Two strings A and B have force constants `k_1` and `k_2` respectively. The ratio of the work done on A to that done on B when they are stretched by the same force is

Two springs have force constants k_(1) " and " k_(2) (k_(1) gt k_(2)) . On which spring is more work done, if (i) they are stretched by the same force and (ii) they are stretched by the same amount ?

Two springs have force constants k_(1) " and " k_(2) (k_(1) gt k_(2)) . On which spring is more work done, if (i) they are stretched by the same force and (ii) they are stretched by the same amount ?

Two springs have force constants K_(1) and K_(2) , where K_(1)gtK_(2) . On which spring, more work is downe if (i) they are stretched by the same force? (ii) they are stretched by the same amount?

Two springs have force constants k_(A) and k_(B) such that k_(B)=2k_(A) . The four ends of the springs are stretched by the same force. If energy stored in spring A is E , then energy stored in spring B is.

If two springs S, and S, of force constants k, and ky, respectively, are stretched by the same force, it is found that more work is done on spring S, than on spring S. Statement 1: If stretched by the same amount, work done on S, will be more than that on S. Statement 2: k_1 lt k_2

Two spring have their forces constants as K_1 and K_2 (K_2 > K_2) . The work done, when both are stretched by the same amount of length will be