(f(x))tan((1)/(2)sin^(-1)(3)/(4))=(4-sqrt(7))/(3)

Show that: tan((1)/(2)sin^(-1)((3)/(4)))=(4-sqrt(7))/(3)

Show that tan((1)/(2)"sin"^(-1)(3)/(4))=(4-sqrt(7))/(3) .

Show that: tan(1/2sin^(-1)(3/4))=(4-sqrt(7))/3

Show that: tan(1/2sin^(-1)(3/4))=(4\- sqrt(7))/3

Prove that : tan((1/2 )sin^-1(3/4)) = (4-sqrt7)/3

Show that tan(1/2"sin"^(-1)3/4)=(4-sqrt7)/3 and justify why the other value (4+sqrt7)/3 is ignored ?

If sin x+cos x=(sqrt(7))/(2), where x in1st quadrant,then (tan x)/(2) is equal to (a)(3-sqrt(7))/(3) (b) (sqrt(7)-2)/(3)( c) (4-sqrt(7))/(4) (d) none of these

sin^(-1)[tan""(pi)/(4)]-sin^(-1)[sqrt((3)/(x))]=(pi)/(6). Then x is a root of the equation

If 0