у (ст) 24 1- x (cm) 0- -1- у (cm) 2- 1- 0- 10 15 T (ms) 20 FIGURE P15.22
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Q: 50 cm
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As shown snapshot (left) and history (right) graphs for a wave traveling on a string. The snapshot graph shows the wave at t = 0 s; the history graph shows the displacement of the point on the string at x = 1.5 cm, indicated by the dot in the snapshot graph. What is the speed of the wave, and in which direction is it traveling?
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- The figure below shoes displacement (y) caused by a traveling wave at a fixed position (0) as a function of time (t). Use the graph to determine the following wave properties: Amplitude: m Period: s Frequency: HzPlease answer number 2.Two wave pulses on a string, each traveling 2 cm/s, are approaching each other. The first diagram below shows the shape of the string at time = 0 seconds. Draw what the string looks like at t = 1 second on the next graph. The axes are in cm.
- The figure (Figure 1)shows a snapshot graph of a wave traveling to the right along a string at 45m/s. Please help, trying to figure out what I did wrong for the first and third questions thank you.Draw the snapshot graph at t=0s for the wave shown in figure. D (cm) 1- -2-1 -1- t(s) 2 3 4 5 6 History graph of a wave at x=2m Wave moving to the right at 1.0 m/sTwo train whistles, A and B, each have a frequency of 386 Hz . A is stationary and B is moving toward the right (away from A) at a speed of 35.0 m/s . A listener is between the two whistles and is moving toward the right with a speed of 15.0 m/s as shown in (Figure 1). What is the frequency from B as heard by the listener? What is the beat frequency detected by the listener?
- A string is stretched so that it is under tension and is tied at both ends so that the endpoints don't move. A mechanical oscillator then vibrates the string so that a standing wave is created. The dark line in each diagram represents a snapshot of a string at an instant in time when the amplitude of the standing wave is a maximum. The lighter lines represent the string at other times during a complete cycle. All of the strings are identical except for their lengths, and all strings have the same tension. The number of nodes and antinodes in each standing wave is different. the lengths of the strings (L) and the amplitudes at the antinodes (A) are given in each figure. Rank the speed of the wave in the strings. Enter in the form A > B = C . Hint: v=(T/μ)0.5.Two identical point sources are generating waves with the same frequency and amplitude. The two sources are in phase with each other, so the two sources generate wave crests at the same instant. The wavelength of the waves is equal to the distance between the two sources. A. List all the labeled points where the waves from the two sources constructively interfere. If there are no such points, indicate that by stating "none". Separate each letter with a space. Hint: Determine the difference in the distance that each wave travels from the point sources. For example the difference between the distance travelled to B = 1.5λ - 0.5λ. Constructive interference occurs at ΔL=nλ. Destructive occurs at ΔL=nλ/2. B. List all the labeled points where the waves from the two sources destructively interfere. If there are no such points, indicate that by stating "none". Separate each letter with a space. Hint: Constructive occurs at ΔL=nλ. Destructive occurs at L=ΔL=nλ/2.Please download the following worksheets, which show 4 separate grids. Each grid has two different waves (e.g., Wave and Wave B). Your goal is to draw the resulting wave (i.e., Wave C) if the two waves would have been superposed on top of each other. To do this, you'll need to add the two amplitudes (height of the Wave A and Wave B on the y-axis) at a given point on the x-axis to get the resulting one. For example, using number 3 as an example: a. At point 0 on the x axis, Wave A has an amplitude of 0, and Wave B has an amplitude of 0, so Wave C at point 0 would be 0. b. At point 4 on the x axis, Wave A has an amplitude of 6, and Wave B has an amplitude of 4, so Wave C at point 3 would have an amplitude of 10. c. At point 8 on the x axis. Wave A has an amplitdue of 0, and Wave B has an amplitude of -4, so Wave C at point 8 would be -4. You do not have to find the points for every single point along the x-axis, but just enough to get the general shape of the resulting wave. Once you…