The tip of a tuning fork goes through 550 complete vibrations in 0.40 seconds . Find the angular frequency and the period of the motion.

The midpoint of a guitar string demonstrates simple harmonic motion with motion following the form x(t) = A sin (wt +ϕ). It has an angular frequency of w = 2.65 x 103 s-1 and an amplitude of A=1.50 mm. The phase constant is ϕ= pi/2. What is the maximum magnitude of the acceleration of the string?

The tip of a tuning fork goes through 420 complete vibrations in a time of 0.440 s. Find the period of the motion and the angular frequency.

If a particle undergoes a SHM with an amplitude of 0.18 m, what is the total distance it travels in one period?

The midpoint of a guitar string executes simple harmonic motion with motion following the form x(t) = A sin(wt + p). It has an angular frequency of w = 2.65 × 10³ s-¹ and an amplitude of A = 1.50 mm. Take the phase constant to be p = π/2.

The tip of a tuning fork goes through 420 complete vibrations in a time of 0.440 s. What is the angular frequency?

IC-3 A 167 gram mass is vibrating about its equilibrium position on the end of a spring as shown in problem SHM-8. While vibrating, the mass is observed to have a maximum speed of 0.500m/s and a maximum acceleration of 6.00m/s. At t0 the mass is at the equilibrium position with a velocity to the left. a) Find the numerical values for the angular frequency o and the amplitude of the motion xm. Hint: think about how Vm and xm are related. b) Find the value of the spring constant of the spring. c) The position of the block is described by x Xmcos(@t+0,). Find all possible values of 0, and then explain how to determine the value of 0, that corresponds to the given conditions. 99+ hp

Find the personal frequency, shape mode and vibration response equation of the above system, if K1 250 N / m, K2 = 250 N / m =, K3 = 300 N / m, K4 = 350 N / m = K5 = 200 N / m

An oscillating block-spring system takes 0.89 s to begin repeating its motion. (a) Find the period. (b) Find the frequency. Hz (c) Find the angular frequency. rad/s

A 0.250 kg mass is hanging motionless attached to a spring of spring constant 12.0 N/m, one end of which is attached to a rigid support. The mass is pulled down 15.0 cm from its equilibrium position and is given an initial velocity of 1.60 m/s directed toward the equilibrium position. (a) Determine the amplitude of the resulting simple harmonic motion. (b) What is the speed of the mass when it passes through the equilibrium position?