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Feb 4 at 14:42 vote accept Star Gazer
Feb 4 at 13:40 comment added Truth and Beauty and Hatred Well in this case I am evaluating a finite potential energy difference $\Delta U=U(h)-U(h_0=0)$, there is no infinitesimal variation. Note also that if you want to evaluate a infinitesimal energy variation the correct formula would be \begin{equation} dU= \frac{dU}{dh} dh= -F_{grav} dh \end{equation}where i used the fact that $F_{grav}=- \frac{dU}{dh}$
Feb 4 at 11:55 comment added Star Gazer Thanks a lot for the answer and yes i actually meant constant force srry for confusion. I did understand the method of conservation of energy, the way how you did it, but i still am stuck and unable to understand, how there ,at the demoninators(R+h of both the equations), have you put R+h . Shouldnt it be R+dh since the potential energy or the gravitational attraction is minutely increasing with infinitely small values of h.
S Feb 4 at 9:46 review First answers
Feb 4 at 11:06
S Feb 4 at 9:46 history answered Truth and Beauty and Hatred CC BY-SA 4.0