1. Using dimensional analysis, find the dependence of the speed of a wave on a string...

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1. Using dimensional analysis, find the dependence of the speed of a wave on a string to its mass, length, and tension force. (Determine the values of , , 8). [v] x [M] [L] [F]* 2. Conclusion: v= Given the relationship above, how would you change the speed of a wave traveling on a given string? rd b 3. What fraction of the wavelength). of the wave shown do the lengths a, b, and c represent? 4. Turn this sum into a factor: sin (a+b) + sin (a-b) = a = , (N=3 loops), b= 2., (N=2 loops) c = (N=1 loop) 1. Using dimensional analysis, find the dependence of the speed of a wave on a string to its mass, length, and tension force. (Determine the values of , , 8). [v] x [M] [L] [F]* 2. Conclusion: v= Given the relationship above, how would you change the speed of a wave traveling on a given string? rd b 3. What fraction of the wavelength). of the wave shown do the lengths a, b, and c represent? 4. Turn this sum into a factor: sin (a+b) + sin (a-b) = a = , (N=3 loops), b= 2., (N=2 loops) c = (N=1 loop)

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