A 0.5 kg cart starts at rest up on a right side of the ramp as shown. The cart is allowed to roll down the ramp (h1 = 0.3 m vertically) before coming back up (h2 = 0.13 m vertically) and hitting aspring. The spring (k=200 N/m) attains a maximum compression of 0.05 m stopping the cart for a split second before being shot back to the right. From the top of the ramp to fullycompressing the spring, how much thermal energy was created?he

Answered: Image /qna-images/answer/ff2afb76-c114-430b-b510-56bf9d78bcb7.jpg

Answered: A 0.5 kg cart starts at rest up on a…

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

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Similar questions

If a 4-kg block is placed against the spring and the spring is released, what will be the speed of the block when it separates from the spring at x =0? Neglect any friction in the problem.
As shown in the figure below, a box of mass m = 6.00 kg is sliding across a horizontal frictionless surface with an initial speed v; = 3.20 m/s when it encounters a spring of constant k = 2800 N/m. The box comes momentarily to rest after compressing the spring some amount x. Determine the final compression x, of the spring.
As shown in the figure below, a box of mass m = 9.80 kg is sliding across a horizontal frictionless surface with an initial speed vi = 3.70 m/s when it encounters a spring of constant k = 2250 N/m. The box comes momentarily to rest after compressing the spring some amount xc. Determine the final compression xc (in m) of the spring.
One end of a spring is attached to a fixed wall while a 0.43-kg block is attached to the other movable end. The spring is stretched 0.8-m horizontally, then released from rest. Calculate its speed when it goes back to equilibrium if the spring's force constant is k = 4 N/m. Question 13 of 37 A Moving to the next question prevents changes to this answer. O PC 国 F9 F10 F11 F12 F6 F7 F8 Backspac & ) 7 9.
:) A spring with a constant k = 100 N/m is placed after point-C in the frictionless ABC path. A ball of mass of 2 kg is initially at rest and released from point A. The ball travels through the ABC path and finally hits the spring. a) What is the velocity of the ball at point B and C? b) What is the maximum compression in the spring? 22 kg 1.8 m 0.45 m g=9.8 m/s?
Suppose a block of mass 0.9kg is is held against a spring with spring constant 1.0 × 103N/m, compressing it to a distance of 0.15m. What’s the fastest speed the block can have after it is released and the spring pushes it away?
Two identical springs, both of force constant k=200 N/m, are fixed at opposite ends of a level track. A 5.0 kg block is pressed against the left spring, compressing it by 0.15 m. The block (initially at rest) is then released. The entire track is frictionless except for the section between A and B. Given that the coefficient of friction between block and track is 0.08 and the length of AB is 0.25 m, determine where the block comes to rest, as measured from A. hord L m 1oooooooo m A
A spring with a constant k=100 N/m is placed after point-C in the frictionless ABC path. A ball of mass of 2 kg is initially at rest and released from point A. The ball travels through the ABC path and finally hits the spring. What is the velocity of the ball at point B and C?. What is the maximum compression in he spring? (9.8 m/s^2)
A toy cannon uses a spring to project a 5.33-g soft rubber ball. The spring is originally compressed by 5.05 cm and has a force constant of 7.92 N/m. When the cannon is fired, the ball moves 14.9 cm through the horizontal barrel of the cannon, and the barrel exerts a constant friction force of 0.031 0 N on the ball. (a) with what speed does the projectile leave the barrel of the cannon? x m/s (b) At what point does the ball have maximum speed? cm (from its original position) (c) What is this maximum speed? m/s
A 2.0 kg ball is launched by means of a vertically oriented spring with spring constant k = 16.0 N/cm. The spring is compressed 10.0 cm before the launch. (a) What is the maximum speed of the ball during this launch? (b) What is the maximum height the ball reaches? (Consider y = 0 to be the equilibrium height of the spring)
An ideal spring is attached to the ceiling. While the spring is held at its relaxed length, a wooden block (M = 850 g) is attached to the bottom of the spring, and a ball of clay (m = 210 g) is pressed onto the bottom of the block so that they stick together. The block+clay are gently lowered through a distance of d = 2.7 cm and are then released, at which point they hang motionlessly from the bottom of the spring. After a few minutes have passed, the clay unsticks itself from the block and falls from rest to the ground. 1. What is the resulting period T of the block’s oscillation after the separation occurs? 2. As d approaches 0, what limit does T approach?
A child’s toy consists of a m = 34 g monkey suspended from a spring of negligible mass and spring constant k. When the toy monkey is first hung on the spring and the system reaches equilibrium, the spring has stretched a distance of x = 13.3 cm, as shown in the diagram. This toy is so adorable you pull the monkey down an additional d = 4.6 cm from equilibrium and release it from rest, and smile with delight as it bounces playfully up and down. Calculate the maximum displacement, h, in centimeters, above the equilibrium position, that the monkey reaches.

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