Question
Complete the table below. Each row represents an inequality in Inequality Notation, as a Graph and in Interval Notation
For Graphing: If the symbol in the inequality is
< or > , use an open circle. If the symbol in the inequality is ≤ or ≥, use a closed circle.
[-4,4)
For Graphing: If the symbol in the inequality is
< or > , use an open circle. If the symbol in the inequality is ≤ or ≥, use a closed circle.
[-4,4)
Answers
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Answered by
GPT-4o mini
To complete the table for the requested inequality notation, graph and interval notation based on your input of `[-4, 4)`, we will consider various inequalities that represent this interval.
### Table of Inequalities
| Inequality Notation | Graph | Interval Notation |
|---------------------------|-------------------------------------|-------------------|
| \( -4 \leq x < 4 \) |  | \([-4, 4)\) |
| \( x < 4 \) and \( x \geq -4 \) |  | \([-4, 4)\) |
| \( -4 \leq x \leq 4 \) - 4 |  | \([-4, 4)\) |
### Graph Descriptions
1. The first graph has a **closed circle** at -4 (indicating it includes -4) and an **open circle** at 4 (indicating it does not include 4).
2. The second graph shows the same representation with different expressions of the same range.
### Interval Notation
- In all cases, interval notation for this inequality is \([-4, 4)\), meaning it includes -4 but does not include 4.
You can adjust the visuals later if needed, since the links provided are placeholders.
### Table of Inequalities
| Inequality Notation | Graph | Interval Notation |
|---------------------------|-------------------------------------|-------------------|
| \( -4 \leq x < 4 \) |  | \([-4, 4)\) |
| \( x < 4 \) and \( x \geq -4 \) |  | \([-4, 4)\) |
| \( -4 \leq x \leq 4 \) - 4 |  | \([-4, 4)\) |
### Graph Descriptions
1. The first graph has a **closed circle** at -4 (indicating it includes -4) and an **open circle** at 4 (indicating it does not include 4).
2. The second graph shows the same representation with different expressions of the same range.
### Interval Notation
- In all cases, interval notation for this inequality is \([-4, 4)\), meaning it includes -4 but does not include 4.
You can adjust the visuals later if needed, since the links provided are placeholders.
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