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PATHFINDER-INDEFINITE INTEGRATION-QUESTION BANK
- int sinx/(a sin x + b cos x)dx
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- int dx/(1 + e^-x) =?
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- int x(x^x)^x (2 log x + 1) dx =
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- If int (x +(cos^-1 3x)^2)/sqrt(1 - 9x^2) dx = A sqrt(1 - 9x^2) + B (co...
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- I = int 1/((x+a)^(8/7)(x - b)^(6/7)) dx =
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- int sqrt(sec x - 1) dx is equal to
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- If int dx/(xsqrt(5x^2 - 3)= K (gof)(x) + c , then
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- If f(x) = x^2/(1 + x^2) and g(x) = sin x then int (log)(x)cosx dx =
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- Evaluate: int (sqrt(tanx)+sqrtcotx)dx
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- int (x^2+4x+2) dx is
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- int dx/(x(x^1000 + 1)) = A [In absx^1000 - In abs(x^1000 + 1)] + c the...
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- int ((x^2 -1)dx)/((x^4 + 3x^2 + 1) tan^-1((x^2 + 1)/x)) = k logabs(tan...
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- If int sqrtcotx/(sinx cosx) dx = Asqrtcotx + B then A =
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- int [f(x)g"(x) - f"(x)g(x)]dx is
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- Evaluate:int ((x^2 -1)dx)/((x^4 + x^2 + 1) is =?
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- int (e^x (1+x))/(cos^2(xe^x)) dx is
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- int dx/((2+x)sqrt(1+x) =
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- int [In(Inx) + 1/(Inx)^2]dx is
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- If int g(x)dx = g(x) , then int g(x){f(x) - f'(x)}dx is equal to
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- If In = int sin^n x dx then nIn - (n - 1)I(n-2) = f(x)+c where f(x) =
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