Amplitude f(Hz) 8. FIGURE P14.48 2 4
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Your car rides on springs, so it will have a natural frequency of oscillation. as shown data for the amplitude of motion of a car driven at different frequencies. The car is driven at 20 mph over a washboard road with bumps spaced 10 feet apart; the resulting ride is quite bouncy. Should the driver speed up or slow down for a smoother ride?
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- (a) Find the amplitude, period, and horizontal shift. (Assume the absolute value of the horizontal shift is less than the period.) (b)Write an equation that represents the curve in the formMichelle pulls a slinky a distance of 13 inches from its equilibrium position and then releases it. The time for one oscillation is 2 seconds. Step 2 of 2 : Find the function in terms of t for the displacement of the slinky. Assume that the slinky is at its maximum displacement at t=0. Also assume that the function includes no horizontal or vertical shifts.A 2.8kg box is attached to a spring with a spring constant of 11.5N/m. The box is on a frictionless horizontal surface. It is pulled to the right of equilibrium and let go. What is the period (in s) of the oscillation?
- Your car rides on springs, so it will have a natural frequency of oscillation. The figure shows data for the amplitude of motion of a car driven at different frequencies. The car is driven at 23 mph over a washboard road with bumps spaced 13 feet apart; the resulting ride is quite bouncy. Determine the frequency of the oscillation, caused by the bumps. 1 mile is 5280 feet. (Express your answer with the appropriate units).A particle moves in simple harmonic motion with a period of 0.3 s and an amplitude of 6 cm. What are the speed and acceleration of the particle when it is 4 cm from the equilibrium position?When a 20 N can is hung from the bottom of a vertical spring, it causes the spring to stretch 20 cm. (a) What is the spring constant? (b) This spring is now placed horizontally on a frictionless table. One end of it is held fixed, and the other end is attached to a 5.0 N can. The can is then moved (stretching the spring) and released from rest. What is the period of the resulting oscillation?