If `sin h^(- 1)(x)=log_e(5+sqrt(26))` then `x=`

IF sinhx=5 , then S.T x=log_e(5+sqrt26)

If sinh x=5, show that x=log_(e ) (5+sqrt(26))

Assertion (A) : "cosech"^(-1)(2)=log_(e )((1+sqrt(5))/(2)) Reason (R ) : "Cosech"^(-1)(x)=log_(e ) ((1+sqrt(1+x^(2)))/(2))

If log_(x) (sqrt5) = 1/6, "then" x =

If f(x)=sin log_(e){(sqrt(4-x^(2)))/(1-x)}, then the domain of f(x) is and its range is

If e^(sin x)-e^(-sin x)-4=0, then x=0 (b) sin^(-1){(log)_(e)(2+sqrt(5))}(c)1(d) none of these

If e^(sin x)-e^(-sin x)-4=0 , then x= (a) 0 (b) sin^(-1){(log)_e(2+sqrt(5))} (c) 1 (d) none of these

If f(x)=sin(log)_e{(sqrt(4-x^2))/(1-x)} , then the domain of f(x) is _____ and its range is __________.

If f(x)=sin(log)_e{(sqrt(4-x^2))/(1-x)} , then the domain of f(x) is _____ and its range is __________.