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AAKASH SERIES-INDEFINITE INTEGRALS -EXERCISE -II
- Evaluate the integerals. int (dx)/(a ^(2) sin ^(2) x+b^(2) cos ^(2...
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- int(1)/(4cos^(2)x+9 sin^(2)x)dx=
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- If int (1)/( 2 + sin^(2) x ) dx = k.tan^(-1) ( l tan x ) + C then (k,...
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- int(1)/(sin^(2)x+2sin x cos x +5 cos^(2)x)dx=
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- If int (3 cos x - 2 sin x )/(4 sin x + 5 cos x ) dx = Ax + B log | ...
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- int (sin x + 8 cos x )/(4 sn x + 6 cos x ) dx =
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- If int (1)/(1 +cot x) dx = Ax + B log | cos x + sin x | + c then ( A,...
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- If int (4e^(x) + 6e^(-x))/(9e^(x) - 4e^(-x)) dx = Ax + B log (9x^(x) ...
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- int x cosec x Cotx dx =
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- int "log " sqrt(x + 1 ) dx =
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- int sinx .log(Secx + tanx ) dx = f(x) + x + c then f(x) =
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- int x^(3) cos (x^(2)) dx =
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- If int e^(sqrt(x)) " dx = K.e"^(sqrt(x)) f(x ) + c then K f(x) =
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- Evaluateint " sin "( sqrt(x)) dx
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- int log (2- 3x) dx =
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- int (log x )^(3) dx =
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- int sinh^(-1) ((x)/(4)) dx =
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- int x Tan^(-1) x dx=
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- int Sin^(-1)((2x)/(1+x^(2)))dx=f(x)-log (1+x^(2))+c rArr f(x)=
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- int x Tan^(-1) x dx=
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