Home
Class 12
PHYSICS
Block of mass m(2) is in equilibrium as ...

Block of mass `m_(2)` is in equilibrium as shown in figure. Anotherblock of mass `m_(1)` is kept gently on `m_(2)`. Find the time period of oscillation and amplitude.

Text Solution

Verified by Experts

Time period `T = 2pisqrt((m_(1) + m_(2))/(K))`
At initial position since velocity is zero
it is the extreme position.
Amplitude `A = (m_(1)g)/(K)`
Ans. `T = 2pisqrt((m_(1) + m_(2))/(K))` Amplitude `= (m_(1)g)/(K)`
Promotional Banner

Topper's Solved these Questions

  • SIMPLE HARMONIC MOTION

    RESONANCE|Exercise Board Level Exercise|24 Videos

  • SIMPLE HARMONIC MOTION

    RESONANCE|Exercise Exercise- 1, PART - I|25 Videos

  • SIMPLE HARMONIC MOTION

    RESONANCE|Exercise Advanced Level Problems|13 Videos

  • SEMICONDUCTORS

    RESONANCE|Exercise Exercise 3|88 Videos

  • TEST PAPERS

    RESONANCE|Exercise FST-3|30 Videos

Similar Questions

Explore conceptually related problems

The time period of small oscillations of mass m :-

Spring of spring constant k is attached with a block of mass m_(1) , as shown in figure. Another block of mass m_(2) is placed angainst m_(1) , and both mass masses lie on smooth incline plane. Find the compression in the spring when lthe system is in equilibrium.

The system is in equilibrium and at rest. Now mass m_(1) is removed from m_(2) . Find the time period and amplituded of resultant motion. Spring constant is K .

In the given figure, a mass M is attached to a horizontal spring which is fixed on one side to a rigid support. The spring constant of the spring is k. The mass oscillates on a frictionless surface with time period T and amplitude A. When the mass is in equilibrium position, as shown in the figure, another mass m is gently fixed upon it. The new amplitude of oscillation will be :

Find the time period of SHM of the block of mass M

A body of mass m is suspended from three springs as shown in figure. If mass m is displaced slightly then time period of oscillation is

A block mass 'm' is kept on the ground as shown in figure. Draw F.B.D. of block.

Two blocks of masses m_(1) and m_(2) are kept on a smooth horizontal table as shown in figure. Block of mass m_(1) (but not m_(2) is fastened to the spring. If now both the blocks are pushed to the left so that the spring is compressed a distance d. The amplitude of oscillatin of block of mass m_(1) after the system is released is

Block of mass m_(2) is in equilibrium and at rest. The mass m_(1) moving with velocity u vertically downwards collids with m_(2) and sticks to it. Find the energy of oscillation.

Block of mass m_(2) is in equilibrium and at rest. The mass m_(1) moving with velocity u vertically downwards collides with m_(2) and sticks to it. Find the energy of oscillation.