A particle executes a linear SHM. In two of its positions the velocities are u and v and the corresponding acceleration are `alpha " and " beta` respectively `(0 lt alpha lt beta)`. What is the dis"tan"ce between the positions ?

A particle executes SHM on a straight line. At two positions, its velocities are u and v while accelerations are alpha and beta respectively [beta gt alpha gt 0] . The distance between these two positions is

A particle executes SHM on a straight line. At two positions, its velocities are u and v whle accelerations are alpha and beta respectively [beta gt alpha gt ] .The distance between these two positions is

A particle performs linear S.H.M. At a particular instant, velocity of the particle is u and acceleration is alpha while at another instant, velocity is v and acceleration beta (0ltalphaltbeta) . The distance between the two position is

The maximum velocity ad maximum acceleration of a particle performing a linear S.H.M. are alpha " and " beta respectively. Then the path length of the particle is

A particle executing SHM has velocities u and v and acceleration a and b in two of its position. Find the distance between these two positions.

A particle executing SHM has velocities u and v and acceleration a and b in two of its position. Find the distance between these two positions.

The maximum velocity and maximum acceleration of a particle per for ming a linear SHM are alpha and beta respectively. Then path length of the particle is

A particle performs linear S.H.M. At a particular instant, velocity of the particle is 'u' and acceleration is ' prop ' while at another instant, velocity is 'v' and acceleration ' beta ' (0ltpropltbeta) . The distance between the two position is