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NIKITA PUBLICATION-DEFINITE INTEGRAL-MULTIPLE CHOICE QUESTIONS
- int(0)^(pi//2)(sin x) / (1+ cos^(2) x ) dx =
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- int(0)^(pi//2)(sin xcos x) / (1+ sin^(4) x ) dx =
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- Evaluate the following : int(0)^(pi//4)(sec^(2)x)/(tan^(2)x+4 tanx+...
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- int(0)^(pi) dx/(1-2acos x + a^(2)) =
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- int(0)^(pi//4)(sin 2 x)/(sin^(4) x + cos^(4) x ) dx =
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- int(0)^(pi//2) (1+ 2 cos x)/((2+ cosx )^(2) )dx =
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- int(pi//4) ^(3pi//4) dx/((sin x - 2 cosx)(2sin x + cos x))=
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- If I(n) = int (0)^(pi//4) tan^(n) theta " " d theta, "then "I(8)+I(6)=
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- int0^(pi/4) (sinx+cosx)/(9+16sin2x)dx
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- Evaluate the following : int(0)^(pi//2)(1)/(5+4 cos x)dx
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- int (0)^(pi//2) dx/(5+4sinx)=
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- int (0)^(pi//2) dx/(4cosx+9sinx)=
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- int(0)^(pi) dx/(3+2sin x + cos x) =
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- int0^pix/(a^2cos^2x+b^2sin^2x)dx
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- int(pi//6)^(pi//2) ("cosec "x cot x)/(1+ "cosec"^(2)x)
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- If f(x) = tanx-tan ^(3) x + tan^(5) x - tan ^(7) x + ... infty for o...
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- int(0)^(1) (sqrt(tan^(-1)x))/(1+x^(2)) dx =
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- int(1)^(2)(dx)/(x(1+logx)^(2))
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- The value of the integral int0^(log5)(e^xsqrt(e^x-1))/(e^x+3)dx
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- If I1=inte^(e^2)dx/(lnx) and I2=int1^2e^x/xdx
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