Two spring have their force constants `K_(1)` and `K_(2)(K_(2) gt K_(1))`. When they are stretched by the same force, work done is

Two springs have their force constant as k_(1) and k_(2) (k_(1) gt k_(2)) . When they are stretched by the same force.

Two springs have their force constants K_(1) and K_(2) and they are stretched to the same extension. If K_(2) gt K_(1) work done is

Two spring of force constants K_(1) and K_(2) (K_(1)gtK_(2)) are stretched by same force. If W_(1) and W_(2) be the work done stretching the spring then……..

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.

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 similar springs P and Q have spring constant K_(P) and K_(Q) such that K_(P) gt K_(Q) . They are stretched, first by the same amount (case a), then the same force (case b). The work done by the spring W_(P) and W_(Q) are related as, in case (b), respectively