precal help needed: see attachment
First: Determine whether the first graph even has an inverse. Second: If it does, explain how you'd find the inverse graphically. If it doesn't, explain why.
I'm not sure how to determine if the graph has an inverse
But i'm going to guess no because comparing to h & g, f does not have an inverse?
Use the horizontal line test to determine whether or not the function has an inverse. If you're not familiar with that test, please Google it.
"But i'm going to guess no because comparing to h & g, f does not have an inverse?" Risky approach. Think again.
Yes it is a function because it passed the horizontal line test
remember calculating inverses of functions f(x), you switched the variables around y and x and solved for y again? by doing this , swapping y and x values, you really are reflecting the graph of the function over the diagonal line y = x
If you draw, or imagine the line y=x on the graph... you see f and g are mirrored or reflected over that line
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