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ARIHANT MATHS-INDEFINITE INTEGRAL -Exercise For Session 4
- Evaluate: int(logx)^2\ dx
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- Evaluate int tan^(-1)x dx.
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- int sec^(-1)x dx
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- int " x tan"^(-1) " x dx "
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- Evaluate: int(logx)/(x)\ dx
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- Evaluate: int(x-sinx)/(1-cosx)dx
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- Evaluate : int log (1+x^2)dx.
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- Evaluate: inte^x\ (tanx+logsecx)\ dx
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- Evaluate: inte^x\ ((1+sinxcosx)/(cos^2x))\ dx
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- Evaluate : int [log(logx)+1/((logx)^2)]dx.
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- Solve : (x + 1)/4 = (x - 2)/3
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- Evaluate: inte^x((1-x)^2)/((1+x^2)^2)\ dx
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- Evaluate: int(e^x(2-x^2)dx)/((1-x)sqrt(1-x^2))
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- Evaluate: inte^(a x)cos(b x+c)\ dx
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- Evaluate int sec^(3)x dx.
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- Evaluate: intsinsqrt(x)\ dx
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- Evaluate int(sin^(-1)x)^(2)dx
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- Solve the following linear equation : (3y + 4)/(2 - 6y) = -2/5
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- Evaluate the following integrals: int0^a(sin)^(-1)sqrt(x/(a+x))dx
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- Integrate the function: (sqrt(x^2+1)[log(x^2+1) - 2logx])/x^4
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