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HIMALAYA PUBLICATION-INDEFINITE INTEGRAL-QUESTION BANK
- If n in N and I(n) = intsin^(n) x dx then nI(n)-(n-1)I(n-2) =
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- If n in N and I(n) = intcos^(n) xdx then nI(n) - cos^(n-1)x. sinx =
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- If n(ne 1) in N and I(n) = int tan^(n) x dx then I(n)+I(n-2) =
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- If n(ne 1) in N and I(n) = intcot^(n) x dx then I(n) + (cot^(n-1)x)/(n...
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- If n(ne 1) in N and I(n) = int e^(x)/x^(n) dx then I(n)+ e^(x)/((n-1)x...
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- If n in N and I(n) = int(log x)^(n) dx, then I(n)+nI(n-1) =
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- If I(n) = int x^(n)e^(x) dx where n inN, then I(n) + nI(n-1) =
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- int (tan^(m)x)/(sinx cosx)dx =
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- int dx/(sqrt(2x^(2)+7x+3)) =
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- int dx/(sqrt(2x^(2)+3x+4)) =
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- int dx/(sqrt(2x^(2)+3x+4)) =
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- int (sqrt(tan x) + sqrt(cot x)) dx is equal to
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- int (cos theta - sin theta)/(sqrt(sin 2 theta) ) d theta=
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- int 1/(cos(x-a) cos(x-b)) dx =
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- inttan2x. tan3x. tan5x dx =
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- inttanx. tan2x. tan3x dx =
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- int (√(tanx))/ (sin x cos x) dx = -f(x) =c, then f(x) =
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- int dx/(sin(x-alpha)cos(x-beta)) =
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- int dx/(x^(6)+x^(4) ) =
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- int e^(tanx)(sec x-sinx)dx =
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