Two ice skaters have masses m₁ and m2 and are initially stationary. Their skates are identical. They push against one another, as in Figure 7.10, and move in opposite directions with different speeds. While they are pushing against each other, any kinetic frictional forces acting on their skates can be ignored. However, once the skaters separate, kinetic frictional forces eventually bring them to a halt. As they glide to a halt, the magnitudes of their accelerations are equal, and skater 1 glides twice as far as skater 2. What is the ratio m₁/m2 of their masses?

Physics for Scientists and Engineers: Foundations and Connections
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ISBN:9781133939146
Author:Katz, Debora M.
Publisher:Katz, Debora M.
Chapter5: Newton's Laws Of Motion
Section: Chapter Questions
Problem 70PQ: A 1.50-kg particle initially at rest and at the origin of an xy coordinate system is subjected to a...
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Two ice skaters have masses m₁ and m2 and are initially stationary. Their skates are identical. They push against one another, as in
Figure 7.10, and move in opposite directions with different speeds. While they are pushing against each other, any kinetic frictional
forces acting on their skates can be ignored. However, once the skaters separate, kinetic frictional forces eventually bring them to a
halt. As they glide to a halt, the magnitudes of their accelerations are equal, and skater 1 glides twice as far as skater 2. What is the
ratio m₁/m2 of their masses?
Number i
Units
Transcribed Image Text:Two ice skaters have masses m₁ and m2 and are initially stationary. Their skates are identical. They push against one another, as in Figure 7.10, and move in opposite directions with different speeds. While they are pushing against each other, any kinetic frictional forces acting on their skates can be ignored. However, once the skaters separate, kinetic frictional forces eventually bring them to a halt. As they glide to a halt, the magnitudes of their accelerations are equal, and skater 1 glides twice as far as skater 2. What is the ratio m₁/m2 of their masses? Number i Units
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