rJly9CWjh07HjhwQIsKKSQtBHDBE3b1gN7wus1muBhuSx+T2+1v7ty5F198MdbGdu7cmZZdMrEWBHBXBJxtXKJudgcuidvSx+R2uywqKrr55ptB7w8//FCLvVJIuggUFBQgi/LAjXzI7dDUiouH8IDe69atC60SMSsYr1Q8qtFlZWX4tObVDETCfv1NlP9+/fXXsUc6yjV0V7clS5bA/YaducvOXHYEYCQpAcE43KIxLmBNmV5uAkn99uHDh817uWJkjsnz4cOH88JAj8p97LHHbr311pRCMJdm0TUjIyNlerkJJHHbJH/bbjHXXHMN6P3UU09NnjxZriWFWPNffvkFrMYCBPrtEKsRtaLJ7UhoBNPmoPfatWvvuuuuSFRITiWwza5FixYnnnjiSy+9dM4558ipuO81FcNtM9a3k+jzjDPOAL137NjRp08f39VuSgFLly6FU3P//ffjpDrQ25Rm6WmHGG6btL5dnepq1aqFzgcnt3To0OG3337To2FDpWAcjujdiRMn4hiM/Px8Q1vpqVmSuG2qv52gwDlz5uBYRayNVVRUeNKtuZmVg43ROBxs7MMxt6GeWiaG28aPye1qRMhUbm4u6P3+++97Uq+JmZWDDdcaYxyOw5NpWMry3ebNm5s2bSqltlrqiQ68fv365eXlWqSZIQR+NViNcbgZzfG1FWL6bSnnnGrsKfv37z9v3jycl1paWqpRrFBRysGeP38+xuF0sJ0okdx2glJoaW666SZMno8YMeLJJ58MrRIRKBhTD3Cw8Qlic6HLoULEcDtW/rZdeTgnBPSeOXMm5oQdKtV1svbt21vnDeEPK/TatUAtGd944w2EG2dnZ9PBTgtPMdyOwxpYdZq76KKLQO/XXntt2LBhaWnXRWJM41lOoNopFe6jIknhZjOqJ11FSOJ2TNbAqlRhgwYNwO3du3f37t07XR0LTW+PJIVvIrQVIVZbDLdjOya3jAMjF2waO/744zFy3rdvX4hGE0DRWOjCOJyRpF6gFsPtGM6TV6lXnHaO1V0sfX/99ddeFF9dXmwpt1xuP+Q7kQkHG5GkuC+RkaRO4KoujSRuG7nH04XyHnrooR49eoDe7733novsybPY/W3twlMKVAtdcLCxgk0HOyVcyRNI4nac/e0ELeIqovHjx4PeJp3Ca0WS4pwpRpJ6JDayi+E2/e0EZaNzW7BgASaZnn/+ee92ELoERpLqV4GvUW8ahaPTxqXWGgWaIQq33uDEr8cff1xLc3JycuwWhrN+tYhNKYSRpCkhcpGgBvLof2H4IxHTaYcOHQLD/REvVeqXX37ZvXt3TD4FENyiHSOMw1FtTJ7xZAXt2EriNg7u379/PzY5a0dBusAffvgB9MbhLbJCU5WDDfAxc8YdXdqNUFIfyGWw6tR/2mmnIXDtu+++y8vL024iPglkJKlPwFpihXGby2DVLmbWrLl48eJ69erhrm/0h37bjUf5KpIUZyFxocsjkkmyC+M2l8GSm8KsWbMuv/xyrI3h5G3/jMaLZDUOV1s1GUnqBcmUeSVxm8tgKdWJBFOmTOnVqxfovWnTJifpg0xjRZJyq2YQsLuYWw8ry+mnn753796wSpdVLman6tatu2rVquhUW/EZy13RqZLZNTlKUPPOPPNM3MwmqMLhVnX58uU4MhXxLeFWA6X//PPP8KvVCWehVyY+FeCYPIjBUShldO7cGZPnY8aMQWRLKBVQhdojSelgB6kISdzmGli6lpGZmQl647rvCRMmpJtXS3pGkmqB0Z0QYdzmGli6aj7//PNxqANCU4cMGZJuXo/psdDFSz88YugluzBucw3MhbJPOeUU0Buxaz179nSR3UUW60xSONg8k9QFgFqySOI218C8qHzRokUnnXRSu3btfvrpJy9yUua1X/rRvHnzlOmZwCcEJHGb/rZHIygpKbnqqquuu+66LVu2eBRVXXYrkhQrXgwR9wlkh2KFcZv+tkO9VpessLDwlltuAb3feecdj6IqZ2ckqXZIvQgUxm36216UrfLi0KLJkyeD3itXrvQuTUlgJKkuJDXKkcRt+tu6FN+3b98XXngB20KfffZZ7zIZSeodQz8kSOJ2nK8f0K77jh07Yul73LhxCAL1IpxnknpBz9e8wrjNMblGa7j66qtBb3TdYLg7sRje4+GlH+7Q8zuXJG5zTK7dGs477zzQG/NqOBotLeFwsBGXgtE4VrAZSZoWdIEllsRtroH5YRYnn3zyunXrsOgN99uhfHskKW/VdAha8MmEcZtrYD6ZCKbWTj31VOz6/vHHH5MXwUhSn1SgXawwbtPf1m4BlsDi4mLsLQG9v/rqqypLYSSpf+D7IVkSt+lv+2EBdplY90b4N+j99ttvJ5TFSFK/wdcuXxK3uQamXf2VBeIQBZzKBHqvWLHC+pWRpAEgr70IYdzmmFy7BVQWiKBUHJmKTWM4sRC/MpI0AMz9KELS3QM4fBvLLbjC0g8gKDMBgXfffTc3NxfnWOEuF176IdE8wum3cTu8dclzkyZNHAKHMfmkSZNwZxCfABB4+OGHDxw4sGPHjrZt23Khy6GJRipZONwGBNY9z+A2qO4EFHAbN7//zcd/BHCWAxaxMX+2efPmTz75ZNCgQU4UxDSRQiA0blsoIOCxvLzcCSiMXXGCkvc0DzzwAK4HUHHm2IO9du3aX3/9tVu3boKuhfQOggESwue2cxC5BuYcK3cpVSTpm2++mXDpR2lpaYMGDTB5joOZ3ElmruARCJ/bWFB1GMzMfttX+0geSYobQrOysrDrG1cC+1oNCteFQGjchuesptNwNx0iopy0h+vbTlByl2bevHkpzyTFRdn9+/cHvd966y13pTBXkAiExm1rLs0hsQEKx+R+WIaKJMX9BE7OJB02bBgUh8E5Li3xozKUqRGB0Ljtog0ck7sALXkWF5GkvXv3Xrp0aZ8+fXDlmPb6UKBGBIRxm/vANOoekaQtWrTIzs5Gj53WmaRYs8Sub8QaTJ8+XWN9KEovAuFwe82aNQUFBem2hP12uoglSa8iSdWRKWkRW8m84oorQO+ysrKxY8dqrBVFaUQgHG67awD9bXe4JeTSdSZpRkYG6P3BBx8MHDhQS8UoRC8CkrjNftu77rHQhflwdNRabrevX78+4o7279/ftWtXbuPxrh29EoRxm/62F/WrM0lvvPFGDMVdjMOrK3rhwoUNGzbE5Pn333/vpXrMqxcBSdzmmNyL7q1IUjjYXuRUmfeJJ55o3bo16P3FF19oF06B7hCQxG2Oyd3puLpIUnfSqsuFdwccb9Ab9wHrlUxp7hAgt93hJiZXkGeS3nnnnVgVA72XLVsmBiBzKyqM2/S30zJFJ5GkaQlMmbhXr14IWcOdRHPnzk2ZmAl8RUASt+lvOzeFtCJJnYt1kjInJwfbv3Fh6LRp05ykZxqfEJDEbfrbDo3ARSSpQ8kOk1122WWg96JFi8aMGeMwC5NpR0AYtzkmT2kBKpL00ksvTTeSNKXktBLgGCbQ++OPP7799tvTysjEuhAQxm0GSCRXvBVJillrjSvY7qzthBNOWL169cGDB7t06cKXsjsMveSSxG3620k0rSuS1IsxVZn3ueeeO+usszB5vnfvXu3CKTAJApK4TX+7OkWqSFL8qiWSVDthsDkc3Mbz+eefaxdOgdUhIIzbHNpVVqQVSYoN1aGPw6uzswkTJuDkLNB7/fr1ZGMwCEjiNsfklW3C10hSvSY4ZMgQxLHjtHMc7aBXMqVViYAkbnNMbldhMJGkemmDe4hWrVqFfeNz5szRK5nSKiMgjNsckysVBhlJqpc27dq1w65vXFqCc9f0Sqa0BASEcZtrYNAfxrQpzySNsqG3bNkS9F6yZImLs3ei3K6o1U0St+lvq0hSnCXs5EzSqJmavT5nn3026P3ZZ5/hUOQo11N03SRxO+b+duiRpHoNvW7duvC9//zzT9zNik+9wikNCAjjdmz97YhEkmrnzIIFCxCdirWxb7/9VrvwmAuUxO3YjskjFUmqnTBoHe6WAb0xRNcuPM4CJXE7hmNy5WDPnz8/4fI9w0x2/PjxQ4cOBb1xzaBhTQuxOeR2iOCnKLqiogLz4aB3NCNJ9QI3ePDgGTNmgN6YP9crObbShHE7Pv42HOw2bdrgTNIoR5LqpU2PHj1wIvKAAQOefvppvZLjKU0St+Pjb9sv/YiVXaLfxq7voqIiBLfEquF+NFYSt+Pgb6uFLpwlaLaDncSUmzdvDnoDgXvuuccPi4+PTGHcNntMriJJsZcLoSlYGYqPFSa0FPu9EdmCo85vu+222ILgveGSuG32mFx6JKl3W7RLOO6441asWIEQY8w4/PHHH3qFx0SaJG6bOia3IkkxbZafnx8Ty3PSTCz+NW7cGE74nj17nKRnGjsC5HbI9mCPJMW1OyHXJnrFP/LIIx06dAC9P/300+jVLtI1EsZtw/xtUyNJ9Zr8fffdN3z4cBzqALj0SjZc2hE5zzfffNOoUSM59U1RUxxCggkzTJtFtkU1atSITt1w2jnq8+KLL0anShGvibB+O5T927i8DlalHi0X2cUkklRvr9itW7d169YNGjRo1qxZeiWbKo3cTqHZ7du3Z2Vl4QQ/9ZLGVTgeTQGRpFjBxmccIkk9YpWQHcNyrI3BA58yZYpeyUZKE8bt4P1tNUOLu+OV+tesWePFDlQkaXZ2driXfnhpQrh5cV8K6I3lsZEjR4ZbEwGlR9xnsFdv37599erVC77CWIaBIrdt2+ax6Og72AkNjJS/ba/b77//3qlTp379+nnUiNnZhfXbofjbW7duxdnaYDhsHUN0Fy9sRpK6AC1JlmOPPfbll19Ggs6dO+NOIr3CjZEmjNvBj8mVpouLi/GOx9GcYLgLemPvByNJtXMGt4s3bdoUS9+7d+/WLtwAgf8sckhpBjrtOnXqHDp0KMQKo+vGvFqrVq1CrENgRdesWfPvv/8OrDh3BWFeDeFrWCGDK+5Ogqm5hPXbwY/Jsd8Qj1J/WVkZPq15NVNtQla77r333hEjRqjNobJq7nttZU0nYLsIhuUB11nNpanH+4xawJX3Ulxk59IqNwoxLagtem8v7c3JybHzrbS01Iu00PNK6reBu+K27y+8/y8Ac2mWnjIyMgIuncU5QSA3Nxf9Ng5mmjlzppP01aXBlIrSNV7ieXl5EOhFWrh5hXHb1K1g4RqBGaVjpw3ojfuAH3zwQe8twksc9C4pKdESiei9Pi4kkNsuQGOWiCLQrFkzRLasXr0aHrj3KoLecMc2btzoXVQoEuRxO/gxeSiKYaHuEMBMJ+iNLheRLe4k2HM1adLEu5CwJAjjttlHr4RlBIaVW7t2bRy3BvcNsWuIYPPSOky1eMkebl5h3Ka/Ha65CCp97ty5F154IdbGdu3a5a7aCFJC/5+Zmekue+i5yO3QVcAK+IXAtGnTcNwado/hkEkXZcDZRqyx3Dgledymv+3CTGObZcyYMbjlG/TG3m8nIIwePdraq4/1bcQaO8kVzTSSYk6BIF6lUNK5554bTTQNq5WImFMnmOMeou7du8etV5DXbwcfdurEepgmygh06dIFk+dRrqEfdSO3/UCVMiOHAM7DiFydfK6QMG6HEnPqswoongj4goAwbnMNzBcroFATESC3TdQq20QEjjpKHrfjNttJKyUC7hAQxm3GnLpTM3PFEAFh3Ka/HUMbZZPdIUBuu8ONuYhA1BEQxm2ugUXdoFi/yCAgjNsck0fGcliRqCNAbkddQ6wfEXCHgDxucw3MnaaZK24ICOM218DiZqBsr2sEhHGb/rZrTTNj3BAgt+OmcbY3LggI4zbXwOJimGynZwSEcZtjcs8ap4C4IEBux0XTbGfcECC346ZxtjcuCAjjNv3tuBgm2+kZAWHcpr/tWeMUEBcEyO24aJrtjBsC8rjNmNO42Sjb6w4BYdxmzKk7NTNXDBEQdq9Iy5Yt3d3tFEPVem/ykSNHcIGOdzmU0L59+wEDBuAKhCChEMbtIKFhWURANALCxuSisWbliUCQCJDbQaLNsohAcAiQ28FhzZKIQJAIkNtBos2yiEBwCJDbwWHNkohAkAiQ20GizbKIQHAIkNvBYc2SiECQCJDbQaLNsohAcAiQ28FhzZKIQJAIkNtBos2yiEBwCJDbwWHNkohAkAiQ20GizbKIQHAIkNvBYc2SiECQCJDbQaItoKwNGzZgX6f1lJWVCag0q1gVAuQ27eJ/CIDJWVlZ69evx85tPNu2bcvLyysqKiJGCQj4+gZUwq0Ssfcbj/oX3+NXp+pQWuRDBIBA48aNS0tL7VDgX1gSwamMif0NCIimTp2qCyVIrg5zfG+Vm7I4qi0lRHFJgF4apoNPe4PVl87tKQ5gJXkDJmB4x7+PwgTkt/pb9Q1QhSjre5VSvUztKZUQJdl6FP8T3i8JuuOY3OkAx/h0e/bsQRszMjLsLU3413gQUjZw+/btoNCVV15pT6n+TTJahrNTUVGhKJ2TkzN48GCVHaLU9/ijpKQEEnr27Gnvt61SoAgks/jcqlUrEH7hwoUqweLFiyE2QVnkdkptxisBbNfeYPVvw4YN44VC9a119wYEY4uLi5XUtm3b2kFW34OWIOfu3bud49yrVy+8DlT62bNn5+fnJ+Qlt52DaXhKdAVo4aZNm+ztxL8YN7L3TtC9izcg5sPU6sPo0aOrs6SdO3c6NzLoC6rBiAC9Pbp9vD7IbefoxS4lfD9MjFuGC6PBv4WFhbEDovoGJ38DVvcSVIPwyo63R2AHDhw4b968jRs3YnxeWRT7bY/wGpW9oKAAcznoDVQPg/UwNA/0NqqRnhuT/A0I9OD9ohC8Ga0xsxp1W+Pn5FVQHlDC0EBlgXD7uD0zM7O8vBwDcozPq5AZh4lNttELAmpqJ2FtzItAA/ImzGYrXlmz3xYP8Raw5skt7uEbuNZqntzKpebYrIU0/K2YjO+rnGy3psSRRiWr/PB8cs+vcQogAv/20hjmgPOV/V5f4YEbjxGBNVFnL4vc9hV5CicC/iIA1wn9v5oFSHjob/sLPaUTAf8QUNH+VRIb37Pf9g95SiYCYSLAfjtM9Fk2EfAPAXLbP2wpmQiEiQC5HSb6LJsI+IcAue0ftpRMBMJEgNwOE32WTQT8Q4Dc9g9bSiYCYSJAboeJPssmAv4hQG77hy0lE4EwESC3w0SfZRMB/xAgt/3DlpKJQJgIkNthos+yiYB/CJDb/mFLyUQgTATI7TDRZ9lEwD8E/gNZUHNFgPwx6wAAAABJRU5ErkJggg==)
Question 6.Comment on the shape of the MR curve in case the TR curve is a (i) positively sloped straight line, (ii) horizontal straight line.
Answer:i. When TR curve is a positively sloped straight line then MR curve is a horizontal line. Under perfect competition MR curve and demand curve are same and the average revenue remains constant and equals to the price for different levels of output due to which MR is constant and TR increases at increasing rate so the TR curve is positively sloped straight line.
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ii. When TR curve is a horizontal straight line, then MR is zero because the units sold is same at every level of output and Marginal Revenue is the additional revenue generated from the sale of an additional unit of output. Therefore, MR curve is also a horizontal straight line and coincides with the output-axis.
![](data:image/png;base64,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)
![](data:image/png;base64,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)
