(sqrt(3)-1)x=(sqrt(3)+1)

A square of side a lies above the X- axis and has one vertex at the origin . The side passing through the origin makes an angle pi//6 with the positive direction of X-axis .The equation of its diagonal not passing through the origin is y(sqrt(3)-1)-x(1-sqrt(3))=2a y(sqrt(3)+1) +x(1-sqrt(3))=2a y(sqrt(3)+1)+x(1+sqrt(3)) =2a y(sqrt(3)+1)+x(sqrt(3)-1)=2a

Solve (sqrt(3)-1)cos x+(sqrt(3)+1)sin x=2

Differentiate tan^(-1)((3x-x^3)/(1-3x^2)) , if -1/(sqrt(3))

If -1/(sqrt(3))

if x=sqrt(3)+(1)/(sqrt(3)) and y=sqrt(3)-(1)/(sqrt(3)) then x^(2)-y^(2) is

If x=(sqrt(3)+1)/(sqrt(3)-1) and y=(sqrt(3)-1)/(sqrt(3)+1) then find the value of x^(2)+y^(2)

If [3(3sqrt(x)-(1)/(3sqrt(x)))]^((1)/(3))=2 then find the value of 3sqrt(x)+(1)/(3sqrt(x))

Number of solutions of the equation (sqrt(3)+1)^(2x)+(sqrt(3)-1)^(2x)=2^(3x) is

Number of values of x, satisfying the equation (sqrt(3)+1)^(2)x+(sqrt(3)-1)^(2)x=2^(3)x, is equal to