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HIMALAYA PUBLICATION-INDEFINITE INTEGRAL-QUESTION BANK
- int e^(x) (1-cotx +cot^(2)x)dx =
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- int (x+1)^(2)e^(x)dx =
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- int dx/(sqrt(x)(x+9))=
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- int (3^(x)dx)/(sqrt(9^(x)-1)) =
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- int dx/(7+5cosx) =
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- int dx/(1-cosx -sinx) =
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- The integral int (1+x-(1)/(x))e^(x+(1)/(x))dx is equal to :
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- int (1+x+sqrt(x+x^(2)))/(sqrtx + sqrt(1+x)) dx =
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- int (√(tanx))/ (sin x cos x) dx = -f(x) =c, then f(x) =
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- int ((3-x^(2))e^(x))/(1-2x+x^(2)) dx = e^(x).f(x) + c, then f(x) =
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- int dx/((x+100)sqrt(x+99)) = f(x) + c then f(x) =
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- int sin^(-1)((2x)/(1+x^(2))) dx = f(x) - log (1+x^(2)) +c then f(x) =
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- int (x^(49) tan^(-1)x^(50))/(1+x^(100)) dx = k[tan^(-1)(x^(50)]^(2) + ...
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- int sinx/(cos x (1+cos x)) dx = f(x) + c implies f(x) =
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- 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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