sin n=(sqrt(3))/(2)

sin x=(sqrt(3))/(2)

The solution of the system of equations sin x sin y=(sqrt(3))/(4),cos x cos y=(sqrt(3))/(4) are x_(1)=(pi)/(3)+(pi)/(2)(2n+k);n,k in Iy_(1)=(pi)/(6)+(pi)/(2)(k-2n);n,k in Ix_(2)=(pi)/(6)+(pi)/(2)(2n+k);n,k in Iy_(2)=(pi)/(3)+(pi)/(2)(k-2n);n,k in I

In aDeltaABC : if 2 Sin A+ sqrt(3)Sin B=(5)/(2) and sqrt(3) SinA+2SinB=(3 sqrt(3))/(2) then C=

If x in[(sqrt(3))/(2), 1] then [sin^(-1){(x)/(sqrt(2))+(sqrt(1-x^(2)))/(sqrt(2))}-sin^(-1)x]=

sin ^(-1) (sqrt(3))/(2) + sin ^(-1) sqrt(2/3)=

Let n be a positive integer such that sin((pi)/(2^(n)))+cos((pi)/(2^(n)))=(sqrt(n))/(2), then

((sqrt(3)+2cos A)/(1-2sin A))^(-3)+((1+2sin A)/(sqrt(3)-2cos A))^(-3)=

((sqrt(3)+2cos A)/(1-2sin A))^(-3)+((1+2sin A)/(sqrt(3)-2cos A))^(-3)=

The curve represented by the equation (x^(2))/(sin sqrt(2)-sin sqrt(3))+(y^(2))/(cos sqrt(2)-cos sqrt(3))is