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NIKITA PUBLICATION-INTEGRATION -MULTIPLE CHOICE QUESTIONS
- int (e^x+1)/(e^x-1)dx=
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- Evaluate: int(e^2-1)/(e^2+1)dxdot
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- Evaluate: int(e^2-1)/(e^2+1)dxdot
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- If I=int(e^x)/(e^(4x)+e^(2e)+1) dx. J=int(e^(-x))/(e^(-4x)+e^(-2x)+1) ...
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- To find the value of int(1+logx)/(x)dx, the proper substitution is
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- intx^x(1+logx)dx
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- int (1)/(x).logxdx=.....
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- int((logx)^n)/(x)dx=
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- int(1)/(x^3)(logx^x)^2dx=
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- int(dx)/(x(3+logx))=
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- int((x+1)(x+logx)^4)/(3x)dx=
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- The value of the integral int(log(x+1)-logx)/(x(x+1))dx is
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- int(dx)/(x.logx.log(logx))=
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- int(secx)/(log(secx+tanx))dx=
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- int(secx" cosec "x)/(log(tanx))dx
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- int(secx cosec x)/(log(cotx))dx=
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- intlog(tan((x)/(2))) cosecx dx=
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- int(e^xlog(sine^x))/(tane^x)dx=
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- Evaluate: int(1+logx)^2/(1+logx^(x+1)+(logx^sqrt(x))^2)dx
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- intsec xdx=
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