Question 7.The market demand curve for a commodity and the total cost for a monopoly firm producing the commodity is given by the schedules below. Use the information to calculate the following:
![](data:image/png;base64,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)
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)
(a) The MR and MC schedules
(b) The quantites for which the MR and MC are equal
(c) The equilibrium quantity of output and the equilibrium price of the commodity
(d) The total revenue, total cost and total profit in equilibrium.
Answer:(a) The MR and MC schedules
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)
(b) The quantites for which the MR and MC are equal
MR =MC = 6 units of Quantity, where both MR and MC is Rs 4
(c) The equilibrium quantity of output and the equilibrium price of the commodity
Equilibrium Price = Rs 19; Equilibrium Quantity = 6
(d) The total revenue, total cost and total profit in equilibrium.
TR = Rs 114; TC = Rs 109; Profit = Rs 5 (TR – TC)
Question 8.Will the monopolist firm continue to produce in the short run if a loss is incurred at the best short run level of output?
Answer:A monopolist firm can earn losses in the short run if the price is less than the minimum of AC. But if the price falls below the minimum of AVC, then the monopolist will stop production.
In short run the firm tries to recover at least the minimum of AVC, so the firm will continue to produce when the price is between the minimum of AVC and the minimum of AC.
Question 9.Explain why the demand curve facing a firm under monopolistic competition is negatively sloped.
Answer:A monopolistic firm has differentiated products so if its wants to increase its sale it will have to lower the prices.
The products of different monopolistic firms are close substitutes to each other so the demand is elastic. High availability of close substitutes make the demand curve negatively sloped of a firm under monopolistic competition market
Question 10.What is the reason for the long run equilibrium of a firm in monopolistic competition to be associated with zero profit?
