Question

A mass m hangs on a string that is connected to the ceiling. You pluck the string just above the mass, and a wave pulse travels up to the ceiling, reflects off the ceiling, and travels back to the mass. Compare the SPEED of this wave pulse, v1, to that of a similar wave pulse on the same string if the attached mass is increased to 5.91m, v2. (Assume that the string does not stretch in either case and the contribution of the mass of the string to the tension is negligible.) A mass m hangs on a string that is connected to the ceiling. You pluck the string just above the mass, and a wave pulse travels up to the ceiling, reflects off the ceiling, and travels back to the mass. Compare the speed of this wave pulse,v ,, to that of a similar wave pulse on the same string if the attached mass is increased to5.91m, v2. (Assume that the string does not stretch in either case and the contribution of the mass of the string to the tension is negligible.) The speed of the pulse in the second case is | faster than in the first case.

0 0
Add a comment Improve this question Transcribed image text
Answer #1

Concept used:- here we use the concept of wave motion on a string, and use the relation between the tension on the string and the wave speed.1T ごW no T2 5.91

***************************************************************************************************
This concludes the answers. If there is any mistake, let me know immediately and I will fix it....

Add a comment
Know the answer?
Add Answer to:
A mass m hangs on a string that is connected to the ceiling. You pluck the...
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for? Ask your own homework help question. Our experts will answer your question WITHIN MINUTES for Free.
Similar Homework Help Questions
  • A 3.8-m-long rope of mass 1.2 kg hangs from a ceiling. part A:What is the wave...

    A 3.8-m-long rope of mass 1.2 kg hangs from a ceiling. part A:What is the wave speed in the rope at the bottom end? Part B:What is the tension in the rope at the top end, where it is attached to the ceiling? Part C:What is the wave speed in the rope at the top end? Part D:It can be shown that the average wave speed in the rope is 1/2 sqrt(gL), where L is the length of the rope....

  • Problem 1 [8 pts] A uniform string of mass m and length L hangs vertically from...

    Problem 1 [8 pts] A uniform string of mass m and length L hangs vertically from the ceiling. (a) Find the tension in the rope as a function of distance from the lower end, and therefore determine the speed of a wave pulse as a function of position. (b) Solve by integration 2 = v(y) to determine the time it takes a wave pulse to travel the full length of the string.

  • A massive uniform string of a mass m and length hangs from the ceiling. Find the speed of a transverse wave along the s...

    A massive uniform string of a mass m and length hangs from the ceiling. Find the speed of a transverse wave along the string as a function of the height h from the ceiling. (10 pts) A massive uniform string of a mass m and length hangs from the ceiling. Find the speed of a transverse wave along the string as a function of the height h from the ceiling. (10 pts)

  • 4. A heavy stone of mass 45 kg is hung from the ceiling by a thin...

    4. A heavy stone of mass 45 kg is hung from the ceiling by a thin wire that is 1.73 m long. Yougently pluck the upper end of the a pulse travels down the wire and returns 6.98 ms later,having reflected off the lower end. The stone is heavy enough to prevent the lower end of the wirefrom moving. What is the linear mass density of the string?

  • Please be clear in what equations were used thank you! A heavy stone of mass m...

    Please be clear in what equations were used thank you! A heavy stone of mass m is hung from the ceiling by a thin 8.25-g wire that is 65.0 cm long. When you gently pluck the upper end of the wire, a pulse travels down the wire and returns 7.84 ms later, having reflected off the lower end. The speed of sound in the room is 344 m/s, and the stone is heavy enough to prevent the lower end of...

  • A mass m1=5.0 kg hangs suspended by a rope from an elevator ceiling. A second mass...

    A mass m1=5.0 kg hangs suspended by a rope from an elevator ceiling. A second mass m2=5.0 kg hangs suspended by a rope from the bottom of mass m1. Starting from rest, the elevator ascends, attaining its maximum speed of 1.8 m/s in 0.80 s. The elevator travels with this constant speed for 5.0 s, undergoes a uniform negative acceleration for 1.5 s, and then comes to rest. Draw a FBD for each mass Find the tension in each rope...

  • A heavy stone of mass m is hung from the ceiling by a thin 8.25-g wire...

    A heavy stone of mass m is hung from the ceiling by a thin 8.25-g wire that is 100 cm long. When you gently pluck the upper end of the wire, a pulse travels down the wire and returns 3.6 ms later, having reflected off the lower end. The speed of sound in the room is 344 m/s, and the stone is heavy enough to prevent the lower end of the wire from moving. If the wire is vibrating in...

  • Two blocks are connected to a string, and the string is hung over a pulley connected...

    Two blocks are connected to a string, and the string is hung over a pulley connected to the ceiling, as shown in the figure below. Two blocks, labeled m1 and m2, are connected to a string which is hung over a pulley connected to the ceiling. The pulley is of mass M and radius R. A block labeled m1 hangs suspended off the surface on the left side of the pulley. A block m2 is on the right side of...

  • A heavy rope with length L and mass M is attached to the ceiling and is...

    A heavy rope with length L and mass M is attached to the ceiling and is allowed to hang freely. (a) Find an expression for the tension in the rope at a point a distance y from the bottom, and use this to show that the speed of transverse waves on the rope is independent of its mass and length but does depend on the distance y according to the equation ?=??. (b) If L = 3.0 m and the...

  • Just before launching from earth, an astronaut ties a small mass m to the ceiling of...

    Just before launching from earth, an astronaut ties a small mass m to the ceiling of his cockpit using a string of length L and mass per unit length μ. The mass of the string is significantly smaller than the mass of the tied object. He then plucks the string and measures the frequency of its n = 1 and n = 2 standing waves. As his rocket takes off, with an acceleration of ar, he repeats the measurement. In...

ADVERTISEMENT
Free Homework Help App
Download From Google Play
Scan Your Homework
to Get Instant Free Answers
Need Online Homework Help?
Ask a Question
Get Answers For Free
Most questions answered within 3 hours.
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT