Chapter 5: Q3. (page 286)

Solve each inequality. Then graph the solution set on a number line.
$g + 6 < 2$

Short Answer

Expert verified

The required solution set is represented by ${g | g < - 4}$ and the required graph is,

Step by step solution

Step 1. Determine the solution associated with the provided inequality.

Isolate n on any side of the provided inequality.

$\begin{matrix} g + 6 - 6 < 2 - 6 \\ g < - 4 \end{matrix}$

Step 2. Take the help of obtained inequality to write the solution set.

Make the conversion of obtained inequality to the notation named as set builder notation.

$\{g | g < - 4\}$

Step 3. Represent the obtained solution set in graphical form.

The graphical representation of the obtained solution set will consist of the number lower than $- 4$ and there will be an open circle on $- 4$ because of symbol $<$ .

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Solve each inequality. Then graph the solution set on a number line.
$g + 6 < 2$

Short Answer

Step by step solution

Step 1. Determine the solution associated with the provided inequality.

Step 2. Take the help of obtained inequality to write the solution set.

Step 3. Represent the obtained solution set in graphical form.

One App. One Place for Learning.

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Solve each inequality. Then graph the solution set on a number line.g+6<2

Short Answer

Step by step solution

Step 1. Determine the solution associated with the provided inequality.

Step 2. Take the help of obtained inequality to write the solution set.

Step 3. Represent the obtained solution set in graphical form.

One App. One Place for Learning.

Most popular questions from this chapter

Recommended explanations on Math Textbooks

Applied Mathematics

Discrete Mathematics

Pure Maths

Calculus

Mechanics Maths

Geometry

Study anywhere. Anytime. Across all devices.

Solve each inequality. Then graph the solution set on a number line.
$g + 6 < 2$