use the graph of the function to find the domain and range of f. (enter your answers using interval…

use the graph of the function to find the domain and range of f. (enter your answers using interval notation.)\ndomain\nrange\nuse the graph to find the indicated function values. (a) f(-1) = (b) f(0) = (c) f(1) = (d) f(2) =

use the graph of the function to find the domain and range of f. (enter your answers using interval notation.)\ndomain\nrange\nuse the graph to find the indicated function values. (a) f(-1) = (b) f(0) = (c) f(1) = (d) f(2) =

Answer

Explanation:

Step1: Identify domain from graph

The graph extends horizontally from (x = - 2) (open - circle) to (x=2) (closed - circle). So the domain is ([-2,2]).

Step2: Identify range from graph

The lowest (y) - value is around (y=-3) and the highest is (y = 5). So the range is ([-3,5]).

Step3: Find (f(-1))

Locate (x=-1) on the (x) - axis and then find the corresponding (y) - value on the graph. (f(-1)= - 2).

Step4: Find (f(0))

Locate (x = 0) on the (x) - axis. The corresponding (y) - value on the graph is (f(0)=-3).

Step5: Find (f(1))

Locate (x = 1) on the (x) - axis. The corresponding (y) - value on the graph is (f(1)=-2).

Step6: Find (f(2))

Locate (x = 2) on the (x) - axis. The corresponding (y) - value on the graph is (f(2)=5).

Answer:

domain: ([-2,2]) range: ([-3,5]) (a) (f(-1)=-2) (b) (f(0)=-3) (c) (f(1)=-2) (d) (f(2)=5)