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Mastering Physics: Collision on an incline plane and perfectly inelastic collision |
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| Mar13-05, 11:33 PM | #1 |
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Mastering Physics: Collision on an incline plane and perfectly inelastic collision
Can anyone help me with theses problems?
1. A 500 g cart is released from rest 1.0 m from the bottom of a frictionless, 30 ramp. The cart rolls down the ramp and bounces off a rubber block at the bottom. The figure shows the force during the collision. After the cart bounces, how far does it roll back up the ramp? On this one I know I need to solve for the velocities before and after the collision and then use this value to get the distance, but I am not sure as to how I need to do this. I don't really know how to get the acceleration. 2. In a military test, a 575 kg unmanned spy plane is traveling north at an altitude of 2700 m and a speed of 450 m/s. It is intercepted by a 1280 kg rocket traveling east at 725 m/s. If the rocket and the spy plane become enmeshed in a tangled mess, how far from the point of impact do they hit the ground? This problem really has me puzzled. I tried to use the m1v1 + m2v2= m(1+2)v equation and solve for the magnitude of the velocity but am not sure where to go from there. Let me know where I went wrong. Thanks |
| Mar14-05, 12:33 AM | #2 |
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On the second one, you use the final velocity from the momentum equation and use that as the inital velocity in a projectile motion problem. On the first one, use a = gsin(theta) to get acceleration along the ramp. Hopefully these will help you go forward. |
| Mar14-05, 08:06 AM | #3 |
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Ok so when you use gsin(theta) as the acceleration, and find the velocity before the collision, do you plug this into the equation for an impulse (P2=J+P1)?
On the second one, once you find the magnitude of the velocity you need to use the x and y components of the velocity in the projectile motion equations correct? |
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