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WB JEE

Indefinite Integrals

Mathematics

Previous Years Questions

MCQ (Single Correct Answer)

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Let $$\int {{{{x^{{1 \over 2}}}} \over {\sqrt {1 - {x^3}} }}dx = {2 \over 3}g(f(x)) + c} $$ ; then (c denotes constant o...
WB JEE 2022
$$I = \int {\cos (\ln x)dx} $$. Then I =
WB JEE 2022
If $$\int {{{\sin 2x} \over {{{(a + b\cos x)}^2}}}dx} = \alpha \left[ {{{\log }_e}\left| {a + b\cos x} \right| + {a \ov...
WB JEE 2021
$$\int {{{f(x)\phi '(x) + \phi (x)f'(x)} \over {(f(x)\phi (x) + 1)\sqrt {f(x)\phi (x) - 1} }}dx = } $$
WB JEE 2020
$$\int {{2^x}(f'(x) + f(x)\log 2)dx} $$ is
WB JEE 2011
$$\int {{{{{\sin }^8}x - {{\cos }^8}x} \over {1 - 2{{\sin }^2}x{{\cos }^2}x}}dx} $$
WB JEE 2011
$$\int {{{\cos 2x} \over {\cos x}}dx = } $$
WB JEE 2011
$$\int {{{{x^3}dx} \over {1 + {x^8}}} = } $$
WB JEE 2011
$$\int {\sqrt {1 + \cos x} dx} $$ is equal to
WB JEE 2010
The value of the integral $$\int {{{dx} \over {{{({e^x} + {e^{ - x}})}^2}}}} $$ is
WB JEE 2010
$$\int {{e^x}\left( {{2 \over x} - {2 \over {{x^2}}}} \right)dx} $$ is equal to
WB JEE 2010
$$\int {{{\log \sqrt x } \over {3x}}dx} $$ is equal to
WB JEE 2010
$$\int {{{{{\sin }^{ - 1}}x} \over {\sqrt {1 - {x^2}} }}dx} $$ equal to where c is an arbitrary constant
WB JEE 2009
$$\int {{{dx} \over {\sin x + \sqrt 3 \cos x}}} $$ equals
WB JEE 2009
The value of $$\int\limits_{ - 1}^1 {{{|x + 2|} \over {x + 2}}dx} $$ is
WB JEE 2009
The value of $$\mathop {\lim }\limits_{n \to \infty } \left[ {{n \over {{n^2} + {1^2}}} + {n \over {{n^2} + {2^2}}} + .....
WB JEE 2009
$$\int {{{dx} \over {x(x + 1)}}} $$ equals where c is arbitrary constant.
WB JEE 2009

Subjective

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Evaluate $$\int {{{{x^2}} \over {x(1 + {x^2})}}dx} $$
WB JEE 2008

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