The mass of 10 kg m given in the figure is thrown into a tube at a speed of 20 m / s. At the end of the tube k = 40 kN / m c = 0.5 kN-sec / m for an object striking another stop system: a) the greatest displacement after impact, b) the time this displacement occurred, c) Calculate the time required for the motion to be completely damped. (No separation is assumed after impact.

The mass of 10 kg m given in the figure is thrown into a tube at a speed of 20 m / s. At the end of the tube k = 40 kN / m c = 0.5 kN-sec / m for an object striking another stop system: a) the greatest displacement after impact, b) the time this displacement occurred, c) Calculate the time required for the motion to be completely damped. (No separation is assumed after impact.

Related questions

Q: Problem A steady torque of 2.0 x 10-6 N m, applied to the suspension of a ballistic galvanometer (by…

A: G

Q: spring with an ?m-kg mass and a damping constant 2 (kg/s) can be held stretched 0.5 meters beyond…

Q: Given: 4y"+12y'+13y=0; y(0)=1; y'(0)=-1 A) Find the answer in amplitude form. B) Find time in which…

Q: A 150 g mass on a 45cm long string is released at an angle of 4.5° from vertical. It has a damping…

Q: mass weighin pounds stro spring 4 The subsequent motion takes place in medium that offers a damping…

A: Converting weight into mass, m=Wg=24 lb32 ft/s2=34 slug From Hooke's law spring constant k is given…

Q: The solution to the differential equation of a damped oscillator, for the case in which the damping…

A: We have to conclude the way of determining Phase constant of damped oscillator.

Q: A system with mass = 150g and a spring constant of k=100N/m has a damping constant y=0.9. Assume the…

A: d) The decaying amplitude of the oscillation can be represented as, Here, A0, m, γ, and t represent…

Q: A 600 g mass on a 45cm-long string is released at an angle of 4.5∘∘ from vertical. It has a damping…

Q: A 1.50 kg block is hanging from a spring of recoil constant 8.00 N/m and tied to a piston providing…

Q: A particle of mass 5 kg moves along the x axis under the influence of a restoring force F = -40x in…

A: By Newton's law, so, the equation of motion will be,

Q: The masses are not attached to the spring. The l =g. After releasing the system from rest, the 5.0…

A: Mass of left block, m1 = 5 kgMass of the right block, m2 = 7 kgSpeed of the left block, v1 = -14…

Q: A 4.6 kg box attached to a spring as shown in the figure undergoes a simple harmonic motion…

A: Given data The mass of the box is m = 4.6 kg The spring constant of the spring is k = 16 N/m

Q: 1) A mass of 3 grams stretches a spring 4 cm. The mass is set in motion with an upward velocity of…

Q: A mass of 306 g connected to a light spring of force constant 20 N/m oscillates on a horizontal,…

A: Given Mass (m) =0.306kg Amplitude (A) =0.064m Spring constant (k) =20 N/m

Q: 150g_and a spring constant of k=100N/m has a damping constant y=0.9. A system with mass = Assume the…

A: (a) Given: The mass of the system is 150g. The value of the spring constant is 100 Nm. The value of…

Q: Please explain why beta = 2omega is an example of a critically damping motion for a damped harmonic…

Q: A system with 100g_mass and a spring constant of k=150N/m has a damping constant y=1.1. Assume the…

A: Concept used: For damped harmonic motion, in addition to a force directly proportional to…

Q: (Recall mx" + Bx' + kx 0 and m weight .) A weight of 64 pounds 32 stretches a spring 2 feet. A…

A: Hooke's law of elasticity was given by the famous scientist Robert Hooke in 1660, which states that…

Question

The mass of 10 kg m given in the figure is thrown into a tube at a speed of 20 m / s. At the end of the tube k = 40 kN / m c = 0.5 kN-sec / m for an object striking another stop system:

a) the greatest displacement after impact,
b) the time this displacement occurred,
c) Calculate the time required for the motion to be completely damped. (No separation is assumed after impact.)

Expert Solution

This question has been solved!

Explore an expertly crafted, step-by-step solution for a thorough understanding of key concepts.

SEE SOLUTION Check out a sample Q&A here

Step 1

Part A

Part B

Part C

Step by step

Solved in 4 steps

SEE SOLUTION Check out a sample Q&A here

Similar questions

4) A 7 gr bullet is fired into a 750 gr block of wood which is at rest on a frictionless table (Isolated System) and attached to a spring with a spring constant of 8000 N/m. The bullet has a velocity of 720 m/sec and is trapped inside the block of wood. a) What is the velocity of the block before the collision? b) What is the velocity of the block/bullet after the collision? c) What is the Amplitude of the resulting SHM? d) What is the kinetic energy after the collision? e) What is the potential energy after the collision? f) What is the mechanical energy after the collision? g) What is the kinetic energy at maximum compression of the spring? h) What is the potential energy at maximum compression of the spring? i) What is the mechanical energy at maximum compression of the spring? (2
A spring mass system has a period of 2.4 us when its amplitude is 1.6 CM if the amplitude is tripled what will the numerical value of the period be state unit
Tarzan rescues 35-kg chimp. Swings down from 12∘ and first comes to rest again 4 s later. How long is the vine? What is the Frequency and amplitude (in degrees) of his motion? If Tarzan has mass of 65 kg and grabs chimp at bottom of motion; what arefrequency and amplitude of motion?
Consider a spring mass fldamper syatem with the parameters m= 100 kg c= 20kg/s k= 1000 N/m It is known that a parge force of 500 N is applied to the damped system for 20 ms. What is the express of response of the system
Which of the following is the best example of a critically damped system? O A) A car door that once opened stays open until you close it. B) A storm door on a house that when opened slowly closes again. C) A trap door that quickly slams shut once the trap is triggered. O D) A wild west saloon door that swings back and forth until it eventually stops.
Please explain why beta = 3omega is an example of a critically damping motion for a damped harmonic oscillator?