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DISHA PUBLICATION-INTEGRALS -EXERCISE-1 CONCEPT BUILDER
- Value of int (x ^(2) + 1)/((x -1) (x-2)) dx is
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- int (1-cosx) /(cos x(1+cos x)) dx
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- int (e^(x)+e^(-x))/((e^(x)-e^(-x)) log sin hx)dx=
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- Evaluate: int(x^3+x)/(x^4-9)\ dx
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- int (dx)/( sin x ( 3 cos ^(2) x)) is equal to
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- int(x^(2)-1)/((x^(2)+1)sqrt(x^(4)+1)) dx is equal to -
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- int ( x ^(3))/( (x ^(2) + 1) (x ^(2) + 4 ))dx is equal to
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- int(e^(x)(1+x))/(cos^(2)(e^(x)x))dx equal to
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- If int (3x+4)/(x^3-2x-4) \ dx = log|x-2| + k logf(x) + c, then (i) f...
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- int (27 e ^(9x) + e ^( 12 x )) ^(1//3) dx is equal to
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- Evaluate: int(sinx)/(sin4x)dx
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- int(1)/(x^(2)(x^(4)+1)^(3//4))dx is equal to
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- int sin 2x. Logcos x dx is equal to
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- If int (e ^(x) (1+ sin x )dx)/( 1+ cos x ) = e ^(x) f (x) + C, then f ...
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- If a (n) = int(0) ^( (pi)/(2)) (sin^(2) nx)/( sin x) dx then a (2) ...
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- Let I=overset(1)underset(0)int (sin x)/(sqrt(x))dx andI=overset(1)unde...
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- overset(pi//2)underset(-pi//2)int (|x|)/(8 cos^(2)2x+1)dxhas the value
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- If underset(0)overset(1)int e^(x^(2))(x-alpha)dx=0 then
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- The value of the integral int(0) ^(pi) cos 2 x log (e) sin x dx is
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- If int(1/2)^2 1/x cosec^(101)(x-1/x)dx=k then the value of k is :
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