QUESTION IMAGE
Question
find $f^{-1}(-7)$.\
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| $x$ | $f(x)$ | \ |
| --- | --- | \ |
| $6$ | $-5$ | \ |
| $5$ | $-2$ | \ |
| $-7$ | $7$ | \ |
| $-17$ | $0$ | \ |
| $-4$ | $-7$ | \ |
| $7$ | $-4$ | \ |
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answer attempt 1 out of 3\
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Step1: Recall inverse function definition
The inverse function \( f^{-1}(y) \) gives the \( x \) such that \( f(x) = y \). So we need to find \( x \) where \( f(x) = -7 \).
Step2: Look at the table for \( f(x) = -7 \)
From the table, when \( f(x) = -7 \), the corresponding \( x \) value is \( -4 \).
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\( -4 \)