To solve the inequality \( f + 6 \geq 8 \), follow these steps:
Step 1: Solve the Inequality
- Subtract 6 from both sides: \[ f + 6 - 6 \geq 8 - 6 \] Simplifying this gives: \[ f \geq 2 \]
Step 2: Graph the Solution
- Plot the Endpoint: Since the inequality is \( f \geq 2 \), you will plot a closed circle (or dot) at \( 2 \) to indicate that \( 2 \) is included in the solution.
- Draw the Ray: From the point \( 2 \), draw a ray extending to the right (to indicate all values greater than 2).
Final Representation
- The closed circle at \( 2 \) and the ray extending to the right indicates that all numbers greater than or equal to \( 2 \) are part of the solution set.
Summary
- The solution to the inequality \( f + 6 \geq 8 \) is \( f \geq 2 \).
- The graph would show a closed circle at \( 2 \) with a ray extending to the right.