Physics
Grade-9
Easy
Question
A small positive charge is moved from Q to P. The work done on the charge is
![](data:image/png;base64,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)
- Negative
- Positive
- Zero
- Cannot be determined
Hint:
Work done is negative of change in potential energy. (W= -ΔPE)
The correct answer is: Positive
- The work done will be equal to the negative change in potential energy.
- Potential energy(U) is inversely proportional to the distance between the two charges.
- Since, RQ > RP.
- Therefore, Up > UQ
- The potential energy will be negative in taking a charge from Q to P(Since, potential energy at P is greater).
- Hence, the work done will be positive.
- So, the correct option is b.
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Physics
The potential difference across points A and B in terms of Va and Vb is
![](data:image/png;base64,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)
The potential difference across points A and B in terms of Va and Vb is
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAANsAAABjCAYAAAASGnVYAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AACNeSURBVHhe7Z0HnCVFncfXiJIFFRFJItGEARRFAXMinQoq4pkABeTUOxMGxPjxTjlMiHoiCwgqisAmNofZyTnvhJ20k+NOzvu//7de10xNT78wszvhDf3bz3/fvO6q6urq+tU/VHW9VRIiRIhFQUi2ECEWCSHZQoRYJIRkCxFikRCSLUSIRUJSkO3vLZ3yzYo6ye8d8I4kPx5t6ZAvl+6VW0qq5abiKvlCybR8paxGfl7TKLu7e73UIVYCkoJs1xdWyqr1KfJgU5t3JPnxiYI9surxbXLspnQ5b1eunLkzR87y5KRtWfL8janyprQCebytS4YnJr1cIZIZSUG2pzq65a7aRinrH/KOJD8+V1Qlhz2VKt+trJfMnj5JUS2GJuPzsdZO+ZJqvefr+del5smegZVz309nJAXZxg4ckOHJSZnQz5WCzxZVylGb0uRvzR3ekZkYnjwgV+aUyTM3pMja9m7vaIhkRpL4bB3yjYraFeWzQbYjlWyPRCEbhuPNJXvlWRt2yyN6/yGSH0lBthuLq+WIjWny1xXU6SDbEUq2BxrbBH2N1kbGVfonJiS3b0Bem5JntN/unjBQshKQHGQrWXlk+1xxlTxXtdaN+vk3va/7lXSrm9rkAZUfVTfIRekFcuzmdLm5tFpaR8e8XCGSGUlBti8o2Y7elG465UrBjSVV8ox1u+RoHURO3JopJ2zNkOOUXIdvTDVyXkqu3FnVIC1KtJXjqT69EZJtiYBmIxr5Rb03oo8PN7fLdyrr5LQd2fKiLRny2/pm6Ruf8FKHWAkIybZEsAGSB5vazXe0F+Qi8nj2zhx5Q2q+bO3cb86FWBkIybZEsGR72BeNhHRoNSbxL0wrlL2Dw5ETIZIeIdmWCJZsD3mazUXn2Jh8JL/cEO7re2qlNzQnVwRCsi0RYpENpPX0mWVbx6n/tqWrxzsaIpmRFGS7rqBCVq3dZcLiKwUfzVPNtXan/N++Vu/ITEyqPXlHZYOsWrNTLkgrWFFL1Z6uiEu2jtExeVhH33vqWyRDR9ulwF/Vr/laea3k9fZ7R5Iff9E2/a/yGsneH/2eWkZG5XuV9ebNgJBsyY+4ZFvb3mVC1Kue3CGX55TKYLgCPUSIeSEm2YaUWKxJPOypNDlnV66cuC3D+BLzmWSdnJyUA0mwkHj/+Lg0DI/KwETsoET98Ihq/XE196LfU/fYuFTFiSaOqr3YqNdri7NKZEjbr3ZoROsXvV7UhdUmLSNjZvF2NHCPlYNDZv1lNJB7n95jk9YtGcBC9Ry1fDZ39Mg6VRBr2yLC3xv1GFbZUq/EiUm2dK0gKxkuzSiWPza0mOVDt5bsNSRMFPgeYxMHZHh4WMbGxgzpljN4Z+569RE3d0YPShAdvEFNu+9XNUiH3lMQsAB+Xd8sH80vN6tAoiGvd0A+XVQp/1PT6B0JxlPaYa7Rsv7Z2ukdmQ3WVH5TB0dez4HAQWDt5erGNrkyt1QqBqIPBHVDo3JDcbV8u6LO5FnuYPB7a3qRrFq3S5731G4TUGNdKUKQ6bTt2eYl3ewldEWiko3m/WVdkzx7w26zbIhR9VUpeXLGjhypjPGQXCjHTKcb0M45pGQbGhoyMqEj63IEnera/MhLnT+org/UWhzJ3N8nL9qSKSdvy4zqR5YNDMoFqQVyzObIms5oQ4yZU1uzU96VVWI0YTTgt2HKf0X9vGhaq0q1lX3xFAskCLVDw+bVHZaE/aK2Mapm/ktThxy1MU0uTCuQ0iTwF+u1f75J2/tZG1LMqpyf7N0nd+ozxOf9qvr7l2QUyeHrU+S92SVSo22wFIhKtgYdKfDRTtmeZV5oHNRR81t7as1I8YvaJqO2o4HHR8fFFLPikm1ocFAm9Fg0s3JUj2PqLDaylDivT82XVY9tlatyy6Q6wATkrWk0Gi92Ek0k0BF0F4+3dZp5sufoKIvmCjJL0USfLaow1ztLzfR/RNFajSOj5q3tVf/aajpNUFAFc5TIJkSjXnfXNZt34vzYpBqS5WDPWL/LdLyBACuFbLepdlz1xHZ5ydZMHRBavDPLF5CNwe1o7Z8FfQNmQDKiNzOifbVOz1+TVy7P1ed2t/bfpUBUsrFHBqr4au109qVNzMrjtqSbB489HwRukI4FOaOSTQWzcmRkxJDOD/yJbyqxy3VEjeV7HGqw2v41u/PNqy2E23n9xY9m7fhvU3MFOV7b4qaSKhM1dIGG+nJZjbxQO/X7s0uNv1sZQNwtaqpekJYvr9LzF6UVmvWSQeCNgJfvyNaRW+u2O08tjmbvzDQwVa9Rrfxarf/pajJhvvr9RZ4jVsqLlUDvUU16imrBjJ7ZxC3sG5S36P29eleeedb/pp108Z7C/OCSjf4ThJ9W7zNWxLfUNF4KBJKNhr2tbK8cpqPkb9TMsegcHZcPqLZjMpbFs3642gyyDU1OywjkUpIZGfY+vb8nxmf6NIxEGzq6jUl33762OfmI8wWa+rLMYvmg3h/THG/Ujo2N78c6rdfLtJPeXdssnyqsMGsY0fwuGJTepOT5ZGGl8bFeqp37XvV5R33WAAuPz1Wi/UrbGNMHItVop3HBs8BX45Wb+9WffEdmkWkX/yLlDDVtT1dCsuLkq2pqspcJ20m4KOsfNPmv1AF0g2q4U5WUaGm/lfIrJfMrND+kZtsGXAfKX85wyYYJ7wdWxA3FlfICVSCrG4MXEiw0AsmWo2YK5tSp+vD+pKZJuo5+yPbO/cb5PkxNIyaabQRtTB8W0TIIxk3xSceCfFYmR0dlUjXZTBmWCSUhfx/Q88o6U55FvpoDf1KyYdJw/YXE9q79xt/5sWo3OvIn9P5er1rC9Vd61LS9TTXWmTtzpUQ77hNt3XKSmtl+M+seJc9J6s892tJpOsFb0wvlqryyGRHHdv37nUpuNAwBFybsuf69vklu5tfO3JltBj8GMT5fmZIrO7S+FhzHR3mpXhOiY2ZaIjFwWfylud24Bb+ubzLXv1x9t4u0bm6UDj/7w6rJ8NXw09fqPaJV76iq91IsT9DOb9YBDjP6B3rfDyih/qwWAab1/6rZ+BG9p5P13vF5eY5LgUCysY3ac9TfeKbKydoBMEsQIjqYRvgEL9icIbu8Ed2SjIcO8XDCf7+vRb5RUWOiY99S+XZppXy7pCKq3F68x3x+t3yv3K6j87d11P/x3gbj7xARxZz5eMEe+bI21u2VtabcuQr1YCqDd8kYsUc8n4b//1PLPVNHcMLEgNGd111+7ZhsRO9erSbmdarR+pUgCNro40pM22H5vFY10fl6vGdswvh4t+s1T9G2y3R8LXbNok2/45k0kOfErVnyHvWjrOmM2Yd/AYn+ocQFjyhhqNf3nc5fo+biZVnF8m7Ni69LfrT0+/R7hbdZ0KA+F15EPUc1FgMFA+Cv61rMe3REOi2ytI7s9HWLDnDQdK8+yytUE9JRaSPaMKhtF1PoAwwc7ppRyPY29WefoX32cPXLjlENhpbDCjPzxOp/Hr05Xf4QZcXOYmAW2Rh9MTOO3Zhm1iQSksaXQX6qoycj6BVqaj1fz39PH3j72JjRYtZ8JLqFufJlJc1bdNR8a0ahXKxyye4cuSQlO4ZEzr99V7ZcrOR6s2rWN2t+nPiLMgpMJI4lW+dpZ+c4I+9cBcLyeYw2+glq2jEvA/Cx8NE+nFsuDfrQQK6e4xi+D10fXvKAj9e8dHgbe7hBTU2itNs8TbOxs9uYhpiFFjt1UKJT/0zb0m5Ld4t2fEy99d5mPpD0YzqYnKDEsuHpYVUz71XNd7F2onJtU0Cw5FIlEsTq8qKXG9p7lJBZ+qyapqKLROEg5b9au8z3nP0D5t5ZJgbRAHu6vHxHlnxVtTXPDuDTMagS+AEEq5jCQGO8RgcQtz2XSugDt+tgbO8fQDb83ucpsRjcflXXZISIOsqDe3yd9qnXa9/6Q8PSEG4W2RhBj1etxajo3oyLHV295kGeoxXP7I3Y8lazYf9joqT29JrRG3lCZU1jq6xRbZeIrN3XLBtb2mVne5d8o6xaR/ti+Q9trN+r30NZ69UXoZPOV9CYjNR8EsXDfyGUTxjedkTu4yYlDIQgUENb/LtqWYIZRLYsWBxNWXd5Ea4f6KB0qn7/l9bTokPzXpZVZMxG5r8oiwfPyv5Op43x7ygLrTWpFIcMJyqJIADWgwXBozO0/TepWU898dPQnMUeIUFad58xJW/3NCd+KCYk92jRpQPltQVo4XwTDkcjvkPr+C7Vkm5Ah0l+3rt7Uk3KdQHtudhCHyDiyLOzgGxvZKpFNRlBLD/svOdRSsY3aLqgSPNCYwbZqDodDDPxx6rB/OBhjOsNMpFLlI05uHuUANwIDx2yQToCIrPmb5j8xS+LJ2MRaevrl1/uqZG71BR9UK8RFKKeL9DeBHremVkkTfpgMJnOVT8ME8rFA9rBIM6vaptNRz5H06Cx3IACGokgCT4saTC5MGdcEtEp/ltHVwIr+IZEeiHH3TrquqDDXJ5bKm/X/NTrJzoYQBCrNS3W6CDEIIAfRae5UDvPVaqVXf+MoNK7VSuiGYv7BuUzOlC8TklVPTg9UPA8eesA1+BRJfqO7v1Gq2Gx2EEnWUDb2QAJZnIQGCRpE7aheMzT+IuJGWTDp8Dhf6GaPFu9B0yT81AwFSGSJRXq+XBv0jNLtRvpOB5N/KH/IBlWGdV0zUq031bVyXWqDXa0tEVIqGUcqtUn3APzUAQxGCzYkZiNd9DILtgcFR8KjYQJ/RL1qdarFvTXgi3Dcc4/pR36fCVeUGiZYA/Rwq/tqTMRT6KLqb4oJqRE85ysHZ56YYaz0oM5TxeE+ZmSwTynXgRWCGT563WHmpKYuJ8tqjKBkBsCoqsEQV6jaT5dWGnM2FeptYL2SDZYsqHZor1wCwnxpYlDLMVb8DPIRqiYuRoeIKYOBGK0hGTWTMScQQivflH9DnyaNDUZceb9BHMlUbIx/1al5T1c2ygD+l1GR6bOMy83Pq71OgSjLsukiLIRFDlSBw1MOH9nZXT/UfU+ee5Tu9VszjKdv8dxyi3YaBUT5gh1zt+sg882NbP9gOBMlJ+txH72hpRIVMzRfhaYR8yVvVo7PX4SUwauJrUgcPIC9R9P0oERsrBcyY/Unj4lf54ctX63mcqwfpgLniWanXY4wpuA35ck6yFdQDY0/JGbUk2Qi+8MJAjaP2t/n9yq94nVhlUWby3qQmCWz2bhEi2QPGoq0hkR/g5K40oiZLMC6cY0PfNw/nODg4Oq6EYPmnBosevYb3/NLmNC7tWHEgQe3FGb0s0yoO+opsCX8oPO+V71c1Y9usmsq+wLMHkxq/+ojjnEfoY+8GirRRjkmBBftWaHMe9Ko5hEu9UnIxBDOl5EDQIkJYy/6tHNJsxfF0BI6oUfdqzeIxG7P6lvnYyoVfP4/JR80x4X6YDH/UIqhCDbObtyzOB1gQ46TMksBQLJhpZixAsijRXOM7fGA42XFpkL2RAIF3QcgXBouYN5k8D6K9jvsbYewM5njgaNtDvKekNAGccpkdypAj8Io+M3XawaMppfAQjFEy39ZEGlIV8QWGCA/4jvF424AF+Ret3pTBX40aXWAlobP3ApF+oeDJp1wLu+sMJMbZytFgv3YgVTmmVuTPYv1TuZYAbZIBkEiqbNDkbmSrZExCXdfEAQ4ofVDWZ5UjRAZbQb60Hd6JcfrCIhWloW40cw0CL31rfI4+qcE1SKhjbV3HfVNBntFStQQbAFMgWZthYER36n9cqMsSiAa7ANOi/pRiP3cgethCVGuxq3R9vEuj8IASMG2KXEDLKhpRaCaMhCkA2xhLOgQ3M9Gj6RpuWe46VjEHIjfUEgDQ8zXlkEmkgbD1wvBrcNKCfIn3NBGdQr3jVtmvg1CzFfrDiylatmeX9OiZl8j/WiZYgQi40VRzZWhbBa4/PFVUlrEoVYmUh6spl345iH81DUNyCnbc+SW0uqZ62Mx7dzZTlu00CdYtUTM3lkfFyGx8amZCyG/7eSMK5tMezcO+0woceSBUlNNqYGugcGpLyn16zOZ4U8kTleafl4/h7ztjILcQv7B6VJ046rBkQLWmHObrkBctl3/ay4Ux10rkGtd792NivD2r5PB4z67ntAv0PAZEFSk+3A6IgUd3bJR7OK5A27840w98QkNG8jsyKfVQXn78yRn1fVyYERrYNqQkxPhD1Rlhsg24AOILaOCPfKcQDZhnxtGy94czBgK0OmIvjhDxZgs106n1s698eMqC4EIBsEs/fNlFOsaO1yQ1KTbVLJVtHVI7cW7pGrc0vNG8W8WsL+GqwOYVnUR/LL5MrsEvlTXaNMqJZw5++WK9kswayg6ZaKbMxLsdbzedqm/HgjbctrK+/NLo26qdBCISRbgrIQZIM4/doxOweHTOSxV6+zq6vXvO7/+aIqqR0ekYHJCenW431KNLSamz8kW3ywtQIvY7J2kpUqnymsMJ8/29sYc4OihUBItgRlIQMk406ApLBvQMmWKTeXVM8I/U8osfydOCRbciEkW4KyUGSjYxJEsOClz5cp2Xjx1Q39Q6z5ks1GCNmcKNauYLHglsFntDIOBdnMtVRIi8ynvjOg+W2ZCN8PFpRn6zcx6ZUbByHZEpTFIhuvV3yuuNIsUepXB950Er0vInr+TswxztmO7MLmgxyUb69lr2dJkwjs9W0Z9toucaeup53JX0/IxnHOj9OWKm7bumSj047qsUEdSAb0GsiIfp8iyhxAeqJ9hNinyxsz4fdECeKHrYepo1e/QS1zSMtkSw3ORSt2rmSz17LCChk+lworjmw0pduohmQDA7P8tSnhuIpLHDq+Jafp+EF5vXPxXvmBUNHK4DjXAZQTt556fkQ7Pc/JbVv2UqEOdFZDCtMpZ7b/gGr5IT0GSeKBFMzdmbKCyuNvRMuks8e6fxekG1Ji9UOyoDrq90Etc8QbJP2YC9kYJCDwdP0jAsmXCiuObH5Y0gTldcUlW6J5rBjNo/foB8f8ac02fir2O9eBaIZsCVzTTzY6HCSKEGO6IwYJi3PZA4WBKBY90GRosFlkCBJNQ6eeOBBdy3Mtzg5p/frj1BGhnpTpLzFRsnGE/PZa9GmEdamx7nuhEZLNE0u2uRLNip9wQUSLJuS1pmo8CdJsRhIhhhWPdEGAaJEJ44B8sUTzBU0wQ2xIxkR8YL4YwiDiKuJEyGau50tniBZngFkMrHiyoTHozIg/r30zHDFmmHayWUTzyoeMVkg3I40K+axJSFl+0qLNBvVzXXO7rG9qk9a+fvOCrM0HOblOEOmoJ5vcUk86XCDZHGGyGT+O10qCzvOM6agEJ1xEiBZMCtJTprl2ABEpk5Uskw47TJvS6TEdA/KwvZ6pJ2X6zlkZGo9oYhCPbMZM9aVZLkQDK55sPAAIEqSxODaLQF4aS4JJrTtluLBlIhDALRfScNx+tzKmdaTjsUD6+vw9Ut43KAc0Lde15ZOP/P56co2pAAllaxq3bS156HgRf1XrSHn6H99tHrfDW3JM3ZmmM6aXjxT0CcpATJkq9jvXdPsLf+M3Wpg0aMmJ6c6PkIZzpHTLjHZvHINwYxxziOSSLSrRtMype1xirHiyWQRpLY5ZuKThE6L5SRYErj0jn363Wsq91riWjwn4odwyeWdWqRQ7Oy27gFD+elI3jgO0kdsheV6m03nno4EO7mok24kt/FqD8/SHWPEUCIL2tAS1nduC826ZiHs+CNTTr10pPxrZuAbPiYXJ/b5rUf/lQjQQks2Dn2ycs5omlkAut0w0I3k5514Pk5HVLtdkFcuHVKJtizAfsrmkiQbtjybKZzukPx8ayD0XIVr8rjqsRHA7uTElyadiCO4dtxKvTM6OYv76NGwQ2TA/uYYhmoqb3hJxOSEkm4KObMuy5+jglBtXNJ273pIyrFZ0TVdLtk9kFspVGYVS2L2fC8/SnnMhG8+KToVPkggiWiPSKW1eoxn03NDYNGk4FxTlCwLzfoOGcNPPmp9pMm3qI4DRNAmUSxp/ZJX6jHINh2z4fLTFbKJFtkBI7A4WD09rshE8AXyaY77z8xFLNuASbopsWYVydXqh5Ld3aqWUlHrtlqEReaK9W3Z098oBOpCvHrHIxt+JaCDA3JmZd/LyIxDQkM0hDOXOZb8OIpszTEnNSz3NJLh+t5IogbmfWfXUY36yIUH9FbLFMn+XCiHZFFNk8wnp5yq8HmPJZsF33qXrH3DI1tGlJ7Teenx7W6e8LbNYbiypNuaXfwu/Q0U2/LqoZNO/7bPnc25k0zweCci7mGRDgvpsIhp0sRGSTYF/5ZqCSMJmZIDYcl0QeRwaHpGPZxfLVS7ZVLa3dsjF6UVm63