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find the derivative of |x| at origin ...
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For these two statements<br>1.derivability ⇒continuity<br>2.continuity⇒derivability <br>find the correct choice ...
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find the derivative of x2 at origin ...
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find d2y/dx2, y=logsinx ...
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find d2y/dx2 given x+y=xy ...
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find d2y/dx2 at x=e, y=xx ...
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find d2y/dx2, y=ex2 ...
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find d2y/dx2 at x=1, y=tan-1√x ...
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find d2y/dx2, y=xlogx ...
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find d2y/dx2 at x=π/2, y=sin(sinx) ...
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find d2y/dx2 at x=1, y=x7+x5+x+2 ...
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find dy/dx at(π/4,π/4) given (cosy)x=(sinx)y1 ...
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find dy/dx at(1,1) given tan-1(x+y)=x2+y2 ...
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find dy/dx given xy=x+y ...
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find dy/dx at given yexy=x ...
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find dy/dx given logxy=xy ...
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find dy/dx at (1/2,1/3) given √(1-x2)+√(1-y2)=x-y ...
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find dy/dx at (1,1) given y2+xsin-1y+x2=0 ...
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find dy/dx at (π/6,π/6)given y-sin(x+y)=0 ...
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find dy/dx given x3+y2+2xy=0 ...
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find dy/dx given (x-y)(x+y)=13 ...
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find dy/dx at x=π/4, y=(tanx)cotx ...
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find dy/dx at x=e, y=(logx)x ...
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find dy/dx at x=π/2, y=(sinx)cosx ...
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find dy/dx, y=exx ...
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find dy/dx at x=1, y=xx2 ...
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find dy/dx at x=π/2, y=sinxlogx ...
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find dy/dx at x=1, y=logtan-1√x ...
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find dy/dx at x=1, y=log(e3x2)+log(e-3x) ...
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find dy/dx at x=π/4, y=logsinx ...