Figure shows a particle mass `m = 100g` attaches with four identical spring , each of length `l = 10 cm` . Initial tension in each spring is `F_(0) = 25 N`. Neglecting gravity , Calculate the period of small oscillation of the particle along a line perpendicular to the plane of the figure .

figure shown a partical mass m = 100g attaches with four identical spring , each of length l = 10 cm . Initical tension in each spring is F_(0) = 25 N . Neglecting gravity , Calculate the period of small obscillation of the article along a line perpenducular to the plane of the figure .

The following figure shows a particle of mass, m , attached with four identical springs, each of length l . Initial tension in each spring is F_(0) . The period of small oscillations of the particle along a line perpendicular to the plane of the figure is (neglect gravity)

A particle of mass m is attached to three identical springs of spring constant k as shwon in figure. The time period of vertical oscillation of the particle 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 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. .

A mass of 1.5 kg is connected to two identical springs each of force constant 300 Nm^(-1) as shown in the figure. If the mass is displaced from its equilibrium position by 10cm, then the period of oscillation is

Two identical particles each of mass 0.5kg are interconnected by a light springs of stiffness 100N//m , time period of small oscillation is ….

In the figure, a block of mass m is rigidly attached to two identical springs of stiffness k each. The other ends of the springs are connected to the fixed wall. When the block is in equilibrium, length of each spring is b, which is greater than the natural length of the spring. The time period of the oscillation of the block if it is displaced by small distance perpendicular to the length of the springs and released. Space is gravity free.