" Phiride "8sqrt(15)" by "2sqrt(3)

Divided 8 sqrt(15) by 2sqrt3 .

Divide 8sqrt(15) and 2sqrt(3) .

Divide 8sqrt15 by 2sqrt3

Divide 8 sqrt15 by 2 sqrt3 .

(i) 3sqrt(5) by 2sqrt(5) ,(ii) 6sqrt(15) by 4sqrt(3) , (iii) 2sqrt(6) by 3sqrt(3) (iv) 3sqrt(8) by 3sqrt(2) ,(v) sqrt(10) by sqrt(40) , (vi) 3sqrt(28) by 2sqrt(7)

Determine which one of the two quanitties (sqrt(15) + sqrt3)) and (sqrt(10) + sqrt8) is greater.

sqrt(3)x^2+10x+8sqrt(3)

Prove that (2sqrt(3)+3)sin x+2sqrt(3)cos x lies between -(2sqrt(3)+sqrt(15)) and (2sqrt(3)+sqrt(15))

The value of ("lim")_(xvec2)(sqrt(1+sqrt(2+x))-sqrt(3))/(x-2)i s (a) 1/(8sqrt(3)) (b) 1/(4sqrt(3)) (c) 0 (d) none of these