Class 10th Science Lab Manual CBSE Solution
Lab Experiment 4Viva Questions- Define a circuit diagram?
- Define electric current. Give its SI unit?
- Define 1 A of current?
- What is mA and μA?
- What is the direction of current in a circuit?
- What are the functions of the following components of electric circuit? i. Ammeter ii.…
- What is the difference between electric potential electric potential difference?…
- What is resistance and factors affecting the resistance of a body?…
- What is the difference between voltmeter ammeter?
- How are ammeter and voltmeter connected in a circuit?
- What is the ideal resistance of ammeter and voltmeter?
- What is Rheostat?
- State Ohms law?
- Why it is never advised to keep the current flow for a long time in a resistance wire?…
- What is an essential condition for current flow through the conductor?…
- Why does current not flow in the circuit when we take out the plug from the key?…
- What is battery eliminator?
- How do you mean by slope of a graph? What is the formula for slope?…
- Which has more slope, A or B?
- What is the resistance of a ideal ammeter?
- Define a circuit diagram?
- Define electric current. Give its SI unit?
- Define 1 A of current?
- What is mA and μA?
- What is the direction of current in a circuit?
- What are the functions of the following components of electric circuit? i. Ammeter ii.…
- What is the difference between electric potential electric potential difference?…
- What is resistance and factors affecting the resistance of a body?…
- What is the difference between voltmeter ammeter?
- How are ammeter and voltmeter connected in a circuit?
- What is the ideal resistance of ammeter and voltmeter?
- What is Rheostat?
- State Ohms law?
- Why it is never advised to keep the current flow for a long time in a resistance wire?…
- What is an essential condition for current flow through the conductor?…
- Why does current not flow in the circuit when we take out the plug from the key?…
- What is battery eliminator?
- How do you mean by slope of a graph? What is the formula for slope?…
- Which has more slope, A or B?
- What is the resistance of a ideal ammeter?
Lab Experiment 4
Question 1.AIM
To study the dependence of potential difference (V) across a resistor on the current (I) passing through it and determine Its resistance and also plotting a graph between V and I.
Answer:MATERIALS REQUIRED
Resistance wire, ammeter, voltmeter, battery eliminator, rheostat, One-way plug key, and connecting wires.
THEORY
Ohm’s Law states that “If the physical conditions such as temperature, pressure, etc., remain the same during the experiment, then the current (I) flowing is directly proportional to the potential difference (V) across the ends of the circuit.”
Mathematically,
V= IR or ![](data:image/png;base64,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)
Where,
1. The resistance(R) is the characteristic property of the conductor which resist the flow of electric current through it.
2. The potential difference (V) is the is the potential difference across the ends of a conductor.
3. The electric current (I) is the amount of charge flowing through a particular area in a unit time.
If we plot a graph between the current (I) and the applied potential difference(V) between its ends, for an ideal resistance it will be a straight line as shown:
![](data:image/jpeg;base64,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FFAH//Z)
Circuit Diagram
![](data:image/jpeg;base64,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)
In the above diagram
Apparatus Arrangement :
The actual diagram of the Ohm’s Law apparatus is shown here:
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PROCEDURE
1. By using the circuit diagram or apparatus arrangement, we set up the circuit for finding the dependence of voltage on the current flowing in the circuit.
2. Clean the end of connecting wires using with sandpaper to remove the insulation.
3. Determine the least count of the ammeter and voltmeter and note them under observation section.
4. Check for any zero error in the ammeter and voltmeter and if any record it in table ‘A.’
5. Switch on the battery eliminator, plug the key and adjust the resistance offered by the rheostat by sliding its variable terminal till the ammeter and the voltmeter show a reading.
6. Write the readings of ammeter and voltmeter in the observation table. Take out the key plug out of the circuit to make the circuit open.
7. Repeat the process done in step 4 and 5 for the different values of current by varying the sliding terminal of the rheostat and note down the reading for a respective value of voltage for current in the observation table.
8. Note all the observations in the observation table ‘B’ and then find the ratio of - for each set of observations. Find the mean value of R.
9. Plot a graph by taking I along the y-axis and V along the x-axis.
Observations:
OBSERVATION TABLE
1. Least count of ammeter:
The image of the ammeter is attached here:
![](data:image/png;base64,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)
The range of the ammeter =500 - 0 mA = 500 mA = 0.5 A
The number of divisions in between two consecutive values= 10
Therefore, the least count = ![](data:image/png;base64,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)
= 0.01 A
2. Zero error of ammeter:
The needle of the ammeter points towards zero of the main scale of the ammeter.
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAL0AAAB3CAIAAADZxta1AABOZ0lEQVR4nNWdCbRdVX3/9zn33vdeXgYyMglJSCDIIAWMzLOAgIBAZRAVkHZ1lXZVq5badqmlRaS0SKFVW5HSLnHoAMooBBDxDzILFiJoCAQhkNBAGDK84d57zv+z9/ecffc9596bvMeD2h29nHeGPfz29zfuqXrr1z9bqU2aPHnaxqEhU4lMJY3iOE2SKImrUcUY02w2+a1Wq1EUJUnCn1wYl1KXIpdGmw0TRz6ZPDUaDb3GNfdjl3heiWIe+ZzJlsz1gj5UJmFWUSXWny63yOVjq5Qm9mbFJZVIGpjUx2uJS74CpL6+PtMpTZ8+3b/Pn3k9o1qt5utG/p4IaYVqVwqZkAP5qxUhHVQDEyUmjQu/cVRNTdPfieIU2qg5qnPanqiPvxZ9SHzXoFJpI4HYUVKJqnRebPsyqVX6EtPkDX5NEnHH/hrbV9RKdyJXiiNUk3pkhRryS+tJPW00G2nSqCeDg1Nqtf7RoZH1b66rbjFzVjOJ1765buq06ZMmD6RxOtqoWxpFfRVT8UChGdCC3CZNmqQyQmI17f8S/6e6Sr9T+/vtC470uqPXpgxObiZ19ZClbN5ho6OjOTJU++yXpxA1K8LYhpvEfkujjGtqnFBne9FM40YaN0dVE/2vBZ10aGOhP3T93Iv/4+vpgWv5YXRUdQtx00hcBeIWsn0+IpcHje1U98jWoRNu6qPNAm7srys3+ypt1d9Tr4AbsXfTNB02EjqOfuQf1/Q9d7kOf0FKc7QOGvR+nOZ5mmZ9ZDTnn2bqkMgDim8kybRp03aYt2D3XXeb+67tqqtffnXeDjum8aT1w8OPLv3ZSy+vWr9xXV9toFYdtKTJKeLrNzw87InrOd4SqxI387YlQfKYaLrkSRCl2XXGMcG3IWk8pezLcdS6Ti1fSlC5exIQsSjoCmz4yofJd3MIGn49PxRwA1bCeqqqDkYVBAjtTx1sfUa6Du/bX9c+eiu2HN72WzGRRU1+hzZyh+sqTNvpfeRI+b6J8mYmli7CoK5rlSq/kjBWlqhmVuLHno0z0eqoi/i31TDNsOv57ZvU9/Szzz/5i+VPLP3lfu9bXJ2zzTZvrB+656cP3PfQw08+tWLGrMGByQOVat/QRuhe9Z3hpQVyuBP/JZVa1SMpVC7Uo9xt/PbVkMOxpIcEO7W1dKvFrbdtw91/I1uVsNt8k6pJ5PtYiiN/mviywipJl3lolvEUgsYEerYgPyxuXA+pV2xF2/spsWgxracm4+wyDjriJqlb/EJf/VI8dOEagebv607k6lN1iPB3mpYzrQpojI7q29TqkEi/SOpqteYIlail1SizAeqNkSw/28YWtzTSaOaW21YSM2nK1PUbR6tJWrn2Bzc8+PBjTRPNWzhvi1kzX3vjtXq9MWOrrUxqdZM6HvJZpZ6m0rsF/iPFtWoakNt3jIwYU3iEfK43qKpAACegkNXlo5n8yN7LejR1/RN73JisAvaF2L3n3nGWQWp7s9XmAkqaIy37LIqKiibEWZZc830uHmhW2unlvKKpNU3Ep23yLJLssfCp6Gn4O1RvtMPXsYm1qwbiXFw1LUMZicHRhu3pRlu1QVnaBJR5dTxb8f/+SdPKfGLhZS2eKv0jvm1mT5NJ/VM8TSyAE6dko3TjyMb+wUm1vtpow7yxYai68qXV9z/4s6HRxswtt6kNTnlzw3Azqs3bcadX17wGFhMr8Zzwt8o5tj3tpV1qNQ2qL3Jd1ExVcMu40QV2XFDtFjX7qzUnPa3uhFCJY0lYKa7491vJ8p9l5kjcm1odkbq/IidzMzEd9nximS2J8h5XsRb31VqLLsFF1cmhgogibdy4sSO24ryvC4/6nT0n28qCOU1NDq2WSRikWn+/adcIoZzzVPPvVGv9oQTNlb61jyom46vIUV6yv1HiQ6WKlYtItz6TgTUzTBvNyMIlu2PFl1UnMEX/wAgGUTPZYkqtOjC5+sCDjzz/4rr5C7blLujYYvrsN9a/8dLqNf3V/sRZRHIGnCWIDVMxuaPhYNFwzgxwiq0wyjirYoFWQVhZWd1sNKVZ7cdRrl/p7WqkTKR801gqxpI5RJmnl1NkNp/EqSDKsgxIGU4LSF/k2j12MtqZH6nX6PbLxP2dOrtDeiTJ9Yi1nwM7wF9bGebuJLJSXFkepI5/9HeU8X7q9EaiTJ0wcNJGbl9ZT0V0RcnikV+VOHQmWc2zp9ZAlS5zNnTT8Zz0TeJMCtmP/FZchzRdreIo8/GoiX5Hhut5v0BFp6RcS5ruliAoIWqta/oxRYU1UpRKtR/CVleveaVvEk2rTBqcauLa6+uHav1THFMDyRRug4HQUMAfc1pGsXfFqUklZ1MUUtMJjSRJfc9bfsKudILR1cqqXD1tjmb6K84+t3nW4krg59umep6WXWnlUuTkstXZWHZpxfmT6vuK4+nY2da+3KbtwjSRvrd6NuNoaTgHrsxusLrflhhl1oMtxlkSrub6RNdG6DKmzS5xFmvq+KTi+sfjIJFo6GT38BsHv5UctfIkbaFJ9muc+au6R0af2EIiR0E0VSINGWUuqq2tSfsG+mTrNG3zE9tHzu6p1apNIzckijKHVe5EffLkSY16o7/P9jtuHRSIq5WResN2XVTZMDTSPzi56lSFadgyaS7S2v5Si6H16wcHBoAFiFGGQy5Nnjy5IJ8z2eiM0jSzdWV02DuyoCU3EveVxHXN2dEFoSL7KRTjoYESO5mvX1Gw4styXZiqSxxNG0lTals5VFwdqrl8d5Zg5PVCxVnRJod7IksorFheD7n65NWHnJcgbIlICxHIpTbaX9l/FhCpjW+160cptmYYI0h9OVaP5EKt5azZ4trterlsoLHebBYoqXdGAndYQkew2jgyrHesw1hxOsT9OWXKIFjB+4GAGzdsmD179sjIyGtvvF6ZNClqxplFl8bVmtWXFpjwRM2G+irWU0jrmMN91drI0PDQho26Hujrn9Q/AHRMp2Qr4zRkaA9mjWtZk62r4WY9BId3xBS3CFuuVKtUCzeVfb1eD+jS8uaaeT8V7A/57aElYdrRGRo3xuG+Y3uxcdMgFT4vXNj+a9SN6ZAVtA0zafX3yEj4Z4Eaph0f1o/DrnIsWaiS3Jo0aeWf6/2s3HqznveUbRH274YNG7acNRM9s27Dm1OmTY4r8bQZ00dG0VJWE1Zcu6o8tl3uA3KJ5ZjUyh9UY9LfP2CtJxO/se6N1157HdbG8Umj1j8XfbT/+qp9iTXr7T/dia2lYaK08z/nyifSnopT2TBjlFStZ50U4lRUa8jJ2ih1et/mncUhKtZGDiIlVhjELsKWqg5hPfm17+d1kM4I2+LvuLrbb2uVmt70T13vpxvl2+b5qiSuKzYAmdcyReAlurb4aNUi8tHblP/m8dywdZkjUKJzgf7+35vr16ct3zz7da6Lkd3noiUm99C9X5ypAZOJ6mYlriXo2tH6/Plzt9pqG8AwNDRS7e/DX6mkmW0X2wiNcZ4RVkXiogi2BAuhwcEp9fpIBe+mYhojjdFGEwU3MHlgaMOw72//S+/W44RfWp1HJNvQ4N/0cUwX77daG7XcRO1aumBhYK8kYY+KXpa9nbyJs+iZraG1G5wzJttQv5YnXH3w11zpkfuNbZzOWR1N11+xw5TDkLUy9b0NeSemnjRc3LWZx1s3ltvr1JpTbhky7W9sLehUkX4hQJF+PUUuemyFv2qhx1yWixsFcLZR9i+7H6Uj1hFvRYQ9PWMrV9J2SZobu9bisbYvNOQ3FxmSh87ViarYJhUn9Pv6+kdHRx64775nn312770XDwz0TZo0ua+vOmo9I7gOglLTpGrNl3oWpXUZoezwhSooJeA1c+ZMHq1atcpEeF/4YpP7+id3ltuSfoqzBNGwNt+k5a0k69ati+RgxX3U2Fmk1vcBnqHNmP2GcSCvApyn6fw1G2WqWH+Ni4rLJ0W9ymjkTpUnef7WsnU2bNT2ftSxnvwODkzy/mDr18U8Q8Xk9eycOXNCYyK/SvsHBvxNP/hF8uNlhU+mTZuuPzXu5j8ZHBwsqEJ3jWbo9/mYQPMOuHIVh6vkySqaal+oTGmVHrtoe+OrV/zDhRde+Oora6dOnTpr1gAYqUSp9IQbQ2hmwVxrM5ssNm6JUq1s2Dg8ffr039pzb8soJt5i+kzjjIMtttiiYBZ4OyByVFXT08z7SDM6u/fCaxvXj9Oq44K+atXGLyvWyfd+UBgVJeHNGdPCoutLq6H6ajVyq8bYZkjSqlDC0+nTtgA9qo/KVa0mDw7qWvdD79ShCDRV9KuvRoaHve/q8zGl8Vd1amiIFKgEGa1v3Q6pAu+FptXoSCMqJZPbc+X8sUq8/RQaQ2kQ6c4/sRYw2ieKMlWjEU24SACds9XsD37whK9+9evDw6ODg+noqK1JtRY5npOms2rXDUjzQdUxEBrDGgDoqcFpM2Zuuc2269evn73V1jvvvPOee+65hUt5PTIpaeWok9tQEr3m0FyRTqUM7G7/NIh0u+q2RyzyuEVbJEO/xsXBOvZTMzBPw/E/59ekob53zkdSrze9lgmfct/XDW/TDahZ77Tq6p/ZCi7O03T58KbXZYHGSGvYB8560T9MRenugVqf4ghqnR9bUBv9fT/OgL/mNG9EDu35DITlevvP8o+p5ERoG/gM3bICTP21E7xW3mCcvLRy1YwZsyDI8PA62BULfXByfxRY6BRg9dSoNWZtAI5vrZmAVdRIK9UEEYdUeOqpp04//fT99tsPQ1vxm7xYr91dNMFWNmk20majrT8a9Xqhh/QbRa1IXTi+U9BuPs5WdijyxrfivAWXRGUV0OPCHamG8POaWAzVqnoni/RbO9HFctz4qK+5izkKhTaElLggkJuHgIlm9X7SsPaZo0zkKOokLKyM4SO7XdnHfojE3YmccHXPbbu536iPOArEzp1HnDpxaN9oxkG5FRfr4S79XZB2cSw90PIfQ7h4l8vaOJXsjmO2ihUezSY6ALNmeGTDzFlbOCJgBPXV8VKrtY2jTRvFkCbIEWr9aQlhfpGKIG7WrFkgZsP69eSrcQPnuRuTGa1J3klj+jU+1lK+NlHbdc8k57ONsYJASJIFwMZQt81939XN/bqgrmOgKLvf4dds7m8UUqNbbm2/nhZRPuy6GSkMCrTGkp2lqwEyZE/kMrSKDK3uujxuunZq2NN+INwAU6tR7E8MRLBeETkzZswYGhoaHR31Sv03MJWEzcRk2CMVLNCx9NlbKrdbZQofhlHEMZZu7UIM7Y0bN0b5BATjBoK8GVB1uRv/OJs44fCBqY9xk7qxSZQcf2IKNdvGyf73U5k64+68MVE5BI2X/OODzjh6t1s+YZxwfJXR7Dw5er6vfQ3bcOOLdD5R05hsFksYyrQZ1Wrdgqf/uylsgr8z1s7o+H5vuhdAM6biNlnuOOpfoMP45I1zxRPhRmPyUR50SINUdVhRYXZQS3CzVrL7G9M4yQfl+UXqFOZh/eakidVTm6mkwnID/+VtLHeTtSo44WPNgY5Gynh508KiHdFtTcusav5QFM7UTEFZPKlvKrYwH6f5ZJrmhFkOE5kmSk+9FbGR0c0J48K47NtabjmriTKwyEqBxJYBY1pirKWncq/EQ8eOA4Abk3tVkQtJI358HOU3J41PIE9g6WEaK24mKk0UaLx60cKMwPBtt4uFA99mnK5RvPNaP94TiEMx4YcrjOim8vnxz+I47Vh7bvOlekFbF0I13sUr1KQAJv++xvMKwdZyqNffsWHP2bPxLORgbtiwAS7CweROmk8oi4O5zwVqeP3VzRUtdHZB/W0miUwQFy2kcoaFHmxdu/v0+8CAnXlDM3Glla0a2Eya0j88qvrwohU5bnApDoLov/mpG907vhDajP6pboo04X2lOXPmAB0oBcmGhoaA3eDgoEISHhAeNIXKhH92cyl6k/qdl6MZNXJbuAw7JeTNaKFFBdbp8fH/xVTAjU8aXyu39LXXXgMocJ4mGqfOOUjdAE1H3HTLf6xpQvzBt5JqufucNao9/zx+k4eMwxhgD+75zUkFeb45EA+7NsonKyKZvcYxgaqaPn362rVrwQ2P5F2afHFgQdl1K6hQsbfY0ndAAgklmmBfjtzoKsONpGV+O2nmk/FC6qf52hfjQuFvd+3fYiqoJN953fDkpzeIOhI/3MegQcdvtdVWYGXEJRixEP/0BaVBtO0tslnB5HrHmDZjJMckHjdCUhtuFL/xuDHd5Y353/ZcOqZuTrggHq7+DGc+pCXTOLP9Nebp4haRs/MAyqJFi5599tl///d/P/rooxcsWPDqq69qMXlYaDdj3ON13PZN2BE96N9b5o0p2apWKsgbzzzCS/hO1dEoKEArA0uugYDWo36/aambvOn4psnt1ihb35MZLsgVgPKrX/3q/PPPv+mmm+bOnbt48WJJoDA+W8hKacIlxDtsJ2gDgxA3bfLGTdsx+aYAmbg20f8Zf6oct93k+6E28XiyCz7c1CEPGhwoaPfSSy996lOfWrJkybRp0xDd69atw0weHh4OJ16Ffns3VThWF3Wi4jFjTa7ctgBmWI18Gl2MnjL9/RW3isZO2xmpN+J+N7+yYqdl0Nj+/trIyNCUKVPs4quWUm+LmjgtUCy+VJvUdxVExLmdNWsW3WD3HHGqVJMUcVtmzpxJxyiApFU4Mku5KW3CV/0u+aBFaGGY9v4L/Z1wE5aCbCC3uksUMXv27Oeff37LLbfEmTrppJMee+wxfm+88capLq1cuVK86EsM10g0g4lkviZRMK+0LKU6Ji05oj60EaTaaVI2sjJAczbYqX12Yh2U0UQXCMIjSJqtFu0UQIryFFpvISa83EXK0kB63ORa29lzdHG16eYHjTYaVTsT34EgMfn69yCFO0tMLPznzJlD+6mrJhBqCI1Stt9++xdeeIGeo64QAktCtBPd5fXwzv/8z//wlG/9upkwjUOZUgqZUy5YeeWVVzCEsWlOPPHEZcuWYdnw5/XXX0/RWkcGehRMV+pmdkRBMiUno3c9gYVGA4ECLY3dxAZRyW/zw4WWJdm5vG7LB97XRFI3c6+ulVBjJUVY+bCquU6yN6sd7V8TmDXagsQtyJ3IBFEgB6Cm/Z4uNHL16tVuaM1yLbSj8UggWEqSgGq8/vrrkkzwhPTFhACaot944w3xlkI1cPCMGTO+9KUvHXfccbfccgsE2WmnnagA5YZxv02CJlgWXbS3etNHO0pBH7t+zW0DAqF4BLeQCW2HesgkQAxx+JObCB59RQ35kxc68tXmpMKM6ai9xtngdllelSdab05rNz9BlwGXaDBN1ciXmirxy02owDVqS1zFC5CJNyWxIeWbb77p+ck3b3wwitwIMNABlMCFoin3mmuu4ZpC0U2R22OAnpOkLNgroevk9ZRnWRPoi7C2pjtJpb5pKVDmAnIpHCA88aultFL0AiV4EjtpHpVWZ4+DDia3JVrRGTehLwrsgWpHKvvPfMv13wk01iRXAQSNRBlJ6mimmOZCQ5F3vetdNB7LlDvSUDyV1jfOAkAgybZ46+CW1tO0Rl1QgW222Qa1ZdyqRyl+KgZYAVOop8JCwwhQ2dgy7fKmm6wydr3tFIqI7IKVKpWR9KWxog/AFbNhI/ILTRDDkFErunmHGiK/+XAcQ0beLmxFZ0qpbfFsyB+hYi74LBOS5OXCwUKPdBZUkFnDxapVq6CFns6bN2/t2rX0IqTkE6wQegXZMIFVkhJURBhkqPvXrFmDSU6hL7/8Mu9QLq9RLnfCyJAJ2LQgpDtCx6cefMgj2ENMQlq4cCEEufzyy0HzX/7lXwILKikz/6abbsIgmzt3rhZbHX744dSZ19JxDc67+qdleZMNe+Z/dpiE5a3uolzNZe9Yq9IxiUugPmwBPpCuCOHly5f/3d/93dKlS88444xPfOIT9BCg2XHHHbmPFr/11lv5hD7Th7vuuqtfTFRq+ZgT1YBTtSwIoSJ/DSiHHQCMUFJIQaxy6l8o0SMm9KcKL6SleGO3RMP9Ujrai6/w3e9+9ytf+QqIueSSS+hRWTBLliw5++yz/VcHHHDAokWL8ASNs9iov0yicaSCvEnzkHHk7WLTiWuT9n0SJHnHB+GOSfESqKMBQshBCy+99NJ/+Zd/AUCf/OQnwcRnPvOZp59+mvtIGjj+hBNOkLJAqUGRG264Ya+99irsczBuWANH7+7ST5SChgIccrlBDL0ou8f4zZFK5Xr7NxQzoRCKSnGjHvJS4SIKhVCw08UXX0zdFixYgDh5/PHHEcnbbrut1Ohll12GLEQC8Wi77bZD/IhQkpfjI0iYXM3bQNI2qGu8EeRcO23BmuZjv3EpWB4qOO0UVy5S8l9WiASp9zJQ0hAFoUJBaB+Y+F//9V8RMxdccMERRxyB9/tHf/RHiJnILW7lBfIBTzg1kAOqvfvd7/bOQigjC+we5dNCvK1qOsEL7pQ3K7uSnKE4FxJv1OfII48ELnxI9xT8lDRtRbZ8A00ge/xgu0++egWSht8CYo3Df/3rXwc0xx9/vAAB3bbeemtttyu2+dSnPqX4lve5qEbo9JmWumnrPn8zcvvICfdQS54HRU+eMijKwEGppgtHFhtdJwv74KlPUb4OVMAKBZWTQ73C7WU7SfOn1GyZeI888gjVPe+881AEp5566kUXXfTiiy/Onz9/2bJloESuwbHHHnvMMcdwgbKXy9Ct/iaAtZ8PwEUYFC7UsCAedEEngZtDDz2UGsos9bOZxpcKble319CVFARAr7rqqgsvvPC0007DuDn33HO5z02kr8IQkdthGXmDHDrqqKNANtjCrt/gtq4Zb/Va9k1HNuts3yj5cb4wx5bh3E531/4ozD2ESIHLQ4zTASoFGt17771QRLr5kEMOATcodf5E5IAnsI/U+elPf0rfQyOEzfPPP6+oRsEUNe3y3yM7adezBdwXGugvEPuYX0Z7Vub+PzLSGx+FlHYyAUObJqRMjxxoLBiFr9DRf/iHf/i5z32OCyw/VLNx2gBeoi0Siueffz43d9hhh//4j//YY489AA31pJI87c5aYSCgrUqqpAdA1GkeX6/FCWm+BkI8aoJx3ZAwbXhqJ1NIHe/Vq/8kRVUhRWtWrFhByzFujJNAFCquAjc4UwgYSPClL32JR+j173znOwcddBCfhPZpKDkKbSkDwjewoNG8HlE90Uq6r+iRH+XYJN3CokPmKdSwAHpfJe0jQZPf//73f+ADHwABmHq0nQvIZTc1cpEbtOeNN94IyJDWn//851HuuAsYPQgbcDOO9W6SN3G+D0Yb0QIe64qbJN/sOd95oG0+W9TeGS67pECFMpIKmRRopyRrVLsIaqDkpZde4uKkk06C4ZDSYOVTLt1zzz1hEL0gb8osHuXzQcPXCqDxs0X9Bu8K54uCzTx5xHdLYbYeCuWG90iSGaAEBkPqrF69WuEZHikSASwkehE8PDrssMNuvvlmcPOFL3xBZjuk452Qr8o1zKnkei3xdTZRvjl1AfH+2664SfOFHZ5G2U59XTCRJEXeLb8ZcpWi9f4aikCCRx99FJ2NbnrooYd4tPvuu4t8ZALh0E3IHgi0cuVKlD1aDPNQMTHfH744bwt73HhPp6NoDKVm6BPJVkhdlJILqEkdFKLcjP4oJq9VwwqknQKD4BV8yIjRECNowHXAk6BKCGBe0yieQgbG4UkYQk6nzqzmw46hCldux9uyIorx4vJrXXFToGDqNnzsSI6OPOS7p+P4kaolawP08Cfdf/DBB1999dV0Carhmmuu2W233RYuXIiwQTuIw6CXCAoXQi8RsVwNr5499E0wQBvn61jLjQ0zSfN5Wxg3ig4LMQrnyGPvRrpyY8Ns/c2CICx8pVFMTU4FPVyjqamJmO2OO+5YtGgRRMAD5Xfu3Ln33Xffww8//OlPf9q4MdGZM2fCaQpzdKxV2mZ0ts1VUl1CAJS/zcencjL67ZzDyW859SMNCJtcT5Wx4oli2jkvJJmSRC5E0XA3LVy8eDGA+MhHPoKGRpbgefIOjQc0e+65J5TCU4Ac5HPJJZdANewbnnbjbI9XD301xNt6vttCRi/0Ky8rEHD99ddz88QTT1QotpvwL6RQ6BZUVdxp36TCtxou0LjBnDlz4BPaq8DxJz/5yXPOOQcH6otf/KJCSmQIQbCgeY1rRA7oEVtuTlVdSgQnkS2gT6QZE7FpzfmrDo0M9zlFoHEyu0CmmVRrcaOe5B9oUUQl1l6OmT+lGSdZC13uRedLF+VeUYW8AKBEWo45DI2uuOKKz372s48//viHP/zhM844g6cwEEr6tttuwwWVtob1UViXXnqpxmgkkKGOhta50DoVLCEy1HInDTlxLXsFKGhfZpOHSVIXo/I7MIAw2ivtGTlX/NlnnyXDY445hgqQlbbpUNdSrkZL/GwhvlWMR8FDsM63UT713dtJfiGt7hsnSuUQKBaM0vEzVqnDtGnT7rzzzt/6rd/iHfJHEGIUf+9736My0ARGgoYa6dOMJb7SIKiXGe2dEqfZFM5UpwNoW5ZqpWb3XHQ5ZEGsppNMiTUNG0lK/erNRjU/cqLV5RI51XxbOV9YMq54cVlEp7mbpgt6AhLAJZAJ43fvvffmJiYwVo50M3oKKOBhLl++HKLQDdDoPe95j+iiWXm+FK2G18iXjAD5IGI7dRXX+kSTIiIXAuF9vbNmzRp0ohwoTd7oc0nXmsJBfUxu