`((8)^(1/3)+sqrt(16))=?`

sqrt(3^(2)sqrt(9^(2)sqrt((81)^(2)sqrt(16)^(16)))) =______.

(3)/(sqrt(8))+(1)/(sqrt(2))

The value of (a+(a+8)/(3)sqrt((a-1)/(3)))^((1)/(3))+(a-(a+8)/(3)sqrt((a-1)/(3)))^((1)/(3))=

The value of (a+(a+8)/(3)sqrt((a-1)/(3)))^((1)/(3))+(a-(a+8)/(3)sqrt((a-1)/(3)))^((1)/(3))

Simplify (root3(8))/(sqrt(16))divsqrt(100)/(sqrt(49))xxroot3(125)

Consider the following statements : S_(1) : - 8 = 2ixx 4i = sqrt((-4)) xx sqrt((-16)) " " S_(2) : sqrt((-4) )xx sqrt((-16)) = sqrt( (-4) xx (-16)) S_(3) : sqrt((-4) xx (16) )= sqrt( -64)" " S_(4) : sqrt(64)= 8 Of these statements, the incorrect one is :

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