`sqrt(2+sqrt3)/sqrt(2-sqrt3)`

The value of 2(sqrt(2)+sqrt(6))/(3sqrt(2+sqrt(3)))+sqrt(2+sqrt(3))+sqrt(2-sqrt(3))

Value of log_(6)(sqrt(2-sqrt(3))+sqrt(2+sqrt(3))) is

The centroid of an equilateral triangle is (0,0) If two vertices of the triangle lie on x+y=2sqrt(2), then one of them will have its coordinates.(a) (sqrt(2)+sqrt(6),sqrt(2)-sqrt(6))( b) (sqrt(2)+sqrt(3),sqrt(2)-sqrt(3))(c)(sqrt(2)+sqrt(5),sqrt(2)-sqrt(5))(d) none of these

(sqrt(2)-sqrt(3))/(sqrt(2)+sqrt(3))

sqrt(2)xx sqrt(3+sqrt(2)+sqrt(3))-1-sqrt(2)-sqrt(3)

The value of ((sqrt(sqrt(3)+1)+sqrt(sqrt(3)-1))^(2)(sqrt(3)-sqrt(2)))/((sqrt(sqrt(3)+1))^(2)-(sqrt(sqrt(3)-1))^(2)) is

sqrt(2+sqrt(3))*sqrt(2+sqrt(2+sqrt(3)))*sqrt(2+sqrt(2+sqrt(2+sqrt(3))))sqrt(2-sqrt(2+sqrt(2+sqrt(3)))) is equal to a.1b.2c.4dsqrt(6)

The quadratic equation whose roots are (sqrt(2)+sqrt(3)i)/(sqrt(2)-sqrt(3)i) and (sqrt(2)-sqrt(3)i)/(sqrt(2)+sqrt(3)i) (A) 5x^(2)-2x+5=0 (B) 5x^(2)+2x+5=0 (C) 5x^(2)+2x-5=0 (D) 5x^(2)-2x-5=0

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