Four different independent waves are represented by i y 1- a 1sin- tii y 2- a 2sin 2 - tiii y 3- a 3cos- tiv y4-a4sin- t-3With which two waves is the interference possible-A- In iii and ivB- Insufficient data to predict-C- In i and iiiD- In i and iv

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Four differen...

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Four different independent waves are represented by
i) $y_{1} = a_{1} s i n ω t$
ii) $y_{2} = a_{2} s i n 2 ω t$
iii) $y_{3} = a_{3} c o s ω t$
iv) $y_{4} = a_{4} s i n (ω t + \frac{π}{3})$
With which two waves is the interference possible?

In (i) and (iii)

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In (i) and (iv)

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In (iii) and (iv)

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Insufficient data to predict.

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Similar questions

y_{1} = a_{1} sin ω t

y_{2} = a_{2} sin 2 ω t

y_{3} = a_{3} cos ω t

y_{4} = a_{4} sin (ω t + ϕ)

y_{1} = a_{1} sin ω_{1} t

y_{2} = a_{2} sin ω_{2} t

y_{3} = a_{3} sin ω_{3} t

y_{4} = a_{4} sin (ω_{4} t + π / 3)

y_{1} = 4 sin ω t

y_{2} = 3 sin (ω t + \frac{π}{2})

y = a_{1} \sin ω t

y = a_{2} \sin (ω t + ε)

y = a_{1} \sin 2 ω t

y = a_{2} \sin 2 (ω t + ε)

S_{1}, S_{2}, S_{3}

S_{4}

y_{1} = 20 sin (100 π t), y_{2} = 20 sin (200 π t), y_{3} = 20 cos (100 π t)

y_{4} = 20 cos (100 π t)

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