Let gravitation field in a space be given as `E = - (k//r)` If the reference point is a distance d where potential is `V_(1)` then relation for potential is .

In a certain region of space gravitational field is given by I = - (k//r) . Taking the reference point to be at r = r_(0) , with gravitational potential V = V_(0) , find the gravitational potential at distance r .

In a certain region of space, the gravitational field is given by -k//r , where r is the distance and k is a constant. If the gravitational potential for the gravitational potential V ?

If the gravitational field intensity at a point is given by g = (GM)/(r^(2.5)) . Then, the potential at a distance r is

In a certain region of space, the gravitational field is given by -(k)/(r) where r is the distance and k is a constant. If the gravitaional potential at r=r_(0) be V_(0) , then what is the expression for the gravitaional potential (V)-

Due to certain mass distribution, the gravitational field along X-axis is given as I = (K)/(r^(4)) (where K is a constant). Considering the value of gravitational potential to be zero at infinity, its value at a distance x will be

In a gravitational field, at a point where the gravitational potential is zero

Find the potential V at P in the gravitational field of fixed point mass M .

(a) If gravitational field is given by vecE=-2xhati-3y^(2)hatj . If gravitational potential is zero at (0,0) , find potential at (1,2) (b) If gravitational potential is V=x^(2)Y , find gravitational field at (1,2) .

The gravitational field due to a mass distribution is given by vec(l)=(k)/(x^(2))hat(i) , where k is a constant. Assuming the potential to be zero at infinity, find the potential at a point x = a.

A uniform field of magnitude vec E = 2000 NC^-1 is directed theta = 37^(@) below the horizontal [fig. 3.11]. . (i) Find the potential difference between P and R. (ii) If we define the reference level of potential so that potential at R is V_R = 500 V , what is the potential at P?