" 7."sec^(-1){(1)/(sqrt(1-x^(2)))}

Differentiate sin^(-1)(2x sqrt(1-x^(2))) with respect to sec^(-1)((1)/(sqrt(1-x^(2)))), if x in(1/sqrt(2),1)

Differentiate sin^(-1)(2x sqrt(1-x^(2))) with respect to sec^(-1)((1)/(sqrt(1-x^(2)))), if x in(0,1/sqrt(2))

If y = sec^(-1) (1/(sqrt(1-x^(2)))) + sec^(_1) (1/(1-2x^(2))) then dy/dx =

If sec^(-1)(1/(sqrt(1-x^(2))))+cot^(-1)((sqrt(1-x^(2)))/x)=sin^(-1)(k) then k=

If "Sec"^(-1)1/(sqrt(1-x^(2)))+"Cot"^(-1)(sqrt(1-x^(2)))/x=Sin^(-1)k , then the value of k is

Integrate the functions (1.)(sec)^(2)(7-4x) (2.) (sin^(-1)x)/(sqrt(1-x^(2)))

Write the simplest form of "sec"^(-1)(sqrt(1+x^(2))) .

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

Show that "cosec"^(-1) (x/(sqrt(x^(2)-1))) = sec^(-1) (x) , | x | gt 1