A vibrating string 55.0 cm long is under a tension of 0.970 N. The results from...
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A vibrating string 55.0 cm long is under a tension of 0.970 N. The results from five successive stroboscopic pictures are shown in the figure (Figure 1). The strobe rate is set at 5000 flashes per minute, and observations reveal that the maximum displacement occurred at flashes 1 and 5 with no other maxima in between. Figure 1 of 1 1.5 cm 3 3 1.5 cm Part A Find the period for the traveling waves on this string. Express your answer in seconds. AZ 1] ? T = Part B Find the frequency for the traveling waves on this string. Express your answer in hertzes. ΑΣφ f = Hz Part C Find the wavelength for the traveling waves on this string. Express your answer in meters. ΑΣφ ? m Part D In what harmonic is the string vibrating? ΑΣφ |] ? n = Part E What is the speed of the traveling waves on the string? Express your answer in meters per second. ΑΣφ v = m/s Part F How fast is point P moving when the string is in position 1? Express your answer in meters per second. ΑΣφ. v = m/s A vibrating string 55.0 cm long is under a tension of 0.970 N. The results from five successive stroboscopic pictures are shown in the figure (Figure 1). The strobe rate is set at 5000 flashes per minute, and observations reveal that the maximum displacement occurred at flashes 1 and 5 with no other maxima in between. Figure 1 of 1 1.5 cm 3 3 1.5 cm Part A Find the period for the traveling waves on this string. Express your answer in seconds. AZ 1] ? T = Part B Find the frequency for the traveling waves on this string. Express your answer in hertzes. ΑΣφ f = Hz Part C Find the wavelength for the traveling waves on this string. Express your answer in meters. ΑΣφ ? m Part D In what harmonic is the string vibrating? ΑΣφ |] ? n = Part E What is the speed of the traveling waves on the string? Express your answer in meters per second. ΑΣφ v = m/s Part F How fast is point P moving when the string is in position 1? Express your answer in meters per second. ΑΣφ. v = m/s
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Related Book For
Calculus Early Transcendentals
ISBN: 978-0321947345
2nd edition
Authors: William L. Briggs, Lyle Cochran, Bernard Gillett
Posted Date:
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