Answer:In a monopolistic competition, there are large number of firms and free entry and exit of firms in the market is permitted.
In the short run, a firm may earn abnormal profit which attracts new firms, it will expand the output of the commodity which will result in fall in the market price of that commodity. Thus with the entry of firms the output will expand and the prices will fall and it will continue till the profit becomes zero. At this level of profit there will be no attraction for new firms to enter the market.
On the contrary, if the firms are facing losses in short run some firms will stop producing the commodity and leave the market due to which there will be contraction of output which will increase the price and the price will continue to rise until it becomes equal to the minimum of AC. 'Price = AC' implies that in the long run all the firms will earn zero economic profit.
Hence, when the price is equal to the minimum of AC, neither any existing firm will leave nor any new firm will enter the market.
Question 11.List the three different ways in which oligopoly firms may behave.
Answer:Oligopoly firms may behave in the following three ways:
i) Cartel - In order to avoid undue competition, oligopolistic firms may engage in formal agreements or contracts. With help of forming cartels the firms will not only maximise their total profits together, but also capture a significant market portion.
ii) Barriers to the entry of new firms - It may happen that existing firms try to adopt entry preventing price, which restricts the entry of new firms into oligopoly market. Every producer believes in sales maximisation policy instead of profit maximisation while determining prices.
iii) Advertisement and differentiated product - It may happen that the firms realise that price competition will leave them nowhere and consequently they emphasise more on advertising their products and making their products unique from that of the competitors’. It will enable them to capture the minds of consumers and indirectly increase their market portion.
Question 12.If duopoly behaviour is one that is described by Cournot, the market demand curve is given by the equation q = 200 – 4p, and both the firms have zero costs, find the quantity supplied by each firm in equilibrium and the equilibrium market price.
Answer:Given – Market demand curve
Q = 200 - 4p
When the demand curve is a straight line and total cost is zero, the duopolistic finds it most profitable to supply half of the maximum demand of a good.
At P = Rs 0, market demand is Q = 200 - 4 (0) = 200 units
If firm B does not produce anything, then the market demand faced by firm A is 200 units. Therefore, The supply of firm A = 100 units
In the next round, the portion of market demand faced by firm B is =200 - 100 = 100 units. Therefore, Firm B would supply = 50 units
Thus, firm B has changed its supply from zero to 50 units. To this firm A would react accordingly and the demand faced by firm A will be
= 200 – 50 = 150 units
Therefore, Firm A would supply = =75 units.
The quantity supplied by firm A and firm B is represented in the table below –
![](data:image/png;base64,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)
Therefore, the equilibrium output supplied by firm A = 200/3 units = the equilibrium output supplied by firm B
Market Supply = 200/3 + 200/3 = 400/3 units
For equilibrium price
q = 200 - 4p
4p = 200 – q
P = 50 – q/4
P = 50 – (400/3) /4
P = 50 – 400/12 = 16.67
Question 13.What is meant by prices being rigid? How can oligopoly behaviour lead to such an outcome?
Answer:Price rigidity refers to a situation in which whether there is change in demand and/or supply the price will be fixed, it will not change.
In an oligopolistic market firms are in a position to influence the prices.
However the firm's stick to their prices to avoid price war, but if a firm try to reduce the price the others will also react in the same manner so there will be no benefit.
In the same manner if a firm tries to raise the price, the other firms will not do so as a result of which, the firm which has intended to increase the price will lose its customers.
So oligopoly behaviour leads to price rigidity in an oligopolistic market.
What would be the shape of the demand curve so that the total revenue curve is
(a) a positively sloped straight line passing through the origin?
(b) a horizontal line?
