A block rests on a frictionless horizontal surface and is attached to a spring. When set into simple harmonic motion, the block oscillates back and forth with an angular frequency of 7.0 rad/s. The drawing shows the position of the block when the spring is unstrained. This position is labeled "x = 0 m." The drawing also shows a small bottle located 0.080 m to the right of this position. The block is pulled to the right, stretching the spring by 0.050 m, and is then thrown to the left. In order for the block to knock over the bottle,it must be thrown with a speed exceeding v0. Ignoring the width of the block, find v0. x = 0 m 1111 0.050 m 0.080 m

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
Chapter12: Oscillatory Motion
Section: Chapter Questions
Problem 17P: A block of unknown mass is attached to a spring with a spring constant of 6.50 N/m and undergoes...
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A block rests on a frictionless horizontal surface and is
attached to a spring. When set into simple harmonic motion,
the block oscillates back and forth with an angular frequency
of 7.0 rad/s. The drawing shows the position of the block
when the spring is unstrained. This position is labeled "x = 0
m." The drawing also shows a small bottle located 0.080 m
to the right of this position. The block is pulled to the right,
stretching the spring by 0.050 m, and is then thrown to the
left. In order for the block to knock over the bottle,it must be
thrown with a speed exceeding v0. Ignoring the width of the
block, find v0.
x = 0 m
ul1111
i 0.050 m
0.080 m
Transcribed Image Text:A block rests on a frictionless horizontal surface and is attached to a spring. When set into simple harmonic motion, the block oscillates back and forth with an angular frequency of 7.0 rad/s. The drawing shows the position of the block when the spring is unstrained. This position is labeled "x = 0 m." The drawing also shows a small bottle located 0.080 m to the right of this position. The block is pulled to the right, stretching the spring by 0.050 m, and is then thrown to the left. In order for the block to knock over the bottle,it must be thrown with a speed exceeding v0. Ignoring the width of the block, find v0. x = 0 m ul1111 i 0.050 m 0.080 m
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