
College Physics
11th Edition
ISBN: 9781305952300
Author: Raymond A. Serway, Chris Vuille
Publisher: Cengage Learning
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A 12 string guitar sounds different from a 6 string guitar based on which effect?
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- Manufacturers typically offer a particular guitar string in a choice of diameters so that players can tune their instruments with a preferred string tension. For example, a nylon high-E string is available in a low- and high-tension model with diameter 0.699 mm and 0.724 mm, respectively. Assuming thedensity p of nylon is the same for each model, compare (as aratio) the tension in a tuned high- and low-tension string.arrow_forward49. John visits a space camp during the summer break. During this visit, John sits in a chair mounted to springs which undergoes simple harmonic motion. During this time, the motion is measured electronically and zaim's mass, along with the mass of the chair are taken into account. John notes the spring has a spring constant of 516N/m and the mass of the chair is 26.0 kg. If the period of oscillation zaim notes is 2.31 s what is John's weight? A 69 kg 44 kg 57 kg D 82kg E 77 kg Barrow_forwardTuning forks are used to help tune an instrument. When stuck, the tuning fork plays a specific frequency every time. Explain how a running fork can be used to tell if an instrument is in tune?arrow_forward
- A ukulele has 4 tuning pegs. If you turn them the sound of the strings change. Explain this in terms of the physics vocabulary.arrow_forwardTwo musicians are tuning their guitars. When they both try to play the same “E” note,they hear 3 beats per second. The first musician then tightens the string, after which theyhear 2 beats per second. Before the string was tightened, which guitar had a higherfrequency for the note? Explain.arrow_forward3. This problem is about driven oscillating systems. As we saw in lecture, when a mass-spring system is set in motion (given a tug or a kick) and subsequently left alone, it will oscillate at a frequency that depends on the spring constant and the mass, which is called the natural frequency, wo = However, what if an additional sinusoidal force with arbitrary TTL frequency w is applied? a) Consider a horizontal mass-spring system with an additional horizontal driving force F = Focos (wt) where Fo is a constant. For now, assume wwo. Using Newton's second law, find a differential equation for the position of the mass. b) To solve the differential equation from part a), try a solution with the form x = A cos (wt) where A is a constant. What must A be to solve the differential equation? c) The solution given in part b) shows that the mass can oscillate at the frequency of the driving force instead of its natural frequency. However, notice that the solution in part b) has no arbitrary…arrow_forward
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