adz7861
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- Homework Statement
- Expression for the total loss of energy after the collision
- Relevant Equations
- p=mv
KE=1/2mv^2
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The discussion centers on solving a momentum problem from EENGA 2019, specifically calculating the total loss of energy after a collision between two masses. Participants analyze the correct application of the kinetic energy formula, KE = 1/2mv^2, and the momentum equation, p = mv. The confusion arises from the distinction between the masses used in the calculations, particularly between the moving particle's mass (mE) and the stationary particle's mass (ME). Ultimately, the correct answer is identified as option B, which requires careful manipulation of the equations to match the provided choices.
PREREQUISITESStudents studying physics, particularly those focusing on mechanics and collision problems, as well as educators looking for examples of energy loss calculations in collisions.
Ok, but which option does that match?adz7861 said:Homework Statement:: Expression for the total loss of energy after the collision
Relevant Equations:: p=mv
KE=1/2mv^2
View attachment 272111
View attachment 272113
haruspex said:Ok, but which option does that match?
Then you are making a mistake beyond the working you posted. What you posted matches B.adz7861 said:I keep getting my answer to be C, when the real answer is B
The only difference in B & C are the different masses on the nominator. What I've got is the mass of the moving particle (mE) as the nominator. The answer states that it should be ME which is the mass of the stationary particle.haruspex said:Then you are making a mistake beyond the working you posted. What you posted matches B.
Can you subtract fractions?adz7861 said:The only difference in B & C are the different masses on the nominator. What I've got is the mass of the moving particle (mE) as the nominator. The answer states that it should be ME which is the mass of the stationary particle.
So my working out must be incorrect, unless I'm missing a further step.
I've basically done the KE after the collision - KE before collision to give me a value for the energy loss. I am confused on what to do further after my last equation.
Exactly. Get your answer into the form of the choices, a single fraction.adz7861 said:unless I'm missing a further step.