(1)/(sqrt(3-sqrt(2)-1))

Simplify: (1)/(sqrt(3+2sqrt(2)))+(1)/(sqrt(3+2sqrt(2)))

If x=(1)/(sqrt(3)-sqrt(2)) find x+(1)/(x)

quad Ifalpha=2tan^(-1)(sqrt(3-2sqrt(2)))+sin^(-1)((1)/(sqrt(6)-sqrt(2))),beta=cot^(-1)(sqrt(3)-2)+(1)/(8)sec^(-1)(-2) and gamma=tan^(-1)((1)/(sqrt(2)))+cos^(-1)((1)/(sqrt(3))), then

If x=(1)/(sqrt(3)+sqrt(2)) . Then find (1)/(x) .

If x=(1)/(sqrt(3)+sqrt(2)) . Then find (1)/(x) .

In a triangle ABC,if A=30^(@) and (b)/(c)=(2+sqrt(3)+sqrt(2)-1)/(2+sqrt(3)-sqrt(2)+1) then C, is equal to

In a triangle ABC, if A=30^(@) and (b)/(c)=(2+sqrt(3)+sqrt(2)-1)/(2+sqrt(3)-sqrt(2)+1) then C, is eqaul to

Rationalise the denominator of 1/(sqrt3-sqrt2-1)

Simplify (1)/(sqrt3+sqrt2)+(1)/(sqrt3-sqrt2)

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