Tutorials in Introductory Physics
1st Edition
ISBN: 9780130970695
Author: Peter S. Shaffer, Lillian C. McDermott
Publisher: Addison Wesley
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Chapter 23.1, Problem 1TH
To determine
The diagram for the shape of the spring for the given instant.
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Chapter 23 Solutions
Tutorials in Introductory Physics
Ch. 23.1 - Prob. 1THCh. 23.1 - In the spaces provided belowright, carefully draw...Ch. 23.1 - Prob. 2bTHCh. 23.1 - We begin by considering the forces exerted on a...Ch. 23.1 - Prob. 3bTHCh. 23.1 - Prob. 3cTHCh. 23.1 - Prob. 3dTHCh. 23.1 - Prob. 3eTHCh. 23.1 - Prob. 4THCh. 23.2 - Prob. 1TH
Ch. 23.2 - Prob. 2aTHCh. 23.2 - Prob. 2bTHCh. 23.2 - Prob. 2cTHCh. 23.2 - Prob. 3aTHCh. 23.2 - Prob. 3bTHCh. 23.2 - Prob. 3cTHCh. 23.2 - The figure at right has several errors. How many...Ch. 23.3 - Prob. 1aTHCh. 23.3 - Prob. 1bTHCh. 23.3 - Prob. 1cTHCh. 23.3 - For each of the periodic functions below, indicate...Ch. 23.3 - Prob. 2THCh. 23.3 - Use trigonometry to determine the mathematical...Ch. 23.3 - Starting from the equation that you wrote above,...Ch. 23.3 - Suppose the speed of the refracted wave were half...Ch. 23.3 - Prob. 3dTHCh. 23.4 - A long, thin steel wire is cut in half, and each...Ch. 23.4 - A long, thin steel wire is cut in half, and each...Ch. 23.4 - A long, thin steel wire is cut in half, and each...Ch. 23.4 - Consider an instant when the fields are nonzero at...Ch. 23.4 - How would your answers to parta be different if...Ch. 23.4 - Prob. 3TH
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- Each of the diagrams below represents a snapshot of two springs at an instant after a pulse has reached the boundary between them. The linear mass density, µ, is greater for the tightly coiled spring than for the other spring. Each diagram may contain flaws that would not be observed with real springs. For each diagram: a. Determine whether there is a flaw. If there is a flaw, describe it (a single flaw is sufficient) and continue to the next diagram. If there are no flaws, answer parts b and c. b. Make a sketch that shows the shape, width, and direction of motion of the incident pulse. c. Determine which pulse is the reflected pulse and which is the transmitted pulse. Slinky Tightly coiled spring ii. Tightly coiled spring Slinkyarrow_forwardEach person in your group should obtain a ruler and at least one ticker tape segment from the staff. All the tape segments were generated using the same ticker timer. Do not write on or fold the tapes. If a ticker timer is available, examine it so that you are familiar with how it works. B. Compare your tape segment with those of your partners. How does the lime taken to generate one of the short tape segments compare to the time taken to generate one of the long tape segments? Explain your answer. Describe how you could use your answer above to arrange the tape segments in order by speed.arrow_forwardSolve the following problem, create a simple illustration and show your solutions. 1. A pendulum is observed to complete 30 full cycles in 57 seconds. a. Calculate the period of the motion (seconds) b. Calculate the frequency (Hz)arrow_forward
- Christine Karera hangs a spring and it oscillates at a frequency of 60 cycles in a minute when an object is attached to it. A. Calculate the mass of the object if the spring constant is 250 N/m. Show your formula transformation. B. Solve for the frequency of a vibrating pendulum if it has a length of 2 m. What will be its period? If you disregard the length provided (2m), what will be the length of the pendulum if period (T) is given with a value of 3 seconds? Show your formula transformation.arrow_forwardmass string length amplitude period kg m a t m m 1 0.05 2.00 2 0.05 2.00 1. 0.05 2.00 4 0.05 2.80 0.05 3.45 6 1 4 0.05 4.00 7 0.07 2.00 8 0.10 2.00 period vs string length 4. 3.5 2.5 1.5 2 2.5 3 3.5 4 string length (m) Display Curve Fit Uncertainties period Curve: t = Al + B A : 0.686 B: 1.33 s RMSE : 0.0580 s T: 0.998 2. (S) pouadarrow_forwardNumber 2 part a b and c please show all work using formulaarrow_forward
- Which of the graphs to the left correspond to each of the two initial waves you were given? You may find it helpful to plot these graphs on your own. If you do it by hand, you will gain even more insight. 1.) the graph that corresponds to y2( amplitude =1, wavelength =4, frequency =1 , and wave velocity =4)? 2.) the graphs the correspond to y1( amplitude =1, wavelength =2, frequency =1 and wave velocity =2)? 3.) the graphs that correspond to superposition of y1 and y2?arrow_forwarda. If the period of a pendulum on another planet is four times its period measured on Earth, what is the gravitational acceleration on the planet? Show the equation used and your calculations. b. If you took a pendulum to the moon where g = 1.6 m/s2, what change would you observe in its period? c. Are there factors other than length and gravitational acceleration that affect the period of the pendulum? Why is the period of a pendulum bob independent of its mass?arrow_forwardThe relationship between the length of a pendulum L and the time T for one complete oscillation can be determined from the data in the table to the right. a. Find the least squares line equation and graph it simultaneously with the data points, with L as the horizontal axis and T as the vertical axis. Does it seem to fit the data? b. Find the correlation coefficient and interpret it. Does it confirm your answer to part a? L (ft) T (sec) 1.0 1.13 1.5 1.36 2.0 1.57 2.5 1.76 3.0 1.92 3.5 2.08 4.0 2.22arrow_forward
- Mac and Tosh stand 8 meters apart and demonstrate the motion of a transverse wave on a string. The wave can be described as having a vertical distance of 32 cm from a trough to a crest, a frequency of 3.4 Hz, and a horizontal distance of 48 cm from a crest to the nearest trough. Determine the amplitude, wavelength, and speed of such a wave. Show all of your work and explain your steps for solving the problemarrow_forwardDescribe each variable in the equation below. In other words, what does each variable mean to the periodic motion of a spring? (n is not a variable) T= 2T/ m karrow_forwardFigure 6-6 shows displaceme curves for two sinusoidal waves for motion at a particular position on a string. On the graph plot the complex wave formed hu the sum (or superposition) of the two sinusoidal versus time waves. 3. 2 -1 -2 -3 L... 0.00 0.01 0.02 0.03 0.04 0.05 0.06 0.07 0.08 0.09 0.10 TIME (seconds) Two sinusoidal waves to be FIGURE 6-6 uperimposed on a string. HEIGHT (inches)arrow_forward
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