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1/(sqrt3+sqrt2)-2/(sqrt5-sqrt3)-3/(sqrt2...

`1/(sqrt3+sqrt2)-2/(sqrt5-sqrt3)-3/(sqrt2-sqrt5)`

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1/(sqrt(3)+sqrt(2))-2/(sqrt(5)-sqrt(3))-3/(sqrt(2)-sqrt(5))

If 2sqrtx= (sqrt5 + sqrt3)/(sqrt5 - sqrt3)-(sqrt5 - sqrt3)/(sqrt5 + sqrt3) then what is the value of x ?

(1)/(sqrt(3)+sqrt(2))-(2)/(sqrt(5)-sqrt(3))-(3)/(sqrt(2)-sqrt(5))

Show that (sqrt5+sqrt3)/(sqrt5-sqrt3)-(sqrt5-sqrt3)/(sqrt5+sqrt3)=2sqrt15

(sqrt5+sqrt2)(sqrt3+sqrt2)

Simplify ((sqrt3+sqrt5)(sqrt5+sqrt2))/(sqrt2+sqrt3+sqrt5)

(2sqrt3 + sqrt5)(2sqrt3 - sqrt5)

(1+sqrt2)/(sqrt5+sqrt3)= ((1+sqrt2)xx(sqrt5-sqrt3))/((sqrt5+sqrt3)xx(sqrt5-sqrt3))=

(2sqrt3+sqrt5)(2sqrt3+sqrt5)