Question

solve the inequality and graph the s
\\(\frac{f}{2}+2\leq - 1\\)
plot the endpoints. select an endpoint
middle of the segment, ray, or line to del

Explanation:

Step1: Isolate the term with the variable

Subtract 2 from both sides of the inequality $\frac{f}{2}+2\leq - 1$.
$\frac{f}{2}+2 - 2\leq - 1-2$
$\frac{f}{2}\leq - 3$

Step2: Solve for the variable

Multiply both sides of the inequality $\frac{f}{2}\leq - 3$ by 2.
$2\times\frac{f}{2}\leq2\times(-3)$
$f\leq - 6$

To graph the solution:
The endpoint of the solution set of the inequality $f\leq - 6$ is $f=-6$. We use a closed - circle at $f = - 6$ (because the inequality includes equality, $\leq$) and draw a ray to the left of $f=-6$ on the number - line.

Answer:

The solution of the inequality is $f\leq - 6$. On the number - line, we plot a closed - circle at $-6$ and draw a ray to the left.