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Motion in 2D and Pulleys Constant acceleration in 2-D Free fall in 2-D

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Presentation on theme: "Motion in 2D and Pulleys Constant acceleration in 2-D Free fall in 2-D"— Presentation transcript:

1 Motion in 2D and Pulleys Constant acceleration in 2-D Free fall in 2-D
Talk about CAPA # 16 & 21 Physics 1D03 - Lecture 8

2 Example Problem: Cannon on a slope.
20° d 30° 100 m/s How long is the cannonball in the air, and how far from the cannon does it hit ? With what velocity does it hit the slope ? Physics 1D03 - Lecture 8

3 Atwood’s Machine Assume : - no friction
Calculate the acceleration of the blocks. Assume : - no friction - massless rope and pulley - rope doesn’t stretch Plan: • free-body diagram for each mass • relate tensions, accelerations • use Newton’s second Law m1 m2 Physics 1D03 - Lecture 8

4 T1 T2 a2 a1 m2g m1g Forces on m1 Forces on m2
Tensions are equal (“ideal” pulley, light rope) Accelerations are equal in magnitude (why?), opposite in direction Physics 1D03 - Lecture 8

5 is proportional to g, but can be small (and easy to measure)
m2g a m1g . Eliminate T to get  is proportional to g, but can be small (and easy to measure) Physics 1D03 - Lecture 8

6 Hint: direction of friction on m1 depends on direction of motion!
A block of mass m1 on a rough horizontal surface is pulled with a force FA at an angle θ to the horizontal. A ball of mass m2 is connected to the other side, hanging over a lightweight frictionless pulley. The coefficient of friction is given by μk. Determine the acceleration of the system. FA m1 m2 θ Hint: direction of friction on m1 depends on direction of motion! Physics 1D03 - Lecture 8


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