b. At the bottom of the ramp, compare (using <, > and/or =) the object's rotational kinetic energy with itstranslational kinetic energy.KeransKrotC.At the bottom of the ramp, find the ratio of the magnitude of the object's angular momentum to the magnitudeof its linear momentum,Lhattom=Phottom Please show complete, organized and correct work for each question. Any question-even multiple choice-without complete and clearwork will not earn a passing grade. Put all work you want graded on this paper. Erase (or cross out) any work that you don't wantgraded. You should use scratch paper to organize your thoughts, but do not turn it in.In order for an object to roll smoothly (with constant angular acceleration) down a ramp, it must have either spherical orcylindrical symmetry. Consider spherically and cylindrically symmetric objects with mass M and outer radius R rollingwithout slipping down an incline of height h and angle 0 from the horizontal. The rotational inertias of such objects canbe written in the generalized form: / = cMR?, where c is a shape factor whose value depends on the geometry of theobject. (If you look at the table of rotational inertias in the textbook you'll be able to see that this is true.)(For this question, consider M, R, c, h, 0, and g as the given quantities-express your answers in terms of some orall of these quantities. Simplify your answers as much as you can.)If the object starts from rest at the very top of the ramp before rolling freely downa.the ramp without slipping, find the object's (linear) speed at the bottom of the ramp.(Hint: use conservation of energy.)Vbottom =

Answered: Image /qna-images/answer/1fa0fd2d-a497-4a64-a845-a616ee797005.jpg

generalized form: I= cMR?, where c is a shape factor whose value depends on the geometry of the k at the table of rotational inertias in the textbook you'll be able to see that this is true.) question, consider M, R, c, h, 0, and g as the given quantities –express your answers in terms of some or se quantities. Simplify your answers as much as you can.) %3D If the object starts from rest at the very top of the ramp before rolling freely down the ramp without slipping, find the objecť's (linear) speed at the bottom of the ramp. (Hint: use conservation of energy.)

generalized form: I= cMR?, where c is a shape factor whose value depends on the geometry of the k at the table of rotational inertias in the textbook you'll be able to see that this is true.) question, consider M, R, c, h, 0, and g as the given quantities –express your answers in terms of some or se quantities. Simplify your answers as much as you can.) %3D If the object starts from rest at the very top of the ramp before rolling freely down the ramp without slipping, find the objecť's (linear) speed at the bottom of the ramp. (Hint: use conservation of energy.)

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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Concept explainers

Torque

Torque is the rotational equivalent of linear force in physics and mechanics. Based on the course of study, it is also known as the moment of force, rotational force, or turning effect.

Question

b. At the bottom of the ramp, compare (using <, > and/or =) the object's rotational kinetic energy with its
translational kinetic energy.
Kerans
Krot
C.
At the bottom of the ramp, find the ratio of the magnitude of the object's angular momentum to the magnitude
of its linear momentum,
Lhattom=
Phottom

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