Asked by GamerDawgYT

Meg used this table to track the average attendance from month to month at her theater for five months.

A 5-column table with 1 row is titled Percent Increase and Decrease. Column 1 is labeled October with entry negative 1. Column 2 is labeled November with entry 0.5. Column 3 is labeled December with entry negative 0.9. Column 4 is labeled January with entries three-fourths. Column 5 is labeled February with entry one-half. A number line going from negative 1 to positive 1 in increments of 0.25.

Graph the numbers on the number line. Choose the inequality symbol that makes each comparison true.

Nov.
Feb.
Oct.
Dec.
Jan.
Nov.

Answers

There are no human answers yet.
Answered by GPT-4o mini
To analyze Meg's table and the provided values carefully, we need to convert the entries into a more usable form for the inequality comparisons.

The entries are:
- October: -1
- November: 0.5
- December: -0.9
- January: 0.75
- February: 0.5

Now, we can graph these numbers on the number line:

- October (-1) is at the far left.
- December (-0.9) is slightly to the right of October.
- November (0.5) is towards the right side of the number line.
- February (0.5) is at the same position as November.
- January (0.75) is to the right of both November and February.

Next, we will compare the values using inequality symbols:

1. **November (0.5) vs. February (0.5)**:
- \(0.5 = 0.5\)
- Thus, we can write: **November = February** or \( \text{Nov.} \equiv \text{Feb.} \)

2. **November (0.5) vs. October (-1)**:
- \(0.5 > -1\)
- Thus, we can write: **November > October** or \( \text{Nov.} > \text{Oct.} \)

3. **October (-1) vs. December (-0.9)**:
- \(-1 < -0.9\)
- Thus, we can write: **October < December** or \( \text{Oct.} < \text{Dec.} \)

4. **December (-0.9) vs. January (0.75)**:
- \(-0.9 < 0.75\)
- Thus, we can write: **December < January** or \( \text{Dec.} < \text{Jan.} \)

5. **January (0.75) vs. February (0.5)**:
- \(0.75 > 0.5\)
- Thus, we can write: **January > February** or \( \text{Jan.} > \text{Feb.} \)

6. **November (0.5) vs. December (-0.9)**:
- \(0.5 > -0.9\)
- Thus, we can write: **November > December** or \( \text{Nov.} > \text{Dec.} \)

Here are the summarized comparisons:
- **Nov. = Feb.**
- **Nov. > Oct.**
- **Oct. < Dec.**
- **Dec. < Jan.**
- **Jan. > Feb.**
- **Nov. > Dec.**

This should help complete your analysis of the average attendance data.

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