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AAKASH SERIES-INDEFINITE INTEGRALS -EXERCISE -II
- int x^(x) ( 1 + log x ) dx =
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- If x in (-pi//2, pi//2) then int sqrt(1+cos 2x)dx=
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- The indefinite integral of 2 sinx w.r.t cosx is
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- int (1+2) tan x(tan x+ sec x)}^(1//2) dx=
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- If [.] denotes greatest integer function and x in ((2)/(3), 1 ) and in...
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- If 2 lt x lt 3 then int(| x - 1 | + |x - 2| + |x -3| ) dx =
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- If int (2x^(2)+a^(2))/(x^(2)(x^(2)+a^(2)))dx=(k)/(x)+(1)/(a)"Tan"^(-1)...
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- If int (6x + 7)/((x+ 2)^(2)) dx = A in |x+2| + (B)/(x + 2) + c then ...
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- int x^(2) sin (x^(3))dx
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- int (1)/(4 sqrt((x - 1)^(3)(x + 2)^(5))) dx =
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- int (1)/(log(x^(x)) (log" x" + 1)) dx =
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- int (dx)/(x (log x - 2)(log x - 3)) = I + c rArr I =
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- If l'(x) means log log log .... (x), the 'log' being repeated 'r' time...
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- int (x)/((1 - x)^(n)) dx =
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- int sin^(2) x cos^(2) x dx =
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- If int (sin 2x-cos 2x) dx=(1)/(sqrt(2)) sin (2x-a)+c then a=
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- Evaluate int sin ^(4) x dx.
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- int cos x cos 2x cos 3x dx=
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- If int (sin^(8)x-cos^(8)x)/(1-2sin^(2)cos^(2)x)dx=A sin 2x+B, then A=
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- int (sin " x")/(cos 3x.cos 2x) dx =
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