Two point dipoles `phat(k)` and `(P)/(2) hat(k)` are located at (0, 0, 0) and (1m, 0, 2m) respectively. Find the resultant electric field due to the two dipoles at the point M(1m, 0, 0)
`[-((7P)/(32piin_(0)))hat(k)]`

Two short dipoles phat(k) and P/2 hat(k) are located at (0,0,0) & (1m, 0,2m) respectivley. The resultant electric field due to the two dipoles at the point (1m, 0,0) is

[" Two point dipoles "],[phat k" and "(p)/(2)hat k" are located at "(0,0,],[0)" and "(1m,0,2m)" respectively."],[" if the resultant electric field "],[" due to the two dipoles at the "],[" point "(1m,0,0)" is "x(-(7)/(8)kphat k)" ."],[" Where "k" is electro static "],[" constant.Find "x" ? "]

The point charges q_(1)=1 muC,q_(2)=-2 muC and q_(3)=3 muC are placed at (1m,0,0),(0,2m,0) and (0,0,3m) respectively. Find the electric potential at origin.

Two point charges of, 1 mu C and -1 mu C are kept at (-2 m, 0) and (2 m, 0) respectively. Calculate the electric field at point (0, 5 m).

Three point charge q_1=1muC, q_2=-2muC and q_3=3muC are placed at (1m, 0,0), (0,2m,0) and (0,0,3m) respectively. Find the electric potential at as origin.

two point charges 2 muC and -4 muC are situated at points (-2m, 0m) and (2m, 0m) respectively. Find out potential at point C( 4m, 0m) and D (0 m, sqrt(5) m) .

Two point charges 0.1 mC and 0.05 mC are kept at points (2m, 0, 0) and (-2m, 0, 0) respectively. Calculate the electrostatic potential energy of the system in absence of any external electric field.

As charge q=1muC is placed at point (1m,2m,4m) . Find the electric field at point P(0,-4m,3m)