There are two massless springs `A` and `B` of spring constant `K_(A)` and `K_(B)` respectively and `K_(A)gtK_(B)`. If `W_(A)` and `W_(B)` be denoted as work done on `A` and work done on `B` respectively then

There are two massless springs A and B spring constant K_(A) and K_(B) respectively and K_(A)ltK_(B) if W_(A) and W_(B) be denoted as work done on A and work done on B respectvely. Then

There are two massless springs A and B spring constant K_(A) and K_(B) respectively and K_(A)ltK_(B) if W_(A) and W_(B) be denoted as work done on A and work done on B respectvely. Then

Two identical massless springs A and B consist spring constant k_(A) and k_(B) respectively. Then :

Two identical massless springs A and B consist spring constant k_(A) and k_(B) respectively. Then :

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 particles A and B of equal masses are suspended from two massless springs of spring constants K_(1) and K_(2) respectively. If the maximum velocities during oscillations are equal. the ratio of the amplitude of A and B is