Question

solve the inequality and graph the solution.
( g geq 2 + 2 )
to draw a ray, plot an endpoint and select an arrow. select an endpoint to change it from closed to open. select the middle of the ray to delete it.
number line from 0 to 10
submit

Explanation:

Step1: Simplify the inequality

Simplify the right - hand side of the inequality \(p\geq2 + 2\). We know that \(2+2 = 4\), so the inequality becomes \(p\geq4\).

Step2: Graph the solution

To graph \(p\geq4\) on the number line:

• First, find the point \(4\) on the number line. Since the inequality is "greater than or equal to", we use a closed (filled - in) circle at \(4\) to indicate that \(4\) is included in the solution set.
• Then, draw an arrow starting from the closed circle at \(4\) and pointing to the right (towards positive infinity) to show that all numbers greater than or equal to \(4\) are part of the solution.

Answer:

The solution to the inequality is \(p\geq4\). To graph it, place a closed circle at \(4\) on the number line and draw an arrow to the right.