[" 21.) The net charge on an electric diapole "],[" is "],[00],[0^(1)],[00],[02]

A =[[0,0],[0,0]] and B=[[1,0],[0,2]]

Asserions: Two points charges +Q and -Q are fixed at point A(+a,0,0) and point B(-a,0,0) respectively.Then the magnitude of electric flux due to electric field of either point charge through infinite y-zplane (that is x=0 plane) is less than magnitude of net electric flux due to electric field of both charges through that plane ( x=0 plane) Reason :the magnitude of the net electric flux through a surface due to a system of point charges is equal to sum of magnitude of electric flux through that surface due to each of the point charge of the system.

Compute [(a,0),(a,0)][(0,0),(0,0)] .

Two charges -q and +q are located at points (0,0,-a) and (0,0,a) respectively. (a) What is the electrostatic potential at the points (0,0,z) and (x,y,0) ?

Two point charges -q and +q are located at points (0,0-a) and (0,0,a) respectively. The electric potential at point (0,0,z) is (Z gt a)

Two point charges -q and +q are located at points (0,0-a) and (0,0,a) resepctively.The electric potential at point (0,0,z) is (Z gt a)

A charge q_(1) = 2.00 mu C is located at the origin , and a charge q_(2) = - 6.00 mu C is located at ( 0,3.00 ) m . (a) Find the total electric potential due to these charges at the point P hose coordinates are ( 4.00,0) m . ( b) Find the change in potential energy of the system of two charges plus a charge q_(3)= 3.00 muC as the latter charge moves from infinity to point P .

A charge q_(1) = 2.00 mu C is located at the origin , and a charge q_(2) = - 6.00 mu C is located at ( 0,3.00 ) m . (a) Find the total electric potential due to these charges at the point P hose coordinates are ( 4.00,0) m . ( b) Find the change in potential energy of the system of two charges plus a charge q_(3)= 3.00 muC as the latter charge moves from infinity to point P .