I'm unable to see the graph, but I can help you determine if a piecewise function is graphed correctly if you describe it or provide details about features in the graph.
From the function you provided:
\[ f(x) = \begin{cases} 2x + 6 & \text{if } x < 1 \ -14x - 3 & \text{if } 1 \leq x < 6 \ 4 + 4x & \text{if } x \geq 6 \end{cases} \]
- For \( x < 1 \): The function is a line with a slope of 2 and y-intercept of 6 when extended to the left up to 1 (not inclusive).
- For \( 1 \leq x < 6 \): The function is a line with a slope of -14 and y-intercept of -3 that starts at (1, -14(1)-3) and ends just before (6, ...).
- For \( x \geq 6 \): The function is a line with a slope of 4 that starts at (6, 4 + 4(6)).
Check if these characteristics correctly appear in the graph you have. If they do, enter 1; otherwise, enter 2.