2) The wave functions for two waves traveling in the same direction on a string are described below: and y.(x.t) = 0.2 sin (8x – 50t) y2(x, t) = 0.2 sin(8x - 50t + n/3) where, y and x are in meters, and t is in seconds. An element of the string at x = 0 would have a maximum transverse speed of: (a) 6.25 m/s (b) 10 m/s (c) 17.3 m/s (d) 19.3 m/s
2) The wave functions for two waves traveling in the same direction on a string are described below: and y.(x.t) = 0.2 sin (8x – 50t) y2(x, t) = 0.2 sin(8x - 50t + n/3) where, y and x are in meters, and t is in seconds. An element of the string at x = 0 would have a maximum transverse speed of: (a) 6.25 m/s (b) 10 m/s (c) 17.3 m/s (d) 19.3 m/s
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How it would be 17.3?!
Transcribed Image Text:2) The wave functions for two waves traveling in the same direction on a string are described below:
y.(x, t) = 0.2 sin (8x – 50t)
Y2(x, t) = 0.2 sin(8x – 50t + n/3)
and
where, y and x are in meters, andt is in seconds. An element of the string at x = 0 would have a
maximum transverse speed of:
(a) 6.25 m/s
(b) 10 m/s
(C) 17.3 m/s
(d) 19.3 m/s
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