+YFmOkwuIZkouqMx/MjNLtLYtbCYOkdSc2siNwIllSeG9FAmK7JV0wQptRR9pBFfgAJEuA+MtttuOy5Q6DIEQ40ztkFNN8FGhzvZrVtzPaU13m5bTuNPHCpvCpy5W9U8tdAzrsHwjqo9zc9tUFRGY79QBEmg8TkSWgmC8stTqL/vvvtiEWvkiM/hY4FPK+KMY1aueVlxCy02lUemoUG9zyN6lE/ImUI1RCqnSa898cQTlEVNxCF2l7LBQfW3WkHRYmuN1YMzD3E5nnz44osvagBOMxVlw6loDehqhrKUqTDqYS0IahBX2UqSwV3UhEdkTrXJHMagva+4JOySvE6InC/cbT587/7yfrjpYuJUi6AxOjYrioNtLDPTOh3ziLxHSVmX+/kliHqZfmCILpFG1ygHHyJa+BYO05QXTa3SjAJpBG9+6VejBOoMkZus6F3sA/UKONDEcm7Si+9617vIX5OeYjenmF5RL2q2DVLQu5OaP0VvkTPdRm70pRpCDlxLs/DOvffe+/73v18qSXBRN1B/zRLxEkjBGF34ufFqcuSmX3FfFZOZjOEyb948FJZf2EUl8SuprRYEkpvg4o25sfaXcQzgpZ23BYvj4R0dovCYMZ9jb1OuRz3KNzXbUqNUEj8kTcUSN5MgwRe+8AWe8ib3X3311YpbnzHgDgCgn/yeCX4ARF9psIaupRTy/+Uvf4nikOefupCaRBQ5CLtgBSyCoYE8QTiY+Omnnz7wwAMjF9eWgIEg2OxksmDBAk2n2nbbbTWWvnTpUrQn0OEaIaS1MvS6VnxSHKBZtmzZe9/7Xl6Q7dXqhtwKkYw3DrWgQShXBA+I0CJtgoY0Ai4KilIrFSGdq6appcFhPJubQodUJC1LrNTP2yqARqpXno6SlcBvAcJplyUE4g8vqBUXl7WruY+77LILv88//7ykCxpBI6D0mXbyNblrlrrRLlgQ0aIOEMj4HLJCa0Q63aB5PBAUUb9ixQrjotVAhDvwsbQJrymKL6YnK1k8msDLTQpShenR+fPnb3AJ8O2+++4UjUigCKoH1rmP4jvkkEP4HD+Id/bZZx9hRSKH/OEHwSJtTQJvaudo3gd/gnLsFnOp1fIJyIEmUJaG+eL8uD/vOaqIseLG95oJ4hfhC5a8UQCYJDIFkeLtkjTN5lGMFTSFTDx6NM1FxqA3GCVC6IzUxUhkGUhByF5RdAfOBgQ45xrYk3XCL5iAjphBIhZ/avGKRDoWAK89+uij73vf++gVbXYp94pHiBZt3SI7HTRgVFEo3cnLwJccNKWBm2QoB0qsKb7SfGRN+yJzmWLUhzrLoFEoHJkB8nDQwKKAuHLlSi522mkn48wpkYtM8Cvvu+++448/HkFonJUDPrgvGSlgGQcXYT3NFyyb3EAZR395rg4nEXQdn/JhG7ujrruOg526Mw01rqktfizaV8JHTaQ+YXe4Rz0kO0M0kuLXDBL5upqJTDfT90899RQuOt6Eoheax08+WC2qMDIJ/t51111pgvaU4B0ZJWRI0dqLBEmjKZVaRKI9SmRJpG4TEzA02SVKV2yaUsiEa/LRLBFNiBbupRA17RVPh25GHmhumqwlhX3BxF577UXFyBk8cVPUUBEScrTlV7/61XHHHafwIw2XiRa7HVUEFCBFtlFpGNE4wRNO/trMFOdbyfpRl/KgSpqvD2+BS/6Und4cDFEZZ8bG7jiQPO5XHE/wfxauvYzR7BYpb9n8mjgtlZy49SUac5bOlnusRW7cSd1Rwsa55Uia1atXI/932203CW06m5wXL178s5/9DKUmm+Phhx/eY4894E768r//+7+lg/DXFGjWV5o+pp5GXyg8o+gOF96rV9RfrpxsdtVNlqk30RBvfKKYglAI7lFe1Bbpwv2DDz6YT7T0iWzlhGN+feITn+A+NVFjgQLF0RZatPPOO2tWteZGavDBOOdLTqgOCJPEbeaHdovhs02DZdUG3RQHizG8QRNH2dgcBVEK1cjmXbn5KrWqPWPQ8klkqj026/MIaEE47fxCGT3dMgxTOJ9BE7sUxhBE7FE2W24pqxCmhPryWXgKd2Ii4FDQGXChuo3rHXfckdzQOIgQaE2vw+iwLPdRKxTHfcEC+wNeh9wKwi5cuJALstLyCfUZulJuV+pWnPCh5lzKrBat+VbrB8icWokxQD8FkScvvOGSdKXEFfVXFECWCkVQGSClAwwQkPfcc89ZZ53Fndtuu413tt9+e+opX4EiVLq3Y/xS3Kh9ZNBzbLdO6dFZoZ7yMNqEH17+uOujoiG0ieRFWijbwhHTODg6z9uG3NHYuGaZSPbwAvIf+fzYY4/Bqfvvvz+URXOBFfp7hx12QA4deuihdAlM/8wzz2CawKyRW8WCh0L38LLiwvyJcFJBAE59gHCSo0SVsJS1QAdgSSZxE4mlWDAIIAdqJTOFHKRoqCRYIStEiKZZaU4Ir4mJsXa5CRR487nnnqOG0iYYOlp2g+SjaXyFN6d1MIBSYlhGm2SADB1vwKbBIK4pxVpNaYJH6Kb4O94siYNlX8Hn+TwKe9xeoZPjoq4pwFm4Cf80PSGcBrHLKB/sDNfD6gWJVkhJD9FPku0QCxxgptDT0Bp9jxyi//bbbz9sxieffPKggw5S1EQGI/bsT3/6U+jOy1zfe++9oqwmW9Gpck8QLfQEvc5N7U4iCUSngjwFjnkNNaewId0pO50/kSVkTp78oii1Dx5Z+cU6wJr3FUlCY8o9RpbwjhwlhCWIFBARWlxTHFVavnz5CSec8LJLGM7Un3yQtZCCNmp1Du8sWrRIgyqKThknewr6oYCYMnTK1kWIqm7yxl5EQby40OtpHEUlPRViefNT1GXqhRe23s1T/vRcnE9D1lOISEdiAkM10POLX/xCPXrEEUdA08QtXkGeA6/DDz9cfI/VDLAgNLBAa9Cjih+SAxQnK0kRuhAtJg8fAaZuUMhLoTlQK8tGW26pqlp6LKGoWWYaLkBOKEKNQSOQcYd6mtzJAENSUmicfffdl0aB78h5lNzU6AdAQaLI9DnmmGO4Sf1//etfA1ZqAmhgD5kvFKqhDB//LICmDB3/Z9kMLbypCsf5WrCofZpHGq67870bdcqxlHUH2HZLobzxwdxwsE0cqZc1qqcZa3QD1KFr7777bnAABWG7+++/H8FO55188smad0H3AItrr7326KOP5hPYFKeadygFNCgOi60DZQENtEaiKMDII7Al80U2e+SGKjU4IE2kR74tGurTOJSPAssgFaEV0+MFDYBQATk11EocDFa41splmkkFaCk5oLBAPzepKqIUGw4RSGWWLVsGBbR5AGr3Pe95D3BXYMk4x1OmsTwM0y5XCtogFDbhC2VYmC4Ldv07m9jEumO++m/5tR45+EzKsg1yyzwfdUlTFLStlRh9wYIFeK2w2iyXoBr8x9MdXEJVQWK6CiRhrHCBDMDI1cgU1o8fFSJzyXYFNvjVpDDv1gnB8vaTfKmsxj4VmeS+DCyhSjaQ2iWHXGKA+8pTVoukFBWTDOMXTPO5hripLXVAE73wwgtggqpSHN7fkUceSYWx68EWzYQUUEBqlOIAENJLMyX4Vj5j2PHeRult4oRdbPwWN7mL7d3vAECpNlAqrtd0JXTUR0GwOUpMWpxe0w03heRrFm7HrWEjdArspWC/cUZiZI99mwb5IDRWy6mnnkpL3ve+9+FgAyY6BvPixz/+sSL32MVYPzi6cDDvGDfVEjBpJBmZhIChOIXdpB20LYFfDCVMaPRbszD9kGTqYhOKFxg3CiY95YfNZbpq+oEffBW25LQrypK6eKZElEbH6G8JKoQNf/ICXMEdZBK5LV26lLbzIdWGeXDLKQiTCGVNQdKnCCoKgnlCIm9md3TrIFOyK9rfcf6UNqX1ux8M1PrSRmoPEDOJ5piOjtrZbrW4Um+MVPKt+vNxrszu0WmfPiAdemQKA3gNpZpBNTDBTbQPVrBW6+DpUIGddtpJ3XnrrbeeeeaZ5AARH3nkERgLo5iX6SFFliXwcT2AEdfahU/zb7xTJmGmYVEvBnycw5sFkZvRoRoqRpIGzoXyUShSATcNsKst8r88p8oiFshELs3BUEHentN57FoSDwiwhOJ8DRTXigigcD/2sY/xOdqKOiBsuEbT8S3Ki3oipYARHKUohlonakul6r7iq3CRgmS+Yr7ORmfTB0P0Mrm08Nlm2+fGOE2cuInkBT0Vy5sqmMAZBqNwbmxiNm9ryB7zKf0KeNmeXGDEIFf23HNPZANQgDraVABGBEwwGa4H0gL36oEHHjjuuONo2yGHHMKHaqdUHtnKKetYaDeVKpekkMpfRe3zzE07h5jATPSv6VGly7nofgKGpI6aoFk7tB1Ryp9o55tvvplWa889XDNsIDnhqGYYRiYXRIOpNPuCR3CRnwoo1tVGzJJ/nZrWql5a2tA5T5nmasNNSILQgCoqsu4ppG/HPJUbdYI0kh/8CSHwXfEjQAy6RnFSfCWUjiYkwCVQ7cYbb8Saefe73w3VpEdIIEnms/wgb6z0rme5OUm+pDIOJpKa4jxcE4KmoKN7F+oFbVh6lHtDJph5SKdqKAp+wKHjTwQq93EDeR+gIKHxJbF7eGfFihXnnnsu96EMfIWvIAaAblhIPjqvmzKepFg60aFVNx9Rkw2X9V3wQtEu7gidsJ3d6FKgiP/1o2uecPoTwatIuYyMJUuWHHbYYWgfHNRbbrkFYZO6wRcywdDZ1iVuauCalh9wwAFQmVb5gU8VJNJ7Q6RH6qa/vf3Yo8khZbqJpTIZvbIOAepD9rLZPYxoAoIWcNBeWAiTGWcQDfXzn/+ca+lxGAkGQ/ugqp566ilIpxDUf/7nf6LF5GnK1dIMYLn30obhUEFa8nXkHnpjvyB1Uu9PhZK5Nz56p4LQNrk3EQVxJL0ARRAz6BqqiNTBQUByoIxoGKLlnnvuOf3008EWmusnP/nJ1ltvDRWQNJr2JsNZDCHBq+Cb1zW9DcOOPR3qkbS0otu0M0bolXREWBk3heiZfzkc9/XqI3LjMJrORwO1Hgilo+CnIuNIGt4BK7yA/4Uzj1UEVRHYUAlaecRI94mdTEmHBKnVEI8bjWa0vaR4cSGHMqVCAqUlL67cHx1514fylAnXNBK5SuMXLVpE5QDQ7bffjkThTZznK6+8EgsG5QVEkDSRW82vmQNQULN9Nf6g2upPzQU2wWHJ3SpZvhZXeYKWyRrSJG0PhZVp1aPcjqzlhVCUz1qXKU3fI2NQWGoyv7iKmheFo3DssccaN7MYrHzwgx9E6sBU3D/++OMFF1wzWE4zVWRNi3qFcclQ3qS5hysR3ixtS2V6x29CNgqh01sUFV42TiokwRZDjXxTMUTo4Ycf/qMf/Qg0aFk4jihONXYudRWqcLNhIESxFgXzLQJWc7s0KOjDzb4jJSc2Z75SFx3fargfoGknbnYdTk8x7cooajeKfU+USwnzTILND/SrdVuRG+eCSnKUNDAOCPDPNZwOUPCz4DHwhP+FzNZA2MMPPwykoKqYDcMIBedFctiW7M9wJtampn11sG/KYrnjzc1MqYt8qHh+Ncgs2YOkof1A57TTTkPwHnrood/+9rcxliEQBjKC97nnnoNdFBSRG6x1ApqJBwW1HZ+UvaaB6mnP9fQdUkcV01Hulq3ggj1UQJL/9UNIBbyGksY4NlP0nFbTRo2Tcwd/G/9IizFoLDIYJ4v3NSnglFNO4Z1HH30U6/iEE06AMitc0qAbovrll1/GTORPv4rPWy2B4OwQbi5LViXn/iWduc10igJlfJO2nZ5irJy3k1S0KZ+fS6XxYe7jXR900EEa34Y/sGzOOussGoyPAB889NBDiF86G7ggWhUSxWnS+KJGHqSktdOncaaAdpb01gN/GjcYaTRbqLSZhi66yQ//Tty+eUc3seTzKRQUDt/6zNN84lG56HCSk36FMBn74hbtPiGfUfJbjeVDVM+JJ54osw8yHnXUUUgpPgdDkBFLCIJgJmJNf+hDH5ILUs03DITgmkegYJWiU+pfKqWAu+cWG6TlMm3W+mr4rJtYHy63Vp5tJWpRJDzXQ3e0pFS7D2ugnz6Wy6cZ2rfddtt555334osvHn300T/4wQ+wdnEUQRiW3Q9/+EPkKsYNnyseqGaIgpXSjipvJfXWsxOV0pKX3iP1AGjBQihkGz6F39BQmhOIiod0AEKTgSA1oIlciBz3AvTMmTNHS9Luuuuu3/7t39Z0pUY98idjmnYl00HebLL9hYsQNz7ryO3XovFqLRqifnL5tPAAnsDsveaaa8444wz+PPDAA4ERQhV3Efm0cOFCBCmg2cIlP+rph0InsLO7ZVUmzSaNud5pM3V6WUWWr02gTUL0hPVEi9HlUB7rGP8ccQ5KUOuYAZg1imjgpdJBmJVYC4899th9992niUeaKK1RubxDs6mi3t6ypXsNbqJe8/0k03zyK2mM6XCOUOrCkZdddtk+++yDRNG0FVnBWlbC/euvv57q4iIiS/Et77//fi26Q4VpxYIy9wtvTT7RYnM6YDNTb9x4Dhu3PdfRGuh4c5P1KZtQ3uwo1xnQaKgLEX7EEUdohdeSJUsg5nvf+17ojH+6dOlSFBmc+cQTT3zrW99C9+HG8hSZZPKwsrffvZj3AyNpsM9aLz0VQsdl0UFe+ZdHR+3ENqBw7733opiAAkJPa5fwlTCByQGR+F//9V9aCr733nujs5566ilMHNo8f/58GqxhlGa+wYynS+XtP+y0o7k67qxCu7B3Ph2fFrytNE/d3leSnAYi0BZbGHH+zDPPQHMsxeXLl/MnRiTsimi/9tpryW3//ffHoEQC6SwIH2lL8z35KoVjw11dTG8/PGlPrsZpGBQ37cKTBH4vvPDCiy666J//+Z8BDVKHloAhDGEtK6GKoPvOO+9EVPLyAQccgJjRWQfyMDWu5MVjki9Fk/Tq3VsTnsYhbMzY5U2PfLrVp5CV/tQUZm2GiuuEYoItoTMOKRf45BgDixcvhoxoLvCEC7bffvtBavSan0Kk8GCaB1B8qLaM4F56Sla0jzlWqq2JPFGpJbyDdPnABz6Ab3zFFVdceeWVsdtZQwc2Yc188IMfBDdgHLxjxnNfkRvAgSGsKHC2wC93KwSaeFP7P05IGrdi6pY2KR7CcsNPlEJXIM1OYm6NcJWho4UyCn7ipYMVHA4yf+mll7BjFGWWAQqqzjnnHIxo9MDatWtlFdl1QpW2cyQK829aBbvKFHCT5PNsWvtuKvoi6HmnPzSTJdJRqNJKwsdXvvKVq6++GjFIndBE2O133333CSecgCrdbbfdND9SGwBoJSXih0faYcRDRyqS0mXnb36f9Ui97YxxCIbepYxJ34Wl+z7zvSjQNEvnMyoh10VJzZacO3cu5FU0CIec3tE6w+9///uHHnooigyg8KbCYPL2B/qmDA1vqFX7U7tJTWtZuKuZLyizkcXNdiqJdXor2lW6Xuvrr8aVODUVE/VXa/wPQzhpNNMc9cYzkwBoje1s6zUqdOaZZwJkvGusYMEIOYTXd8cdd+yyyy6oW8UYpP78LjU0QFFwT7jUeePGGX0er1GQTPfzlTu6tZvZeeN4zVepkR+4HT4N2cy0y7Zu9Qy9yDA3rzukB9J8SblOq1B8Sztpiv0gILjhAgkE6wIv2Nhudlkxb65/Y/LUQXpv3Yb1/ZMGRuqjUVw1GDZxVE+aG0eGq/19Q6PDA5MnSaBUKrXEnkJlapVaNa5WgEulleIKcKl2PpynBy9Km2h6HlbLueeee8wxx3z3u98FJRjFyBLMHWAEODRRS6sJw/CuP6lrc7pqM63OtzWVlcXbFC8IC/IKK7wjkGnnCoQKokXnWoAk2FKTCDTvHZZetWqVXYIzOuSLyP4LlIyiREYrEzK8Rv4MKTvpKnUOedUzShz42aHBa1rdE1jWpY3HxWeCDmoIAbjjjjt+6EMfuuaaa9CmYBxFi9TRelvtKKAQsHSQlipqA8RN0jEkaG+/+u1OBVt1YnFTbkJoJKjLJG41xIt6wmQBLtq/F3sRqQOptfkovIp/jkTXzsjVvkpYlvtPIAgDSIR2sa9GawanBbLbOyAubZWTZrO/jMnN1cgkcZ70QqNpF+iDGHU/tV+zZg222O/+7u9ed911mrS2YsWKefPmaaxOdowOrNP0AC2M7UHHAvnK99/hVDalJ1DkFGbcKkmoeylbCfZ+HxkZ0ZQ/Heboz0zE+dCoC4hB9qOt+IqbG4bWB/VXJm0197sDmE6Stap5wW3JPmkFJf0AShxnbo5tQNRS2Hqtv7+i5aiapKjJs3AAQDn44INvuOEGAKQdJJBDWnSIC6DRCZ3lpLVkE0L0dyAV8DGxSsoE5wub9kHWUD+YIFZEwo0CHJpBjHQHJcgYJI2m4iN+eITs8e+YFvRbY3YZEKMsDFiWN3pazcVR67iNqJ0ESbDQqQdpIrdrFRWl77UcLnK72wEj4AJKsIuRk3feeSdP0VyIIt6XPa8mKYrQLcT3GyJjwlSuUkflMu7MC9ZCGgSLc05u6RGt9dGGG1zvtdde/IkjAoUxEhYuXAi1V69enbilZHBsEOKLJG+i9t32ww0u0lKcumXftFI7wH3cL45btlJkWghVMc3ESI9q10+d2eePsMONQor++Z//OS3RRMZbb71VJ94oVKUVT5ukY+HmBPbTWFNSWm0/sWguxk7aDWHf5b5QVI8OO9J+ZAiVCy644LLLLtOEr29961s4tnSK1ltZUrdX1mXUJhd83K9QMZm3Wj/lnrldZ9PgSF+PtVDXKoTjbefWyEVsJzmAlblz5wJtNJG2WzNuy3GsNkyfBx544Pd+7/f233//j33sY7fddtsf/MEf+M0NtTNSped+uwVTPbxZTm+3TArnd6r/JhbBYfwmNIf9nVBtGXc+AXwrhwPKw5aXX345dEbGX3TRRX/yJ3+CUyLa6pyUZpsOaRtzDBsVleLFeqkKXPxJnjK7+vv4M5s3GblVRVp+AcqlSoRNX4BQ2XCxQY1+p/nZmVpgoNGJq6++mpdPO+00TLPtt9/+9ttvx+KRIxC75W2qxibp2PF+R5VRuO9rG/7pX6i7g7g1YUjLeDX7pOG2Z9emBZrfLzpqoZYmx/jtwAr1DLHbUVia7rj31fMvePEf6gb/VEulEDMIHupw1113Qfy//uu/ho1p16mnngrZtUBdXkuUn/vU0icms7Kt0z4yqtlwvpI29lvNor52aUBezWKv+JEpHy/GIO7Yr2nJJw/TjBkzQNLKlSsfeuihI4888qCDDrrvvvtozJNPPmnyTfO1i6L8rP8t2wUQoGEb7pB3KhO7zfS0qZam+nqDQ/ObsORWrVqF3ysXkk7y29X6PN+OtoSCNsScpujjtErjo5WoP+Kc+/fee2/qTvvVolVt0OS1UmhIFUrx98ts2Wbf+AqZ9uXfaTbKGECkfR+TbqXyC8whMW3AlNl7773pj8WLFwOgW265xa/NgehQHyGkpc5vmbabTiETZ/ZZPiMTYaP9s7R1nHHrA7Ww1wcsZLQ13T60fjWF3z63TAozcfo0ChyoMAdttKOjPV544YUDDzwQewBiPvbYYyiso446aquttnr55ZeRPWKG0cZIkGFbZdJ85lN5BYx/oerVmxVUqWzeimk/BzqUisox7kCOthFyX4y2aoY1jZPh2pwBfIB6TByUrk6I1OLCceybOtZU7j/RQsscU7e7FkCXC6pVt1r+LTVk3BYQNARjgtdWrFghBaE3NZ4cZhvaZBOSvLYqNEQT9cENVdVM5KrbqvKLX/wiFxdeeKE2fY7cZnWFTU9CWRDZ8Z9mJV/b5c243AzP5U3HavVI8pMVv0mD5D+MWt5d1h5tGQ8faDU8fPn4449rf7x77rkHzpAZpO1b3/n5Eko6GJaaaE/QJUuWUMPDDjtM84FMMD5PE6gq2hZLYr/99jN57N8fR1rOvKMzOLFJIQytjdfu3bvtthsO7M033/y1r32Na+pMheFSBeXb+6vNn7LSoVLEjX/Z+HixL9t950KEceSnvxTs+VyltW1oG2Zq2vWUtmfeaaedsGnuvPNO7sCjTzzxxB//8R8ff/zxOOTf+c539t133913313bPE/gVOKOqSwAdK3BMhkE1POUU05Bb2JdwruRG/QVHRRCBe44hgsWLIAT4IrI7SVQzY8A7lZQxzRWPBW41AR0DkPD8+bN+9GPfnTppZfiSeG3auhbc7e1lqjeTIIc2iZUJfku1QXceHlj/XAXL26L7OlhoW1SW0EMsNWM/GYrfBl+qC3NAAQ2zd///d9/85vffOSRR2ik9jhC73784x//yU9+ctVVV/GmdNY7kMq2vNYiKXKtjbGxEsC3zovQAi4tRYP61157LXKIvtGwmr6K3G4jhXVSZkKVlOk+oAsgQLA226ZizzzzDATfYYcdjjnmmAcffBA7bOedd6a2mhxnhXpc1KReT+UqqfO0GePlTZRkJk5sEv5ndzCJ/OhT65zFcDQkzecLelMxao9T+fYAES3fQmZ+//vfh02p+u/8zu8ccMABWMpA5xvf+AYO+fnnn/+5z30OFtchqO98guiavEKVEH4A+oc//OG3v/3tk08+Oc43TdIkMmwI5A2fgHhN/JC/qjOFCrPoN2kXjzWl7ZGbsF+1B5T22oGeU6dORbQj1LUPK0z70Y9+VNrKGv6mjb1dDtpjxJ3rFrcm/djTNt27OOpJrmew/hC84WIo63pH9kgZENFoNHEShuuNERfMrfi4XNyKEbmhcdOaiGoCbkjzNcmanf7AAw/84Ac/wJw8+OCDX37ZWsrr1r2B6v3Hf7ziT//0T7/ylb+74IILcGoU95w0aUBblMs8MqZt/KFjN4QM1LuffA3DqtJGHaGLzXv66aeDm5tuuok677PPPkBcJicdcMkll8DTaFUYWtF9BXV0YIdpt2Z6Byl61LOg9P2bfj1yEmyKGDlvLnJrEqZPnw4s4ExtHqXtBGmRNkiEsFA1m6+iiqX2YDF1Hphp1JOB/tro0HDaaA72D1TsrcRvbmS5Iqnwemu/LWfpJlbSmMTudZOvRJFwjvIZhFkz0rYWhogptF+nA+n4gm233fa0007TrESFy6D+k08+ueuuu1522WXnnXcexv/FF1+sjRe0jEbHFDroTMzU9PZxmRZutMmoNiPWSh0sG8r98Y9/jPGb5huEQfTrrruOih1xxBGS+c38MARtz/Z2T6HvZndrOxydogU4qPOhhx7q56XosAtpW21w2SFrKyyiKNs6P/HetJGhkkf4JHqK/pSvlh+Tkp4S3Pz83zLvpKZzezSar67Splc6mGPOnFnaUHPLLbd89tlnee3yyy9HlyF4/umf/omCkKgaztXm1hO6GKZDk0GM2FGR7oULFx577LH/9m//BkqwKyWxeef+++//5S9/CSeceuqpGgZSJhrVfwfWXXRLUFWYSF1kUjsugHIIiAjnGjJqUqX88LIU1HWcnzUW5VuKhu+k2VTPqO08GP+bBgIwlJMFqesBEUXZaWemZLLxVDvU63AyzQvRlq06nEKDGPwidf7qr/7q85///Gc/+9kvf/nLyJvnnnuO/tMu0WjPCaFvSIiwng13jJRCOBpnPeuss8DN448//rOf/QzFCsSp5PXXX89TDGcEkjaarOQ72kuRTexqr46pINrT/PxAP4eLmlAxqoQ+1cFsqYsXm3wrRY38lOjQHizIcVMoV6nr+VN+jN6PX5iSDV9oTAipKIjDSvjDxDrzMsrOCUsUqkGuoJJhgqVLl+6xxx5YxxdddBEO5O///u+j13RSxgSuZyhyT560S4hfvUW5+++/P/4IpuWSJUu0ko2bt99+Ow3BstHu/yZgsDTfVXSiqtoxlV0b/WrszDgDSEEBvxmDQts6A1CI0REqHfPPBIG7DrEV0iotr4MpB2O8mInyTQNDj6klotpDfz5DvyZB28yaXKJq+YV2w8ewwPDcbrvtfv3rX++9996InL/927/F4sFMrrjdYp38n5i4To9+1S5UkdtrByOXQrGO/+Zv/gYD+dOf/jSIB0ArV64kh3PPPVfTwv3K+3w5/jshbEKJHgXDDvJ/Fc7W/qzcRFTrEGTRX+adRk5Ml3hBroxasqOtu8t6Kqxcx+larZdTU7wTjGuE+chsjFwgR9oX8x6T0+8pDGiQN7Kdpb8WLFjwF3/xF9jISB10lkYNa7WxnYezmck3XPzqN1WtuvPJMGK++c1v/uIXv7j77ru12BT2fa9LyB45DZoNXhhkeOeT1itCT3+kWeQGeRCKOkFCd6J8mMJ0cNmC/S6DuQMeN0U9pdT2OFh/5cWMT8a0rQ8vEKugy+QcKi6iSDxWMIbLwQcfeMcddzz11FNz587dd9994QnNHUEaoQLe59Kdd96J1Xz22WdrY5QJSYV5FL62cX5cqqxLmJXa7r777jvuuOODDz746KOPnnTSSXfddRdkQQipnnSGQjsa19Sf74DIUQr1lMnjT5roIjprMqj2ntUQip6mmzqU2ePG/1nmh6qmlmtpgbef03b7xi/YNnn8IErbNJpeU1gsNJnjfMWuTlzi25tvvvnWW2897LDDEKfPP/88Bg0eYxYTimNNtYcE2kcHbfWZz3wGjsHPevPN9ZoEQ+JCZ2cW9kd6K+yu/Yi9vBGMuI/IATfIGxQWbiAml/bylHRpukNZTC5r02CD5rB3o2Dfro6pbHUVXJ6OasEE2sCTQiLQuPFX40SLX32WBMdc+nk8gTjIirAbA44Mm/wc4XDkxM7WsJkE64ELdfIbQUTBEplyA7w/pcPf0ClYKohKbaYqLvRLF6jELrvswtP58+dLCD3xxBPYxR/96EcVVpawwYYQ6+y5554XX3wxHfZnf/ZnX/7y36glvI9SQ3ohil544QWuNxcam5FEWU9QOuCUU07B0lq2bNnq1at5BND32msvkO1JWZavUSCtC5bf5qeCn+zp7PGXtkcXx5G/71P9xlHrAA1bSg6y8ti7yfeFbBNEyixERlhArqeKLdSWWDDi8uXLIbHJdyMXC6KMAAHdsGjRorVr1yJCwBBGDBx81VVXIXgQp5ohC2g0d04LOw4//HCA+LWvfQ07Aw+L9yW6eGfVqlXYqt1crbGSsp3zMglBHTDF0Ji33HILvjePqE8cbL5fAISXN57Hull+byX5Gobm6lihWcaN7JuWTeMEVXk6pVIH3Ch5H6wFN5d5Nv6StjEEv826Hb5HBiAq6Et/5Lrcbx07SK+nLpyPyLnuuut45+c//zmeC93P/RdffJFOAisVd8qXOgCb9IQTTgBwV111NW9++MMf1sA1RSBpZJOOiV69k492mny7aNCMOLzhhhuQbdtvv/0ZZ5yheYn+kxAlpuRSdfQxw9QD32VJlm5q1GKsqbPUyMWtztbzCif8sPOmcyY/RSzNw8Q2cByF+1F0iDOGx2Roi0bjxpnlqgALHVeJ7AFeP/zhzZgOO++8s7Zq1vHGiJbZs2drEyhy0FEMpDPPPBOdirnDyyeffLJqpXHEiQ3thHRM3Rpsqo01hhH2wAMPYBpTc2Sqt4XT0iTLcA7/W8F0AXChFV+Q/ePTg6GsUtKcKm/3JO4gnGxMqiRWi/vYtmykPOLnZ+GYnszhT3WX3a6TNWSyIFe0Z662m9BU3AMPPFBGjLZK0ZGCTz/9NGytI3FwtW688UbewQpGVh177LF0A6qNIj7ykY+gpBTenSh5kwaGfNgTNAQL/corr1y6dKlixP6oi456ytNdd96KCWJM0b4x7WGRAmTHlEIghnf83iNydDS7vCRf8/nF4V1hhF70pJEz5Yni3ivWIEkzM0qngnu2q+bHsVTc1su1PGHuaFdLf1YKaghhg6TRRl3nnHNO5EZVFCnnDuxOlS655BJJHR00NIES228J5a3jODhHAvcbSaOdb3XcbY+e8BXbpH0zjo4PPwkNsjFlUga35vupqhUXz9Rchsi5mYUKVK1k0oyvKLNjtLKmPjpcr4+YpGm99EhnbvIC0HPzs+zfmoiTlZrUm/2TBtBlI/XRpNGs1KpcN5JmtmFKM5kxe/bLq1bbQYN6Y+PwhqGNzQ0bN05yMxM2avuSNKV70I5Tp00bxioaHZ08ODg8MkIHjtozATfU61NPO+00anXFFVds2LDu4x8/e/Xql1xDEhdN3szfSsf7ru1JJaompuHuJbQ7jc3aV17dft52r736+vLly2bNmN3fX0ubZsb0ac2GOyAnJbemm5Gd2AVoURK7IWWnx7kTp5CTt3gn6rMTnbhT/DXutxLcidzQtAjbMp6iqFMoJfV7ynTGZc7l+ioNFhSYXAIoC/VkWo3ivkocVSva5kwD2/21PlelxNXCErxKRW1WUSYenDGoySi1V9a8PLJxw+Qpk5Jmfastt0GV1Jv1SlxzMEhDeR65/eCAWtNSwVTtNNOGTOdqbBr1kUn9tTffeG3ypP71696oGGcoJengpH6E2PDQhmoEPuvQuK9Wod5DG9fzFNyNDm0kP7vVQWQmT53MO6+sefPssz9eHx393ne/PX/evIMPOWjtq69ptlHhd2BgUPv/hPiALm5FcxpeR3b/jqRa60+Thmnaf/Qd/+I05nfrrbaGOFtvveXW0WzD36bJfcc/nfFnKrXsOiyd67jqsBW3/bryLFqi4GkSuffjDBbq5E0LkLQFoxBbCFF3J80dbHVc1dbThKaI/eVGLcGyxdDsq1VfXPnCQH9ftRK73bJBU9q0wKjYLlYubjo1XZ3AYlU3c3TErZob2rDh3v/3/1a/9NL8+fMXLFiwyy67uHV3EpXCXpqxhR2vjhPFCV2eo+43jGSEvwCrY/MVs0rbE3fWD1k7CY9sp5122n33Xe+4Y+pXv/oPa9e+opNRy6l8sIAgrr0E/bqw1uqWeiMkq/9KMUlfbf8o7tKXMvL8n/667pR++GbhzyTfLVpVajbqYQ196rb1AvK4432NX4ZNU7kI9PC+7ybNu1izZo0m+M6aNQs/hszjTGI59kujlh+e5t2cWIWVjDbs2RJ2jfebb6595ZV7fvITnuqQyLB43x8m39cixK9/6h/5b7vpez/K44vI22kXGmrSNZaQTOxv/vM3tIdqOXn8+TuqiY+ihlVN821vy7gJAxjhbzfcVNrPlWndz02EMlw6Umn6FtN89fyHafchgoGBvihIvhUhPcNf5LEJAk7+0XbbbRfnBwPGblvPLKv25la7WZZ++qMOp6Qb1q1bp2GO0OJTchGdDrmoP9I8sBECrsd5dCGl/C8C7/nnn5d/jtTBEoItuLPNNtv0zidtN1c9vxaiXmHPha0rBL42KW/CeG7b/U5CyOT+i0++ViPDQ2k+uCgjw7/fsdxGYzQMtHj8iR8KlTHBkTmFR5p0oU1CdA4h/T5t2pTG8JCzgrNPMtyEUNX36ld9iSdsHHLl+nasd2RaxxqEXVKWq5kdnXZuf9JMOt5/7fW1kwYH3njzdaTOu7bb9s11NtI/Z8vZXfchyKmRhgOxqekf6DOd5IefF5ZNufcT77vFo7sMN0memVJ/jDZadGszP6qef1Jowv9NPkjkOc37p6kLKXUsNxzuDkv3/VXwnrrJLR35xq+2k9bRQwBgsC+bd+EYIGrhpvA9n2m5PNDzLBsColDFKJ8fU5BGoRxuZ/HO/qf3/cKbkdu8btGiRatWrcIZpjESe96HL6ce8qajPKvk56b6R57dO+Yfm87yxvdr2i5gtJLNdBlXKqhm00JzUnjabbcX64gEkWuv4wr09BfYIKZEZ5OPp2qjewkwt6GC3bzatyfVOpgw2bIiq/B0NKjMtDSPiirqFVYiIH2bGvb16KjUnFrtTPdw/VFYEEUvW7aM3sVSS/OoT+G8vzCV9Uuo9U0Qz43y4ZSQGfxX3fi7G24kpwugMc4p7/h+COtQT9ndWwNdGQKiYz5FNs43me8y1aYDZ+pC+42kbnmGzg52eqbPNLLxJaUibkxmiCQKymlkSwMIbvJUzetX37Vhy/2jMkuFlIpiU7ptPI1MST4ZFxXUCladwqod1P10ux50LNwJ15IVeDoUqJ4g5aGZrJ6bkjeF5keVljwuY9dXxl9oyqmvm3/arb3SaWFj9WbBrwz6pcghutCMGo0RqdPdMPNQXzuf/38uH94Hn5QqcgAAAABJRU5ErkJggg==)
3. Least count of voltmeter:
The range of voltmeter = 2 - 0 V= 2 V.
