If `y^4=k+2 and sqrt(sqrt(sqrt(y)))=4sqrt(4sqrt(4sqrt(3y^4+4)));k in` real then the value of `|k-2|` is

(3sqrt(2)-sqrt(3))(4sqrt(3)-sqrt(2))

3sqrt(4)+2sqrt(9)+5sqrt(4)-sqrt(1)-4sqrt(9)

The largest real solution of the equatio sqrt(sqrt(sqrtx))=4sqrt(4sqrt(4sqrt(3x^4+4))) lies in theinterval

The largest real solution of the equatio sqrt(sqrt(sqrtx))=4sqrt(4sqrt(4sqrt(3x^4+4))) lies in theinterval

sqrt((9^((r + (I)/4)) sqrt(3.3^(-r)))/(3.sqrt(3^(-r)))) = k , then the value of k is

(sqrt3+sqrt2)^(4)- (sqrt3-sqrt2)^(4) =

given x=(sqrt(7)+sqrt(3))/(sqrt(7)-sqrt(3)),y=(sqrt(7)-sqrt(3))/(sqrt(7)+sqrt(3)) find the value of x^(4)+y^(4)+(x+y)^(4)