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AAKASH SERIES-INDEFINITE INTEGRALS -PRACTICE EXERCISE
- If int e^(x) (x^(2) - 5x+ 8) " dx = " e^(x) f(x) + c then f(x) =
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- int e^(x) (x -1)/((x + 2)^(4)) dx =
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- int e^(-(x)/(2)) (sqrt(1 -sinx))/(1 + cosx ) dx =
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- int e^(2x) ((Cot" 2x" - 1)/("cosxsinx")) dx =
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- int (2x + sin 2x)/(1 + cos 2x) dx =
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- int (x - "sinx")/(1 -cosx) dx =
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- int e^(3x).sin 5x dx =
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- int e^(x//2) sin ((pi)/(4)+ (pi)/(2) ) dx =
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- int sin (log x)dx=
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- If int e^(x) .(2sin3x + 5 cos 3x ) dx = (e^(x))/(a) [ b sin 3x + c ...
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- int 2^(x) .sin3x dx =
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- Evaluate int sin ^(4) x dx.
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- If int tan^(7) x dx = f(x) + log |cos x | +c then f(x) =
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- int sec^(4)x dx=
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- If I(n) = int Sec^(n) x dx then I(8) - (6)/(7) I(6) =
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- If I(n) = int tan^(n) " x dx then " I(0) + 2I(2) + I(4)=
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- If I(n) = int ("cosnx")/("cosx") dx then I(n) =
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- If I(m,n) - int (x^(m) (logx)^(n) dx then I(m,n) - (x^(m+1))/((m + ...
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- If I(n)= int (log x)^(n)dx then I(n)+nI(n-1)=
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- Statement-I: int sec^(n) " x dx " = (sec^(n-2) "x tanx")/(n -1) + (n...
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