The number of division in small scale between two division on the main scale
= 10
Therefore, the least count![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAHcAAAAfCAMAAADqQKKPAAAAAXNSR0IArs4c6QAAAIRQTFRFAAAAAAAAAAA6AABmADpmADqQAGaQAGa2OgAAOgA6Ojo6OjpmOjqQOmZmOmaQOma2OpDbZgAAZgA6ZgBmZjoAZjo6ZpDbZrbbZrb/kDoAkDo6kGY6kLaQkNv/tmYAtmY6ttu2ttv/tv//25A625Bm2//b2////7Zm/9uQ/9u2//+2///bW+2M1AAAAAF0Uk5TAEDm2GYAAAAJcEhZcwAADsQAAA7EAZUrDhsAAAAZdEVYdFNvZnR3YXJlAE1pY3Jvc29mdCBPZmZpY2V/7TVxAAAB3ElEQVRIS+1W2VbCMBBNwEpxQVEUihqUIF3y///nLJ20leKBY1JfnIc2c9LOzdxZMkr9Sw8DLtP6XhWpnkSkx73o0TPbt1rr0Rssyjki2vE2Iq6d7IspggHQSnBsslfK3EeEreYr5TJGaHDxJNVjTHerB/DVcCCR5zta4UnymO6qNi4AFilzbZPPNZMfSdo8144iUjF9Zc+jiUkor/Lx1oGH4i+Ukk+ys6F3pzBVLfRoqQh3A2UEy5poyOjjAtWnbz5k32tQ81KLkCNUlfg6++THfnBZsi8zqe9GE7r4P0PNAHaD4eZoMZdQNFoXlz/ADAolBl2tqKuhX17r4vIHEMFQsEgs4uKTiBSti8sb1PYMxp2EuD9JDv9hg/yUN2lFep3qC2/ZAgg1iEPx5+hb/JRWvbhuvVRl5l0qUmh7fLggIsxyfLsa9jxkVnb4dgnDs2RSbb/OK0Hz+YZX6XvQ28Vihfg6ajRyrvEXlldBZwdMZaKXfPMadYqmn2AIftFu+1KiXGg9o+pBf0RT5ROk58z3T4hrwKwKkpreiNtQJFrjVlj7R6ztbheE2xq3BsFFRAD6NgYMAc24rXFrCFBi+C9xW2PtMP46c4kNvB63hsFElvE+gi5Xj1thcb8AFvsuaXn0aOEAAAAASUVORK5CYII=)
4. Zero error of voltmeter = 0 V.
Table (B) for the reading of ammeter and voltmeter
![](data:image/png;base64,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)
CALCULATION
1. The ratio of V and I for each corrected set of observation is given in the table:
![](data:image/png;base64,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)
The mean value of Resistance is calculated as:
![](data:image/png;base64,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)
=2.046 Ω ~ 2.05Ω
2. The graph between the potential difference ‘V’ along the x-axis and the current ‘F along the y-axis for I-Vgraph as shown or V’ on the y-axis and ‘I’ an x-axis is drawn:
![](data:image/png;base64,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)
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3. Find the slope of the line.
(i) For I-V graph.
The slope of a line
(Conductance)
Here, slope = ![](data:image/png;base64,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)
:. Resistance of nichrome (Or manganin) wire =1.97 Ω.
(ii) For the V-I graph,
The slope of Line
Resistance of nichrome (or manganin)
wire = 2.06 Ω.
RESULT
1. The linear nature of the I-V graph or V-I graph shows that potential difference across the end of the conductor is directly proportional to the current flowing through it,
i.e., V ∝ I. This proves the Ohm’s law graphically.
2. The resistance of the wire obtained from the graph is equal to the mean calculated value of R. It also verifies the Ohm’s law.
3. The resistance of the given wire = 2.05 Ω.
PRECAUTIONS
1. The ends of connecting wire should be rubbed using sandpaper.
2. All connections should be kept clean and tight.
3. The positive terminal of ammeter or voltmeter should be connected to the positive terminal of the battery or battery eliminator.
4. The ends of the resistance wire must be connected across the terminals of the voltmeter.
5. Remove the key out of the circuit when not in use to avoid the heating effect of the circuit.
AIM
To study the dependence of potential difference (V) across a resistor on the current (I) passing through it and determine Its resistance and also plotting a graph between V and I.
Answer:
MATERIALS REQUIRED
Resistance wire, ammeter, voltmeter, battery eliminator, rheostat, One-way plug key, and connecting wires.
THEORY
Ohm’s Law states that “If the physical conditions such as temperature, pressure, etc., remain the same during the experiment, then the current (I) flowing is directly proportional to the potential difference (V) across the ends of the circuit.”
Mathematically,
V= IR or
Where,
1. The resistance(R) is the characteristic property of the conductor which resist the flow of electric current through it.
2. The potential difference (V) is the is the potential difference across the ends of a conductor.
3. The electric current (I) is the amount of charge flowing through a particular area in a unit time.
If we plot a graph between the current (I) and the applied potential difference(V) between its ends, for an ideal resistance it will be a straight line as shown:
Circuit Diagram
In the above diagram
Apparatus Arrangement :
The actual diagram of the Ohm’s Law apparatus is shown here:
PROCEDURE
1. By using the circuit diagram or apparatus arrangement, we set up the circuit for finding the dependence of voltage on the current flowing in the circuit.
2. Clean the end of connecting wires using with sandpaper to remove the insulation.
3. Determine the least count of the ammeter and voltmeter and note them under observation section.
4. Check for any zero error in the ammeter and voltmeter and if any record it in table ‘A.’
5. Switch on the battery eliminator, plug the key and adjust the resistance offered by the rheostat by sliding its variable terminal till the ammeter and the voltmeter show a reading.
6. Write the readings of ammeter and voltmeter in the observation table. Take out the key plug out of the circuit to make the circuit open.
7. Repeat the process done in step 4 and 5 for the different values of current by varying the sliding terminal of the rheostat and note down the reading for a respective value of voltage for current in the observation table.
8. Note all the observations in the observation table ‘B’ and then find the ratio of - for each set of observations. Find the mean value of R.
9. Plot a graph by taking I along the y-axis and V along the x-axis.
Observations:
OBSERVATION TABLE
1. Least count of ammeter:
The image of the ammeter is attached here:
The range of the ammeter =500 - 0 mA = 500 mA = 0.5 A
The number of divisions in between two consecutive values= 10
Therefore, the least count =
= 0.01 A
2. Zero error of ammeter:
The needle of the ammeter points towards zero of the main scale of the ammeter.
3. Least count of voltmeter:
The range of voltmeter = 2 - 0 V= 2 V.
The number of division in small scale between two division on the main scale
= 10
Therefore, the least count
4. Zero error of voltmeter = 0 V.
Table (B) for the reading of ammeter and voltmeter
CALCULATION
1. The ratio of V and I for each corrected set of observation is given in the table:
The mean value of Resistance is calculated as:
=2.046 Ω ~ 2.05Ω
2. The graph between the potential difference ‘V’ along the x-axis and the current ‘F along the y-axis for I-Vgraph as shown or V’ on the y-axis and ‘I’ an x-axis is drawn:
3. Find the slope of the line.
(i) For I-V graph.
The slope of a line (Conductance)
Here, slope =
:. Resistance of nichrome (Or manganin) wire =1.97 Ω.
(ii) For the V-I graph,
The slope of Line Resistance of nichrome (or manganin)
wire = 2.06 Ω.
RESULT
1. The linear nature of the I-V graph or V-I graph shows that potential difference across the end of the conductor is directly proportional to the current flowing through it,
i.e., V ∝ I. This proves the Ohm’s law graphically.
2. The resistance of the wire obtained from the graph is equal to the mean calculated value of R. It also verifies the Ohm’s law.
3. The resistance of the given wire = 2.05 Ω.
PRECAUTIONS
1. The ends of connecting wire should be rubbed using sandpaper.
2. All connections should be kept clean and tight.
3. The positive terminal of ammeter or voltmeter should be connected to the positive terminal of the battery or battery eliminator.
4. The ends of the resistance wire must be connected across the terminals of the voltmeter.
5. Remove the key out of the circuit when not in use to avoid the heating effect of the circuit.
Viva Questions
Question 1.Define a circuit diagram?
Answer:The circuit diagram is a schematic representation which shows the arrangement of different devices or components by using their electrical symbol is called a circuit diagram.
The basic circuit diagram is given as:
![](data:image/png;base64,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)
Question 2.Define electric current. Give its SI unit?
Answer:Electric current: It is the amount of charge following through a particular area in a unit time is called an electric current.
The SI unit of current is 1A.
Question 3.Define 1 A of current?
Answer:The 1A of current is the flow of 1 coulomb of charge per second.
Question 4.What is mA and μA?
Answer:Ampere is the standard unit of current. The small units of current are:
1. Milli-Ampere: 1 mA = 10-3A
2. Micro-Ampere: 1Μa = 10-6 A
Question 5.What is the direction of current in a circuit?
Answer:The conventional direction of current is taken from positive terminal of the battery through the various circuit components & then to negative terminal.
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Question 6.What are the functions of the following components of electric circuit?
i. Ammeter
ii. Voltmeter
iii. Resistor
iv. Switch
v. Battery
Answer:The functions of the components are given as:
i. Ammeter: It is a measuring instrument used to measure the current in a circuit.
ii. Voltmeter: A voltmeter is an instrument used for measuring electrical potential difference between two points in an electric circuit
iii. Resistor: It is an electrical component that limits or regulates the flow of electrical current in an electronic circuit.
iv. Switch: A device for making and breaking the connection in an electric circuit.
v. Battery: A battery is an electrochemical cell that can be charged electrically to provide a static potential for power.
Question 7.What is the difference between electric potential & electric potential difference?
Answer:i. The work done in bringing a unit positive charge from infinity to a point in an electric field is called as Electric potential of a point.
ii. The potential difference between two points in an electric field or across the ends of a conductor is equal to the work done in bringing a charge from one point to another
Question 8.What is resistance and factors affecting the resistance of a body?
Answer:Resistance: It is the characteristic property of a conducting wire which resists the flow of electric current through it. Its SI unit is ohms.
The factor affecting the resistance of a body are:
1. Length of the wire.
2. Cross-sectional area.
3. The material of the conductor.
4. The temperature of the conductor.
Question 9.What is the difference between voltmeter & ammeter?
Answer:Voltmeter is a very high resistance device which is used to measure the potential difference between two points. It is connected in parallel combination with the resistance across which the voltage drop has to be found.
It is a very low resistance device which is used to measure the strength of the current in a circuit, it is always connected in series in a circuit.
Question 10.How are ammeter and voltmeter connected in a circuit?
