a man of mass m 1 = 70.0 kg is skating at v 1 = 8.00 m/s behind his wife of mass m 2 = 50.0 kg, who is skating at v 2 = 4.00 m/s. Instead of passing her, he inadvertently collides with her. He grabs her around the waist, and they maintain their balance. (a) Sketch the problem with before-and-after diagrams, representing the skaters as blocks. (b) Is the collision best described as elastic, inelastic, or perfectly inelastic? Why? (c) Write the general equation for conservation of momentum in terms of m 1 , v 1 , m 2 , v 2 , and final velocity v f . (d) Solve the momentum equation for v f . (e) Substitute values, obtaining the numerical value for v f , their speed after the collision.
a man of mass m 1 = 70.0 kg is skating at v 1 = 8.00 m/s behind his wife of mass m 2 = 50.0 kg, who is skating at v 2 = 4.00 m/s. Instead of passing her, he inadvertently collides with her. He grabs her around the waist, and they maintain their balance. (a) Sketch the problem with before-and-after diagrams, representing the skaters as blocks. (b) Is the collision best described as elastic, inelastic, or perfectly inelastic? Why? (c) Write the general equation for conservation of momentum in terms of m 1 , v 1 , m 2 , v 2 , and final velocity v f . (d) Solve the momentum equation for v f . (e) Substitute values, obtaining the numerical value for v f , their speed after the collision.
Solution Summary: The author explains how the collision involves a perfectly inelastic collision because after collision the skaters retain in contact.
a man of mass m1 = 70.0 kg is skating at v1 = 8.00 m/s behind his wife of mass m2 = 50.0 kg, who is skating at v2 = 4.00 m/s. Instead of passing her, he inadvertently collides with her. He grabs her around the waist, and they maintain their balance. (a) Sketch the problem with before-and-after diagrams, representing the skaters as blocks. (b) Is the collision best described as elastic, inelastic, or perfectly inelastic? Why? (c) Write the general equation for conservation of momentum in terms of m1, v1, m2, v2, and final velocity vf. (d) Solve the momentum equation for vf. (e) Substitute values, obtaining the numerical value for vf, their speed after the collision.
3. Four identical small masses are connected in a
flat perfect square. Rank the relative rotational
inertias (IA, IB, IC) about the three axes of
rotation shown. Axes A and B are in the plane of
the square, and axis C is perpendicular to the
plane, through mass m1.
ΙΑ
IB
m2
m1
m3
Ic
m4
(a) IA
Chapter 6 Solutions
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