A disk starts to rotate about a fixed axis from rest with a certain constant angular acceleration until time t1, then it keeps rotating with a constant angular speed until time t2, finally it is brought back to rest at time t3 applying another constant angular acceleration. If we decided to graph the angular position of any point on the disk as a function of time for this situation and the rotation begins in the negative direction of rotation, we would obtain that a) From 0 seconds to t1 a linear trend with a negative slope, from t1 up to t2 a constant linear trend and from t2 to t3 a linear trend with a positive slope. b) From 0 seconds to t1 a concave quadratic trend downwards, from t1 to t2 a linear trend with a negative slope and from t2 to t3 a concave quadratic trend upwards. c) From 0 seconds to t1 a linear trend with a positive slope, from t1 to t2 a constant linear trend, and from t2 to t3 a linear trend with a negative slope. d) From 0 seconds to t1 a concave quadratic trend upward, from t1 to t2 a linear trend with a positive slope and from t2 to t3 a concave quadratic trend downward.

A disk starts to rotate about a fixed axis from rest with a certain constant angular acceleration until time t1, then it keeps rotating with a constant angular speed until time t2, finally it is brought back to rest at time t3 applying another constant angular acceleration. If we decided to graph the angular position of any point on the disk as a function of time for this situation and the rotation begins in the negative direction of rotation, we would obtain that a) From 0 seconds to t1 a linear trend with a negative slope, from t1 up to t2 a constant linear trend and from t2 to t3 a linear trend with a positive slope. b) From 0 seconds to t1 a concave quadratic trend downwards, from t1 to t2 a linear trend with a negative slope and from t2 to t3 a concave quadratic trend upwards. c) From 0 seconds to t1 a linear trend with a positive slope, from t1 to t2 a constant linear trend, and from t2 to t3 a linear trend with a negative slope. d) From 0 seconds to t1 a concave quadratic trend upward, from t1 to t2 a linear trend with a positive slope and from t2 to t3 a concave quadratic trend downward.

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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