The following equations represents progressive transverse waves $Z_{1} = A\cos(\omega t - kX)$, $Z_{2} = A\ cos(\omega t + kX)$, $Z_{3} = A\ cos(\omega t - kY)$, $Z_{4} = A\ cos(2\omega t - 2kY)$. A stationary wave will be formed by superposing

Question

Dr. Abubacker · Accepted Answer

(a) $Z_{1}\ and\ Z_{2}$, are displacements of two waves of same frequency travelling in opposite direction. They will form a stationary wave.

Q. The following equations represents progressive transverse waves $Z_{1} = A\cos(\omega t - kX)$, $Z_{2} = A\ cos(\omega t + kX)$, $Z_{3} = A\ cos(\omega t - kY)$, $Z_{4} = A\ cos(2\omega t - 2kY)$. A stationary wave will be formed by superposing

Explanation

Reviewed by Dr. Abubacker

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