Answer:A voltmeter is connected in parallel with a device to measure its voltage, while an ammeter is connected in series with a device to measure its current. The diagram is given below:
![](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/2wBDAAoHBwgHBgoICAgLCgoLDhgQDg0NDh0VFhEYIx8lJCIfIiEmKzcvJik0KSEiMEExNDk7Pj4+JS5ESUM8SDc9Pjv/2wBDAQoLCw4NDhwQEBw7KCIoOzs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozv/wAARCAE6AcQDASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD2WiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigArB17UWtdStLdtU/s+CSN3ZwgYsQRgcg+preqrJZLJqcV6W5jiaPaR1yQc/pQBi2XiMR2sskkzahF56w2s0UYUzkjJAHA4x16VbfxNbLZQ3CQTySTTGAQAAOHHUHJwMY9ahvfDS3FuYlMLpFdG4t4pUyi5HzKfbJJ9qk/saf+xhZqlgG8wu0X2f9yQe3r/wLrQPQtNqcYe0eTzoBNHI/lOnPyjJz6Y9qgTXmuNKub6CxuVEcJli3qMSDHGMH9KSx0OS0jsQbnc1qso+7kfP2GewqGw0C5t5LtpJbaMTwGIJbRlFYn+Nhnr9KAHReIZntbQpp009zLbC4liQgeWvrye/YVYbxBa+fawRRXE0l3GJYxHHnC5xkntio20a7hEElleJDMtsttKzx7gyjoQM8Ec/nViz0lbK6hkjkJSG18gKRyec7s0ANttaS61GS1itZ2jjdo2uMDYGHUdcj64rTrGfR7h9dS+326Ijli8aFZXGMbG7Ee/WtmgQUUUUAFIaWigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAoorHvjPf60umpdSW0CQedK0J2u5LYAB7DgmgDYorA1LVX8N2VtBLcLczTylIpLhtoCgZ+cgHOBxnHNQ22sNql1plygaJZbe43puyMrgfiPQ0AdLRXKaf4iuIo9Ps2jiZnt43aS4n2GXPXZkYJHfmt/Vplt9JupnVmVImYhW2k8dj2oAuUVz1x4gvLa4nEenrJZ2gj86UzYbDAHgY5xmuhFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABVe4uRBLHvkiSMqzPvODgDOR/WrFZOtWNxeSRNAoYLDOjZOOWTA/WgC1Y6tp+pMy2V5FcFACwRs4B71Ld3ttYW7XF3MkMSkAu5wOelZ9lp00GoWk/loiR2HkuAeQ2QcfoaZ4pZk0yFkh89hdwkR5xuO8cc0AXBrWmtYvfC8j+zodrPnofTHXPtUa+IdIa1+1DUIfJLmPeWx8wGcfWsqbTtQuLp9VNiFYXMUgsy67nVVIJJ6bvm4+gpbXS7y5vVurqySFf7Qa48t2DEL5e0HjjOaB6Gpd+IdJsZEjub1I2dQ4yDwD0J44/Go7jWXhkuVWJGEM8MSnP3t+Of1rO1aw1TfqsNnYR3Kaki7ZTKF8shdpDA9emRipZtIvXe6wq4kuraRTu6qgXd/I0Boan9sWDXclml1G1zGDmPPPA5H1p2k3rajpVteOgRpkDFQeBXO2Hh+e3vUSWC6l8q4lmWVrkeV82cEL1zzjFdBolrLZaLaWswxJFEFYA5waAL1FFFAgooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKoX+nSXFxHeWlz9muo0KBym5WU84Yd+eav1HPKIIJJirMI1LEKMk4HagDLfQDJbxb76Vr2GVpUuioJDMMEbTxtxxip4NHjiNu8lxLNLBG6b3Iy2/Gc/lxWfB4rSTSLjUprURxRKrLtnR9244CnH3TnGc0ReLI2sJ53tGeaCVImit5FkDF/u7W6Gi47E1x4ajntYbL7bOLSONY2i2qdwHQ5Iyp9xWpd2sd5ZS2khISVChx1wRWdd6wllJFNexywEWskzxhwQApXIPqeeKpQ+MY2tbySS2UyW0KzBIZhIGUnAyR0IPX0ouFjUl0W3livI2eTbdhA+CONoAGPyrRqjpN/JqNp50kKRHdgeXMsqsPUMKvUCCiiigAooooAKKKKACiiigAooooAKKKw/FBuDBYwQXMtuLi9jikeJtrbTnIBoA3KKxP+EYT/oMat/4Fn/Cj/hGI+f+Jvq3P/T0f8KA0Leq6o2mm2SO0e6luZPLjRGC84Jzk+wqFtQ1J+G0CUgHIzPH1/Osq+0tdG1LTL77VqV1Gk7CQSOZggKEZwBnritb/hItP9Ln/wABZP8ACgYDU9UJP/Ehm/8AAiP/ABo/tPUxn/iQzfhPH/jS/wDCRad63H/gNJ/hR/wkWnf35/8AwHk/wouIYNV1Q/8AMv3H/f8Aj/xp9prMk2pLYXWnTWkjxmRC7KwYAgHofcU3/hJdM/56Tj/t3k/wrMuGt/EfiK0+y3F7FHBbyF5IlaLklcDJHsfyoGdTRWKPDSD/AJi2q/8AgUf8KjufDQMDlNY1VGCnBF0fT6UC0N6isrwxLLN4a0+SaRpJGhG52OSx961aACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigApGG5SoYqSMZHaqOo3Uttc6ekZAE9x5b5HUbWP9BViG+tLmV4YLmKWSP76o4JX6igDE/4RISvcyXN2GkmjEYaKBUAw24Mw6M2RVqLQ5GtvKurtXbz0mHlQrGo2kEAAeuOTWxWZ9slXxI9qzgW62YlwezbyM/lQBJqGj2+pSbrgsVMEkJUdw+Mn9Kq2eiXVtBNG2pkl0CRsluibAO5H8R+tasNxDcpvgmSVQcbkYMM/hUlAGZo2jjShcMZllkuHDuUiEajAwMKOladUGu5F18WpYCD7IZSCO+7Gc/SpbHU7HU1drG7iuBGdrmNs7TQBaooooAKKKKACiiigAooooAKKKKACsjxB10zr/wAhCLp+Na9ZHiDrph9NQi/rQBr0UUUAFFFFABRRRQAUUUUAFMnGYJB/sH+VPpkvML/7p/lQBmeFRt8MaeOuIRWtWV4X/wCRZ0//AK4itWgAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAa7BEZj0UZrn7HXdc1O1ju7TRIfIlyUaS8AJGccjbW/N/qJP90/yrL8KD/il7Dj/AJZf1NAEf27xJk/8SW0/8Df/ALGg3viXtotn/wCBn/2NbdFAGGb3xNjjRrP6fbD/APE0C98THro9kv8A2+H/AOJrcooA5a8udafWNIS+sLeGD7VnzI5y5zsbjGBXJeEpNUi8Ya0dLtYJ5C77hNIUAG/2r0XVLWW4udOeNciC53v7Daw/rS2Ghabpl3Pd2dqsU1wf3rgk7uc/zo0Hcom78VY/5BWnk/8AX0f/AImssy6pNqmrHVbaC3caSwRYZC4YZbnNdlWRLZG58RTmWFjbyWAiZ+gOWORn6UAcP8OLjXI9GuF0yytZ4fPyWnmKEHA4GAa7H7T4rI/5B+mA+9y//wATV7RtC0/QbZ7bToTFG7b2BYtz+NaFN2EcrbS6tL4iuBqlvbwMNNbYIJC4I3d8iuW+G8mtRxaiNMtbSSMyLvM8hXB56YBr0BraV/EpmaIm3Nl5ZbsW35x+VS6bo2naOsi6faJbiU7nCZ+Y0aDuURP4qxzZaXn0+0P/APE0ef4qz/x46YP+3h//AImtyiloIwzP4q/hstL/ABuH/wDiaT7R4rB/48NMI9rl/wD4mt2inoBiC48UH/lw01f+3lz/AOy0CbxSQf8AQtMB7Dz3/wDia26KQ7mIZ/FAxiz0w+v79/8A4mkM/irPFlphH/Xd/wD4mtyigLmIZ/FIH/HjppP/AF8P/wDE0G48UY/48NNz/wBfD/8AxNbdFAXMI3HisdNP00/9vD//ABNch42ufGLSWIa3SBBMDF9jcvmTtnI6+gr0ysfxDnbpvP8AzEIv60aBc0LA3LWFubwBbgxr5oHZsc1YoooEFFFFABRRRQAUUUUAIaoa/LewaFey6em+6WEmMYzz9K0KbJ/q27fKaAPPfA2p+LJNIMaadFc20TbYpJ5PKOO4HHIrqPtvif8A6A9l/wCBh/8AiaseGRjw5Y/9cv61qUaDuYi3nibJ3aRY47YvD/8AE077b4jC5/se0J9BeH/4mtmigLmIL7xKQf8AiSWg/wC33/7GmC/8Ud9DtP8AwN/+xreopWAxDfeJMcaJa5/6/f8A7Gm/b/E3/QDtf/A3/wCxrdoosI5u513XtPEc19o1uluZVjdo7rcw3HGQMe9dJWN4pGdGwP8An4h/9GLWzTAKKKKACiiigAooooAKKKKACiiigAooooAZL/qn/wB01meFv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Question 11.What is the ideal resistance of ammeter and voltmeter?
Answer:The ideal resistance of voltmeter is infinite ohms.
The ideal resistance of ammeter is 0 ohms.
Question 12.What is Rheostat?
Answer:it is a device which is used as a current controller in the circuit by changing its resistance. The Rheostat consists of wounds of nichrome wire in which each wound has a specific area and are connected in series with each other as we slide over this wounded wire the resistance of the rheostat changes.
A picture of rheostat is attached here:
![](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD/2wBDAAoHBwgHBgoICAgLCgoLDhgQDg0NDh0VFhEYIx8lJCIfIiEmKzcvJik0KSEiMEExNDk7Pj4+JS5ESUM8SDc9Pjv/2wBDAQoLCw4NDhwQEBw7KCIoOzs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozs7Ozv/wAARCAEfAasDASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwDkQ1O3VWD+9PD571gb3JgacuDUG8DvQJwOppoRfW3DRl9wGKqSFc4BzUUl1xw35VXSYeYCTxTFcs4jz2pHVQpIPSqbyfvDzSCRj34ppCbJwSaeOlV/MxThL707CJ+KTOKj8zNG6mBJvpfMxUWaTdSGTeZmgNUIJp2aAJc0hemdqaTigRLupN3vUBajdTGTZpQRUO6nbTt3dqLATgijK5qAN704KzcigRY85cYIqJ3G7ioN/PJp6kt05NAD9zYpN5pjSkcGo/Np3ET7iaa3NRCQ0b6BgwoHSjdRmk2hjhRTd1G6kA7NLmmbqQvQCJAadvxUG7NBagTLIkBp24VT308SGmItK4FSPGwUNtO098VRMtWP7SmNoLYsPLB445qhD9wFG+qwlB708NSBEpfNHWoy+KPMpFD6fFKVIIYg/WqrS+9IJD60h3Rrpqc0cokV2LDoSc0xrySaUyOxJJ55rMEvPWn+bxRd3EXrxvMaNjzyK77ShjTYh7V5u024xDvkCvS7AbbGFf8AZFcmIBl1HI71YD8daqBqcJeK5EzOx5oLG1/2vzoNjaj+J/zqRcY61FI2DxXepHVYUWNoeSzj8aa1lZgfeY/jTSWIqF8qapSFYU2tqD1bH1o+zWh/vfnUZOaBkU7isKbO2J/ix9aetrar/epuaUU7hYlFlZsBktQdPtCPlZqYWp8RNHMwsKmnwr/GxFPWwt3YAM2aeGwKFfa24UXCwjadb9NzU06fb/3nzUvmFjRzU8w7EY06E/xNS/2ZF/fNSqSO9OLGmmHKVzYxDq5qM2EHd2qwz1CX60czFykRsbbP33pw0+3PSRqYzHNOV+OtNSCwo0+1HV3qUWtsF2iRsGoC5NG40+YLD2023PSVhUkdjAvHmvUQelDn1pcwWHto1ryfPfNEWlQoSftDAAUnmmmtK3rSuw5RrWFuW/170wabb95Xp27nNLup8wcoLpdqf+W7inLpMGeLhsUzd71IoJxzRzC5R50WI9Lg1GdHjX/l4NWB061HI+O9LmK5Su2lwr1uGpyaXbMP+Pph+FDNmoixHQ07icSVtITPy3BIpx0IbdwuMmmxyNgZNWBM2AKHILFT+yWB/wBcKP7KYn/Wg1K8hB60JMwPBpcwrER0aT/npTf7Mdf+Wgq6ty+MZqNpSadw5Sm2lyH+MUz+ypM4MnFWzKfWkSQlwM9adw5SEaRKORIKmTSrgjiRTV3y5FXqDViKEiDzfMwRxto5h2Md7CYcEgU37BJ/z0FW5psk1B5po5hcpGNKlbpIM0o0K6cgLKnPqamSRh0NP8+T+8aTkPkK0vh+/hXcWQj2NVxYXY44zWxHdyN8rMcUBssaFIOQrW0VpbhHvCd6nOB0Neg6bdQXtjHLbn5cYx6V5rqp+YD2rs/BYxon/AqxrK6M5Kx0NJS03NcKJPOOaQgk1L5Zo2V3HUMRc1BKPmq6q4RqrMpNUhMrgVIYyAD2p4jNTsmYBjg96dxWKm2nqhNPC1IFwKLgQ+SakjiwalRQSAalCKp60rgQFCKTFTN1qMimOwg4p4xTMU4UCClpKUGgZG4NQMCKtkVE6imBWIzSDipmXiomFAgpRUdKDTESUDimg07rSYxdwprMDSheKYRSAM0m6gqTTgFUfNTECAk5qcMFwKrNJn7vSnIc0DLW+oZMjmnimycgUkMgJpKdikNUJkiDAFTDAFQorYHHFShcihiIZDk01eDT2XBNIBzQgHCkc4qVVwKgk60AMpO9LQBQImSeQfxGpDPIRjJqELxTwmRSZRGSSaAuTT9hoxigQ5VAHNIaDkigDAqWVcUHFTQ9frUGakgb5xQBS1U4nI9q7bwjldEX3auI1Tm4Ndz4ZZU0WIFgCTUVH7plI2wadkelQCVB/EKd5qf3xXEZnE+fbjotRm4iz/qxVPNAz1rvOktSSgocDFVd1IWNMzzTQFiN16VaVVeNgD2rPXrViF8SDmhghMYNOpJflemZpAySlBpozSgUwQpNN6049MVLbRCZSM4IoAiFLQ6GNiDSA0wENApaVVzQAVG/WpyOKhYc0hsZimOlThCRmmsuKdxFUrzRtqVl5pNhpisRgc08CnBOadt9qQxmOKaB61McY6VA1AhWYLTPLaQbu1GM0qkgYpgM8s09Fw1OFSIATSGh6LRMtSgcVHJSuBXxTWFSUInmvsGAT61SEWtOjkupltY1BLmtjWPDbadbRz28onXpKFOdhrKgkeyJC48zsRW54buUt9M1CKTLNN83zfStopWM5XOZkFRZ5qeZSGbIxzUOOcVm9ClsS54qBxyanUcU0rmpAr4p4Wn+XThHQAgXipY1NJtwKnjX5aVyiNl9qYV9qnYUzFK4iLbSEcVNtzTHUgUIZXc8U61OWprjAotuHpgVNQObk/WvStAsLb+yLdm4LDJrzS7+a8A9SK9K0v5dPgX0WsKzsjORpGxtem6j+z7f1qHvS7q5UiEeag1LH8yH2qsDU8Lc4zjNehY6CJuDSIMmppICTleaiCsppiJ1hbrSpGwcH0NIkjL3p4lYHNJjHTKS2aixipDck9aQTg/wiiwXHdV4oFAlQ9sU4MueKAEIpoLIcqSD7U9jxT7eBp84wB707CbGNI0g+bqO9NCkVeWxHQyqD9aX7Bn/AJaqapJkc6KWKBxVxrLb/GD+NMa3UCjlYc6K2TTTV2OyLjJcCnHT/wDpoKOVhzozyxphzWg2nD/nqKoXOILgRbs5pNWGpJjO9PyMVGxIpu40ix+8U1pM1GWphbmgCXdxTDzSA0GkIfGQOtNzzTM0ZqgJMipIzVcVNGualjRcUgiopKegwKRh1pDIAuetNK4bNODdaQ81QmW49ghV9x8wGrF3qElyke4BSgx8gxn61RAJQdgKszG3aBPKyHx82aq5NiDzAWy43CoiwMnHAp5XioAfmoeoWJ6M0inikzg1HUBxp8S5qLdUsb0xEpQEU5FwlIHGKkU/JiloURPTBTpBimUCHA01mxSUjdKQyKWPcmRUUH3hUrN+6NRQHLVaEV3XdqUa9csK9MhQRwRKOMKK81hG/WYR/tivTAMKvsBXPXM5DwaXNMFOrlJPMQadmmUteibkqysvenifPUCq2cUq07CLYljPbBp5Ef8AeFUqcGpWHclYAHg5pBzTM1LECzAY5Jq4xbJvYs21lcXb7YIyx9qlutMurEA3CFM9M133h3RIrO0SThnkXOSOlczrjy6rqUse4hYG2ha3dKyMva62OfUnoabcXrWuI0GcjNW76wmgjB2NtPU4rKvIvLZPpUxiEp3D7fMT0xT0vZs/eqsuAamCDIxWygjA0Le9gBBuGfAPO2tT7f4ZfaQbxfUcf4VgLGp7VKIQMcVSgLmLdxdwmQ/ZHcp23dagNzIOrU+O3UITUU8eENX7LQnmA3zAdQazp5zJcBz60SHF1Cn944NNuYmS6eMD7prGpCyNKb1L4AZAc1E2ASKbGxCAE4NDVx2Oy4hppFOoxRYdxAKVulGMUN0pWAiNKtIw5pVp2YDhUsbGohU0QpAmWUORinGmxrTnAA5qOpRXI5NRk4NPLVG1WhE6udgFKDUStxTgaAHMeKg/iqQmoyOaaESjpUZYipYwChye1Qt1pWEKDmpFbAqDOKeposBYWSrKH5apL1FSvciAcjOaEmwbJpM0+30+5ugTDEXA9KitZorpwruIx6mu50G0hs4g8NwJg3pW0aVzJzscRNby2z7Zoyh9CKhbpXfeJLGO505peA0YyDiuDYAg4OaU6TRUJ3K7j90TUVv3NSyg+UQBUMQK5zUJMttCWA8zXIR6OK9KByK860hMa0