The snapshot graph at t 3 s and the history graph at = x = 0...

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The snapshot graph at t 3 s and the history graph at = x = 0 cm of a wave are shown below (snapshot on left, history on right). y(cn) 1 y(cn) 2 1 (cn t(s) a. What are the amplitude, frequency, and speed of the wave? Amplitude = cm Frequency= Speed = b. The equation of this wave can be expressed as y = f(x, t) = A sin(kx ±wt), where a, k, and w are numerical constants. Enter these constants in the boxes below, and enter the appropriate sign of the t term (+ or -, enter "1" in the box if the sign is +, or "-1" if -). Ignore the units. A = k = W = Sign= enter -1. Hz cm/s If the sign is +, enter 1 here; if negative, c. Let's test your equation. Find the displacement y at each of the following x and t values. Since we have defined y = f(x, t), the first value in the parentheses is the x value, the 2nd is the t value. Note that the first point appears on both of your graphs, the second appears only on your snapshot graph, and the third appears only on your history graph. You can check the y values found to see that they do agree with the graphs above. Make sure your calculator is in radians when evaluating the sin term! y(0, 3) = y(0.2, 3) = y(0, 2.9) = The snapshot graph at t 3 s and the history graph at = x = 0 cm of a wave are shown below (snapshot on left, history on right). y(cn) 1 y(cn) 2 1 (cn t(s) a. What are the amplitude, frequency, and speed of the wave? Amplitude = cm Frequency= Speed = b. The equation of this wave can be expressed as y = f(x, t) = A sin(kx ±wt), where a,k, and w are numerical constants. Enter these constants in the boxes below, and enter the appropriate sign of the t term (+ or -, enter "1" in the box if the sign is +, or "-1" if -). Ignore the units. A = k = W = Sign= enter -1. Hz cm/s If the sign is +, enter 1 here; if negative, c. Let's test your equation. Find the displacement y at each of the following x and t values. Since we have defined y = f(x, t), the first value in the parentheses is the x value, the 2nd is the t value. Note that the first point appears on both of your graphs, the second appears only on your snapshot graph, and the third appears only on your history graph. You can check the y values found to see that they do agree with the graphs above. Make sure your calculator is in radians when evaluating the sin term! y(0, 3) = y(0.2, 3) = y(0, 2.9) = The snapshot graph at t 3 s and the history graph at = x = 0 cm of a wave are shown below (snapshot on left, history on right). y(cn) 1 y(cn) 2 1 (cn t(s) a. What are the amplitude, frequency, and speed of the wave? Amplitude = cm Frequency= Speed = b. The equation of this wave can be expressed as y = f(x, t) = A sin(kx ±wt), where a, k, and w are numerical constants. Enter these constants in the boxes below, and enter the appropriate sign of the t term (+ or -, enter "1" in the box if the sign is +, or "-1" if -). Ignore the units. A = k = W = Sign= enter -1. Hz cm/s If the sign is +, enter 1 here; if negative, c. Let's test your equation. Find the displacement y at each of the following x and t values. Since we have defined y = f(x, t), the first value in the parentheses is the x value, the 2nd is the t value. Note that the first point appears on both of your graphs, the second appears only on your snapshot graph, and the third appears only on your history graph. You can check the y values found to see that they do agree with the graphs above. Make sure your calculator is in radians when evaluating the sin term! y(0, 3) = y(0.2, 3) = y(0, 2.9) = The snapshot graph at t 3 s and the history graph at = x = 0 cm of a wave are shown below (snapshot on left, history on right). y(cn) 1 y(cn) 2 1 (cn t(s) a. What are the amplitude, frequency, and speed of the wave? Amplitude = cm Frequency= Speed = b. The equation of this wave can be expressed as y = f(x, t) = A sin(kx ±wt), where a,k, and w are numerical constants. Enter these constants in the boxes below, and enter the appropriate sign of the t term (+ or -, enter "1" in the box if the sign is +, or "-1" if -). Ignore the units. A = k = W = Sign= enter -1. Hz cm/s If the sign is +, enter 1 here; if negative, c. Let's test your equation. Find the displacement y at each of the following x and t values. Since we have defined y = f(x, t), the first value in the parentheses is the x value, the 2nd is the t value. Note that the first point appears on both of your graphs, the second appears only on your snapshot graph, and the third appears only on your history graph. You can check the y values found to see that they do agree with the graphs above. Make sure your calculator is in radians when evaluating the sin term! y(0, 3) = y(0.2, 3) = y(0, 2.9) =

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Amplitude 2cm Explanation The amplitude is equal to the ... View the full answer