e8lrmQDVMQsy0R4PO4Jhd5IcDBkM2Yi0YrziZbJBI53Qf8azijIWJGzsyLuTvLjFSJTHFMX98Kg0iig9BiIfTZPNCh7Xk+gwhzsKDD8Csyl2cUSYFDtp3N7XJpar7cVLpXUyVONgTzLbEfi4x0VtdnoxwL1+/inFkC5p2LhUhwYrqjU6aNELI0yh43ouUnQoAgDUy+WNFId7CwwrHlRLgFIxs3SnlWiNqxj/+hFjqm+4pNNEzqQyKtm5djFuPa6e15Pt1zMRHvYZrz02kg2wdyyiSvs1tNyGEl2+gU2b5gyKZ1ceqIMEc3dR39JHxu25WIHKN7PLPJaG+9J0w+8tkJZQs6Ms/MbrwLgeNNJ4DRCTXBvTLJS+d3MTw5sx/E6/wMKmaPEb2+m2/qnHetiExHHFHukM/tg/RltH7sKy4eFoRs3LT/xpe7ZjMP0qkjafG1OE5H5oHNED02TkfTtFPpzJkI+ItJbFaNUC7p6RjsrvxBJVtuANnmo9lcYUkUqSJ19P7pNZlD62cVh5OWvynH1phPyGLT8ImmM0Q2551/WiakiUyCT2sa8sSbZzOixyLmq/NPvxuNpu1hNawViA+ZXM1m6++S29yDLy/alLceKH+pccjJxr7/bI3Nzy893t5l5AmVtY2tstb89ppK46GVdU2tkd9siyo9sq6lXdbsa56ZT4+56dZoOTaN+Z040qisVzJsaO+ekvXqY601ad10rVPl8Xtv69s6TVmmPE2zgfSa7hIl1RXqs+URjTRm5Khsa26Tt6TkyvtySmWjthXXtHU0ZXN/etzch+Zbo2XTprOkrUuebO2UtSrrNM06/VzT0iFP6Kf5nTxf+nX2t+5MnfndM1867+8n9fhUmSpPaplPahvY89Oi5/XTlsnf1MefjmtQ5hqnzDUtlKtpSe9Ly28R0O5rNR115Phj+rmls0eafAMtVGegd/uxGTSUsEtNt0NONm6IvRv5QQd+jI+fSWI/kFdsTpMzN6UGCMfnL2epnKFls6NWVNmWKaduTpczN8683qlb0mekOXFrhrxcyzrLrZ+Xh+tM5TXH7LmIkMeUty1LTtmS4ZwnT+T8K/T7cet2yvtS8iTHkE3NX9Wu/6pvktP1uoc/lSYvI+9Uvoi8Yose17pRRz5P355l2nS25MjLtc2RM7xPI/ack5bfYZvRRir87sFp2zSvk25K3DI1TaRcyoyUSx5+iok6umWepHL69szpcox4dbHlzSqTz0jf4UVgW+Yp2/T5ePfOtV6r7fg758cdLdC6mMl+whE0WUoccrJhdrCHPr/xdV9Dq/nFSn7A4qHGNnloX0RW1zbK/dX1cv/eBkf2zV9qVLT8aLJar3+/PpQ/+6+px/xpqe/q2iatn1uvyN9/9mQqvz2n5T6oZfHjiZTxAOXUadnO9R7UOt6nn2/flSVXphdInhMg2aiak53BLsss0fZpldVenimp1es0tETuQz/vQzTdlGg78/tsCN/t3+a7alybju/363eeB/fpv/fV1LtRj5NWy5wq38s7VaYj5pimNffslDWjzKZIu7r5ZuS337262u/mWThl3adtfF+Dip77g7YBu3yxA3YQMC+NhvPMStOvl5hwh5xsfSqu4x0M1X+aZkI7GpO9BATG1X+Zj5B/Eg0RD2rrj6r/Q3p7TY5FwwHVOGNOepsHcY+Za0e7X20L5tdIp46l8cU+mV0oH7ahf62/qN+3u7tX3p5RLDd7AZJJ3zXYFUydDnOOT3wb2tjKhHeKDuYe98tc5s7QDvhfQeW4gr81FxCwCCrHCtd0/TAXTJ/gf9m04zHeoQNm+kHNR/q0ESUbEm995kLhkJDN3gx2MQ80WmPNgl6PBmQzHjqiEe/lykRleHBQxtAQ8aB1Miv4HZnqwEEISB8kEueBsyLEpFNflumEa3NL5fLMYina32fICPjRQubZ2DfFwCnfiOZ1QQeHDFZcuMf9Mjda0ATB5bgyV5AlqBwrMQMZblqvDeLVgL5InyQgg0D2RCfXDzUOimykRZORjxua7z3QwEQGiSr6I4bxJNFo5HIAtMSX5Qf6ShzzB802PakdYqViXmSzmoz0qPNDpZQJb7ukS4R4yUQ2RllC/x+AbM6qf37b7aK04N+8DrFyMCey2XPWZkaNLwQgHXNXiCWUn2RWVgLZ0rr75FL12abMyBArEnHJZrUYfxtzkdnFRYTVdJZYK5Fs/Nj67+pb5NGWDu9IiJWIqGSzn3YJD5psqeD6dO4axpVCthBPD8TUbBBsOSxzccEaP5d0IdlCJAsCycZk4Pgim4tzBaRLRs12VW6ZvCerRIpDsj3tMItshzK6uNBwo5fJAMj2sfw9hnClIdmedphBNnTZ8tZns4GZu9xM3Wiglo+3dpmFuYv9c0shlh4zyBZi4WGth2Qb1EIcPEKyhQixSAjJlgCqB4fl7rom2da536zJC8Jfm9vNqnX3BxjjoUP9TfKsae/yjojsGx6VOyrr5et7alVq5GvlNebv71TWyR/3ter55PBPQ8xGSLYEUNg/IO/MLpZr8/cErpyvVwJcksHaxiqzyjxR7B0alk8UVsgdVfXekcii5KM3pcmb0grko3q9jxXskWtVrsgtlXNT8uS6gopw2iBJEZItAfSptvpmRa2csj1bygO2Def9qlem5MrvG1q8I4lhQImZruRypwG2du03ZPtRdYMU9A0YYnGedGi44zdnyJ1VDV7qEMmEkGwJ4qmObjltR7bcU9886xWN61TzvC+nZOpFxv3j45LXO2DWPEKSNCv6PVWF8wAtmNfbLxXOGwCQ7YQtGfJIS7t3ZBrto2NyQWq+XJNfbqYRQiQXQrIliBo1+S7PKZWr88ql1/HLMAXPVwJ8Q7WONSCLVCPdVFwlV+SUmTm1qz3h+4e0DDQWwBfkPFrTArK9RMn2z9ZO78g0tnf1mq0C+BnjpXonK8T8EZItQbA+9K7aJtVuWWraTWui36qmuyC1QB53yFE7NCK/qWuWH6gv9kM1BzEJEb7fqVKj5wEa7VL19W7x3tAGO7t75Rg1I2/TY39v6TTlPtnWLQ81t5tlXpirjwUQMcTyR0i2OSBzf7+ctTPHEIzVbCgXNBZBi1rVcBboHMy8aGJ1EmR7R2axfKlsmmwESJ61YbccvyldfcQsedm2LHmOfl+1PsW8YPpkW5eW4SUOkVQIyTYHtIyMyfVFFXJtQbl0jI1LzeCIvHJXrtxV0+SliIANjx5u7pB7G1rl947w/Z76VmnU8yCIbNvVjHzB5nT5nmpA/L2dajreqlruDCX5z/buW9K3L0IcHEKyzQH4SX9ubJVzd+VInvpd99a3yGVKlh1KEBcZPf1msfHZmu5cJeN5nvD9TCUN2gsEkQ2f7cXqs7EjlV2GxqqTm0ur5WTVdOw2FSq25ERItjmiYnDYbDvHJPe7sorlK+U10uppKouhiUnzQuheTesXgiKcB3HJ5tBqj6Z9Y2q+XKj+IZHOEMmHkGxzBJHIL6lZ95b0QjlG/ap/tnYZ320+iARIiuUWh2xblGwvVDNytZIN/87Fb1STYmJ+tbw2jEYmIUKyzRHsu8J22Ecr0V6ZkidlSpj5gglySOvuqrWps0eO3JhmlnH5ycZSMKYejtucIf8It1BIOoRkmwdYUbKmrcsEMPCn5gs2DN3V3Ts17waYuF7b3mWWgAXpLibOH23pjLoTcIjli5BsIUIsEkKyhQixSAjJFiLEIiEkW4gQi4SQbCFCLBJCsoUIsUgIyRYixCIhJFuIEIsCkf8H58yal8y8WAwAAAAASUVORK5CYII=)
PhysicsGrade-9
Physics
Identify the potential energy across the charges shown.
![](data:image/png;base64,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)
Identify the potential energy across the charges shown.
![](data:image/png;base64,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)
PhysicsGrade-9
Physics
At the mid-point between two equal but opposite charges.
At the mid-point between two equal but opposite charges.
PhysicsGrade-9
Physics
A charge is placed at a point. As the distance of observation from the charge increases, the potential energy across the charge
A charge is placed at a point. As the distance of observation from the charge increases, the potential energy across the charge
PhysicsGrade-9
Physics
What is the direction of the current in the following circuit?
![](data:image/png;base64,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)
What is the direction of the current in the following circuit?
