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ARIHANT PRAKASHAN-CONTINUITY AND DIFFERENTIABILITY-Topic 2 (practice question (4 mark question)
- Find (dy)/(dt), when y=sin^(-1)(2sqrt(t^(2)-1)/(t^(2)))
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- Find dy/dx if x^m y^n = (x/y)^(m+n)
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- Find (dy)/(dx), when y^(x)=x^(siny)
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- Find the dy/dx when cos x = sqrt ((1)/(1+t^2)), sin y = (2t)/(1+t^2)
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- If y=cosec^(-1)x, then find (dy)/(dx) and determine its value at x=-2.
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- Examine the differentiability to log|x| for all real values of x.
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- Find the derivative of x^(sinx) w.r.t.x.
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- Differentiate. sin^(-1)((2x)/(1+x^2))w.r.t.cos^(-1)((1-x^2)/(1+x^2))
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- If cos y = x cos(a+y) then prove that dy/dx = (cos^2(a+y))/sin a
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- Prove that , if y=logtan((pi)/(4)+(x)/(2)) , then (dy)/(dx)=secx
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- Differentiate y=2^(x^(2))+tan^(-1)((cosx-sinx)/(cos x+sinx)) w.r.t. x.
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- Write, why the function sin^(-1)((1)/(sqrt(1-x^(2)))) cannot be differ...
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- Prove that y=tan(x+y), then (dy)/(dx)=(1+y^(2))/(-y^(2))
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- Find the derivative of tan^(-1)(1+x^(2)) with respect to log(x^(2)+1)
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- If y=sin^(-1)((2sqrt(x^(2)-1))/(x^(2))) , then find (dy)/(dx).
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- Find dy/dx, sinx=(2t)/(1+t^2),tany=(2t)/(1-t^2)
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- If y=(x)/(x+2) then prove that x(dy)/(dx)=(1-y)y.
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- Find the derivative of (sinx)^(cosx) w.r.t.x.
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- If f(x)=xcosx+e^(x) , then find f.(0).
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- Differentiate (x)/(sinx) with respect to sinx.
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