`(sqrt(3)/(sqrt(3)+sqrt(2)) ) =`

(3+sqrt(6))/(sqrt(3)+sqrt(2))

If x = (sqrt(3) + sqrt(2))/(sqrt(3) - sqrt(2)) , find the value of x^(2) + (1)/(x^(2)) .

Rationales the denominator and simplify: (sqrt(3)-sqrt(2))/(sqrt(3)+sqrt(2))( ii) (5+2sqrt(3))/(7+4sqrt(3))

Rationalise the denominator of (sqrt(3)+sqrt(2))/(sqrt(3)-sqrt(2)) .

(3sqrt(2)-sqrt(3))(4sqrt(3)-sqrt(2))

If a = (sqrt(3) - sqrt(2))/(sqrt(3) + sqrt(2)) and b = (sqrt(3) + sqrt(2))/(sqrt(3) - sqrt(2)) then value of sqrt(3a^2 - 5ab + 3b^2) is

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

If a=(sqrt(3)-sqrt(2))/(sqrt(3)+sqrt(2)) , then a+(1)/(a) is equal to

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