Consider two wave functions, y1 (x, t) = 4.00 m sin (π m−1 x − π s−1 (t)) and y2 (x, t) = 4.00 m sin (π m−1 x − π s−1 (t) + π/3). (a) Using a spreadsheet, plot the two wave functions and the wave that results from the superposition of the two wave functions as a function of position (0.00 ≤ x ≤ 6.00 m) for the time t = 0.00 s. (b) What are the wavelength and amplitude of the two original waves? (c) What are the wavelength and amplitude of the resulting wave?
Consider two wave functions, y1 (x, t) = 4.00 m sin (π m−1 x − π s−1 (t)) and y2 (x, t) = 4.00 m sin (π m−1 x − π s−1 (t) + π/3). (a) Using a spreadsheet, plot the two wave functions and the wave that results from the superposition of the two wave functions as a function of position (0.00 ≤ x ≤ 6.00 m) for the time t = 0.00 s. (b) What are the wavelength and amplitude of the two original waves? (c) What are the wavelength and amplitude of the resulting wave?
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Consider two wave functions, y1 (x, t) = 4.00 m sin (π m−1 x − π s−1 (t)) and y2 (x, t) = 4.00 m sin (π m−1 x − π s−1 (t) + π/3). (a) Using a spreadsheet, plot the two wave functions and the wave that results from the superposition of the two wave functions as a function of position (0.00 ≤ x ≤ 6.00 m) for the time t = 0.00 s. (b) What are the wavelength and amplitude of the two original waves? (c) What are the wavelength and amplitude of the resulting wave?
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