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HIMALAYA PUBLICATION-INDEFINITE INTEGRAL-QUESTION BANK
- int (sinx)/(sqrt(4-cos^(2)x)) dx
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- int (6x^(2)dx)/(sqrt(9-x^(3))) =
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- int dx/(sqrt(1-9x^(2)))=
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- int dx/(9-x^(2))=
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- int dx/(4x^(2)+1) =
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- int dx/(sqrt(25+9x^(2))) =
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- int (10^(pi/2)dx)/(sqrt(10^(-x)-10^(x)) ) =
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- int dx/(sqrt(4x+2+x^(2))) =
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- int (sinxcosx)/(1+cos^(4)x)dx =
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- int dx/(sqrt(cos^(4)x-cos^(2)x sin^(2)x) ) =
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- int((1+x)^(2))/(x(1+x^(2)))dx =
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- int (1+t^(2))/(1+t^(4))dt =
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- int(4x^(3))/(1+x^(8)) dx =
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- For the function f(x) = 1+ 3^(x) log 3, the antiderivative F assumes t...
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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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- If f(x) = cos x - cos^(2)x + cos^(3)x + …. to oo int f(x) dx =
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- If I = int tan^(-1)((2x)/(1-x^(2)))*dx then I-2x*tan^(-1)x =
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- int 2/(1-x^(4)) dx = k log ((1+x)/(1-x)) + tan^(-1)x then k =
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- int dx/((x^(2)+1)(x^(2)+4))= k tan^(-1) x + l (tan^(-1)) x/2 then
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- int dx/(x-x^(3)) = A (log) x^(2)/(1-x^(2)), then A =
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