sqrt(14+8sqrt(3))=

(3)/(sqrt(19-2sqrt(88)))-(8)/(sqrt(14+2sqrt(33)))=

sqrt(6-4sqrt(3)+sqrt(16-8sqrt(3))) is equal to 1-sqrt(3) b.sqrt(3)-1 c.2(2-sqrt(3)) d.2(2+sqrt(3))

If sqrt((19+ 8sqrt(3))/(7-4sqrt(3))) = a + bsqrt(3) , then a equals

simplify sqrt(19+8sqrt(3)

Which value among sqrt(11) + sqrt(5), sqrt(14) + sqrt(2), sqrt(8) + sqrt(8) is the largest?

(sqrt(8)+sqrt(3))/(sqrt(8)-sqrt(3))+ (sqrt(8)-sqrt(3))/(sqrt(8)+sqrt(3))

(sqrt(5)+sqrt(3))/(sqrt(5)-sqrt(3))+(sqrt(5)-sqrt(3))/(sqrt(5)+sqrt(3))+(sqrt(8)+sqrt(7))/(sqrt(8)-sqrt(7))-(sqrt(8)-sqrt(7))/(sqrt(8)+sqrt(7))=a+b sqrt(14) Find the value of (a-b) (a) 8, (b) 16 (c) 4, (d) 0

sqrt(-sqrt(3)+sqrt(3+8sqrt(7+4sqrt(3))))=