A particle of mass `m` is attached with three springs `A,B` and `C` of equal force constancts `k` as shown in figure. The particle is pushed slightly against the spring `C` and released. Find the time period of oscillation.
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A particle of mass m is attached to three springs A,B and C of equal force constants k as shown in figure. If the particle is pushed slightly against the spring C and released, find the time period of oscillation.

A particle of mass m is attached to three springs A,B and C of equal force constants k as shown in figure. If the particle is pushed slightly against the spring C and released, find the time period of oscillation.

A particle of mass m is asttached to three springs A,B and C of equla force constants k as shown in figure. If the particle is pushed slightly against the spring C and released, find the time period of oscillastion.

A particle of mass 'm' is attached to three identical springs A,B and C each of force constant 'K' as shown in figure. If the particle of mass 'm' is pushed slightly against the spring 'A' and released the period of oscillations is

A particle of mass 'm' is attached to three identical springs A,B and C each of force constant 'K' as shown in figure. If the particle of mass 'm' is pushed slightly against the spring 'A' and released the period of oscillations is

A particle of mass 'm' is attached to three identical springs A,B and C each of force constant 'K' as shown in figure. If the particle of mass 'm' is pushed slightly against the spring 'A' and released the period of oscillations is

A block of mass m is attached to three springs A,B and C having force constants k, k and 2k respectively as shown in figure. If the block is slightly oushed against spring C . If the angular frequency of oscillations is sqrt((Nk)/(m)) , then find N . The system is placed on horizontal smooth surface.