A Hula Hoop with mass m = 0.68 kg and radiusR = 0.51 m hangs from a peg in a garage. When someone bumps the hoop, it begins to swing back and forth.What is the hoop’s period of oscillation? (Note: Themoment of inertia of a hoop about a point on its rim isI = 2mR2

We can model the motion of a bumblebee’s wing as simple harmonic motion. A bee beats its wings 250 times per second, and the wing tip moves at a maximum speed of 2.5 m/s. What is the amplitude of the wing tip’s motion?

There are more than 300 species of hummingbirds in the world and about 10 species regularly breed in the United States. One of which is the Ruby-throated Hmmingbird who can flap its wings with an angular speed of 332 rad/s. Calculate the period of its flapping motion.

A simple pendulum is made of a 50 cm-string and a bob of mass m. At t = 0, the pendulum is at its equilibrium position and is given an initial velocity v = 0.2 m/s. The maximum angular speed, O'max, is: O 0.2 rad/s O 0.05 rad/s O 0.1 rad/s O 0.8 rad/s O 0.4 rad/s amplitude of the motion is A = 0.01 m and the mass of the block is m = 100 g frequency w is equal to A block-spring system has a maximum restoring force Fmax = 0.1 N. If the

The acceleration due to gravity on Planet X is 0.360 times the acceleration on Earth. What length (in cm) of simple pendulum would have a period of 1.20 s on Planet X? Round your answer to 2 decimal places.

A block attached to a spring oscillates back and forth on a frictionless surface with a period of To. If the angular frequency was doubled, what would be its period of oscillation? O To O 2To O To/2 O √2To

Babalik pa rin. A block attached to a spring oscillates back and forth on a frictionless surface with a period of To. If the angular frequency was doubled, what would be its period of oscillation?? O To/2 O To 2To O √2To

The balance wheel of a watch oscillates with angular amplitude 0.59?0.59π rad and period 0.18 s. Find (a) the maximum angular speed of the wheel, (b) the angular speed of the wheel at displacement 0.59?/20.59π/2 rad, and (c) the magnitude of the angular acceleration at displacement 0.59?/40.59π/4 rad.

A 0.75-kg mass oscillates according to the equation x(t)=0.85 cos(7.5t), where the position x(t) is measured in meters. What is the period, in seconds, of this mass?  At what point during the cycle is the mass moving at its maximum speed?

Provide a detailed explanation please.