Solve `(1/(sqrt3+sqrt2))+(1/(sqrt3-sqrt2))`

If x= (1)/(sqrt3 + sqrt2), y= (1)/(sqrt3- sqrt2) then find (1)/(x +1) + (1)/(y+ 1)

Solve (sqrt3 +sqrt2)^x + (sqrt3 -sqrt2)^x= 10 .

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

1/(1-sqrt2-sqrt3)=

The value of { 1/(sqrt6 - sqrt5) - 1/(sqrt5 - sqrt4) + 1/(sqrt4 - sqrt3) - 1/(sqrt3 - sqrt2) + 1/(sqrt2 - 1)} is :

Determine the value of ............... (1)/(sqrt1 +sqrt2) +(1)/(sqrt2 + sqrt3) +(1)/(sqrt3 + sqrt4) + ……+ (1)/(sqrt120 + sqrt121)

Solve {sqrt(3+2 sqrt2)}^x + {sqrt(3-2 sqrt2)}^x =6 .

If sqrt(3)=1.732 and sqrt(2)=1.414 then find sqrt((sqrt(3)+sqrt(2))/(sqrt(3)-sqrt(2)))

Solve (sqrt3-sqrt2)(2-sqrt2)

2sqrt3+sqrt2+1/sqrt3+....