F(x) Based on the table, which best predicts the end
behavior of the graph of f(x)?
х
-4
-3
-2
-1
0
1
2
3
4.
18
9
6
3
0
-3
-6
-9
O As x, f(x), and as X - _-, f(x)
O As x, f(x), and as x _c0,f(x) - -
O As x0, f(x) +-0, and as x—-, f(x) — 0.
O As x, f(x) +-00, and as x-00, f(x) -00
-18

If i have 20$ and i gave 5$ away how much i got

Select all the correct locations on the table. consider the following expression. 76.493 select "equivalent" or "not equivalent" to indicate whether the expression above is equivalent or not equivalent to the values or expressions in the last column equivalent not equivalent 343 equivalent not equivalent 49 78.498 78.498 75.493 equivalent not equivalent 75.7 equivalent not equivalent

If p(x) is the total value of the production when there are x workers in a plant, then the average productivity of the workforce at the plant is a(x) = p(x) x . (a) find a'(x). a'(x) = xp'(x) − p(x) x a'(x) = xp'(x) − p(x) x2 a'(x) = p'(x) − p(x) x a'(x) = xp'(x) − p'(x) x2 a'(x) = p'(x) − xp(x) x2 why does the company want to hire more workers if a'(x) > 0? a'(x) > 0 ⇒ a(x) is ; that is, the average productivity as the size of the workforce increases. (b) if p'(x) is greater than the average productivity, which of the following must be true? p'(x) − xp(x) > 0 p'(x) − xp(x) < 0 xp'(x) − p'(x) > 0 xp'(x) − p(x) < 0 xp'(x) − p(x) > 0