I In FIGURE P11.57, a block of mass m slides along a frictionless track ea with speed v. It collides with a R m stationary block of mass M. Find an expression for the minimum value of vm that will allow the second block to circle the loop-the-loop Vm mM FIGURE P11.57 without falling off if the collision is (a) perfectly inelastic or (b) perfectly elastic. dmi

Principles of Physics: A Calculus-Based Text
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Author:Raymond A. Serway, John W. Jewett
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Chapter8: Momentum And Collisions
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Can you help me with number 57 please I'm really confused and don't know what the difference between elastic and in elastic would be in this case. Also I attached my attemp at the problem (I don't know what I am doing wrong) and the answer is printed at the top.

I In FIGURE P11.57, a block of mass
m slides along a frictionless track ea
with speed v. It collides with a
R
m
stationary block of mass M. Find an
expression for the minimum value
of vm that will allow the second
block to circle the loop-the-loop
Vm
mM
FIGURE P11.57
without falling off if the collision is
(a) perfectly inelastic or (b) perfectly elastic. dmi
Transcribed Image Text:I In FIGURE P11.57, a block of mass m slides along a frictionless track ea with speed v. It collides with a R m stationary block of mass M. Find an expression for the minimum value of vm that will allow the second block to circle the loop-the-loop Vm mM FIGURE P11.57 without falling off if the collision is (a) perfectly inelastic or (b) perfectly elastic. dmi
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