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Light waves form two coherent source having intensity ration `81:1` produce interference. Then, the ratio of maxima and minima in the interference pattern will be

A

`(18)/(23)`

B

`(16)/(25)`

C

`(25)/(16)`

D

`(23)/(18)`

Text Solution

Verified by Experts

The correct Answer is:
C

Given, `(I_(1))/(I_(2))=(A_(1)^(2))/(A_(2)^(2))=(81)/(1)`
`therefore (A_(1))/(A_(2))=(9)/(1) rArr A_(1)=9A_(2) " " ` ...(i)
`therefore (I_("max"))/(I_("min"))=((A_(1)+A_(2))^(2))/((A_(1)-A_(2))^(2))`
From Eq. (i), we get
`(I_("max"))/(I_("min"))=((9A_(2)+A_(2))^(2))/((9A_(2)-A_(2))^(2))=((10)^(2))/((8)^(2))=(25)/(16)`
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MHTCET PREVIOUS YEAR PAPERS AND PRACTICE PAPERS-INTERFERENCE AND DIFFRACTION OF LIGHT -MHT CET Corner
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