[(1),(sqrt(48)+sqrt(32))/(sqrt(27)+sqrt(18))]

The value of (sqrt(48)+\ sqrt(32))/(sqrt(27)+\ sqrt(18)) is (a) 4/3 (b) 4 (c) 3 (d) 3/4

The value of (sqrt(48)+sqrt(32))/(sqrt(27)+sqrt(18)) is (4)/(3)(b)4(c)3(c)(3)/(4)

(4sqrt(3)+5sqrt(2))/(sqrt(48)+sqrt(18))

Simplify by raationalising the denominator. (i) (7sqrt(3) - 5sqrt(2))/(sqrt(48) + sqrt(18)) (ii) (2sqrt(6) -sqrt(5))/(3sqrt(5)-2sqrt(6))

Rationalise the denominator and simplify: (i) (4sqrt(3)+5sqrt(2))/(sqrt(48)+\ sqrt(18)) (ii) (2sqrt(3)-\ sqrt(5))/(2\ sqrt(2)+\ 3sqrt(3))

(sqrt(32))/(sqrt(2))=sqrt((32)/(2))

If (4 sqrt(3) + 5 sqrt(2))/(sqrt(48 ) + sqrt(18))= a + bsqrt(6) , then the value of a and b are respectively

Rationalise the denominator and simplify (sqrt48+sqrt32)/(sqrt27-sqrt18)