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

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

Simplify: (3sqrt(2)-2sqrt(2))/(3sqrt(2)+2sqrt(3))+(sqrt(12))/(sqrt(3)-sqrt(2)) (ii) (sqrt(5)+sqrt(3))/(sqrt(5)-sqrt(3))+(sqrt(5)-sqrt(3))/(sqrt(5)+sqrt(3))

(sqrt(2)+sqrt(3))/(3sqrt(2)-2sqrt(3))=2-b sqrt(6) find b

Rationalise the denominator (2sqrt(3)-sqrt(5))/(2sqrt(2)+3sqrt(3))

(sqrt(7)+2sqrt(3))(sqrt(7)-2sqrt(3))

Rationalize the denominator of (2sqrt(5)+3sqrt(2))/(2sqrt(5)-3sqrt(2))

Rationalize the denominatiors of : (2sqrt(5)+3sqrt(2))/(2sqrt(5)-3sqrt(2))

The values of parameter a for which the point of minimum of the function f(x)=1+a^(2)x-x^(3) satisfies the inequality (x^(2)+x+2)/(x^(2)+5x+6)<0 are (2sqrt(3),3sqrt(3))(b)-3sqrt(3),-2sqrt(3))(-2sqrt(3),3sqrt(3))(d)(-2sqrt(2),2sqrt(3))

Rationales the denominator and simplify: (sqrt(3)-sqrt(2))/(sqrt(3)+sqrt(2)) (ii) (5+2sqrt(3))/(7+4sqrt(3)) (iii) (1+sqrt(2))/(3-2sqrt(2)) (2sqrt(6)-sqrt(5))/(3sqrt(5)-2sqrt(6)) (v) (4sqrt(3)+5sqrt(2))/(sqrt(48)+sqrt(18)) (vi) (2sqrt(3)-sqrt(5))/(2sqrt(3)+3sqrt(3))