Answer:
To find the inverse of the function \(f\), you can switch the roles of the input and output values in the ordered pairs. So, the inverse function \(f^{-1}\) would have the ordered pairs \({(2, -3), (5, 4), (4, 7), (19, 10)}\).
Now, to evaluate \(f^{-1}(4)\), you need to find the input value (domain value) that corresponds to an output value of 4.
Looking at the ordered pairs in \(f^{-1}\), you can see that \(f^{-1}(4)\) corresponds to an input value of 7.
So, \(f^{-1}(4) = 7\).