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L4 Transverse Waves revisited- Reflection, Interference, Standing Waves on String
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Transverse wave propagation
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Wave reflection at a fixed end: the restoring force in the boundary material causes an upward pulse to become a downward pulse upon reflection
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Wave reflection at an open end: the upward pulse maintains its orientation upon reflection
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PhET Simulation Wave on a String
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Wave Interference/ Wave Superposition
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Ct 4.5.2.sup The pulse on the left is moving right, the pulse on the right is moving left. What do you see at the "central moment" they pass through one another?
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Ct 4.5.2.sup SIM www.physics.nyu.edu/~ts2/Animation/waves.html
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Suppose the pulse reflected from a boundary and moving to the left seen earlier meets another pulse moving to the right…
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Identical waves moving in opposite directions
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Motion of point along the spring
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Standing wave Applet http://webphysics.davidson.edu/A pplets/superposition/default.html (Example 2) http://webphysics.davidson.edu/A pplets/superposition/default.html
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Standing wave representation
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Standing Waves in a Stretched String
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Conditions for standing waves
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Recall that f=v/λ
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Hence f n =n f 1 where f 1 = v/(2L) f 1 is called the fundamental frequency (the lowest possible frequency) All harmonics (n= 1,2,3,…) are possible excitations for a string held at both ends!
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f 2 is called the 2nd harmonic, and is also sometimes referred to as the 1 st overtone (especially in reference to sound). f 3 is the 3d harmonic or the 2 nd overtone, etc.
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Recall that v=f λ. Suppose we keep v and the length of the string constant. Can we establish a standing wave if we increase the vibrating frequency from f 1 to 1.2 f 1 ? A) yes B) no C) sometimes D) Not enough information given
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Standing Waves on a String (rope) Demo
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