Answer:
a) If the total revenue curve is a positively sloped straight line passing through the origin, then the slope of demand curve will be horizontal line parallel to X axis. It indicates that the price remains constant at all level of output.
b) If the total revenue curve is a horizontal line, then the demand curve will be downward sloping. The firms can increase their volume by decreasing price due to which average revenue will fall with increase in sales.
Question 2.
From the schedule provided below calculate the total revenue, demand curve and the price elasticity of demand:
Answer:
Question 3.
What is the value of the MR when the demand curve is elastic?
Answer:
The relationship between MR and elasticity of demand is given by –
MR = P (1 – 1/Ed)
When demand curve is elastic, i.e. Ed > 1, the MR will be positive because for any value of Ed, 1/Ed will be less than 1.
The graph representing it is given below –
Question 4.
A monopoly firm has a total fixed cost of Rs 100 and has the following demand schedule:
Find the short run equilibrium quantity, price and total profit. What would be the equilibrium in the long run? In case the total cost was Rs 1000, describe the equilibrium in the short run and in the long run.
Answer:
The total cost of monopolist firm is zero, so the profit will be the maximum where TR is maximum.
At the 6th unit of output the firm will maximise its profit and the short run equilibrium price will be Rs 50.
Profit = TR – TC
= 300 – 0
= Rs 300
If the total cost is Rs 1000, then
Profit = TR – TC
= 300 – 1000
= - Rs 700
In this case the firm is earning loss and not profit. So, it will stop its production in the long run.
Question 5.
If the monopolist firm of Exercise 3, was a public sector firm. The government set a rule for its manager to accept the government fixed price as given (i.e. to be a price taker and therefore behave as a firm in a perfectly competitive market), and the government decide to set the price so that demand and supply in the market are equal. What would be the equilibrium price, quantity and profit in this case?
Answer:
If the government sets a rule for the public sector firm to accept the fixed price then the monopoly firm will start behaving like a perfectly competitive firm and will become price taker. In such case the firm will earn only normal and no economic profit.
Given below is the graphic presentation of demand and supply at the equilibrium price P(fixed by government) and quantity Q
Question 6.
Comment on the shape of the MR curve in case the TR curve is a (i) positively sloped straight line, (ii) horizontal straight line.
Answer:
i. When TR curve is a positively sloped straight line then MR curve is a horizontal line. Under perfect competition MR curve and demand curve are same and the average revenue remains constant and equals to the price for different levels of output due to which MR is constant and TR increases at increasing rate so the TR curve is positively sloped straight line.
ii. When TR curve is a horizontal straight line, then MR is zero because the units sold is same at every level of output and Marginal Revenue is the additional revenue generated from the sale of an additional unit of output. Therefore, MR curve is also a horizontal straight line and coincides with the output-axis.
Question 7.
The market demand curve for a commodity and the total cost for a monopoly firm producing the commodity is given by the schedules below. Use the information to calculate the following:
(a) The MR and MC schedules
(b) The quantites for which the MR and MC are equal
(c) The equilibrium quantity of output and the equilibrium price of the commodity
(d) The total revenue, total cost and total profit in equilibrium.
Answer:
(a) The MR and MC schedules
(b) The quantites for which the MR and MC are equal
MR =MC = 6 units of Quantity, where both MR and MC is Rs 4
(c) The equilibrium quantity of output and the equilibrium price of the commodity
Equilibrium Price = Rs 19; Equilibrium Quantity = 6
(d) The total revenue, total cost and total profit in equilibrium.
TR = Rs 114; TC = Rs 109; Profit = Rs 5 (TR – TC)
Question 8.
Will the monopolist firm continue to produce in the short run if a loss is incurred at the best short run level of output?
Answer:
A monopolist firm can earn losses in the short run if the price is less than the minimum of AC. But if the price falls below the minimum of AVC, then the monopolist will stop production.
In short run the firm tries to recover at least the minimum of AVC, so the firm will continue to produce when the price is between the minimum of AVC and the minimum of AC.
Question 9.
