`(sqrt2 +1)/(sqrt3)`

Given sqrt(2)=1.414,sqrt(3)=1.732,sqrt(5)=2.236,sqrt(6)=2.440 and sqrt(10)=3.162 Then find the value of (sqrt(2)-1)/(sqrt(3)-sqrt(5)) upto three decimal places

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

Let p=1+1/(sqrt(2))+1/(sqrt(3))+….+1/(sqrt(120)) and q=1/(sqrt(2))+1/(sqrt(3))+….+1/(sqrt(121)) then

Value of 1/(sqrt2+1)+1/(sqrt3+sqrt2)+1/(sqrt4+sqrt3)+....+1/(sqrt100+sqrt99) is

The value of the expression sqrt ((1/(sqrt2+1)+1/(sqrt3+sqrt2)+1/(sqrt4+sqrt3)+.........99 terms is equal to

4sin^(3)75^(0)-3cos15^(0)= (1)/(2) (1)/(sqrt(2)) (1)/(sqrt(3)) sqrt(3)

If sqrt(2)=1.414 and sqrt(3)=1.732, then the value of (1+sqrt(2))/(sqrt(3)+sqrt(2))+(1-sqrt(2))/(sqrt(3)-sqrt(2)) is

Rationalise the denominator of each the following (i)(2)/(sqrt(3))" "(ii)(1)/(3sqrt(5))" "(iii)(1)/(sqrt(8))" "(iv)(sqrt(2)+1)/(sqrt(3))