Of the charge Q initially on a tiny sphere, a portion q is to be transferred to a second, nearby sphere. Both spheres can be treated as particles and are fixed with a certain separation. For what value of q/Q will the electrostatic force between the two spheres be maximized?
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Question
A charged nonconducting rod, with a length of 2.00 m and a cross-sectional area of 4.00 cm2 , lies along the positive side of an x axis with one end at the origin. The volume charge density r is charge per unit volume in coulombs per cubic meter. How many excess electrons are on the rod if r is (a) uniform, with a value of %4.00 mC/m3 , and (b) nonuniform, with a value given by r ! bx2 , where b ! %2.00 mC/m5 ?
Solution
The first step in solving 21 problem number 51 trying to solve the problem we have to refer to the textbook question: A charged nonconducting rod, with a length of 2.00 m and a cross-sectional area of 4.00 cm2 , lies along the positive side of an x axis with one end at the origin. The volume charge density r is charge per unit volume in coulombs per cubic meter. How many excess electrons are on the rod if r is (a) uniform, with a value of %4.00 mC/m3 , and (b) nonuniform, with a value given by r ! bx2 , where b ! %2.00 mC/m5 ?
From the textbook chapter you will find a few key concepts needed to solve this.
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