Rationalise `(sqrt3+sqrt2)/(sqrt3-sqrt2)+(sqrt3-sqrt2)/(sqrt3+sqrt2)`

(2sqrt3 + sqrt2)(2sqrt3-sqrt2)

3/(sqrt3-sqrt2)=asqrt3-bsqrt2

(sqrt5+sqrt2)(sqrt3+sqrt2)

[(sqrt3 + sqrt2 )/(sqrt3 - sqrt2) - (sqrt3 - sqrt2)/(sqrt3 + sqrt2)] simplifies to

If a=(sqrt3+ sqrt2)/(sqrt3- sqrt2) and b=(sqrt3- sqrt2)/(sqrt3+sqrt2) , then what is the value of a^2+b^2-ab ?

If x=(sqrt3+sqrt2)/(sqrt3-sqrt2)andy=(sqrt3-sqrt2)/(sqrt3+sqrt2) then find the value of x^(2)+y^(2) ?

If x= (sqrt3 - sqrt2)/(sqrt3+sqrt2) and y = (sqrt3+sqrt2)/(sqrt3-sqrt2) then x^2 +xy +y^2 is a multiple of

If a= (sqrt3 - sqrt2)/(sqrt3 + sqrt2), b = (sqrt3 + sqrt2)/(sqrt3 - sqrt2) then what is the value of a^2/b+b^2/a ?

(3sqrt2+sqrt3-sqrt6)/(2sqrt3-3sqrt2+sqrt6)=