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAIoAAABVCAYAAACW73yeAAAKCUlEQVR4nO3de0wTWx4H8O+8Om0tb5FosUp8JEh8rQoGnxevRhJNVOKzm1USo9loooma6B+K6yrBP+QvjYmJj5j4iDH+4zW4Yg2XaPVqwyLcRK3abXyiqVCqbaHTmdk/duHCpdKBlnZGzue/ZoYzP+iXmXPaM2coWZZlEEQUdLILSJaKigqMHTsWT58+TXYpmjBsg0LTNBiGAUVRyS5FE4ZtUIiBIUEhFGGTXYCaCIKAjo4OdPXvdTodeJ4nlyeQoPTidrtx6tQpeDweiKKIpUuXwmq1guf5ZJeWdCQoPXg8Hly5cgWfP38GAHAchw0bNiS5KnUgfZQeaJqGXq/vfq3T6chl5/+GbVAiBYCiKND0H38SMnz+w7ANCstGv+oyDAOO4xJQjfrF3EeRZRlOpxMtLS3xqGfI0TQNo9EIp9MJhmF6nUH+7N27d6irq4PBYIAgCAmsMj7S0tIwefJkGI3GmNuKOSjBYBCHDh1Ca2sr8vLyIEkS1Pz1EUVR4HkeDocDDMOAYZjv7vvy5UtcvnwZLMsiHA4nsMrY0DQNv9+PlpYWVFVVobCwMOY24xIUnuexZ88eLFy4EKIoqjooAGAwGFBRUYErV670G4B58+ahqqoKRqNRU0FhGAZfvnzB4cOH8fXr17i0GZfhsV6vR2ZmZlxOcYnSVWt/oeY4DmlpaZrsp4iiCKPRGLfOeFw6s5IkIRQKxaOphFFy5hNFUVNnkp7C4TBEUVRXUH4Usiz3CoZWQzIUSFD+pGfntr+O7nBDPsLvIS8vD8ePH4fP54MkSZg2bRp0Ol2yy1IFEpQeRo0ahfXr1ye7DFUilx5CkWEbFFmWIUlSssvQjGEblFAoBL/fD1EUk12KJgzboOTn56O0tBSpqanJLkUThm1ntqysDCtWrIDJZEp2KZowbINiNBo19ZVDsg3bSw8xMCQohCIkKIQicQtKfzPFCO2L+d01GAxgWVaTczYI5WIa9fj9frhcLrjdbtTW1kIURaSnpyMjIwM5OTnxqpFQgUEFJRAIoL6+HjabDW63G4FAAA8fPkRzczMEQYDRaMTcuXNRWlqKvLy8eNdMJMGAg/L27VucPHkSDocD06ZNg9VqRUFBAUaMGAG/349Pnz7h0aNHqK2txc2bN7Ft2zasXr16KGonEmhAQXn16hUOHToEmqZRWVmJoqKiPvtMmjQJ8+fPR3l5OU6ePIljx44hEAjAarXGrWgi8RQHpbW1FUePHoXBYEBVVRWys7P73T8rKwsVFRUwm82orq7GiBEjsGrVqpgLJpJDUVBkWcaFCxfQ1taGM2fO9AlJ+2c3XO+8ME8qwKiU3qOfrVu3oqWlBWfPnsXs2bORm5sbv+qJhFE0PH779i1u376N8vLyCKMZCb9c+Af+un4Dzv/SgEjz2nfv3g29Xo+amhrytb5GKQrKvXv3kJGRgZKSkj7bgh+ewvG7B6NzR+KJ/Vd4O/vOXDeZTFiwYAHq6+vR1tYWe9VEwkUNiizLaGxsREFBAVJSUvpsb/y1Fu6wBdt2/h3im0bYX3yJ2E5hYSHa29vx8ePH2KsmEi5qUARBgM/ng9ls7nszkRyC/cm/8XuzA/+6dw/Pnb+hxvYQkSYY5uXlQa/Xo7W1NU6lE4kUNSihUAjhcLjXAjNdfP/5Dfeb3mPZqnVYt2YdNpbMgP3mRbxs7eyzr8FgAEVR6Ozsu41Qv6ijHr1eD5Zl4fP5+mxr84UxtWQV1lr/hqnjRuIvY0wQrt1H0B8EMnuve9bW1obOzs6IgSPUL2pQWJZFTk4OXC4XJEnq9S3xuBk/4ciMn7pfZ+fPwz8r5kVs59WrVxBFMernL4Q6KRr1FBcX48WLF/B4PIM+UH19PcxmM8xm86DbIJJHcVBomsb169cHdRCXywWHw4Fly5ZFHDkR6qcoKFlZWVi7di0uXboEh8MxoAMEg0FUV1fDbDZjyZIlZPE8jVI8camsrAw///wzDhw4gCdPnij6Gb/fj8rKSrx+/Ro7duxAWlraoAslkktxUPR6Pfbu3YvCwkLs378f586dg9frjbgYjSAIePz4MXbt2oWmpiYcPnwY06dPj2vhRGINaJpBSkoKDh48iKtXr+LatWu4desWZs6ciaKiIqSmpuLr16/d/RG3243p06dj//79mDhx4lDVTyTIgCcu6fV6bNmyBSUlJbDZbLh//z4uXbqEMWPGIDs7GxzHYfLkydi8eTPmzJlD1hf5QQx6zqzFYkF5eTlWrlyJXbt2Yd26dVi8eDF0Oh0MBkM8ayRUIOZbSjmOg8lkwujRo0ln9QcW8+0aXasPam1VSGJgyF1bhCIkKIQiJCiEIiQohCIkKIQiJCiEIiQohCIkKIQiJCiEIiQohCIkKIQiJCiEIppfkNjpdKKurg7BYFC1Cw5KkgSe51FcXIypU6dqct6wpoMiSRJsNhtOnz6NoqIicBynuiekdoXC4XDA6/ViypQpih7OrTbaq7gHURTh8/kwe/ZsVFZWgqIo1QblxIkT+PbtG8LhMAlKMjAMg9TUVNXfgZiSkqLpOTsxB0WWZVAUFZfpj16vFzabDV6vF8XFxcjPz+93f47jwPM8BEGI+dhDLRQKgef5qPdei6IIu92O58+fw2KxYNGiRYO6X9toNIJl2bidYWMOCkVRaG9vh9PphMlkGtRTtWiahiiKqK6uxsWLFyEIAoqLi3HkyBHk5uZ+t01ZltHS0qLaTmxPNE3j06dPaGpqgk6ni/gGMgyDuro6HDt2DG/evEFmZiZ27tyJTZs2QZZlxW86RVH49u0bPB6PeoJiMpmQk5ODGzduwG63Q5KkARdnNBrR3NyMu3fvdofCbrdj3759WLBgAURR7BOWrnA0NDRg7ty5sf4aQ45lWdTX1yMYDEKn0/VZoozjOAQCAdTU1OD9+/cA/rfA4vHjx+FyuZCZman4zEnTNDo6OiDLMkaOHBmf+mNtgOd57Nu3Dx8+fIAkSQMe+lEUBY7jkJqaijt37vTaNm7cOGzcuBEURUUMSjgcBsMwmniQtSiKmDVrFqxWK3ie7/P7cBwHj8cDu93eHRQA0Ol0WL16NXJzcxWvf9f1j5qenh63BaHj0pm1WCywWCwxtTF+/Hjk5OR0r5jAsiyWL18e9Q7DxsZGPHv2LKZjJ4IkSZgwYQIWLlzY736yLKOhoaH79dixY7FmzZqhLi8q1Yx6srKysH379gH9jCAICAQCQ1RR/AWDQXR0dPTbOS0tLUVpaWkCq1JG/b3AKCiK0sQnnVqp83s0H5Su4bnaxXOomgyqufQMRtfIx+Fw4Pz58xE7vclG0zRYlsWDBw8wc+ZMTQzlI9F0UBiGwaxZs9Dc3IwHDx6ApmlV/td2DVMLCws1+wAsSlbjX3YAZFnuvq1VrZcgWZZB0zQ4jlNtjdFoPihEYmjzgkkkHAkKoQgJCqHIfwETP3h6qn+edgAAAABJRU5ErkJggg==)
PhysicsGrade-9
Physics
Identify the correct circuit diagram
- If the cells in a battery are connected with opposite polarity(-++- or +--+) then the voltages try to cancel each other.
Identify the correct circuit diagram
PhysicsGrade-9
- If the cells in a battery are connected with opposite polarity(-++- or +--+) then the voltages try to cancel each other.
Physics
Two positive charges are equal. Which has less electric potential energy?
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)
Two positive charges are equal. Which has less electric potential energy?
