An atomic nucleus suddenly bursts apart (fission) into two pieces. Piece A with mass ma travels to the left with a speed of vA. Piece B with mass mg travels to the right with speed vg. Show the velocity of piece B in tems of ma, mB and VA- Solution: Consider that the nucleus is not acted by an external force. Thus, momentum is conserved, so: PBf + PAf =0 Substituting the expression for momentum results to mgv mAV = 0 Deriving the expression for the velocity of piece B results to =(ma/m VA

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
Chapter5: More Applications Of Newton’s Laws
Section: Chapter Questions
Problem 64P: If a single constant force acts on an object that moves on a straight line, the objects velocity is...
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Momo with mass m is sliding down an inclined plane that makes an angle o relative to the horizontal. The coefficient of kinetic friction between Momo and the inclined plane is Pk. Obtain an expression
for Momo's acceleration along the incline.
Assign a rotated Cartesian plane so that the acceleration is along the positive x-axis and the normal force is along the positive y-axis.
The component of the weight parallel to Momo's acceleration is Wx = mg
The magnitude of the frictional force is f = Pk
The normal force on Momo is n- mg
With these expressions and applying Newton's second law, we arrive
an expression for Momo's acceleration:
a =
- Pk
Transcribed Image Text:Momo with mass m is sliding down an inclined plane that makes an angle o relative to the horizontal. The coefficient of kinetic friction between Momo and the inclined plane is Pk. Obtain an expression for Momo's acceleration along the incline. Assign a rotated Cartesian plane so that the acceleration is along the positive x-axis and the normal force is along the positive y-axis. The component of the weight parallel to Momo's acceleration is Wx = mg The magnitude of the frictional force is f = Pk The normal force on Momo is n- mg With these expressions and applying Newton's second law, we arrive an expression for Momo's acceleration: a = - Pk
An atomic nucleus suddenly bursts apart (fission) into two pieces. Piece A with mass ma travels to the left with a speed of vA. Piece B with mass mg travels to the right with speed vg. Show the
velocity of piece B in tems of ma, mB and VA-
Solution:
Consider that the nucleus is not acted by an external force. Thus, momentum is conserved, so:
PBf + PAf =0
Substituting the expression for momentum results to
mgv
mAV
= 0
Deriving the expression for the velocity of piece B results to
V
=(ma/m
NA
Transcribed Image Text:An atomic nucleus suddenly bursts apart (fission) into two pieces. Piece A with mass ma travels to the left with a speed of vA. Piece B with mass mg travels to the right with speed vg. Show the velocity of piece B in tems of ma, mB and VA- Solution: Consider that the nucleus is not acted by an external force. Thus, momentum is conserved, so: PBf + PAf =0 Substituting the expression for momentum results to mgv mAV = 0 Deriving the expression for the velocity of piece B results to V =(ma/m NA
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