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MODERN PUBLICATION-CONTINUITY AND DIFFERENTIABILITY-REVISION EXERCISE
- Differentiate the following w.r.t. x: e^(2logx+3x)
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- Prove that (cot^(-1)x+"cot"^(-1)1/x) is a constant.
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- If y=f((2x-1)/(x^2+1)) and f^(prime)(x)=sinx^2 , find (dy)/(dx) .
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- Find the derivative of the following w.e.t. x : 3/(root(3)(x))-5/cos...
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- Find the derivative of the following w.e.t. x : log(1/sqrtx)+5x^(a)-...
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- If y=tan^(-1)((e^(2x)+1)/(e^(2x)-1)), prove that : dy/dx=-(2e^(2x))/...
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- If the derivative of tan^(-1)(a+b x) takes the value 1 at x=0, prove t...
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- Using the fact that s in (A + B) = s in A cos B + cos A s in Band the ...
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- If sqrt(y+x) +sqrt(y-x) =c show that dy/dx = y/x -sqrt((y^2/x^2)-1)
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- if sinx=ysin(x+b) show that (dy)/(dx)=(sinb)/(sin^2(x+b))
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- If xsin(a+y)+sinacos(a+y)=0,p rov et h a t (dy)/(dx)=(sin^2(a+y))/(si...
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- If y=xsin(a+y),p rov et h a t(dy)/(dx)=(sin^2(a+y))/(sin(a+y)-ycos(a+y...
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- Differentiate log[log(logx)] w.r.t. x.
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- if y = e^((x)^(e^x)) + x^(e^(e^x)) + e^(x^(x^e)), then dy/dx=e^((x)^(e...
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- y=sqrt(x+sqrt(x+sqrt(x+....+oo))). Find dy/dx
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- Find dy/dx when : y=x^(sinx-cosx)+(x^(2)-1)/(x^(2)+1)
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- If y=x^(cotx)+(2x^(2)-3)/(x^(2)+x+2), find (dy)/(dx).
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- If y=x^((x^(x))), prove that : dy/dx=x^(x+x^(x))[1/x+(1+logx)logx].
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- If y=(tanx)^((tanx)^((tanx)^...oo)), then prove that (dy)/(dx)=2 at x=...
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- Differentiate tanxtan2xtan3xtan4x in two ways : (i) by taking logari...
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