A disk with a radius of 3,6 cm rotates around a fixed axis so that the dependence of the angle of rotation of the disk radius on time is given by the equation p = A+ Bt + Ct2 + Dt3 (B = {B} rad/s, C = 6 rad/s2, D = 5,5 rad/s3 %3D %3D Determine the tangential acceleration points on the outer surface of the disk by the end of the 3,6 second after the start of the movement.

Principles of Physics: A Calculus-Based Text
5th Edition
ISBN:9781133104261
Author:Raymond A. Serway, John W. Jewett
Publisher:Raymond A. Serway, John W. Jewett
Chapter3: Motion In Two Dimensions
Section: Chapter Questions
Problem 31P: Figure P3.31 represents the total acceleration of a particle moving clockwise in a circle of radius...
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A disk with a radius of 3,6 cm rotates
around a fixed axis so that the
dependence of the angle of rotation of
the disk radius on time is given by the
equation p = A+ Bt + Ct2 + Dt3 (B
= {B} rad/s, C = 6 rad/s2, D = 5,5 rad/s3).
%3D
%3D
%3D
Determine the tangential acceleration for
points on the outer surface of the disk
by the end of the 3,6 second after the
start of the movement.
Transcribed Image Text:A disk with a radius of 3,6 cm rotates around a fixed axis so that the dependence of the angle of rotation of the disk radius on time is given by the equation p = A+ Bt + Ct2 + Dt3 (B = {B} rad/s, C = 6 rad/s2, D = 5,5 rad/s3). %3D %3D %3D Determine the tangential acceleration for points on the outer surface of the disk by the end of the 3,6 second after the start of the movement.
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