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10/01/2013PHY 113 C Fall 2013 -- Lecture 101 PHY 113 C General Physics I 11 AM – 12:15 PM MWF Olin 101 Plan for Lecture 10 Chapter 9 -- Linear momentum 1.Impulse and momentum 2.Conservation of linear momentum 3.Examples – collision analysis 4.Notion of center of mass
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10/01/2013 PHY 113 C Fall 2013 -- Lecture 102
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10/01/2013PHY 113 C Fall 2013 -- Lecture 103 Summary of physics “laws”
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10/01/2013PHY 113 C Fall 2013 -- Lecture 104 Another way to look at Newton’s second law: iclicker question: Why would you want to define linear momentum? A.To impress your friends. B.To exercise your brain. C.It might be helpful. D.To distinguish it from angular momentum.
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10/01/2013PHY 113 C Fall 2013 -- Lecture 105 Relationship between Newton’s second law and linear momentum: (if m is constant)
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10/01/2013PHY 113 C Fall 2013 -- Lecture 106
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10/01/2013PHY 113 C Fall 2013 -- Lecture 107 Suppose that a tennis ball with mass m=0.057 kg approaches a tennis racket at a speed of 45m/s. What is the impulse the racket must exert on the ball to return the ball in the opposite direction at the same speed. Assume that the motion is completely horizontal.
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10/01/2013PHY 113 C Fall 2013 -- Lecture 108 Example: A 1500 kg car collides with a wall, with v i = -15m/s and v f =2.6m/s. What is the impulse exerted on the car?
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10/01/2013PHY 113 C Fall 2013 -- Lecture 109 Example of graphical representation of F(t)
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10/01/2013PHY 113 C Fall 2013 -- Lecture 1010 Physics of composite systems
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10/01/2013PHY 113 C Fall 2013 -- Lecture 1011 Example – completely inelastic collision; balls moving on a frictionless surface
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10/01/2013PHY 113 C Fall 2013 -- Lecture 1012 Energy loss in this example:
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10/01/2013PHY 113 C Fall 2013 -- Lecture 1013 Example – completely elastic collision; balls moving on a frictionless surface
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10/01/2013PHY 113 C Fall 2013 -- Lecture 1014 Completely elastic collision; numerical example:
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10/01/2013PHY 113 C Fall 2013 -- Lecture 1015 iclicker exercise: We have assumed that there is no net force acting on the system. What happens if there are interaction forces between the particles? A.Analysis still applies B.Analysis must be modified
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10/01/2013PHY 113 C Fall 2013 -- Lecture 1016 Example from homework:
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10/01/2013PHY 113 C Fall 2013 -- Lecture 1017 Example from homework: -- continued iclicker question Do you expect K f -K i to be A.>0 B.<0
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10/01/2013PHY 113 C Fall 2013 -- Lecture 1018 Another example: before vfvf after
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10/01/2013PHY 113 C Fall 2013 -- Lecture 1019 Examples of two-dimensional collision; balls moving on a frictionless surface
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10/01/2013PHY 113 C Fall 2013 -- Lecture 1020 Examples of two-dimensional collision; balls moving on a frictionless surface
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10/01/2013PHY 113 C Fall 2013 -- Lecture 1021 Example: two-dimensional totally inelastic collision m 1 =1500kg m 2 =2500kg
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10/01/2013PHY 113 C Fall 2013 -- Lecture 1022 iclicker exercise: Can this analysis be used to analyze a real collision? A.Of course! The laws of physics must be obeyed. B.Of course NOT! In physics class we only deal with idealized situations which never happen.
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10/01/2013PHY 113 C Fall 2013 -- Lecture 1023 Another example of 2-dimensional elastic collision: m vivi vfvf m
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10/01/2013PHY 113 C Fall 2013 -- Lecture 1024 Energy analysis of a simple nuclear reaction : Q=4.87 MeV
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10/01/2013PHY 113 C Fall 2013 -- Lecture 1025 Energy analysis of a simple reaction : Q=4.87 MeV
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10/01/2013PHY 113 C Fall 2013 -- Lecture 1026 Elastic collision in two dimensions
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10/01/2013PHY 113 C Fall 2013 -- Lecture 1027 Elastic collision in two dimensions -- example of elastic proton-proton scattering
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10/01/2013PHY 113 C Fall 2013 -- Lecture 1028 Elastic collision in two dimensions -- example of elastic proton-proton scattering
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10/01/2013PHY 113 C Fall 2013 -- Lecture 1029 The notion of the center of mass and the physics of composite systems
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10/01/2013PHY 113 C Fall 2013 -- Lecture 1030
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10/01/2013PHY 113 C Fall 2013 -- Lecture 1031 Finding the center of mass
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10/01/2013PHY 113 C Fall 2013 -- Lecture 1032 Example from webassign : x y m1m1 m2m2 m3m3 m4m4
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10/01/2013PHY 113 C Fall 2013 -- Lecture 1033 Finding the center of mass For a solid object composed of constant density material, the center of mass is located at the center of the object.
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