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sec^(-1)(2x+1)

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Evaluate : sec^(-1)((1)/(2x^(2)-1))

If y = sec^(-1) ((1)/(2x^(2) -1)) " then " (dy)/(dx) = ?

The derivatives 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)/(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+3x) at x=-1//3

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

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