[" 51."4[9sqrt(2)=1.414ln7(3)/(8)1],[quad sqrt(8)+2sqrt(32)-3sqrt(128)+4sqrt(50)ln41-(1)/(8)]

Given sqrt(2)=1.414. The value of sqrt(8)+2sqrt(32)-3sqrt(128)+4sqrt(50) is (a) 8.426 (b) 8.484(c)8.526 (d) 8.876

3sqrt(2^(5))sqrt(4^(9))sqrt(8)=

(1/(3-sqrt(8))-1/(sqrt(8)-sqrt(7)))

Simplify: sqrt(8/9)-3sqrt(1/2)+5sqrt(9/8)

(1)/(sqrt(11-2sqrt(30)))-(3)/(sqrt(7-2sqrt(10)))-(4)/(sqrt(8+4sqrt(3)))

If sqrt(2) = 1.414 then find the value of sqrt(8) + sqrt(50) + sqrt(72) + sqrt(98)

Solve: (1)/(sqrt(3)-8)-(1)/(sqrt(8)-sqrt(7))

If sqrt2 = 1.414… and sqrt8 = 2.828…. then (sqrt2 + sqrt8)^(2) =