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sec^(-1)((1)/(2x^(2)-1)),0

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The derivative of sec^(-1)((1)/(2x^(2)-1)) with respect to sqrt(1-x^(2))" at "x=0 , is

The derivative of sec^(-1)((1)/(2x^(2)-1)) with respect to sqrt(1-x^(2))" at "x=0 , is

The derivative of sec^(-1)((1)/(2x^(2)-1)) with respect to sqrt(1-x^(2))at x = (1)/(2) is

The derivative of sec^(-1)((1)/(2x^(2)-1)) with respect to sqrt(1-x^(2))" at "x=1 , is

The derivative of sec^(-1)((1)/(2x^(2)-1)) with respect to sqrt(1-x^(2))" at "x=1 , is

The derivative of sec^(-1)(-1/(2x^(2) -1)) with respect to sqrt(1-x^(2)) " at " x = 1/2 is ……. .

The derivatives of "sec"^(-1)(1)/(2x^(2)-1) with respect to sqrt(1-x^(2)) at x=(1)/(2) , is -

Prove that derivative of sec^(-1) (1/(2x^2 - 1)) , x gt 0 , w.r.t. sqrt(1 - x^2) is equal to derivative of log_e x^2 w.r.t.x.

If y=sin^(-1)((2x)/(1+x^2))+sec^(-1)((1+x^2)/(1-x^2)),0ltxlt1, prove that (dy)/ (dx)="4/(1+x^2)