root(3)(1331)=......

root3(-1331)

(2)/(root(3)(9) - root(3)(3)+1) - (1)/(root(3)(9)+root(3)(3)+1) = 1) 1 , 2) -1 , 3) root(3)(3) , 4) - root(3)(3)

The value of root3(343/1331) is

[((1.331)^(-1)+(1.331)^(-2)+....+(1.331)^(-7))/((1.331)^(-2)+(1.331)^(-3)+....+(1.331)^(-8))]^(2/3)

If root(3)(3(root(3)(x)-(1)/(root(3)(x)))) =2,then root(3)(x)-(1)/(root(3)(x))

If root(3)(3(root(3)(x)-(1)/(root(3)(x))))=2, then root(3)(x)-(1)/(root(3)(x))

Evaluate (root(3)3^root(3)3)^root(3)(3^2)

[((1.331)^(-1)+(1.331)^(-2)+...+(1.331)^(-7))/((1.331)^(-2)+(1.331)^(-3)+...+(1.331)^(-8))]^(2/3)=