`sqrt[6+sqrt[6+sqrt[6+sqrt[6+sqrt[6+......`

(6 + sqrt6)(6 - sqrt6)

sqrt(6+sqrt(6+sqrt(6+sqrt(6+....................infty" times"))))=

sqrt(6+sqrt(6+sqrt(6+sqrt(6+....................infty" times"))))=

sqrt(6-sqrt(6-sqrt(6-...oo)))=

The angle between the two lines having direction cosines (2/sqrt(6),-1/sqrt6,1/sqrt6) and (1/sqrt6,1/sqrt6,2/sqrt6) is

Find the value of (a)(3sqrt2)/(sqrt3 + sqrt6) - (4sqrt3)/(sqrt6 + sqrt2) + sqrt6/ (sqrt2 + sqrt3) (b) 1 + (6sqrt2)/(sqrt3 + sqrt6) - (8sqrt3)/(sqrt6 + sqrt2) + (2sqrt6)/(sqrt2 + sqrt3)

Simplify: (3 sqrt2)/(sqrt3 + sqrt6) - (4 sqrt3)/(sqrt6 + sqrt2) + (sqrt6)/(sqrt2 + sqrt3)

Simplify : (3sqrt2)/(sqrt3 +sqrt6) -(4sqrt3)/(sqrt6 +sqrt2) +sqrt6/(sqrt2 +sqrt3)