<h2>SOLVING</h2>
How do the graphs f(x) and f^-1(x) relate?
These two functions are inverses of each other.
That's the way these two are related to each other.
f^-1(x) is the inverse function of f(x), and f(x) is the inverse function of f^-1(x).
From the picture, we have the graph of the linear parent function f(x) = x.
We have the following statements as descriptions of the function:
A. The function is negative when x < 0.
From the graph, we see that the function takes negative values for x < 0. This statement is true.
B. The function is negative when x < 0 and also when x > 0.
The first part of this statement is true, but the second is not because that we see that the function takes positives values for x > 0. So this statement is false.
C. The function is never negative.
If we see the graph, the function is negative when x < 0. So this statement is false.
D. The function is negative when x > 0.
Again, seeing the graph we note that the function takes positive values for x > 0. So this statement is false.
So the only statement that it is true, is option A.
Answer:
first one because the second one is solvable through graphing
Step-by-step explanation: y = mx +b could be anything
Given:
Ava, Jayden, Edwina, Lexi, Luis, and Trina = 6 students
10 mile long trail
10 miles ÷ 6 students = 1 4/6 miles
1 4/6 miles simplified to 1 2/3 miles.
Each student is in charge of 1 2/3 miles of the trail.
Use the old saying PEMDAS in order Parentheses, Exponents, Multiplication, Division, Addition, Subtraction.
