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Two coherent sources of intensity ratio `alpha ` interface . In interference pattern `(I_("max") - I_("min"))/(I_("max") + I_("min")) = `

A

`(2sqrt(alpha))/(1+alpha)`

B

`(2sqrt(alpha))/(1-alpha)`

C

`(2+alpha)/(2sqrt(alpha))`

D

`(2-alpha)/(2sqrt(alpha))`

Text Solution

Verified by Experts

The correct Answer is:
A

`(I_(1))/(I_(2))=(alpha)/(1)`
`:.I_(1)=alphaI_(2)`
`=((sqrtI_(1)+sqrtI_(2))^(2)-(sqrtI_(1)-sqrtI_(2))^(2))/((sqrtI_(1)+sqrtI_(2))^(2)+(sqrtsqrtI_(1)+sqrtI_(2))^(2))`
`((sqrt(alphaI_(2))+sqrt(I_(2)))^(2)-(sqrt(alphaI_(2))-sqrt(I_(2)))^(2))/((sqrt(alphaI_(2))+sqrt(I_(2)))^(2)+(sqrt(alphaI_(2))-sqrt(I_(2)))^(2))`
`=(2sqrtalpha)/(1+alpha)`
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