(1+tan6 1/2) (1+tan38 1/2)
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Answer:
2π−6
2π+6
6−2π
3π−6
Solution :
We know that tan−1(tanθ)=θif−π2≤θ≤π2
Hereθ=−6 radians which does not lie between
However 2π−6 lies between −π2andπ2 such that
tan(2π−6)=−tan6=tan(−6)
∴tan−1{tan−6}=tan−1{tan(tan(2π−6))}=2π−6
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