Using function concepts, it is found that:
- Graph 1 (Left-top) is invertible.
- Graph 4(Bottom-right) is invertible.
A function f(x) has an inverse if, and only if:
[tex]f(a) = f(b) \leftrightarrow a = b[/tex]
- That is, each value of the output y is associated with only one value of the input x.
In this problem:
- In graphs 1(left-top) and 4(bottom-right), these conditions are respected, hence, they are invertible.
- In the parabola of graph 2(top-right), for example, y = 0 is associated with both x = 0 and x = 2, so it is not invertible.
- In the absolute value function is graph 3(bottom-left), for example, y = 0 is associated with both x = -2 and x = 2, so it is also not invertible.
To learn more about the use of graphs to verify if a function is invertible, you can take a look at https://brainly.com/question/13160937