Two coherent waves represented by y1=A sin (2πx1λ−ωt+π6) and λ2=A sin (2πx2λ−ωt+π8) are superposed. The path difference (x1−x2) to produce constructive interference (nϵI).

Two coherent waves represented by y1=A sin (2πx1λ−ωt+π6) and λ2

1.	Two coherent waves represented by y1=A sin (2πx1λ−ωt+π6) and λ2=A sin (2πx2λ−ωt+π8) are superposed. The path difference (x1−x2) to produce constructive interference (nϵI).
Answer» Two coherent waves represented by $y_{1} = A sin (\frac{2 π x_{1}}{λ} - ω t + \frac{π}{6})$ and $λ_{2} = A sin (\frac{2 π x_{2}}{λ} - ω t + \frac{π}{8})$ are superposed. The path difference $(x _{1} - x_{2})$ to produce constructive interference $(n ϵ I)$ .

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Two coherent waves represented by y1=A sin (2πx1λ−ωt+π6) and λ2=A sin (2πx2λ−ωt+π8) are superposed. The path difference (x­1−x2) to produce constructive interference (nϵI).

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Two coherent waves represented by y1=A sin (2πx1λ−ωt+π6) and λ2=A sin (2πx2λ−ωt+π8) are superposed. The path difference (x1−x2) to produce constructive interference (nϵI).