[" 23.The electric field strength depends only on the "x,y" and "z" coordinates according to the law "],[E=(a(xi+yj+zhat k))/((x^(2)+y^(2)+z^(2)))" ,where "a=122.5" SI unit and is a constant.Find the potential difference (in volt) "],[" between "(3,2,6)" and "(0,3,4).]

The electric field strength depends only on the x, y, and z coordinates according to the law E = (a(xhati+yhatj+zhatk))/(x^2+y^2+z^2)^3//2 , where a = 280 Nm^2C^(-1) is a constant. If the potential difference between (3,2,6) and (0,3,4) is x^2 . What is the value of x.

The electric field strength depends only on the x and y coordinates according to the law E = (a(xhati+ y hatj))/(x^(2) + y^(2)) , where a is a constant hati and hatj are unit vectors of the x and y axes . Find the potential difference between x = 1 and x = 5 :

The electric field strength depends only on the x and y coordinates according to the law E = a (x i + yj) (x^(2) + y^(2)) , where a is a constant , i and j are the unit vectors of the x and y axes. Find the flux of the vector E through a sphere of raidus R with its centre at the origin of coordinates.

An electric field is expressed as vec(E ) = hat(i)x + hat(k)z . What is the potential difference (in volt) between A(0,0,0) and B(2,2,0)?

Determine the electric field strength vector if the potential of this field depends on x, coordinates as (a) V = a (x^2 — y^2) (b) V = axy where, a is a constant.

Determine the electric field strength vector if the potential of this field depends on x, coordinates as (a) V = a (x^2 — y^2) (b) V = axy where, a is a constant.

Determine the electric field strength vector in a region if in space the potential of this field depends on x and y coordinates as V=a(x^(2)-y^(2)) .

An electric field is described as vec(E) = hat(i)x + hat(k) z . The potential difference V_(AB) (in volt) between A(0,0,0) and B(2,2,0) is :