Question

The leading term of f(x) is - 7x. Part A: What is the correct verbal description of the end behavior of f(x)? Part B: What is the correct symbolic description of the end behavior of f(x)? Select one answer for Part A, and one answer for Part B. B: As x → 00.f(x) > 0, and as x → -00,f(x) → .. A: As x approaches infinity, f(x) approaches infinity, and as x approaches negative infinity, f (x) approaches infinity. OB: As x → 00,f(x) — -00, and as x → -00,f(x) — -0. A: As x approaches infinity. f(x) approaches negative infinity, and as x approaches negative infinity f(x) approaches infinity. A: As x approaches infinity, f(x) approaches negative infinity, and as x approaches negative infinity, f(x) approaches negative infinity. A: As x approaches infinity, f(x) approaches infinity, and as x approaches negative infinity, f(x) approaches negative infinity. OB: As x → 00, f(x) — -00, and as x → -00, f(x) → . B: As x → 00, f(x) → → 00, and as x → -0,f(x) → -0.

Answer 1

leading term os -491 may or odd dagree at is even degree It be even 31 g A: AS " approaches infinity, flm) approaches negative Infinity and al x approaches nega hve in hinthe Hen) appwalhee negative Butonity As xx, f(n) ak and fon) 4.0 B: as xt -a 9 A: and It of is odd degree As n approaches in finah, flm) approaches negative Infinity * approacher negative Infinity fom approaches Infinity and OB: As nax, f(n) - as atua folga