`cos^2(pi/6+theta)-sin^2\ (pi/6-theta)` の値は `adot1/2cos\ 2theta` b. `0` c. `-1/2c` です
The value of `cos^2(pi/6+theta)-sin^2(pi/6-theta)` is
'sin^2(pi/6)+cos^2(pi/3)- tan^2(pi/4)=-1/2'
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`2sin^(2)pi/6 +\"cosec\"(7pi)/(6)cos^(2)pi/3=3/2`
`int_0^(pi/6)cos^4 3thetasin^2 6theta dtheta`
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'2sin^(2pi/6)+cosec^2(7pi/6)cos^2(pi/3)' || `2sin^(2)pi/6 +\"cosec\"(7pi)/(6)cos^(2)pi/3=3/2`
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"The value of `cos^2(pi/6+theta)-sin^2(pi/6-theta)` is ...... A) `1/2 | Class 11 Maths | Doubtnut
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