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)
PhysicsGrade-9
Physics
The potential difference across points A and B in terms of Va and Vb , Vba is
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAANsAAABjCAYAAAASGnVYAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AACNeSURBVHhe7Z0HnCVFncfXiJIFFRFJItGEARRFAXMinQoq4pkABeTUOxMGxPjxTjlMiHoiCwgqisAmNofZyTnvhJ20k+NOzvu//7de10xNT78wszvhDf3bz3/fvO6q6urq+tU/VHW9VRIiRIhFQUi2ECEWCSHZQoRYJIRkCxFikRCSLUSIRUJSkO3vLZ3yzYo6ye8d8I4kPx5t6ZAvl+6VW0qq5abiKvlCybR8paxGfl7TKLu7e73UIVYCkoJs1xdWyqr1KfJgU5t3JPnxiYI9surxbXLspnQ5b1eunLkzR87y5KRtWfL8janyprQCebytS4YnJr1cIZIZSUG2pzq65a7aRinrH/KOJD8+V1Qlhz2VKt+trJfMnj5JUS2GJuPzsdZO+ZJqvefr+del5smegZVz309nJAXZxg4ckOHJSZnQz5WCzxZVylGb0uRvzR3ekZkYnjwgV+aUyTM3pMja9m7vaIhkRpL4bB3yjYraFeWzQbYjlWyPRCEbhuPNJXvlWRt2yyN6/yGSH0lBthuLq+WIjWny1xXU6SDbEUq2BxrbBH2N1kbGVfonJiS3b0Bem5JntN/unjBQshKQHGQrWXlk+1xxlTxXtdaN+vk3va/7lXSrm9rkAZUfVTfIRekFcuzmdLm5tFpaR8e8XCGSGUlBti8o2Y7elG465UrBjSVV8ox1u+RoHURO3JopJ2zNkOOUXIdvTDVyXkqu3FnVIC1KtJXjqT69EZJtiYBmIxr5Rb03oo8PN7fLdyrr5LQd2fKiLRny2/pm6Ruf8FKHWAkIybZEsAGSB5vazXe0F+Qi8nj2zhx5Q2q+bO3cb86FWBkIybZEsGR72BeNhHRoNSbxL0wrlL2Dw5ETIZIeIdmWCJZsD3mazUXn2Jh8JL/cEO7re2qlNzQnVwRCsi0RYpENpPX0mWVbx6n/tqWrxzsaIpmRFGS7rqBCVq3dZcLiKwUfzVPNtXan/N++Vu/ITEyqPXlHZYOsWrNTLkgrWFFL1Z6uiEu2jtExeVhH33vqWyRDR9ulwF/Vr/laea3k9fZ7R5Iff9E2/a/yGsneH/2eWkZG5XuV9ebNgJBsyY+4ZFvb3mVC1Kue3CGX55TKYLgCPUSIeSEm2YaUWKxJPOypNDlnV66cuC3D+BLzmWSdnJyUA0mwkHj/+Lg0DI/KwETsoET98Ihq/XE196LfU/fYuFTFiSaOqr3YqNdri7NKZEjbr3ZoROsXvV7UhdUmLSNjZvF2NHCPlYNDZv1lNJB7n95jk9YtGcBC9Ry1fDZ39Mg6VRBr2yLC3xv1GFbZUq/EiUm2dK0gKxkuzSiWPza0mOVDt5bsNSRMFPgeYxMHZHh4WMbGxgzpljN4Z+569RE3d0YPShAdvEFNu+9XNUiH3lMQsAB+Xd8sH80vN6tAoiGvd0A+XVQp/1PT6B0JxlPaYa7Rsv7Z2ukdmQ3WVH5TB0dez4HAQWDt5erGNrkyt1QqBqIPBHVDo3JDcbV8u6LO5FnuYPB7a3qRrFq3S5731G4TUGNdKUKQ6bTt2eYl3ewldEWiko3m/WVdkzx7w26zbIhR9VUpeXLGjhypjPGQXCjHTKcb0M45pGQbGhoyMqEj63IEnera/MhLnT+org/UWhzJ3N8nL9qSKSdvy4zqR5YNDMoFqQVyzObIms5oQ4yZU1uzU96VVWI0YTTgt2HKf0X9vGhaq0q1lX3xFAskCLVDw+bVHZaE/aK2Mapm/ktThxy1MU0uTCuQ0iTwF+u1f75J2/tZG1LMqpyf7N0nd+ozxOf9qvr7l2QUyeHrU+S92SVSo22wFIhKtgYdKfDRTtmeZV5oHNRR81t7as1I8YvaJqO2o4HHR8fFFLPikm1ocFAm9Fg0s3JUj2PqLDaylDivT82XVY9tlatyy6Q6wATkrWk0Gi92Ek0k0BF0F4+3dZp5sufoKIvmCjJL0USfLaow1ztLzfR/RNFajSOj5q3tVf/aajpNUFAFc5TIJkSjXnfXNZt34vzYpBqS5WDPWL/LdLyBACuFbLepdlz1xHZ5ydZMHRBavDPLF5CNwe1o7Z8FfQNmQDKiNzOifbVOz1+TVy7P1ed2t/bfpUBUsrFHBqr4au109qVNzMrjtqSbB489HwRukI4FOaOSTQWzcmRkxJDOD/yJbyqxy3VEjeV7HGqw2v41u/PNqy2E23n9xY9m7fhvU3MFOV7b4qaSKhM1dIGG+nJZjbxQO/X7s0uNv1sZQNwtaqpekJYvr9LzF6UVmvWSQeCNgJfvyNaRW+u2O08tjmbvzDQwVa9Rrfxarf/pajJhvvr9RZ4jVsqLlUDvUU16imrBjJ7ZxC3sG5S36P29eleeedb/pp108Z7C/OCSjf4ThJ9W7zNWxLfUNF4KBJKNhr2tbK8cpqPkb9TMsegcHZcPqLZjMpbFs3642gyyDU1OywjkUpIZGfY+vb8nxmf6NIxEGzq6jUl33762OfmI8wWa+rLMYvmg3h/THG/Ujo2N78c6rdfLtJPeXdssnyqsMGsY0fwuGJTepOT5ZGGl8bFeqp37XvV5R33WAAuPz1Wi/UrbGNMHItVop3HBs8BX45Wb+9WffEdmkWkX/yLlDDVtT1dCsuLkq2pqspcJ20m4KOsfNPmv1AF0g2q4U5WUaGm/lfIrJfMrND+kZtsGXAfKX85wyYYJ7wdWxA3FlfICVSCrG4MXEiw0AsmWo2YK5tSp+vD+pKZJuo5+yPbO/cb5PkxNIyaabQRtTB8W0TIIxk3xSceCfFYmR0dlUjXZTBmWCSUhfx/Q88o6U55FvpoDf1KyYdJw/YXE9q79xt/5sWo3OvIn9P5er1rC9Vd61LS9TTXWmTtzpUQ77hNt3XKSmtl+M+seJc9J6s892tJpOsFb0wvlqryyGRHHdv37nUpuNAwBFybsuf69vklu5tfO3JltBj8GMT5fmZIrO7S+FhzHR3mpXhOiY2ZaIjFwWfylud24Bb+ubzLXv1x9t4u0bm6UDj/7w6rJ8NXw09fqPaJV76iq91IsT9DOb9YBDjP6B3rfDyih/qwWAab1/6rZ+BG9p5P13vF5eY5LgUCysY3ac9TfeKbKydoBMEsQIjqYRvgEL9icIbu8Ed2SjIcO8XDCf7+vRb5RUWOiY99S+XZppXy7pCKq3F68x3x+t3yv3K6j87d11P/x3gbj7xARxZz5eMEe+bI21u2VtabcuQr1YCqDd8kYsUc8n4b//1PLPVNHcMLEgNGd111+7ZhsRO9erSbmdarR+pUgCNro40pM22H5vFY10fl6vGdswvh4t+s1T9G2y3R8LXbNok2/45k0kOfErVnyHvWjrOmM2Yd/AYn+ocQFjyhhqNf3nc5fo+biZVnF8m7Ni69LfrT0+/R7hbdZ0KA+F15EPUc1FgMFA+Cv61rMe3REOi2ytI7s9HWLDnDQdK8+yytUE9JRaSPaMKhtF1PoAwwc7ppRyPY29WefoX32cPXLjlENhpbDCjPzxOp/Hr05Xf4QZcXOYmAW2Rh9MTOO3Zhm1iQSksaXQX6qoycj6BVqaj1fz39PH3j72JjRYtZ8JLqFufJlJc1bdNR8a0ahXKxyye4cuSQlO4ZEzr99V7ZcrOR6s2rWN2t+nPiLMgpMJI4lW+dpZ+c4I+9cBcLyeYw2+glq2jEvA/Cx8NE+nFsuDfrQQK6e4xi+D10fXvKAj9e8dHgbe7hBTU2itNs8TbOxs9uYhpiFFjt1UKJT/0zb0m5Ld4t2fEy99d5mPpD0YzqYnKDEsuHpYVUz71XNd7F2onJtU0Cw5FIlEsTq8qKXG9p7lJBZ+qyapqKLROEg5b9au8z3nP0D5t5ZJgbRAHu6vHxHlnxVtTXPDuDTMagS+AEEq5jCQGO8RgcQtz2XSugDt+tgbO8fQDb83ucpsRjcflXXZISIOsqDe3yd9qnXa9/6Q8PSEG4W2RhBj1etxajo3oyLHV295kGeoxXP7I3Y8lazYf9joqT29JrRG3lCZU1jq6xRbZeIrN3XLBtb2mVne5d8o6xaR/ti+Q9trN+r30NZ69UXoZPOV9CYjNR8EsXDfyGUTxjedkTu4yYlDIQgUENb/LtqWYIZRLYsWBxNWXd5Ea4f6KB0qn7/l9bTokPzXpZVZMxG5r8oiwfPyv5Op43x7ygLrTWpFIcMJyqJIADWgwXBozO0/TepWU898dPQnMUeIUFad58xJW/3NCd+KCYk92jRpQPltQVo4XwTDkcjvkPr+C7Vkm5Ah0l+3rt7Uk3KdQHtudhCHyDiyLOzgGxvZKpFNRlBLD/svOdRSsY3aLqgSPNCYwbZqDodDDPxx6rB/OBhjOsNMpFLlI05uHuUANwIDx2yQToCIrPmb5j8xS+LJ2MRaevrl1/uqZG71BR9UK8RFKKeL9DeBHremVkkTfpgMJnOVT8ME8rFA9rBIM6vaptNRz5H06Cx3IACGokgCT4saTC5MGdcEtEp/ltHVwIr+IZEeiHH3TrquqDDXJ5bKm/X/NTrJzoYQBCrNS3W6CDEIIAfRae5UDvPVaqVXf+MoNK7VSuiGYv7BuUzOlC8TklVPTg9UPA8eesA1+BRJfqO7v1Gq2Gx2EEnWUDb2QAJZnIQGCRpE7aheMzT+IuJGWTDp8Dhf6GaPFu9B0yT81AwFSGSJRXq+XBv0jNLtRvpOB5N/KH/IBlWGdV0zUq031bVyXWqDXa0tEVIqGUcqtUn3APzUAQxGCzYkZiNd9DILtgcFR8KjYQJ/RL1qdarFvTXgi3Dcc4/pR36fCVeUGiZYA/Rwq/tqTMRT6KLqb4oJqRE85ysHZ56YYaz0oM5TxeE+ZmSwTynXgRWCGT563WHmpKYuJ8tqjKBkBsCoqsEQV6jaT5dWGnM2FeptYL2SDZYsqHZor1wCwnxpYlDLMVb8DPIRqiYuRoeIKYOBGK0hGTWTMScQQivflH9DnyaNDUZceb9BHMlUbIx/1al5T1c2ygD+l1GR6bOMy83Pq71OgSjLsukiLIRFDlSBw1MOH9nZXT/UfU+ee5Tu9VszjKdv8dxyi3YaBUT5gh1zt+sg882NbP9gOBMlJ+txH72hpRIVMzRfhaYR8yVvVo7PX4SUwauJrUgcPIC9R9P0oERsrBcyY/Unj4lf54ctX63mcqwfpgLniWanXY4wpuA35ck6yFdQDY0/JGbUk2Qi+8MJAjaP2t/n9yq94nVhlUWby3qQmCWz2bhEi2QPGoq0hkR/g5K40oiZLMC6cY0PfNw/nODg4Oq6EYPmnBosevYb3/NLmNC7tWHEgQe3FGb0s0yoO+opsCX8oPO+V71c1Y9usmsq+wLMHkxq/+ojjnEfoY+8GirRRjkmBBftWaHMe9Ko5hEu9UnIxBDOl5EDQIkJYy/6tHNJsxfF0BI6oUfdqzeIxG7P6lvnYyoVfP4/JR80x4X6YDH/UIqhCDbObtyzOB1gQ46TMksBQLJhpZixAsijRXOM7fGA42XFpkL2RAIF3QcgXBouYN5k8D6K9jvsbYewM5njgaNtDvKekNAGccpkdypAj8Io+M3XawaMppfAQjFEy39ZEGlIV8QWGCA/4jvF424AF+Ret3pTBX40aXWAlobP3ApF+oeDJp1wLu+sMJMbZytFgv3YgVTmmVuTPYv1TuZYAbZIBkEiqbNDkbmSrZExCXdfEAQ4ofVDWZ5UjRAZbQb60Hd6JcfrCIhWloW40cw0CL31rfI4+qcE1SKhjbV3HfVNBntFStQQbAFMgWZthYER36n9cqMsSiAa7ANOi/pRiP3cgethCVGuxq3R9vEuj8IASMG2KXEDLKhpRaCaMhCkA2xhLOgQ3M9Gj6RpuWe46VjEHIjfUEgDQ8zXlkEmkgbD1wvBrcNKCfIn3NBGdQr3jVtmvg1CzFfrDiylatmeX9OiZl8j/WiZYgQi40VRzZWhbBa4/PFVUlrEoVYmUh6spl345iH81DUNyCnbc+SW0uqZ62Mx7dzZTlu00CdYtUTM3lkfFyGx8amZCyG/7eSMK5tMezcO+0woceSBUlNNqYGugcGpLyn16zOZ4U8kTleafl4/h7ztjILcQv7B6VJ046rBkQLWmHObrkBctl3/ay4Ux10rkGtd792NivD2r5PB4z67ntAv0PAZEFSk+3A6IgUd3bJR7OK5A27840w98QkNG8jsyKfVQXn78yRn1fVyYERrYNqQkxPhD1Rlhsg24AOILaOCPfKcQDZhnxtGy94czBgK0OmIvjhDxZgs106n1s698eMqC4EIBsEs/fNlFOsaO1yQ1KTbVLJVtHVI7cW7pGrc0vNG8W8WsL+GqwOYVnUR/LL5MrsEvlTXaNMqJZw5++WK9kswayg6ZaKbMxLsdbzedqm/HgjbctrK+/NLo26qdBCISRbgrIQZIM4/doxOweHTOSxV6+zq6vXvO7/+aIqqR0ekYHJCenW431KNLSamz8kW3ywtQIvY7J2kpUqnymsMJ8/29sYc4OihUBItgRlIQMk406ApLBvQMmWKTeXVM8I/U8osfydOCRbciEkW4KyUGSjYxJEsOClz5cp2Xjx1Q39Q6z5ks1GCNmcKNauYLHglsFntDIOBdnMtVRIi8ynvjOg+W2ZCN8PFpRn6zcx6ZUbByHZEpTFIhuvV3yuuNIsUepXB950Er0vInr+TswxztmO7MLmgxyUb69lr2dJkwjs9W0Z9toucaeup53JX0/IxnHOj9OWKm7bumSj047qsUEdSAb0GsiIfp8iyhxAeqJ9hNinyxsz4fdECeKHrYepo1e/QS1zSMtkSw3ORSt2rmSz17LCChk+lworjmw0pduohmQDA7P8tSnhuIpLHDq+Jafp+EF5vXPxXvmBUNHK4DjXAZQTt556fkQ7Pc/JbVv2UqEOdFZDCtMpZ7b/gGr5IT0GSeKBFMzdmbKCyuNvRMuks8e6fxekG1Ji9UOyoDrq90Etc8QbJP2YC9kYJCDwdP0jAsmXCiuObH5Y0gTldcUlW6J5rBjNo/foB8f8ac02fir2O9eBaIZsCVzTTzY6HCSKEGO6IwYJi3PZA4WBKBY90GRosFlkCBJNQ6eeOBBdy3Mtzg5p/frj1BGhnpTpLzFRsnGE/PZa9GmEdamx7nuhEZLNE0u2uRLNip9wQUSLJuS1pmo8CdJsRhIhhhWPdEGAaJEJ44B8sUTzBU0wQ2xIxkR8YL4YwiDiKuJEyGau50tniBZngFkMrHiyoTHozIg/r30zHDFmmHayWUTzyoeMVkg3I40K+axJSFl+0qLNBvVzXXO7rG9qk9a+fvOCrM0HOblOEOmoJ5vcUk86XCDZHGGyGT+O10qCzvOM6agEJ1xEiBZMCtJTprl2ABEpk5Uskw47TJvS6TEdA/KwvZ6pJ2X6zlkZGo9oYhCPbMZM9aVZLkQDK55sPAAIEqSxODaLQF4aS4JJrTtluLBlIhDALRfScNx+tzKmdaTjsUD6+vw9Ut43KAc0Lde15ZOP/P56co2pAAllaxq3bS156HgRf1XrSHn6H99tHrfDW3JM3ZmmM6aXjxT0CcpATJkq9jvXdPsLf+M3Wpg0aMmJ6c6PkIZzpHTLjHZvHINwYxxziOSSLSrRtMype1xirHiyWQRpLY5ZuKThE6L5SRYErj0jn363Wsq91riWjwn4odwyeWdWqRQ7Oy27gFD+elI3jgO0kdsheV6m03nno4EO7mok24kt/FqD8/SHWPEUCIL2tAS1nduC826ZiHs+CNTTr10pPxrZuAbPiYXJ/b5rUf/lQjQQks2Dn2ycs5omlkAut0w0I3k5514Pk5HVLtdkFcuHVKJtizAfsrmkiQbtjybKZzukPx8ayD0XIVr8rjqsRHA7uTElyadiCO4dtxKvTM6OYv76NGwQ2TA/uYYhmoqb3hJxOSEkm4KObMuy5+jglBtXNJ273pIyrFZ0TVdLtk9kFspVGYVS2L2fC8/SnnMhG8+KToVPkggiWiPSKW1eoxn03NDYNGk4FxTlCwLzfoOGcNPPmp9pMm3qI4DRNAmUSxp/ZJX6jHINh2z4fLTFbKJFtkBI7A4WD09rshE8AXyaY77z8xFLNuASbopsWYVydXqh5Ld3aqWUlHrtlqEReaK9W3Z098oBOpCvHrHIxt+JaCDA3JmZd/LyIxDQkM0hDOXOZb8OIpszTEnNSz3NJLh+t5IogbmfWfXUY36yIUH9FbLFMn+XCiHZFFNk8wnp5yq8HmPJZsF33qXrH3DI1tGlJ7Teenx7W6e8LbNYbiypNuaXfwu/Q0U2/LqoZNO/7bPnc25k0zweCci7mGRDgvpsIhp0sRGSTYF/5ZqCSMJmZIDYcl0QeRwaHpGPZxfLVS7ZVLa3dsjF6UVm63e8lrmQDVMQsy0R4PO4Jhd5IcDBkM2Yi0YrziZbJBI53Qf8azijIWJGzsyLuTvLjFSJTHFMX98Kg0iig9BiIfTZPNCh7Xk+gwhzsKDD8Csyl2cUSYFDtp3N7XJpar7cVLpXUyVONgTzLbEfi4x0VtdnoxwL1+/inFkC5p2LhUhwYrqjU6aNELI0yh43ouUnQoAgDUy+WNFId7CwwrHlRLgFIxs3SnlWiNqxj/+hFjqm+4pNNEzqQyKtm5djFuPa6e15Pt1zMRHvYZrz02kg2wdyyiSvs1tNyGEl2+gU2b5gyKZ1ceqIMEc3dR39JHxu25WIHKN7PLPJaG+9J0w+8tkJZQs6Ms/MbrwLgeNNJ4DRCTXBvTLJS+d3MTw5sx/E6/wMKmaPEb2+m2/qnHetiExHHFHukM/tg/RltH7sKy4eFoRs3LT/xpe7ZjMP0qkjafG1OE5H5oHNED02TkfTtFPpzJkI+ItJbFaNUC7p6RjsrvxBJVtuANnmo9lcYUkUqSJ19P7pNZlD62cVh5OWvynH1phPyGLT8ImmM0Q2551/WiakiUyCT2sa8sSbZzOixyLmq/NPvxuNpu1hNawViA+ZXM1m6++S29yDLy/alLceKH+pccjJxr7/bI3Nzy893t5l5AmVtY2tstb89ppK46GVdU2tkd9siyo9sq6lXdbsa56ZT4+56dZoOTaN+Z040qisVzJsaO+ekvXqY601ad10rVPl8Xtv69s6TVmmPE2zgfSa7hIl1RXqs+URjTRm5Khsa26Tt6TkyvtySmWjthXXtHU0ZXN/etzch+Zbo2XTprOkrUuebO2UtSrrNM06/VzT0iFP6Kf5nTxf+nX2t+5MnfndM1867+8n9fhUmSpPaplPahvY89Oi5/XTlsnf1MefjmtQ5hqnzDUtlKtpSe9Ly28R0O5rNR115Phj+rmls0eafAMtVGegd/uxGTSUsEtNt0NONm6IvRv5QQd+jI+fSWI/kFdsTpMzN6UGCMfnL2epnKFls6NWVNmWKaduTpczN8683qlb0mekOXFrhrxcyzrLrZ+Xh+tM5TXH7LmIkMeUty1LTtmS4ZwnT+T8K/T7cet2yvtS8iTHkE3NX9Wu/6pvktP1uoc/lSYvI+9Uvoi8Yose17pRRz5P355l2nS25MjLtc2RM7xPI/ack5bfYZvRRir87sFp2zSvk25K3DI1TaRcyoyUSx5+iok6umWepHL69szpcox4dbHlzSqTz0jf4UVgW+Yp2/T5ePfOtV6r7fg758cdLdC6mMl+whE0WUoccrJhdrCHPr/xdV9Dq/nFSn7A4qHGNnloX0RW1zbK/dX1cv/eBkf2zV9qVLT8aLJar3+/PpQ/+6+px/xpqe/q2iatn1uvyN9/9