Flag Electric Current> what is the answer and how to solve this ...
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what is the answer and how to solve this problem?????

NETHAVATH ARCHANA , 8 Years ago
Grade 12
anser 1 Answers
Ashish

Last Activity: 8 Years ago

The answer is option (b). The centre of the square is equidistant from all the four corners. We know that E is a vector quantity and V is scalar. As E is vector, all four point charges contribute equally and cancel each other. But as V is scalar, contribution of each point charge gets added up. So E=0 and V is non zero.
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