the electric potential in the region of space is given by :`V(x)=A+Bx+Cx^(2)` where `V` is in volts,`x` is in meters and `A,B,C` are constants.Then,

What is the magnitude of the electric field at the point ( -1.00 overset(^)(i) - 2.00 overset(^) (j) + 4.00 overset(^)(k) )m if the electric potential in the region is given by V= 2.00 xyz^(2) , where V is in volts and coordinates x, y, and z are in meters?

What is potential gradient? The electric potential is found to depend on X only and is given by V(x) = ax - bx^2 , where a and b are constants. Find the positions on the X - axis where electric field intensity is zero.

The electric potential in a region is given by V = (2x^(2) - 3y) volt where x and y are in meters. The electric field intensity at a point (0, 3m, 5m) is

Electric potential in a region of space is given by V=(x^(2)+y^(2)+z^(2))V . What will be electric field intensity at a point P(-1m, 2m, -3m)?

The electric field in a region is given by oversettoE=(Ax+B)hati Where E is in NC^(-) and x is in metres. The values of constants are A=20SI Unit and B==10SI unit. If the potential at x=1 is V_(1) and that at x=-5 is V_(2) then V_(1)-V_(2) is:

In an electric field, the potential V(x), depending only on the x-coordinate, is given by V(x) = ax -bx^(3) , where a and b are constants, find out the points on the x -axis where the electric field intensity would vanish.