If `lim_(x->oo)((8sqrt(x)+4root3(x+1) +2009 root4(x+2009)) /(sqrt(4x-1)+root5(2x-3))= lambda, then lambda` is :

lim_ (x rarr oo) ((8sqrt (x) + 4root (3) (x + 1) + 2009root (4) (x + 2009)) / (sqrt (4x-1) + root (3) (2x-3 )) = lambda, then

Evaluate: lim_(x->oo)(sqrt(x^2+1)-root3(x^3+1 ))/(root4(x^4+1) -root5(x^4+1 ))

lim_(xto2)(2-sqrt(x+2))/(root(3)(2)-root(3)(4-x))

lim_(x ->oo)x^(2)(sqrt((x+2)/(x))-root(3)((x+3)/(x))) equals

Evaluate: lim_(x->oo)((sqrt(x^2+1)- ^3sqrt(x^2+1)) / (4sqrt(x^4+1) -^5sqrt(x^4+1 )))

Evaluate: lim_(x->oo)((sqrt(x^2+1)- ^3sqrt(x^2+1)) / (4sqrt(x^4+1) -^5sqrt(x^4+1 )))

lim_(xrarroo) root3(x)(root3((x+1)^(2))-root3((x-1)^(2)))=

Evaluate lim_(xtooo) (sqrt(x^(2)+1)-root(3)(x^3+1))/(root(4)(x^(4)+1)-root(5)(x^(4)+1))