A simple model shows how drawing a bow across a violin string causes the string to vibrate. As the bow moves across the string, static friction between the bow and the string pulls the string along with the bow. At some point, the tension pulling the string back mome exceeds the maximum static friction force and the back This string snaps back. This process repeats cyclically, causing the string's vibration. Assume the tension in a 0.33-m-long violin string is 60 N, and the coefficient of static friction between the bow and the string is Hs=0.80. Part A If the normal force of the bow on the string is 0.75 N, how far can the string be pulled before it slips if the string is bowed at its center? Express your answer with the appropriate units. Ay= Submit μÅ Value Units Previous Answers Request Answer ? X Incorrect; Try Again; 4 attempts remaining

The properties of a spring are such that a load of 4 g produces an extension of 1.1 cm. A mass of 0.1 kg hangs at the end of the spring in equilibrium. The mass is then pulled vertically downward through a distance of 6 cm and released. Calculate the period of vibration of the 0.1 kg mass. Give your answer in SI units.

The system is released from rest with no slack in the cable and with the spring unstretched. Determine the distanced s traveled by the 29-kg cart before it comes to rest (a) if m approaches zero and (b) if m = 6.6 kg. Assume no mechanical interference.

A 1.20 kg air-track glider is attached to a spring. The glider is pushed from rest and almost instantaneously reaches a speed of 0.660 m/s. If the spring constant in the spring is 16.1 N/m, what is the speed of the air-track glider at a position equal to half of the oscillation amplitude? - 0.572 m/s- 0.552 m/s- 0.327 m/s- 0.738 m/s

The system is released from rest with no slack in the cable and with the spring stretched 190 mm. Determine the distance s traveled by the 11-kg cart before it comes to rest (a) if m approaches zero and (b) if m = 3.3 kg. Assume no mechanical interference. 11 kg 25 k = 219 N/m Answers: (a) With m = 0, S = i (b) With m = 3.3 kg, S = i

A spring is hung from the ceiling. A 0.422-kg block is then attached to the free end of the spring. When released from rest, the block drops 0.194 m before momentarily coming to rest, after which it moves back upward. (a) What is the spring constant of the spring? (b) Find the angular frequency of the block's vibrations.

Orangutans can move by brachiation, swinging like a pendulum beneath successive handholds. If an orangutan has arms that are 0.90 m long and repeatedly swings to a 20° angle, taking one swing immediately after another, estimate how fast it is moving in m/s.

The properties of a spring are such that a load of 10 g produces an extension of 1.9cm. A mass of 0.1 kg hangs at the end of the spring in equilibrium. The mass is then pulled vertically downward through a distance of 6 cm and released. Calculate the period of vibration of the 0.1 kg mass. Give your answer in Sl units.

The properties of a spring are such that a load of 10 g produces an extension of 1.4 cm. A mass of 0.1 kg hangs at the end of the spring in equilibrium. The mass is then pulled vertically downward through a distance of 6 cm and released. Calculate the period of vibration of the 0.1 kg mass. Give your answer in SI units.

A spring is hung from the ceiling. A 0.454 kg block is it attached to the free end of the spring. When released from breast the block drops 0.142 m before momentarily coming to rest, after which it moves back upward. (A)what is the spring constant of the spring? (B) find the angular frequency of the blocks vibrations.

On the end of a very long spring with a spring constant of 1.00 N/m is fixed on a wall, the other end is attached by a 2.45 kg wooden block which rests on a frictionless table top. Now a 0.0500 kg bullet with a speed of 15.0 m/s hits the block and is embedded in the wooden block. The system is moving in SHM. (a) What is the amplitude of the SHM? (b) What is the period of the SHM?

A 50.3 g object is attached to a horizontal spring with a spring constant of 11.1 N/m and released from rest with an amplitude of 26.9 cm. What is the velocity of the object when it is halfway to the equilibrium position if the surface is frictionless? Answer in units of m/s.

When a box of cookies is hung on the end of a spring, the spring stretches by 6.7 cm. What is the oscillation frequency of the system if the box is pulled down and released?