A body of mass 1.0 kg is suspended from a weightless spring having force constant `600Nm^(-1)`. Another body of mass 0.5 kg moving vertically upwards hits the suspended body with a velocity of `3.0ms^(-1)` and gets embedded in it. Find the frequency of oscillations and amplitude of motion.

A body of mass 1kg is suspended from a weightless spring having force constant 600N//m . Another body of mass 0.5 kg moving vertically upward hits the suspended body with a velocity of 3.0m//s and get embedded in it. Find the frequency of oscillations and amplitude of motion.

A body of mass 0.5 kg is suspended by a weightless spring of force constant 500 Nm^(-1) . Another body of mass 0.1 kg moving vertically upwards with velocity of 5 ms^(-1) hits the suspended body and gets embeded into the suspended body. What will be the frequency of oscillation ?

A body of mass 16 kg is made to oscillate on a spring of force constant 100 N kg^(-1) . Deduce the angular frequency.

If a body of mass 0.98 kg is made to oscillate on a spring of force constant 4.84 N/m the angular frequency of the body is

A body of mass 12 kg is suspended by a coil spring of natural length 50 cm and force constant 2.0xx10Nm^(-1) . What is the stretched length of the spring ? If the body is pulled down further stretching the spring to a length of 59 cm and then released, what is the frequency of oscillation of the suspended mass ? (Neglect the mass of the spring).

A body of mass 1 kg suspended by a light vertical spring of spring constant 100 N/m executes SHM. Its angular frequency and frequency are

A body of mass 1 kg oscillates on a spring of force constant 16 N/m. Calculate the angular frequency.

0A body of mass 20 kg moving with a velocity of 3 m//s, rebounds on a wall with same velocity. The impulse on the body is -

A body of mass 10 kg is suspended by a massless coil spring of natural length 40 cm and force constant 2.0xx10^(3)Nm^(-1) . What is stretched length of the spring.? If the body is pulled down further stretching the spring to a length 48cm and then released, what is the frequency of oscillations of the suspended mass ? g=10ms^(2)