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HIMALAYA PUBLICATION-INDEFINITE INTEGRAL-QUESTION BANK
- Observe the following statements A : int (((x^(2)-1)/(x^(2))).e^((x^(2...
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- int sqrt((x)/(a^(3)-x^(3))) dx = g(x) + c implies g(x) =
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- int (dx)/(x^(2)+2x+2) = f(x)+c implies f(x)
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- The value of int e^(x)(2-x^(2))/((1-x)sqrt(1-x^(2))) dx =
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- int (e^(alogx) + e^(xlog a)) dx=
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- int (dx)/(x^(2)+4x+13) =
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- int e^(-log x) dx =
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- int a^(x/2)/(sqrt(a^(-x) - a^(x))) dx =
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- int (sin x)/(sin (x-a)) dx =
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- int (f^(')(x))/(f(x) log [f(x)]) dx =
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- int e^(x)/((2+e^(x))(e^(x) +1)) dx =
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- int cos[2 cot^(-1) sqrt((1-x)/(1+x))] dx =
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- If f(x) = cos x - cos^(2)x + cos^(3)x + …. to oo int f(x) dx =
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- int ((e^(x)-e^(-x))dx)/((e^(x) + e^(-x)) log (cosh x) =
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- int dx/(sin(x-a)sin(x-b)) =
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- If an antiderivative of f(x) is e^(x) and that of g(x) is cos x, then ...
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- int e^(x log a).e^(x) dx =
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- int sqrt(e^(x)-1)dx =
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- If I(1) = int sin^(-1) x dx and I(2) = int sin^(-1) sqrt(1-x^(2))dx th...
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- int cos^(-3/7)x . sin^(11/7)x dx =
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