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AAKASH SERIES-INDEFINITE INTEGRALS -PRACTICE EXERCISE
- If int e^(2x) .x^(3) dx = (e^(2x))/(16) [ ax^(3) + bx^(2) + cx + d] + ...
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- int e^(log x).sinx dx =
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- Evaluate int x^(3) sin x dx
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- int e^(x) (tanx - log cosx ) dx =
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- int e^(-x) (1 - tanx ) Secx dx =
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- int xSecx tanx dx =
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- int sinx.log (sinx) dx. =
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- If int sqrt(x) logx dx = K.x^(3//2) f(x) + c then K,f(x) =
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- int x^(4)(1+ log x) dx =
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- int cosx.log (tan""(x)/(2)) dx =
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- int cos sqrt(x)dx=
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- int e^(3 sqrt(x)) dx =
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- int e^(sinx).sin2x dx =
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- int ("logx")^(2) dx =
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- int Cos^(-1)(2x^(2)-1)dx=
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- int cosh^(-1) ((x)/(3)) dx =
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- Find int(xsin^(-1)x)/(sqrt(1-x^(2)))dx
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- If int (x^(2) tan^(-1) x)/(1 + x^(2)) dx = xtan^(-1) x - (1)/(2) "l...
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- If I(1) int sin^(-1) ((2x)/(1 +x^(2)) ) dx , I(2) = int cos^(-1) (...
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- If int e^(x) (x^(2) - 5x+ 8) " dx = " e^(x) f(x) + c then f(x) =
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