mQqvz2n5T6oZfHjiZTxAOXUadnO9R7UOt6nn2/flSVXphdInhMg2aiak53BLsss0fZpldVenimp1es0tETuQz/vQzTdlGg78/tsCN/t3+a7alybju/363eeB/fpv/fV1LtRj5NWy5wq38s7VaYj5pimNffslDWjzKZIu7r5ZuS337262u/mWThl3adtfF+Dip77g7YBu3yxA3YQMC+NhvPMStOvl5hwh5xsfSqu4x0M1X+aZkI7GpO9BATG1X+Zj5B/Eg0RD2rrj6r/Q3p7TY5FwwHVOGNOepsHcY+Za0e7X20L5tdIp46l8cU+mV0oH7ahf62/qN+3u7tX3p5RLDd7AZJJ3zXYFUydDnOOT3wb2tjKhHeKDuYe98tc5s7QDvhfQeW4gr81FxCwCCrHCtd0/TAXTJ/gf9m04zHeoQNm+kHNR/q0ESUbEm995kLhkJDN3gx2MQ80WmPNgl6PBmQzHjqiEe/lykRleHBQxtAQ8aB1Miv4HZnqwEEISB8kEueBsyLEpFNflumEa3NL5fLMYina32fICPjRQubZ2DfFwCnfiOZ1QQeHDFZcuMf9Mjda0ATB5bgyV5AlqBwrMQMZblqvDeLVgL5InyQgg0D2RCfXDzUOimykRZORjxua7z3QwEQGiSr6I4bxJNFo5HIAtMSX5Qf6ShzzB802PakdYqViXmSzmoz0qPNDpZQJb7ukS4R4yUQ2RllC/x+AbM6qf37b7aK04N+8DrFyMCey2XPWZkaNLwQgHXNXiCWUn2RWVgLZ0rr75FL12abMyBArEnHJZrUYfxtzkdnFRYTVdJZYK5Fs/Nj67+pb5NGWDu9IiJWIqGSzn3YJD5psqeD6dO4axpVCthBPD8TUbBBsOSxzccEaP5d0IdlCJAsCycZk4Pgim4tzBaRLRs12VW6ZvCerRIpDsj3tMItshzK6uNBwo5fJAMj2sfw9hnClIdmedphBNnTZ8tZns4GZu9xM3Wiglo+3dpmFuYv9c0shlh4zyBZi4WGth2Qb1EIcPEKyhQixSAjJlgCqB4fl7rom2da536zJC8Jfm9vNqnX3BxjjoUP9TfKsae/yjojsGx6VOyrr5et7alVq5GvlNebv71TWyR/3ter55PBPQ8xGSLYEUNg/IO/MLpZr8/cErpyvVwJcksHaxiqzyjxR7B0alk8UVsgdVfXekcii5KM3pcmb0grko3q9jxXskWtVrsgtlXNT8uS6gopw2iBJEZItAfSptvpmRa2csj1bygO2Def9qlem5MrvG1q8I4lhQImZruRypwG2du03ZPtRdYMU9A0YYnGedGi44zdnyJ1VDV7qEMmEkGwJ4qmObjltR7bcU9886xWN61TzvC+nZOpFxv3j45LXO2DWPEKSNCv6PVWF8wAtmNfbLxXOGwCQ7YQtGfJIS7t3ZBrto2NyQWq+XJNfbqYRQiQXQrIliBo1+S7PKZWr88ql1/HLMAXPVwJ8Q7WONSCLVCPdVFwlV+SUmTm1qz3h+4e0DDQWwBfkPFrTArK9RMn2z9ZO78g0tnf1mq0C+BnjpXonK8T8EZItQbA+9K7aJtVuWWraTWui36qmuyC1QB53yFE7NCK/qWuWH6gv9kM1BzEJEb7fqVKj5wEa7VL19W7x3tAGO7t75Rg1I2/TY39v6TTlPtnWLQ81t5tlXpirjwUQMcTyR0i2OSBzf7+ctTPHEIzVbCgXNBZBi1rVcBboHMy8aGJ1EmR7R2axfKlsmmwESJ61YbccvyldfcQsedm2LHmOfl+1PsW8YPpkW5eW4SUOkVQIyTYHtIyMyfVFFXJtQbl0jI1LzeCIvHJXrtxV0+SliIANjx5u7pB7G1rl947w/Z76VmnU8yCIbNvVjHzB5nT5nmpA/L2dajreqlruDCX5z/buW9K3L0IcHEKyzQH4SX9ubJVzd+VInvpd99a3yGVKlh1KEBcZPf1msfHZmu5cJeN5nvD9TCUN2gsEkQ2f7cXqs7EjlV2GxqqTm0ur5WTVdOw2FSq25ERItjmiYnDYbDvHJPe7sorlK+U10uppKouhiUnzQuheTesXgiKcB3HJ5tBqj6Z9Y2q+XKj+IZHOEMmHkGxzBJHIL6lZ95b0QjlG/ap/tnYZ320+iARIiuUWh2xblGwvVDNytZIN/87Fb1STYmJ+tbw2jEYmIUKyzRHsu8J22Ecr0V6ZkidlSpj5gglySOvuqrWps0eO3JhmlnH5ycZSMKYejtucIf8It1BIOoRkmwdYUbKmrcsEMPCn5gs2DN3V3Ts17waYuF7b3mWWgAXpLibOH23pjLoTcIjli5BsIUIsEkKyhQixSAjJFiLEIiEkW4gQi4SQbCFCLBJCsoUIsUgIyRYixCIhJFuIEIsCkf8H58yal8y8WAwAAAAASUVORK5CYII=)
The potential difference across points A and B in terms of Va and Vb , Vba is
![](data:image/png;base64,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)
PhysicsGrade-9
Physics
A proton is released from rest at the dot. Afterwards, the proton
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)
A proton is released from rest at the dot. Afterwards, the proton
![](data:image/png;base64,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)
PhysicsGrade-9
Physics
Electric potential is analogous to ___________ because it describes a particle’s potential energy solely as a function of its location.
Electric potential is analogous to ___________ because it describes a particle’s potential energy solely as a function of its location.
PhysicsGrade-9
Physics
Identify the potential energy across the charges shown.
![](data:image/png;base64,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)
Identify the potential energy across the charges shown.
![](data:image/png;base64,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)
PhysicsGrade-9
Physics
Electric potential energy has
Electric potential energy has
PhysicsGrade-9
Physics
The potential energy of a negative point charge _____ in going from B to A.
![](data:image/png;base64,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)
The potential energy of a negative point charge _____ in going from B to A.
![](data:image/png;base64,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)
PhysicsGrade-9
Physics
What can you say about the work done when a +1 C charge is moved from -3V to +3V?
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAIMAAABhCAYAAAD1ERLvAAAQSklEQVR4nO2deVxVdd7H3+fu3HvZFwFxIxdCxRA3MHJX1AwD9zKrZ6xmnqyZmqlpNJ3nKZt8TYuVOWlZZo095mMuUZqFopjigorghiCggoCALMK9l8s9Z/4Ab2iKgHIhOe/X67zgnu37/d3zud/fcn6LIEmShIwMoGhtB2TaDrIYZOzIYpCxI4tBxo5DxSCVlrDis138O7XSkWZlGonKkcbOnbnAV5vTMRd5MLZvX7wdaVzmljguMtgq+e7QZcbMGcoo9SW2nDQ5zLRM43CYGEx5F0kuEBk1MoiHAhQk7sul2lHGZRqFg8QgcjDpInTsxBBXBYOHdER74SKHSkTHmJdpFI4pM5hL2JBcyHGlyBtflCJVV5GWUUD88VIiIj0c4oLMrXGIGIpOXyRf78VfJwfhJYgICgVBeonPd5zl/GAPOmkc4YXMrWh5MYjVxB/IxbN7MJNDOvyy39PEN0lH2XE+hDn3yGpoC7R4maEi7zxbjokMCvO69oCPP+N7O7Fj61mKW9oJmUYhtPRbyxqLhYIyCS8vHdrrpVcjUmZR4GpoSQ9kGkuLi6Ehzl84z7nss9RYRSRBaC03boooijg5OREWFoZGc/dnZU0vM4hmdq5exLpDpaiVWkbOeYXoAX6Nzm9ycnLw8PDA2dmZlKMpJCYmttkv2mazYTAY6NKlC/7+/q3tTovTxMhg4qelz7H0Zy/+590/4J3/M0uWxRO1cAWTAhsnhwULFhASEsK0adOorq7GZrMhtFpUEFAqVYhiDQ19DWq1GqVS6UC/WocGI4M5P43tCfkMjBmNnwZAxDUoij+OjCQswAcChuPJVxxMiKNkTx7+g2YwJsgNqCJx/UdkuI5i9th+diPl5eX8+OOPZGRkMG3atDYRESqryjDoXVvbjTZBgz9nnekc8Vv2YbI/MwMDo2IZHeJD0YUz7Pq/1WQa7