If \int{\cos \\theta}/{5+7 \sin \\theta-2 \cos ^{2} \\theta} {d} \\theta = {A} \log _{ {e}}{| {B}(\\theta)|}+ {C}, where {C} is a constant of integration, then {{B}(\\theta)}/{ {A}} can be : [5 Sep 2020 Shift 2]

Correct Answer is : 5(2sinθ+1)sinθ+3

\frac{2 \sin \\theta+1}{5(\sin \\theta+3)}

\frac{2 \sin \\theta+1}{ \sin \\theta+3 }

{5(\sin \\theta+3)}/ {2 \sin \\theta+1}

{5(2\sin \\theta+1)}/ { \sin \\theta+3}

Indefinite Integrals

Section: Mathematics

Question : 46 of 89

Marks: +1, -0

If ∫

cos‌θ

5+7‌sin‌θ−2cos2θ

dθ =Aloge|B(θ)|+C, where C is a constant of integration, then

B(θ)

can be :

[5 Sep 2020 Shift 2]

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