Energy/ i stuck on the last question, i , appreciate

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The discussion revolves around a physics problem involving a quarter-circle track, two blocks colliding inelastically, and the calculations of kinetic energy before and after the collision. The subject area includes concepts of energy conservation, inelastic collisions, and kinematics.

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Approaches and Questions Raised

  • Participants explore the calculations for the speed of block A before the collision and the speed of the combined blocks after the collision. There are attempts to clarify the kinetic energy lost during the collision and the role of friction in the problem.

Discussion Status

Some participants have provided corrections and clarifications regarding the equations used, while others express confusion about the assumptions related to friction and the interpretation of the problem's parameters. There is ongoing exploration of the kinetic energy calculations and the implications of inelastic collisions.

Contextual Notes

Participants note the ambiguity in the problem regarding the coefficient of kinetic energy and the lack of specified friction for the curved section of the track. This has led to questions about the assumptions that can be made in the calculations.

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A quarter-circle of radius R, block A mass M is release from the top of the quarter-circle, slide down the curve section. And collide inelastically with identical block point B. The two blocks move together to the right and stop with the distance L. The coefficient of Kinetic energy between the block and horizontal is Uk.
a)find speed Block A before it hits block B
b)find speed of combined blocks after collision
c)find the amount of kinetic energy lost

a)1/2mv^2=mgh
v=Squaroot 2gL

b)M(Squaroot 2gL) + M ( 0 )= (2M)V
v= (Squaroot 2gL)/2

c) i know the equation for this one but i don't know how to find the KE lost
1/2(2M)[(Squaroot 2gL)/2]=Uk*mgL
(mgR)/2=Uk*mgL
 
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You have a typo; L for R in a) and b)

Parts b and c are ambiguous. At what time(s) are the speed and KE required?

Your answer for b is correct immediately after collision. Trivially, the speed after traveling distance L is zero.

In your proposed solution for c you assume the question requires the energy lost after traveling distance L. The velocity then is zero so all the initial GPE has been lost.

Alternatively you might calculate the energy loss immediately after collision.

Either way the inclusion of L and Uk in the question seems designed to mislead; they are not required.
 
In an inelastic collision kinetic energy is not conserved, you're looking for the change in kinetic energy of the system from before the object hits (from friction) to after the collision (amount lost to do the actual collision).
 
sorry I am so confuse, can u give which equation I am going to use?
 
KE before mgR
KE after collide 1/2(2M)[(Squaroot 2gR)/2]^2 => 1/2mgR
So it lose 1/2 of it KE?
 
Feldoh said:
In an inelastic collision kinetic energy is not conserved, you're looking for the change in kinetic energy of the system from before the object hits (from friction) to after the collision (amount lost to do the actual collision).
Is there any friction before the collision? The question says "The coefficient of Kinetic energy between the block and horizontal is Uk". There is no Uk specified for the curved section so no choice but to assume no friction.
 
There is no Uk specified for the curved section so no choice but to assume no friction.

yes, its happen at the horizontal not the curve
 
Check your working for the KE after collision
 
1/2(2M)[(Squaroot 2gR)/2]^2
M*[ (2gR)/4 ]
it is 1/2mgR
 
  • #10
Oops! Sorry! You were right the first time. It is mgR/2
 

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