- - 6 - - 4 cosec x d x

Let #160;I= #8747; #960;6 #960;4cosec #160;x #160;dx. #160;Then,I= #8747; #960;6 #960;4cosec #160;x #160;cosec #160;x cot #160;xcose ...

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Implicit Differentiation

∫π / 6 π / 4 ...

Question

$\int_{π / 6}^{π / 4} cosec x d x$

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Solution

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Similar questions

Evaluate the definite integrals.
$\int_{\frac{π}{6}}^{\frac{π}{4}} c o s e c x d x .$

\int_{π / 6}^{π / 3} \frac{1 d x}{1 + \sqrt{cot x}} = \frac{π}{2}

\int_{π / 6}^{π / 3} \frac{f (x) d x}{f (x) + f (\frac{π}{2} - x)} = \frac{π}{12}

I = \int_{- π / 6}^{π / 6} \frac{π + 4 x^{5}}{1 - sin (| x | + π / 6)} d x,

I

f (x)

(\frac{π}{6}, \frac{π}{3})

I_{1} = \int_{π / 6}^{π / 3} {sec}^{2} x f (2 sin 2 x) d x

I_{2} = \int_{π / 6}^{π / 3} c o {sec}^{2} x f (2 sin 2 x) d x,

J = π / 3 \int π / 6 \frac{d x}{\sqrt{cos x} + \sqrt{sin x}}

π / 3 \int π / 6 \frac{x d x}{\sqrt{cos x} + \sqrt{sin x}}

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