Lab 14: Impulse-Momentum activity
Author: Tian Cih Jiao
Lab Partner: Weisheng Zhang, Kitarou
Date: Apri 19, 2017
Theory/Introduction:
EXPT 1: Observing Collision Forces That Change With Time
First, we replace one end of force senor by a rubber stopper. Then we give a push to the cart so that it has a V0, after the collision, it has a Vf.
According to impulse-momentum theorem, change in momentum of the cart = net impulse.
So m * (Vf - V0) = The integral of F(t)
We can calculate the integral through the graph draw by the force sensor.
EXPT 2: Larger Momentum Change
Add some hundreds of grams of mass on the cart and do the same process in Part 1.
EXPT 3: Inelastic Collision
Replace the spring with a plasticine so that the cart will stop after collision.
Left is spring, right is plasticine



Measured data:
The mass of the cart is measured to be 0.64 kg originally (1.14 kg if a 500-gram mass is installed onto the cart).
EXPT 1 Graph:

EXPT 2 Graph:

EXPT 3 Graph:

Analysis:
EXPT 1: Integral is 0.7022, which is Impulse. It should be equal to change in momentum. Change in momentum = 0.64 * delta v = 0.64 * 1.124 = 0.71936
EXPT 2: Integral is 0.9844, Change in momentum = 1.14 * 0.844 = 0.96102
EXPT 3: Integral = 0.3328, Change in momentum = 0.64 * 0.508 = 0.3253
Conclusion:
From the lab result, we can get that the Impulse-momentum theorem applies to elastic collision but not to inelastic collision.
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