`tan^(-1)((1+2x)/(1-2x))` का अवकलन `sqrt(1+4x^(2))` के सापेक्ष कीजिए

Differentiate tan^(-1)((1+2x)/(1-2x)) with respect to sqrt(1+4x^(2))

Differentiate tan^(-1)((1+2x)/(1-2x)) with respect to sqrt(1+4x^(2))

Differentiate tan^(-1)((1+2x)/(1-2x))w*r.t sqrt(1+4x^(2))tan^(-1)((sqrt(1+x^(2))-1)/(x)) with respect to tan^(-1)(x)

Differentiate tan^(-1)((1+2x)/(1-2x))wdotrdottsqrt(1+4x^2) and tan^(-1)((sqrt(1+x^2)-1)/x) with respect to tan^(-1)(x)

If y = tan^(-1)((sqrt(1 + x^2) - sqrt(1 - x^2))/(sqrt(1 + x^2) + sqrt(1 - x^2))) , then show that (dy)/(dx) = x/(sqrt(1 - x^4))

d/dx{Tan ^(-1) (( sqrt ( 1 + x ^(2)) - sqrt (1 - x ^(2)))/( sqrt (1 + x ^(2)) + sqrt (1 - x ^(2))))} =

(d)/(dx) {Tan ^(-1)"" (sqrt(1+ x ^(2))+ sqrt(1- x ^(2)))/( sqrt(1+ x ^(2))- sqrt(1- x ^(2)))}=

If y = tan ^ (- 1) ((3x) / (1-2x ^ (2))), - (1) / (sqrt (2))

If: tan^(-1) ((sqrt(1 + x^2)-1)/(x)) = 4 then : x =