Represent graphically the variation of kinetic energy `(E_k),` potential energy `(E_k)` and total energy (E ) of a body falling freely from a height h. At what height is `E_p = E_k ?`

A satellite has kinetic energy K, potential energy V and total energy E. Which of the following statements is true?

The correct graph representing the variation of total energy (E_(t)) , kinetic energy (E_(k)) and potential energy (U) of a satellite with its distance form the centre of earth is

If E is the total energy, U is the potential enegy and K is the kinetic energy of a mole of an ideal gas

Is it possible to have a situation where mechnial energy (E ) - potential energy (E_p) is negative, i.e., (E - E_p) lt 0 ?

Which of the following graph is correct between kinetic energy E , potential energy (U) and height (h) from the ground of the partical

Statement-1 : An artificial satellie moving in a circular orbit around the earth has a total energy (i.e., sum of potential energy and kinetic energy) E_(0) . Its potential energy is -E_(0) . Statement-2 : Potential energy of the body at a point in a gravitaitonal field of earth is -(GMm)/(R ) .

The curves for potential energy ( U ) and kinetic energy (E_(k)) of a two particle system are shown in figure. At what points the system will be bound?

Figure shows the kinetic energy (E_(k)) and potential energy ( E_(p) ) curves for a two-particle system. Name the point at which the system is a bound system.