Find the potential difference `V_(AB)` between `A(2m, 1m, 0)` and `B(0, 2m, 4m)` in an electric field,
`E=(xhati-2yhatj+zhatk)V/m`

Find the potential difference V_(AB) between A (0,0,0) and B (1 m , 1 m,1 m) in an electric field : (i) vec E = (y hat i + x hat j) Vm^-1 (ii) vec E = (3 x^2 y hat i + x^3 hat j) Vm^-1 .

Find potential difference V_(AB) between A(0,0,0) and B(1m,1m,1m) in an electric field a. E-yhati+xhatj b. E=3x^2yhati+x^3hatj

A uniform electric field is along x-axis. The potential difference V_(A)-V_(B)=10 V is between two points A (2m, 3m) and (4m, 8m). Find the electric field intensity.

Potential difference between two points (V_(A) - V_(B)) in an electric field E = (2 hat(i) - 4 hat(j)) N//C , where A = (0, 0) and B = (3m, 4m) is

The electric field in a certain region is given by E=5 hat(i)-3hat(j) kv//m . The potential difference V_(B)-V_(A) between points a and B having coordinates (4, 0, 3) m and (10, 3, 0) m respectively, is equal to

Magnitude of electric field only on the x-coordinate as vec(E)=20/x^(2) hat(i) V//m . Find (i) The potential difference between two points A (5m, 0) and B (10m, 0). (ii) Potential at x = 5 if V at oo is 10 volt. (iii) In part (i), does the potential difference between a and B depend on whether the potential at oo is 10 volt or something else.

An object is displaced along a straight line from point A (2 m, 1 m , 5m) to B (4m, 2m, 1m) under the action of a force vecF=(xhati+3y^(2)hatj+2zhatk)N Find work done by this force.