Two traveling sinusoidal waves interfere to produce a wave with the mathematical form If the value of $\phi$ is appropriately chosen, the two waves might be: A) y₁(x,t) = (y_m/3) sin (kx + $ \omega $t) and y₂(x,t) = (y_m/3) sin (kx + $ \omega $t + $\phi$ ) B) y₁(x,t) = 0.7y_m sin (kx - $ \omega $t) and y₂(x,t) = 0.7y_m sin (kx - $ \omega $t + $\phi$ ) C) y₁(x,t) = 0.7y_m sin (kx - $ \omega $t) and y₂(x,t) = 0.7y_m sin (kx +$ \omega $t + $\phi$ ) D) y₁(x,t) = 0.7y_m sin [(kx/2) - ($ \omega $t/2)] and y₂(x,t) = 0.7y_m sin [(kx/2) - ($ \omega $t/2) + $\phi$ ] E) y₁(x,t) = 0.7y_m sin (kx + $ \omega $t) and y₂(x,t) = 0.7y_m sin (kx + $ \omega $t + $\phi$ )

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The Answer of Two traveling sinusoidal waves interfere to produce a wave with the mathematical form If the value of $\phi$ is appropriately chosen, the two waves might be: A) y₁(x,t) = (y_m/3) sin (kx + $ \omega $t) and y₂(x,t) = (y_m/3) sin (kx + $ \omega $t + $\phi$ ) B) y₁(x,t) = 0.7y_m sin (kx - $ \omega $t) and y₂(x,t) = 0.7y_m sin (kx - $ \omega $t + $\phi$ ) C) y₁(x,t) = 0.7y_m sin (kx - $ \omega $t) and y₂(x,t) = 0.7y_m sin (kx +$ \omega $t + $\phi$ ) D) y₁(x,t) = 0.7y_m sin [(kx/2) - ($ \omega $t/2)] and y₂(x,t) = 0.7y_m sin [(kx/2) - ($ \omega $t/2) + $\phi$ ] E) y₁(x,t) = 0.7y_m sin (kx + $ \omega $t) and y₂(x,t) = 0.7y_m sin (kx + $ \omega $t + $\phi$ )

Two Traveling Sinusoidal Waves Interfere to Produce a Wave with the Mathematical