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Sean "the flying tomato" leaves the half pipe with a center of mass vertical velocity of 3.98 m/sec. His center of mass when he leaves the halfpipe is 0.2 meters above the edge. He does a 1080 degree spin (that's three revolutions) with a double flip before his center of mass reaches the halfpipe edge on his way down. How high above the edge of the halfpipe does his center of mass rise during this move? Express your answer in meters (m), accurate to two decimal places.

Sean "the flying tomato" leaves the half pipe with a center of mass vertical velocity of 3.98 m/sec. His center of mass when he leaves the halfpipe is 0.2 meters above the edge. He does a 1080 degree spin (that's three revolutions) with a double flip before his center of mass reaches the halfpipe edge on his way down. How high above the edge of the halfpipe does his center of mass rise during this move? Express your answer in meters (m), accurate to two decimal places.

College Physics
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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Sean "the flying tomato" leaves the half pipe with a center of mass vertical velocity of 3.98 m/sec. His center of mass when he leaves the halfpipe is 0.2 meters above the edge. He does a 1080 degree spin (that's three revolutions) with a double flip before his center of mass reaches the halfpipe edge on his way down. How high above the edge of the halfpipe does his center of mass rise during this move? Express your answer in meters (m), accurate to two decimal places.
Transcribed Image Text:Sean "the flying tomato" leaves the half pipe with a center of mass vertical velocity of 3.98 m/sec. His center of mass when he leaves the halfpipe is 0.2 meters above the edge. He does a 1080 degree spin (that's three revolutions) with a double flip before his center of mass reaches the halfpipe edge on his way down. How high above the edge of the halfpipe does his center of mass rise during this move? Express your answer in meters (m), accurate to two decimal places.
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