Question

Select the correct answer.

Consider this function.

Which graph represents the inverse of function f?

The linear function on a coordinate plane passes through (4, 0.3), and (minus 3, minus 2) which intercepts the axis at (3, 0), and (0, minus 1).
W. The linear function on a coordinate plane passes through (1.8, minus 2), and (2, minus 3) which intercepts the axis at (0, 3), and (0, 1).
X.
The linear function on a coordinate plane passes through (minus 3, 2), and (1, 0.8) which intercepts the axis at (0, 1), and (3, 0).
Y. The linear function on a coordinate plane passes through (2, 3), and (0.8, minus 1) which intercepts the axis at (0, 1), and (0, minus 3).
Z.
A.
W
B.
X
C.
Y
D.
Z

Answer 1

mmI can't see the graphs mentioned in the question. However, I can provide you with some guidance on how to identify the inverse of a function.

To find the inverse of a function, you need to swap the roles of x and y and then solve for y. In other words, replace f(x) with y, interchange x and y, and solve for y.

Let's say the given function is f(x), and its inverse is f^(-1)(x).

To determine which graph represents the inverse of function f, you can do the following:

Identify the points on the graph of function f, which will be of the form (x, f(x)).
Swap the x and y values for each point to get the points for the inverse function f^(-1)(x), which will be (f(x), x).
Plot these points on the coordinate plane.
The graph that represents the inverse function f^(-1)(x) will be the reflection of the original graph over the line y = x.

So, look for the graph that appears as a reflection of the original function's graph over the line y = x.

Without seeing the graphs, I cannot provide the exact answer. Please refer to the graphs and follow the steps mentioned above to identify the correct graph that represents the inverse of function f.