To find \( h(-5) \) given the function \( h(x) = -x + 5 \), we can substitute \(-5\) for \(x\):
\[ h(-5) = -(-5) + 5 \] \[ = 5 + 5 \] \[ = 10 \]
Now that we have \( h(-5) = 10 \), we can also confirm that your query mentioned \( h(h(-5)) \) which might imply to find \( h(h(-5)) \).
To calculate \( h(h(-5)) \):
Since we found that \( h(-5) = 10 \), we now need to find \( h(10) \):
\[ h(10) = -10 + 5 \] \[ = -5 \]
Thus, the final result is:
\[ h(-5) = 10 \quad \text{and} \quad h(h(-5)) = h(10) = -5 \]
If you intended for just \( h(-5) \), the answer is \( 10 \). If you were also interested in \( h(h(-5)) \), then the answer is \( -5 \).