judqhupr0GKeJ/ljkVj6A1hWi2ZN6kme1L+NI3JGFo59DXLYEeZnrRQTSZr0DYDSrSUKaYh1LRRQA6NS8iqOrMAK6i98PtoVnbzXTo7TEYC84rl4ztkVvQ5rS1PWLnUHsoHkJVXAxXTRsZVL2PUbaQRWcY7iIfyrzuXUTaaldSlN4MvSu8b5bI89Ih/KvJNXvXjkkw3O811Sskcqvc6W78TreWn2X7LtJP3sVh6muRE2OtZFnfSy3KBmyM1u36edbxeVyVPNZOxoZXRqmDdKf9lY5O00otnJHB/KmmIVG5q3Gu4Ad6ji027YgpBIw9lq/Bpl8p5tZR/wABqlJCcbkYBIx6VWuTgYrRaxuFJzBID/u1SuLZw2GBU+hq3NE8piynOo2477q05YVbVZd3A4qnNalLuOUnhTV2aVJLtpEOQQORWU5JocU7m9b6JpkkKs7uGI7Cpf8AhH9J/vyflVazvoVjUPIBgdzV8Xtof+W6fnXJyo31K50DSe0kn5U06DpQ/wCWkn5Vc+12Z/5bp+dJ9os/+e6fnVcqF7xS/sDTT9yRyfcVFJ4ctx/y0xWkl3Yqf+PhKka9sXHNwlVyoacjE/4R2D/nrU8Ph2zx+9lOB6CtDz7XPyzJj604T2wHMyfnTsg5pFM6HowODNJ+VA0bSF+7M/5Vaaaz6mVPzpVltD/y1Ss+VBeRVGl6Z2mf8qG0rSyOZn/KrebU/wDLRKXdaDrKlLkiO8jP/sjSR1kf8qDo+kn/AJaSflWgJLL/AJ6pR5tn/wA9kquSIXkZbaJYn/VyP+Ipv9hW/wDz0NawktP+eqY+tO86y/56p+dHLEV2Y/8AYMB/5aGj/hHYevmVsiW06+ag/GlE9of+W6fnRyoLsxRoUI/5a0f2DB/z0rZEtln/AFqfnThLZtyJk/OnyILsxDoMH/PT9KQeH4T/AMtK3Q9p/wA9k/Ol3WvaZPzo5UF2Yi+H4xyHyay9V0/yG+YjgV1zS24H+uT865vX5ot/EgbjtTVkJykcu7kMRzXY+DL5lXymY4PrXEyXADHjvXQ+ErnN4ijpmt4NGbPRNU50uf8A65mvI0upIJJhyQWPWvXL75tMm/65mvHLm52XMoC8hjROw4Nm7Chm0IX4HzZxzWbPMQQV64qb+3lXQVstgXDZrLF2r9axVincuRXpVuVrR03VCmoxFd3Jwaw1nQGr2nSrJqECoM/Nzipny8okmelxyFlDdMin+a3rUKKQq/SnYb0ryJbmi0PMDIPWk8wetV9kn9w/lQY5P7jV6FzazLIkFKHHrVTy5f8Anm35UbZf7rflRdBZl0SDPWn71xVALL/db8qdiT+635UXQrMuiQeoqxZqJtQth1w4rJxJj7rflWloJb+17cMrferWk/eFJaHrF2dlhKfSL+leMasrvK/BOWNeyagQdMmz/c/pXldwo85vrXXU2OVbnPRl42yuQa3bCK7uohmZlxUUiIOQo/KtLSda+wgq8Af04rCMrLU1tczrw6hbvsV3YeoU1AtxqfUSyL/wE10sviyQn5bFCPcVNpeuy6hfLbvYxAHqcVSmmS4M56HVvEUI/cX86fQGrK6z4qYZOrXA/Oura9tlcqsMfBweKPtUL9Ujx9K05SOaxxr6t4kkOJNTuGGeetVri71Fzl5pZG9Sprv4BHNuEcSEqM4xXP3viOW1neNLOI7TjpUS0KWpz1uLm5lCybwPcGtR7P7MoxnmpE8VzmTMlnHj2WoNT1tr1VCQFMdcCsXURXIxj5A61CXYHrVYzysPuMPwphkfPQ1nzG1i55h9TR5rf3jVPzX9DRvkPY0cw7F0Sn+9R5rf3qp739DSiRvQ0ucLF1ZmH8R/Onecx/iP51SEjehpRIw7GjmY7FsyMf4j+dPjkbP3j+dUxKT2qRZeelLmHymkjtj7x/Okkc5+8fzqqLggU1rjPUVPMwsSl3H8R/Ok8x/7xqAzqaPOFO7FYsB3/vGnBj/eP51VE49Kes69CKLsOUnZmx94/nUe9gfvH86RpVxUXmqTRdhylkOf7x/OkLsP4m/OokcHvSs49aabDlAu/wDfb86PNk/vt+dRM49aZ5me9VqLlLKyyf32/Ooros69SeKaretPDBqNbg0rGQ8bs33TW/4VRl1BMgirGnWSvLmSP5ccZrU062RNWBRcBelddNHNNo7Kcb9PkX1Q15Rcaev22Un+9XrD/wDHq3+7Xmt9xey/71OrsFLVmdLZRbNuKpS2OwFl6VrHnikuYwLY8VxKR0uJQ0TTBqlw8W7BWus0fw0tldrNI2cdKyPBSf6XcEjmu1hkGdp61z1ZvoQ0XBgml2moSeKXd71zCscp5a/3F/Kjy1/uL+VPo4rrudVhuxf7i/lR5Sf3F/KnDFOFAWGeUv8AdX8qQxL/AHF/KpKMUWCxH5Sf3F/Krelwob+PKLweOKgxVzSl/wBOT61pTXvIia906jVONLm/3a818gy3BVe5r0vVQf7Mkx/drjdMtA9yzFe9ejU2OGO5mmwIP3c49qnsbWWVivkjaOh210ENmshbA6nFdRY+HttipSPnGTxWMYJs1cnE4j+ym/55r+VPt9PlgnV0VQc9hXYnSucFcVH/AGXtcHHQ10Rwy3MnXZVGhwlVcxrlhk8d6eujQj/lkv5VthAEA9BRtrRxsZOVzj/ExOjaeLi2AVzx0rhbG8+eSS4VXdzk5Fd38QyF0lF75rzRSRXLVNqbsby3du3WNR/wEU77Vb9o1/KsZGbA5p+4jvWDpo1dRmt9phP/ACzX8qdutyM+Sv5VkiQ5qwsrYFL2aD2jLx8g/wDLJR+FJthH8C/lVTzTS7ye9P2aD2jLX7n+4v5UoWE/wL+VVMmnqWxT9ig9qyz5cP8AzzX8qPLh/wCea/lUG5qNzetP2SD2zJ9sI/5Zr+VKEh/55r+VQZPrShyKfsUL2zJxHD/zzX8qNkP/ADzX8qg8w0hcnvT9ig9qyx5UH/PNfypfKg/55r+VVt7etJ5jUexQvaMtrDbnjyl/KpPskGP9UPyqmkjZ61OLhgMUvZIXtWPNrD/zzH5Ui2UDEDy1/Km+cxp6S4cc96TooftWXF0L5QwjXB9qP7DDf8sR+Vbcck3kR7OQR6VZijkZclSD6YqfZpD9qzDtfCjXbbY0TPoRWivw8vsZNvGR7Yrd0WF/twB4zXawRGNcFia05UkJVJM8sbwDdL/yxUfhT4fB32cHzYVP4V6oQD1FVLm2UoxC1UeUUpSPNn0hFO0LgD2qSDT0hfcF5rfubdRKeMVUeLBNdMY2Odu5Ef8AUEe1c1rVjB5quseARzxXUMo8ph7VzGqXJeXywflWsq9rG9HcyTaRDoKX7LGwwwBFSGlXNeS2z0LFnTLOG2JaJQpPoK0wvfvVK1OAKvA1nLUzkhcn1pMmjOaWlYmxzWaXNSYFGBW5sRZNOyafgUvHpQIYDTs0YFTQQ+dKsY4LcVa1FexDV7Sc/blxTbq1+xybJDk1vWFhbpp8d4p+Zj0rppUne5jUqKxc1FgdPk+lc/pUYAZ+9beot/xL39cVjadxCT7V1zWhyQepq6VGJJo0PAZ69IjiWOIRqOAMV5xpJ/fw/wC/Xo4J2L9K52aMqnTkLE54NRTaWpQlW6VcbdnhqguTJHGWDnp0rSMp33MXy9jFK4OKMUvUmlArdsixwvxKOLGFfU152q16D8SwfKhHvXAgc1zz3No7D0XinEUo6UUrDBV5qYVF0p2+iwiSnAiodxo3U7ILllGWpN61UDcUb8UCLXmCgyA1U3mjfTAtb6N4qtvNBY0AWDJSb+agzQWxVAWQc07iqok96d5hpBYshhTt4qoJDR5lIRb3805W+YfWqgkFOEozTGj1HTYrZtMgP8W3mrP7mM8MKw9JWQ2ELKxwRV/ypT61PKVc2LFozfQ7SMk11NcRpMUo1iAt0Brt6iasOIU1hlSKdSVBRyt+dlyw96zpJPmxV7Vn23jjPesiWT94Oa9BbHKTt/q2PtXFXrH7U/1rs2b9w30rjZ42e7bIIGa566ujoouxX305TWjJpa7AytmqjRCN9pHSvNlCx2qdyzbngCriniqsGOKtKRisGDHA0uTQMYoyKkgwaKZlf79KPL/v1sbD8ik3ClHl/wB6jEP96gBMinBipBRtpHcUmIf71LmId6aYmijqL38r7lfd9TWvod7diNLadzgHgZ4qtmH1q3p5j+0DBzXTSqO9jGcFY3L+T/Q257VkWM22NhWhfOPsjfSsG1nwSM11zZyxVmdFpE4+0wrnnfXpAuPlH0ryTS7jbfR89Gr0lbgFQc9qUI8yCexo+dVPUblks5XQZKLkUwXHvTLlvOt5IgeXUitFCzMN2cYfHV1GzKbSNsHGSaT/AIWBdAcWUdczqVvJaXssTjBDGqnPvXLVqNSOyEE0XfGXiKTXVjZrcQhByF71yIlG6tXURm2Jrng/PWpjO4pRSNESin7xiqAk6c04zAd60uZ2LZkoEgNVRMD3o8wZ607jsXA4oaQCqwkHrTHmH1ouFi4JaPNzVLz6Tzx60XFYu+YKXzBVHzaXzfencLF4SinGRcVSWUetBkB6NRcVi2kozSySLVLzMHrSmTNK47FgvxxThL61VMgHekEoJ60uYLF5ZQaTfk4FU/Mx3p0c2DyaaYWLDzBTg03zuOveqksmXPNIJORScmNI9S0bWYY9MhRl6DsK0f7ft8cKc/SvP7K6dbZRu4xxVpbxu5pe0K9megaJq63OtRR45zXdFq8d8K3f/FRwtu4716ubketaNcxnK8S1vpN9VDcD1prXHB5pKmzNzZzOuzD+0Gx0rFmm+cfWres3Ia+asSSfdOB711baCWxuo+YD7iuUvJnWaREwOa6aNv8AR8+1cpdc3LnOOa5sQ7RN6Kuxsc92BtaTA+tSgMxyxqAL6PUioTj5q8xzbO3lsXYRgYqwgz7VUjU4HzVOikD72azbBk4U+tLioxu9aXcaRJi+THShEHpRn/ZNGT6Voai7V9qNqUmT6U7dx92mA3CUYSnf8Bo4/uUXEINnoKsWZUTrioDj+7UttxKMDFa0nqKfwmpft/obVy8cu2Q/Wumvf+PNvpXHTOY5z9a7JHFHc17OcLdId2Oa9Et71ZIEIYdK8lExVwRzXSWGtSrbhdvQUoVFFlyjzbHeC5X+8Pzpy3S5+9XFNrkoGduKZ/wkLg4K10qsmY+yaIvFZUasW6AisUTJ6irOqXZ1C6Rsj8aswaFdXVuZ41tto9XGa5qkVJ3NYysYWoTJ9mYDk4rl2fDGu3u9KmNtICkRIHZhXInTp5JCoXnNYq0StyuJaPNq3/Yl5/cpf7EvP7lHOg5GU/Mo82rn9iXn9yj+xrofwUc6DkZT80+9Hm+9W/7Guv7hpRot0T9yj2iDkZT8z3pPMq7/AGHd/wB2l/sO7/u0e0QcjKXm0GU1e/sO6/u0f2Hdf3aPaIORlESml82rv9iXX92j+xLr+7R7RByMpiX3p3nEd6sSaNdKcbM0n9k3X/PM0c6DkZXMue9IJQO9WRo92f8AlnS/2Ld/886PaIORlbzc96Tzfc1aGjXf/POl/sa6/wCeZo9og5GVPNzSrJlhVn+xrr/nnTDp88TDeuKPaJi5GjbsnzCoqy42jNQWVtK0AKLzV2DStQu87IlwPVqfLcOaxe8Kvu1lAO3evTkugEAJ5FeVaQ7aVfmSVRkVuSeKwrjC1003Yxn7x3f2oetRy3ipG3PauKXxUr8DrUV14jZoiFB5rV1YohU2x2pXW67Y571mx3HmXYHvWfNfM7li2KNNl8y9FTGfMy3GyOzV8Wp/3a5qcK0z7vWujX/j3JP92udm2+c3HescS9DWgtRgSMfxYqRFjz96otyf3TT0aM/w15Z2stxhRzuqZcetV49hqdcelIzZKCB3pfl9aYCnpTsr6UhGUHFLvFM2CjYKs1HmRVGWOBUX26H+/VbVJFt7bcelYH9oQe9dNOmpbmFSo4nT/wBowdN1KmoQSHAOPrXMi8icelXtGigvL+3hlLASybeK1dBEKs2dAJFPIwafBKnnKvc1tHwgsVtd3KXamG3GdoPNYKmzSeNlBLN0OamnTtIqc7o0rw5tWHtXE6kdu5uldpcnNuw9q4/W4tlvu/vV0zRzR3Ken3qSTKretdHJqFvBEu3GT6VxunwM5LKcEVqixmKK3JzXK1dm6lYvXF68jZBwKfDN8wzzWVIJ1k288VZt5SpG8VpFWIcmzsPCj6NPDef2pAJZF4RfSpX0izRj5WQjHI5Nc5ZusU/mJwG610R1CA2RXf8AOBxWnNEnlZPpseghJ7PUbYpNtOyQHg1x8KKl7MyH5A5C/SptRvHmACZyO9VoRsT3PWuebTN4I0POX2o85faqXJ70YPrWJrcu+cvtSGRTVPn1oy3rSC5c3j2o3j2qnlvWl3Ed6VgLm4Uu6qwY0bj60WHoWMijK+tVsn1ow3qaLDLWRRxUGD60c/3qQE/FGRVclvWglvWgRPkUbhVbn1o59aYFjcKN1V+fWjn1pWAsBh7VW1BFe3J7g0Yb1prrvUqScU4rUT2NXToLOWyiXB8w8GtRdFjjAOWXPoxrmtNka3n2sxxniuyF55unKWKh17jrXbFqxyyi7mBrVrDaWwZM7ia5u5mYE+1b2tXizR7WOSDXOzfOTS5hcthkNywOcmtC3vlYgS8Cs+2hBmCnHJrQmsUx8tU43EpWKupXUaNhBVzw+d84asi/tdgBY5zW94Zt1MZb0rSCsTJ3OtLf6Mf92uZe+gErqzDIPNdA7Ytm/wB01wa2dxeaxNFGScgnrU1Y8xUJcppTavChwuDUY1xR/CK52SJ0cqx5BpURj3rBUUaOqzp49fi3AMnGa3oJY5ohIpGDXnbRt1DV1+iMx09fmJOazqUkioyubPHtS5HtVYE+tLz61zWLuU8UBeaMUtM2KOsQmWzOBkDrXLFLPadyuGrtyMjB5BqhLp1mDkxDJraFTlMpwucnIsAX5GYH3pbSS5iuI5ImbKNkEdq6NtPsu8QpY0t7f7kYrV1nYyVNGhZ3F5LE7yXEgMo+cZ4NZF4bmHWIdmfLz26VdF52HAp6zJI67lzzShN3LlHQ2pWzbH/drmPEDq1mgU8gc10bHMJHtXLaiu4MG6Zrpk7o50tTE0+coT25rdtryUoNpHHY1gZWNztFWI7qQdBisijba1aUmVpFXPpVXG18bs1TF1M3GetPhDlsk1LZSRpxS7VwKcbg56mqqk0HJrM0Jmlz3pPNNQZpc0AmT+YaTzG9ai5NLtNJodyXzDR5lRbTS4akFyQSGl8w1EA1LhqAuTiU0vmmoAGow1AyfzT60nmn1qA7qTDUBcseafWjzT61B81LhqLBclMho80+tRc0nNKyC5L5ho8yoSTSAmnYLk/mUeYagyaMmiwXJ/NNOE1VTupPmHeiwXLgkHrTzduBjzDj61QyaaXIpq4i68quuGbOaqS7FPXioi5qKUFxiqi9SWWUh5EisPzp8lw8XJbNZTeapwshAqM+ex+8TW6kYyiW9RvPNVVVcV0nhdttsSe9cgIZXI3Z49q7DQoiluuBWsWZtG9O2LSQ/wCya88NzexajLNESpGQK7+5O2zk/wB01xUjfvWI9amo7FQVzFma5VssDz7URyznjb+lbYUP95QanhgjH/LMVze0saOJiBbhz92uw0dTHZKH6mqsccYx8gq7CeB2rOdS5UUXdwNG73qFc07msGaCbaNuKWjBpmowg1G8W7PIp8hIFVGYk9aYDntwerCoTaA/xUp3f3qOh607isAswO9O+y9MHnNPR+1OZsd6qL1JcdC7nEX4VjzWf2iQp2Jq8Z/lxuAp1tJGpyWGTXcrNHM00yjH4dBwdgq5H4btSuZF2/StBbxVH3xUNxqC7MeYKTskCTZzup6XDZz4RtymoYoV4xVi+kaeXI5ApkSsK5pyN4xF8mmtHirGDimkcVHMXylby6cI+lSFTUscdHMTykaw0/yqnEdOERo5gsVvKo8qrPl+9Hl0rjsVxFSiKrAjpfLpBYgEVAhBqfZShRRcZXMIpvkire0GkKCi4WRV8igQVb2Ck20XCxW8ik8irWKbii4WKhgNNMBq7tBpCop3FYpiA0eQat4FIQPWi41EqGE00w1b4ppK+lK47FQxGo2jq6cVG6A00xcpTKelJ5RJqz5dKEHeqUieUm0nR0v58McetdInhqCNPkhDEdzWPpU0dtLlmK10sOoqUG2YEV10rPc56idyvFoMH8cCj8KtSWEVvCPLUL9KPtw/56Cobm83pjzBXR7qMbSZS1GTbZyDP8NcezDcTmt3WJm+zNhgc+lc2AxPQ1y1ZJm8ItFyNhircO2s5MirMchFcjNrGrHGrCrMcQFZ1tNlgK1U5XNQx2sSKoxS4FNBpakAEZpTGamzRmi5oVJIiQaqNCQelap5phRc0XBGYYmx0pwtyT0rQ2pSgKO1O4yktoe9Elsw7VoAgUN0ouBjPabs9c0wWX+0fzrQl74qLOKvnYcqZW+y9tx/Ok+xZ7k1ZDgU5ZVpc7DlRVGntSfY2Wr4kHrQZU70rhYofZ2x0qMwse1aPmx1A0qA8UrjRU8hqlijPpzUolU9qcJEHNK4WFELEUfZ29alScAdKd5w9KLsViH7O3rS/Zj61L5w9KPOHpRdhYi+zn1o+zsO9SiUUhm9qLsLEXkN6ijyGFSecB/DQLj/AGaLisReS9H2d6l+0e1J9oH9007jsR+Q9H2dqk+0j0pfPB7Gi4WIfIal+zGn+f7UfaPai4WI/IPrSGFqkEue1IZD6UXCxCYSe9J9n/2qkLHNAY+lFwsRGCmNBU5JphJoQWIfJNL5BPcU/wCanZNFx2Ivs2e9OFqB3qTJpcmncEhq2w9anSHaOGNR5IoEhHFUpNCcUyUo3Zz+dRvEx/jJo3mgM2ar2khckSF7PzBhjkVH/Zqirw5p2ys3JsOVGcbAUosM+1aO0+lKq47VNx6FWGy2sK0kt8IBmmRjnIq0pPek2SyMW/vS/Z/epgaXmlcViLAox7UwMfWl3H1qhj9tLtWos+9ISfWgZLx2UUhx/dqLcfWmlj/ep6CJ8j0pGb5elQZb+8aNxA607DGScmq7Zz0p8jVAWbsTQUhfm/u05d392oTKwPWnCRvWkBYBP92gknogqESN60u9vWgY87/7gqJg39ykMjjuaPOb1NIQoVv7tHzj+EU0zt6mo2nb3oGT7nHYUodv7tVPOY+tO85vekItbm/uijeT0AP0NZ97MxsbjrzE38q5O3EDWdolpFLFqDPxNkqDz655q4R5iZS5TuvOHmeXld+M7d3OPXFSBz6Vy889wnictbwiaU2wXBbaBz1NTr4iA017qWErJHJ5ZjDfxfWjkdtAUl1Oh3mmlj2xXP2fiDz7r7PMsQJUsGik3DjqDTf7eu/sxvlsQbMN94yfPjOM4o5JBzROg3N7UbmrEn12UXaW9tDG5aMSAyybNwPQD3qCe/1IeII440G0xZETSEKR3J96FBg5I6P5vakJb1FYd/rF3ZM7NbQ+Uh6NOA7D1C1Dd32oHWbMWygxyxbkjaQgPxn5vpTUWwckjocN/eFGG/vCoctgZ4Pej5vWoLJgSOrCl3E96g+c9KTEnpSCxYz70ufeq2JPSkPnehpgWSM96bsH94VX2zGlWKZjTQE2z/bpwjP94VGLeX+6ad5Mo/hNG4h4jP8AeFLs9WpnlS/3aPKl96LAOKD1pDGD/FTfJlpPJkpgSBAOrVIkat/FVfyZPWnpFJnhqALIjX+9UgVMfeqIQSED56cIH7tRYRMAvrTgFqJYmH8VSBD61FhEqhRTwyetRBD60oT3osImBWl3LUO33pdvvQA7y4qPLj9aeIqPL96LjGeXHQUjp/l+9NMeO9ADfLT0pNielLtPrSHNCEGxPSgonpTCWFRs7c80wEkjjqIxp6UyWR/Wq7tIe9VylJlgwRNTlt4R3qkBM38VTpBK38VLlKuT+VFS+VFUX2ab+9S/Z5v71OxNx7CFeKjLQ0v2Vj95uaT7EP71DKQwyQe1MMkJPQVMLJfWmm0UdDUAR7ovQUB0P8IpwtxUixqB0pXGVLkCa2liVQC6FQSOmRWS+jO+hwWQkQXFu25JQDgHOa6LYMdKbtHpTUmhOKe5kxWkq60NQfYR9nEbKAfvdz9Kqf2IzWFzbSSAPJcGeN1XO30BFdEFHpQV9hT52LkRj2sF0JD9s+yGMoVIgh2ls981TGkXy2R00XcX2Mnr5Z8zGc49K6PHsKT8BT52g5FYw9R0u4vI1tozbC2CBVMkRLx49DT5dLulvrW7tJU3wxCJvOUncPXjvW1nH8IpDKR2FLnYuRM5y58NXU0l1te3K3DbxJLGTIvsD2FXLnSLtpbG4t5olmtY/LIkUlTxitUzsO1Hmk9qfPIfIhoQ8ZPPel2N7U0yYNJ5tQUSbG9RRgjq1RebTGnA9arlAnLKP4qNy/3hVVpQRxUe/NPlFcu71/vCgSqD96qQ5NSpCrfxEU+VCuXPOX+9SiVf+elVxaKf4jTxZLnhjTSFcm85PWlEq+tCWyD3qYQxjtQBCXFN3r71Y8qOlWNB/wDqqQK27PRTTl3Z6VaVEqQKvpRcorDee1OxJVnAFOFK4iqqTGpVilNWVAp1TcViv5UlO8mT1qfNLSuxWIPIf1pwgOOWqXNOxQFj/9k=)
