https://file.aiquickdraw.com/mathbot/file/1725949319535806qnb53.jpg

In the image, the table lists Laurie’s best long jump distances each year from ages 8 to 18. Here is the data extracted from the image:

| Age (years) | Best Jump (metres) |
|-------------|-------------------|
| 8           | 4.3               |
| 9           | 4.9               |
| 10          | 5.3               |
| 11          | 5.7               |
| 12          | 6.1               |
| 13          | 6.2               |
| 14          | 6.9               |
| 15          | 6.9               |
| 16          | 7.2               |
| 17          | 7.4               |
| 18          | 7.6               |

Laurie’s performance steadily improves over the years, peaking at 7.6 meters by the age of 18.

Would you like further analysis on this data, such as predictions, trends, or other calculations? 

### Related questions:
1. What is the average yearly improvement in Laurie’s jump distances?
2. Can we predict Laurie’s future performance based on this trend?
3. Is there a specific age where Laurie’s performance increase became slower or faster?
4. How could this data be used to predict Laurie’s chances of making the Australian Olympic team?
5. What factors might influence Laurie’s improvements over the years?

### Tip:
When analyzing progress over time, plotting the data on a graph helps visualize trends, making it easier to identify periods of rapid improvement or stagnation.

Laurie is training for the long jump, hoping to make the Australian Olympic team. His best jump each year is shown in the table below.

This article explores Laurie’s long jump performance from ages 8 to 18, showing a steady improvement from 4.3 meters to 7.6 meters. Analyze the yearly growth in jump distances, average improvement, and trends over time, and predict Laurie’s future performance.

Math Problem Statement

Solution

Ask a new question for Free

By Image

Math Problem Analysis

Mathematical Concepts

Formulas

Theorems

Suitable Grade Level

Related Recommendation