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phy131studiof15:lectures:m2review1 [2015/10/23 09:16]
mdawber [Conditions for Equilibrium]
phy131studiof15:lectures:m2review1 [2015/10/23 09:17]
mdawber [Ballistic Pendulum]
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 and conservation of energy equation gives us $v'​_{B}=v_{A}\cos\theta$ and conservation of energy equation gives us $v'​_{B}=v_{A}\cos\theta$
-===== Ballistic Pendulum =====+===== Ballistic Pendulum ​(1D inelastic collision) ​=====
  
  
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 Where the torques can be calculated around **any** axis. Some axes are more sensible than others, a good idea is to choose an axis at place where a force is acting (as the torque due to that force around that axis will be zero.) Where the torques can be calculated around **any** axis. Some axes are more sensible than others, a good idea is to choose an axis at place where a force is acting (as the torque due to that force around that axis will be zero.)
  
-===== Hanging sign solution ​=====+===== Hanging sign =====
  
 {{f11finalq3fig.png}} {{f11finalq3fig.png}}
phy131studiof15/lectures/m2review1.txt ยท Last modified: 2015/10/23 09:17 by mdawber
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