Calculus: Lim [(x ^ 3-x ^ 2 + X / 2) e ^ 1 / X - (x ^ 6 + 1) ^ 1 / 2] x → + ∞ It's going to be done with Taylor's remainder

Calculus: Lim [(x ^ 3-x ^ 2 + X / 2) e ^ 1 / X - (x ^ 6 + 1) ^ 1 / 2] x → + ∞ It's going to be done with Taylor's remainder

There is only one step to the proof of Z. just expand e ^ 1 / X Taylor
Merge into the middle of x ^ 3-x ^ 2 + X / 2
However, we need to use the expansion of the polynomials