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TARGET PUBLICATION-INTEGRATION-COMPETITIVE THINKING
- intlog10 x dx=
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- intx^2sin2x dx
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- Evaluate the following integrals: intxsin^(2)xdx
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- int xcos^(2)xdx=
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- Which of the following is the primitive of cos^(-1)x?
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- int[sin(logx)+cos(logx)]dx
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- int((sinx+cosx)(2-sin2x))/(sin^(2)2x)dx=
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- inte^(sinx)(xcosx-secxtanx)dx=""+c, 0 lt x lt pi/2
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- If inte^(sinx)((xcos^(3)x-sinx)/(cos^(2)x))dx=e^(sinx)f(x)+c, where ...
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- intsin(11x).sin^(9)xdx=""+c.
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- If inte^(2x)f'(x)dx=g(x), then int[e^(2x)f(x)+e^(2x)f'(x)]dx=
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- inte^(sqrt(x)dx is equal to (A is an arbitrary constant)
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- intcos(logx)dx=F(x)+c, where c is an arbitrary constant. Here F(x)=
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- Evaluate the following integrals: int(xsin^(-1)x)/(sqrt(1-x^(2)))dx
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- The integral intcos(log(e)x)dx is equal to: (where C is a constant of ...
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- int32x^(3)(logx)^(2) dx is equal ot
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- intx^(4)e^(2x)dx=
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- If int x^(3)e^(5x)dx-(e^(5x))/(5^(4))(f(x))+0(3) then f(x)=
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- If int log (a^(2)+x^(2))dx=h(x)+c, then h(x)=
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- For x gt 0, if int(logx)^(5)dx=x[A(logx)^(5)+B(logx)^(4)+C(logx)^(3)...
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