Question 13.State Ohms law?
Answer:If the physical conditions such as temperature, pressure remain the same, the current flowing through a conductor is directly proportional to the potential difference applied across it.
Mathematically,
V = IR
Where V is the potential difference
I is the current
R is the resistance
Question 14.Why it is never advised to keep the current flow for a long time in a resistance wire?
Answer:The flowing current in the circuit led to the heating effect of current. As per joule law H = I2RT, the wire will be heated up which increases the resistance of wire.
Question 15.What is an essential condition for current flow through the conductor?
Answer:The necessary condition are:
1. The circuit must be closed.
2. There must be a source of electrical energy.
Question 16.Why does current not flow in the circuit when we take out the plug from the key?
Answer:Where there is no connectivity in the medium, the current does not flow. The air present in the gap caused due to removal of plug from the key is the bad conductor of electricity. Hence, the current does no flow.
Question 17.What is battery eliminator?
Answer:It is used in place of cell/ battery. With the help of step down transformer higher voltage of an alternating current is converted into a low voltage and then converted into direct current with the help of a rectifier.
You might find battery eliminator in your school lab, it looks like this:
![](data:image/jpeg;base64,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)
Question 18.How do you mean by slope of a graph? What is the formula for slope?
Answer:The slope is a measure of the steepness of any line connecting two points.
For a line connecting any two points say P(x1, y1) and Q (x2, y2), the slope is given as :
![](data:image/png;base64,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)
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Question 19.Which has more slope, A or B?
![](data:image/jpeg;base64,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)
Answer:
More steep graph has more slope. Thus, A has more slope than B.
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Question 20.What is the resistance of a ideal ammeter?
Answer:The resistance of an ideal ammeter is zero.
Define a circuit diagram?
Answer:
The circuit diagram is a schematic representation which shows the arrangement of different devices or components by using their electrical symbol is called a circuit diagram.
The basic circuit diagram is given as:
Question 2.
Define electric current. Give its SI unit?
Answer:
Electric current: It is the amount of charge following through a particular area in a unit time is called an electric current.
The SI unit of current is 1A.
Question 3.
Define 1 A of current?
Answer:
The 1A of current is the flow of 1 coulomb of charge per second.
Question 4.
What is mA and μA?
Answer:
Ampere is the standard unit of current. The small units of current are:
1. Milli-Ampere: 1 mA = 10-3A
2. Micro-Ampere: 1Μa = 10-6 A
Question 5.
What is the direction of current in a circuit?
Answer:
The conventional direction of current is taken from positive terminal of the battery through the various circuit components & then to negative terminal.
Question 6.
What are the functions of the following components of electric circuit?
i. Ammeter
ii. Voltmeter
iii. Resistor
iv. Switch
v. Battery
Answer:
The functions of the components are given as:
i. Ammeter: It is a measuring instrument used to measure the current in a circuit.
ii. Voltmeter: A voltmeter is an instrument used for measuring electrical potential difference between two points in an electric circuit
iii. Resistor: It is an electrical component that limits or regulates the flow of electrical current in an electronic circuit.
iv. Switch: A device for making and breaking the connection in an electric circuit.
v. Battery: A battery is an electrochemical cell that can be charged electrically to provide a static potential for power.
Question 7.
What is the difference between electric potential & electric potential difference?
Answer:
i. The work done in bringing a unit positive charge from infinity to a point in an electric field is called as Electric potential of a point.
ii. The potential difference between two points in an electric field or across the ends of a conductor is equal to the work done in bringing a charge from one point to another
Question 8.
What is resistance and factors affecting the resistance of a body?
Answer:
Resistance: It is the characteristic property of a conducting wire which resists the flow of electric current through it. Its SI unit is ohms.
The factor affecting the resistance of a body are:
1. Length of the wire.
2. Cross-sectional area.
3. The material of the conductor.
4. The temperature of the conductor.
Question 9.
What is the difference between voltmeter & ammeter?
Answer:
Voltmeter is a very high resistance device which is used to measure the potential difference between two points. It is connected in parallel combination with the resistance across which the voltage drop has to be found.
It is a very low resistance device which is used to measure the strength of the current in a circuit, it is always connected in series in a circuit.
Question 10.
How are ammeter and voltmeter connected in a circuit?
Answer:
A voltmeter is connected in parallel with a device to measure its voltage, while an ammeter is connected in series with a device to measure its current. The diagram is given below:
Question 11.
What is the ideal resistance of ammeter and voltmeter?
Answer:
The ideal resistance of voltmeter is infinite ohms.
The ideal resistance of ammeter is 0 ohms.
Question 12.
What is Rheostat?
Answer:
it is a device which is used as a current controller in the circuit by changing its resistance. The Rheostat consists of wounds of nichrome wire in which each wound has a specific area and are connected in series with each other as we slide over this wounded wire the resistance of the rheostat changes.
A picture of rheostat is attached here:
Question 13.
State Ohms law?
Answer:
If the physical conditions such as temperature, pressure remain the same, the current flowing through a conductor is directly proportional to the potential difference applied across it.
Mathematically,
V = IR
Where V is the potential difference
I is the current
R is the resistance
Question 14.
Why it is never advised to keep the current flow for a long time in a resistance wire?
Answer:
The flowing current in the circuit led to the heating effect of current. As per joule law H = I2RT, the wire will be heated up which increases the resistance of wire.
Question 15.
What is an essential condition for current flow through the conductor?
Answer:
The necessary condition are:
1. The circuit must be closed.
2. There must be a source of electrical energy.
Question 16.
Why does current not flow in the circuit when we take out the plug from the key?
Answer:
Where there is no connectivity in the medium, the current does not flow. The air present in the gap caused due to removal of plug from the key is the bad conductor of electricity. Hence, the current does no flow.
Question 17.
What is battery eliminator?
Answer:
It is used in place of cell/ battery. With the help of step down transformer higher voltage of an alternating current is converted into a low voltage and then converted into direct current with the help of a rectifier.
You might find battery eliminator in your school lab, it looks like this:
Question 18.
How do you mean by slope of a graph? What is the formula for slope?
Answer:
The slope is a measure of the steepness of any line connecting two points.
For a line connecting any two points say P(x1, y1) and Q (x2, y2), the slope is given as :
Question 19.
Which has more slope, A or B?
Answer:
More steep graph has more slope. Thus, A has more slope than B.
Question 20.
What is the resistance of a ideal ammeter?
Answer:
The resistance of an ideal ammeter is zero.