`4sqrt(6)-8sqrt(16)+3sqrt(6)+12sqrt(10)`

(3sqrt(2))/(sqrt(6)-sqrt(3))-(4sqrt(3))/(sqrt(6)-sqrt(2))-(6)/(sqrt(8)-sqrt(12))=? a.sqrt(3)-sqrt(2)b*sqrt(3)+sqrt(2)c.5sqrt(3)d.1

Rewrite the following irrational numbers in ascending order of magnitude. (i)3sqrt(18),6sqrt(144),sqrt(7)" "(ii)3sqrt(12),sqrt(20),6sqrt(25),sqrt(6),12sqrt(112)

Rewrite the following irrational numbers in ascending order of magnitude. (i)3sqrt(18),6sqrt(144),sqrt(7)" "(ii)3sqrt(12),sqrt(20),6sqrt(25),sqrt(6),12sqrt(112)

The smallest of sqrt(8)+sqrt(5),sqrt(7)+sqrt(6),sqrt(10)+sqrt(3) and sqrt(11)+sqrt(2) is

(4(sqrt(6) + sqrt(2)))/(sqrt(6) - sqrt(2)) - (2 + sqrt(3))/(2 - sqrt(3)) =

(3sqrt(2))/(sqrt(3)+sqrt(6))-(4sqrt(3))/(sqrt(6)+sqrt(2))+(sqrt(6))/(sqrt(3)+sqrt(2))

(2sqrt(6))/(sqrt(2)+sqrt(3))+(6sqrt(2))/(sqrt(6)+sqrt(3))-(8sqrt(3))/(sqrt(6)+sqrt(2))