Explain why the demand curve facing a firm under monopolistic competition is negatively sloped.
Answer:
A monopolistic firm has differentiated products so if its wants to increase its sale it will have to lower the prices.
The products of different monopolistic firms are close substitutes to each other so the demand is elastic. High availability of close substitutes make the demand curve negatively sloped of a firm under monopolistic competition market
Question 10.
What is the reason for the long run equilibrium of a firm in monopolistic competition to be associated with zero profit?
Answer:
In a monopolistic competition, there are large number of firms and free entry and exit of firms in the market is permitted.
In the short run, a firm may earn abnormal profit which attracts new firms, it will expand the output of the commodity which will result in fall in the market price of that commodity. Thus with the entry of firms the output will expand and the prices will fall and it will continue till the profit becomes zero. At this level of profit there will be no attraction for new firms to enter the market.
On the contrary, if the firms are facing losses in short run some firms will stop producing the commodity and leave the market due to which there will be contraction of output which will increase the price and the price will continue to rise until it becomes equal to the minimum of AC. 'Price = AC' implies that in the long run all the firms will earn zero economic profit.
Hence, when the price is equal to the minimum of AC, neither any existing firm will leave nor any new firm will enter the market.
Question 11.
List the three different ways in which oligopoly firms may behave.
Answer:
Oligopoly firms may behave in the following three ways:
i) Cartel - In order to avoid undue competition, oligopolistic firms may engage in formal agreements or contracts. With help of forming cartels the firms will not only maximise their total profits together, but also capture a significant market portion.
ii) Barriers to the entry of new firms - It may happen that existing firms try to adopt entry preventing price, which restricts the entry of new firms into oligopoly market. Every producer believes in sales maximisation policy instead of profit maximisation while determining prices.
iii) Advertisement and differentiated product - It may happen that the firms realise that price competition will leave them nowhere and consequently they emphasise more on advertising their products and making their products unique from that of the competitors’. It will enable them to capture the minds of consumers and indirectly increase their market portion.
Question 12.
If duopoly behaviour is one that is described by Cournot, the market demand curve is given by the equation q = 200 – 4p, and both the firms have zero costs, find the quantity supplied by each firm in equilibrium and the equilibrium market price.
Answer:
Given – Market demand curve
Q = 200 - 4p
When the demand curve is a straight line and total cost is zero, the duopolistic finds it most profitable to supply half of the maximum demand of a good.
At P = Rs 0, market demand is Q = 200 - 4 (0) = 200 units
If firm B does not produce anything, then the market demand faced by firm A is 200 units. Therefore, The supply of firm A = 100 units
In the next round, the portion of market demand faced by firm B is =200 - 100 = 100 units. Therefore, Firm B would supply = 50 units
Thus, firm B has changed its supply from zero to 50 units. To this firm A would react accordingly and the demand faced by firm A will be
= 200 – 50 = 150 units
Therefore, Firm A would supply = =75 units.
The quantity supplied by firm A and firm B is represented in the table below –
Therefore, the equilibrium output supplied by firm A = 200/3 units = the equilibrium output supplied by firm B
Market Supply = 200/3 + 200/3 = 400/3 units
For equilibrium price
q = 200 - 4p
4p = 200 – q
P = 50 – q/4
P = 50 – (400/3) /4
P = 50 – 400/12 = 16.67
Question 13.
What is meant by prices being rigid? How can oligopoly behaviour lead to such an outcome?
Answer:
Price rigidity refers to a situation in which whether there is change in demand and/or supply the price will be fixed, it will not change.
In an oligopolistic market firms are in a position to influence the prices.
However the firm's stick to their prices to avoid price war, but if a firm try to reduce the price the others will also react in the same manner so there will be no benefit.
In the same manner if a firm tries to raise the price, the other firms will not do so as a result of which, the firm which has intended to increase the price will lose its customers.
So oligopoly behaviour leads to price rigidity in an oligopolistic market.