+XBEf0p27eRVev3IAK2vIOsWrGBCxb9NQZSU1NJTk7m4MGDVFRUtFSaGk1GTgof/f/zbPt5Ncid/24shuKMfXz88Uo+XPsTOUUnWfvhSj79ch2ni211Z5g4cziedbvTcHPpicHQgcnRw6g+tY88oPhEMoXukTw8ssc1Bnbv3o3NZiM3N5edO3e2eOIaIvNcKpt2/5MS60kSj69m+7417V4QNxSDQqFEo9GgVqtQKJSoNOra/4WrpzsR/tAzLF++ksGVCby1egfe4VF0VueSnFlJ5pnTdAh7gF71qoxms5lNmzYBYLFY2L59e0un7aaczUllY8ISKmzZGA0u6AwCCamfsn3fF63mU1vghmJwDxzEnDmP89SU4QS492Tq3CeYPT2WHh5VZJxKJa/iaoTQEz7iHkxZJxFdQxnTpxNJX39BfJqW6MkjUNe7Z1JSEgcOHLB/jouLIzs7uwWTdmMyc47xTcKbVIjZaLVOSCIoFSqcDAIJqavYvncN7bW/eINlBouhG1FTIjFa63ZYq/h++V/483tbsQKIF/luWyaeIQPQIxAR2Z38jf8kriac4UFO19yrrKyMWbNmERwcTEREBMOGDePKlSstk6qbkJ6VzPqdr1Nqy0Cj1f6SLUigUqrQ6m3EH1vB1j2fUFNT41Df2gJNbnSqvHiGr1a+ycECFUrBimtQLM8+MZ6ORgVUpfO3eU9xZdR7vD+r3zXXWa1W1Go1CxYsIDQ0lJiYGCRJQqFwzFv0yqoyVnz9Fy6WnEan02Oz1aBzAbUGJBEqSmpQClpEqQbJpuHRiQvp3WOIQ3xrKzSvBdJaxsXCK4gKNd5+PtSvIFZbzCjUWlSKG7cdLFq0iP79+xMdHd1Ml5uHKNqoMlegEJSAwNbdn3E4+2uMrjos5mqUZh/mxryDi7M7EiJqlRqN2umW972baN5bS7Urfh1vXDfXaHUNXiqKIjabrcFzWgKFQolR72b/rNXoqF99UCiVOBtd0TsZr71QEpEEBTdvFpOQEBo4fuewWixIKi2aFmr/ardd5UXp+l5WEjbbr8sJ1vy9/Pe4qby3K+dXx9LWLSD2oUWkW1rIyaueVV5g1ctziX30UWY8+XuW7c6hsgWKNO1WDI1F3aE/Eb0u8a9laymqn6FazvL1p5tRhYXTrSUbUiULm95/jvVF97J8zRo+fKw7BT/+L+UtYEoWw61Q6Jk4Ixrno/HszfqlC29J0kY2ZnrzyBNRaJqRR4hWM5cLCymstxUVX+H6H7y1cD/b4ot5+OnHcTWZ0PSZzmvz52HJSmD7mbrxJ+YLfPT3/+L97081P504eNzEbxX38OnEhKxlx+40HgrsD8CuXfGoI6IY2rl5pYUrWXt5+9UVnKm3z9X3QRYunU1AvVtainIoKrKR88PH/O2tZM5W6xn/7AtIu9axy1lg7EvDKEvZxKr1ycyd5HMbqZTF0DgEf8ZNDGXu1k3kP9Yf37KDbNl7iZgXH8Oz7hSpMI1P47IYM2sSnXVw+fRuPvv3dopqRNwC+/HEk9PxrheHXXqO5PV1I29p2lJuIrNMQfh9E3jj1Zcp3L2cR15bRszMKZh/2ksVwzi17xiqnlOZHHp7nYvlbKKR9Js0k77ZCWw9Vc2lpM0cqbiPieG+9uPn92wj8efNbEurBiROpSRzqtiHESNG4Jp+gs0rDl2TBZSf2cnCWbOYVW975k9fkntdRV+SbHTuFsiYMX0B8HkglokdshjACfRksjs7n2NZmfSZMB6f23yacmRoJErv+xkWqefH776DomSCYv9M6NVaqC2XpPJuzIgNJP/wZqoGTEWv1aCkivLyctD649PBmfo1QmOXQTy7pDv1KyJKlTPe1+U6roH34Fa+hgMnzPTrX1sdvlJZjX/YfYw5nsOWdz7AmtODx1/tf9tplCNDo1Ez7uFZ5H/yPAt3uPHU5Aj7EVP6CUp00Ld/KCLpHM+rxKgTKck7y8mTJ6lwuoTVPZeyerVZhcaAT6dOdKq3+fu5XfM+B0DtFUZYmJKPVnzCJbOZcz+sJdkUQnX3cCaPcmLv6rfZ1zWagdf1N24OcmRoAv5DRjMq7C2q/ScREXi1dVLi2KGdrPv4IAmbPSnJEzEHZjFAG8DEp2by2HgvyP+Gl5fvJGjgSNyMDZr4NSpPnv7HKmpee5Pfzd6FoPNk7pLFdDFoUQx6kD6jEgmeFMKdqN3KYmgKSn/mrz3G/Hq7zBcOsOuQjRdXb2K4jwQFCby96gcO+1nZFR9PfmpnrlxKxz80Fn9988zqPHrx4ruf8MwVE4JWj15dF9C9IvhyY+JtJ+sqshhuE0HvR9TDT9Az0IAOwDiameO7InqY8TEcocBSg8c9M5g8eTTut5UpKzEYmxpWmoYshttE69GZkOH19+joGdkHgKDeA1rFp+YiFyBl7MhikLEji0HGjiwGGTuyGGTsyGKQsSOLQcZO64ihLYy+v4EPbXBWAIfieDEoRRRtoKlLqbw26YIgoNK2AcdaEeGDJ7c5dPxQTnY2BqMRL6878JqtOdSlttA9HjE4CaNRi9VaQ0WOEb+sx1GLLiDcXVMSSjYJnUHNmKdD6Bpy83l5VQc2ZzjQLdDpdJTYKjlrLXWoXTuSgCSBbuhlfPvU5gsKBZgrrRzZlgVVRlA4vis/1EYrJycnTCbzHR1OINkkVBoFPQb7NiyGZ/41+o4Z/W1QK4aUS6Xk1ZxCksBWI+HqrSd6yTCc1G6tFhlKS0uJj48navhwvDw9b31BIxFFCa1ezb33d2zwPFXE1F53zOhvifK9HchNrc0zRFFC76Jh2CPBqGi92cZKKgqJzyxg0NTO+HoGONx+u61aWs3XdkoXRYmqihYeDXMLTOVWsKpq/7YC7VYMMr9GFoOMHVkMMnZkMcjYkcUgY0cWg4wdWQwydmQxyNiRxSBjRxaDjB1ZDDJ2ZDHI2JHFIGNHFoOMHVkMMnZkMcjYkcUgY0cWg4yd9j1Q4DfM6R0rWZeYi9LJjajZ8wjzu/1H2W4jg1qlRaq3+oggKNDrnFvVp8ZhJfmrRSxadoDu4RGE+VXy6T8Wc+wOrP/WbiKD1Woh5fQubLYaBEHJubyTKIXa5CsUSkymK+w5vAW9kxFRqiHAtycBHXo41EetVotSqUSr1TZwViUFpRpG/O4lZo3tCfQl6ac5vPHel7wwM4pB99QOTio5m0RynpLB4QNxaeSSBO1GDJIkcSj1Bw5nxKE3atFpjDi7GJAkUKnUWLUVbE5ajMVciUby4plpSx3m29UV/TIzM7l06RJpaWmYTCY6d+6MWn39zJBuTPh97XxzVouJ4uM/k2/wQ5O+hdffvcxnH8zDU6hg49JX2aSbwRfhAxvtR7sRg0ajY/bkv+Oa4MbJi9txMmiRROqG20kYXDWonQwIFj9ihs8nKLDxX+LtIggCixcvZsOGDZhMJr799lsiIyPZsGFDA1dVkvjNclZu2Inn/c+zeGgZryyO40gBjNYdZ1+WM5Pmx+DWhIVK2lWZweDkzKQHnqOn9xgqyy1IVxcgEcBsqkKqciZ2+EJ6d49o+EZ3GIVCQXBwMMXFxVRVVVFcXExISAgKhYLLGYms+HAp77y7lG8PZddbO8fAsGl/ZM1n79EtZT3L9psJ7mojLaMCy9kUityDGRri3jQ/7nTC2jpGgysxo17gXr+xmKosoJCorjahqHZj6siFBHcf3Cp+TZw4kY4da4e/abVaYmJiAFDpXPD188Pf3x8Pow5BslJxpQIroFSq0Tj3YHyULwVZpYQOiSRrz/fE7UjjvsixBDVxEtJ2JwYAvd5I9IjnuddvHJeLSxHMRmJHzCe4FVer6969O6GhoQCEh4fTq1ftsEfngH5Ex0xnxvRpDA3yhepCPnplFn/9PKXuSguHk3NRBfRhyNih+O9/hyUJ7tw/qj9NXcqq3ZQZrsdocCF6+Dz0e13o2WUgvXuEt7ZLTJgwgbi4OMaNG4dOd5OF37QdmfroXD5eu5S/ZXVCK14mXzGYP8x8AHeParw7Wams8uC+Lk2fTbZ5SxnKtAgnTpxg0qRJrF69msjIyAbPrco7StKJS4gqA72HROBXp52ygmyKRRe6+Xk0eYKcu1oMkiSxf/9+8vPzUSpvHDQFQfFLQbIVqKmpwdXVlfDwcMxmM+vXr2fKlCl4eNzeqjLN4a7PJs6cOUN6evoN6uttA6vViq+vL2FhYbi7uzNnzpxbNDq1HHd1ZJBpGnd9ZPgtcOJoBgnZJiQJRElCqXYhdkJXOrTQyrY3o11WLdsU1VVsiTtKwkWJjt4GArwMaIsvsHh1CqeqHOuKHBlaHQmlk4HwgYFMHlBXHXzAyIsvJbPnbBBBfRxXfpDF0AYQkDCZqhHrim9lZ0sp1+sI8HDs45HF0NoISvSChe9+OEJhihZJFDFdNtFlaB/C/RxbaJDF0NpINkyShgeG9+FPQ9xq91WV8sGXx/ncYGBehJvDZleWC5BtAAkBvV6Lm7Fu8+nA2K4qEo/kUelAP2QxtAFEBDSa+o1iNtLzzXh4GO/IepWNRc4mWhtBQFldyU87UlGdM4AkUVNZSpbKl6dGdXSoGOQWyNZGEsnNKeDYRQvVogQSSAolA0I7E+B068vvJLIYZOzIZQYZO7IYZOz8B7aou04lkaryAAAAAElFTkSuQmCC)
What can you say about the work done when a +1 C charge is moved from -3V to +3V?
![](data:image/png;base64,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)
PhysicsGrade-9
Physics
The deficit of electrons is called ______ charge and is at ___ potential.
The deficit of electrons is called ______ charge and is at ___ potential.
PhysicsGrade-9