" 10."sqrt(3)a+sqrt(9b+sqrt(6))

Find the values of a and b if (6)/(3sqrt(2)-2sqrt(3))=a sqrt(2)-b sqrt(3)

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

find a and b (6)/(sqrt(3)-sqrt(2))=a sqrt(3)-b sqrt(2)

(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

Length of E F is equal to- a. 1+sqrt(3)-sqrt(6) b. \ 1+sqrt(3)-sqrt(2) c. \ sqrt(6)-1-sqrt(3) d. sqrt(2)-1+sqrt(3)

The value of the determinant, " "|{:(sqrt(13)+sqrt(3), 2sqrt(5), sqrt(5)), (sqrt(15)+sqrt(26), 5, sqrt(10)), (3+sqrt(65), sqrt(15), 5):}| is :a) 5(sqrt(6)-5) b) 5sqrt(3)(sqrt(6)-5) c) sqrt(5)(sqrt(6)-sqrt(3)) d) sqrt(2)(sqrt(7)-sqrt(5))

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

Is the sequence sqrt(3), sqrt(6), sqrt(9), sqrt(12) ,…… form an Arithmetic Progression ? Give reason.