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Create a mathematical model for the pressure variation as a function of position and time for a sound wave, given that the wavelength of the wave is λ = 0.145 m and the maximum pressure variation is ΔPmax = 0.280 N/m2. Assume the sound wave is sinusoidal. (Assume the speed of sound is 343 m/s. Use the following as necessary: x and t. Assume ΔP is in Pa and x and t are in m and s, respectively. Do not include units in your answer.) ΔP = Pa

Create a mathematical model for the pressure variation as a function of position and time for a sound wave, given that the wavelength of the wave is λ = 0.145 m and the maximum pressure variation is ΔPmax = 0.280 N/m2. Assume the sound wave is sinusoidal. (Assume the speed of sound is 343 m/s. Use the following as necessary: x and t. Assume ΔP is in Pa and x and t are in m and s, respectively. Do not include units in your answer.) ΔP = Pa

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Create a mathematical model for the pressure variation as a function of position and time for a sound wave, given that the wavelength of the wave is λ = 0.145 m and the maximum pressure variation is Δ P max = 0.280 N / m 2 . Assume the sound wave is sinusoidal. (Assume the speed of sound is 343 m / s . Use the following as necessary: x and t . Assume Δ P is in Pa and x and t are in m and s , respectively. Do not include units in your answer.)
Δ P =
◻ P a

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