**How Will This Worksheet on "Determine Linear Growth and Decay" Benefit Your Student's Learning?**

- It enhances their ability to predict future values based on current trends, which is crucial for planning and decision-making in various fields like finance and economics.
- It promotes analytical thinking by requiring students to interpret how quantities change over time, fostering a deeper understanding of mathematical concepts and their real-world applications.
- Illustrates the sensible use of linear growth and rot models in regular conditions consisting of populace dynamics, monetary planning, and radioactive decay predictions.
- Strengthens students' analytical capabilities by using requiring them to investigate facts and practice mathematical concepts to clear up troubles concerning increase and rot.
- Improves the potential to interpret numerical records as it should be and articulate findings simply in both verbal and written formats.

**How to Determine Linear Growth and Decay?**

- Determine whether the quantity is increasing (growth) or decreasing (decay) at a constant rate over time.
- Use the linear equation \( y = mx + b \), where \( m \) represents the rate of change (slope). A positive \( m \) indicates growth, while a negative \( m \) indicates decay.
- Consider the starting value \( b \) (`y`-intercept) and how the quantity changes over time-based on the rate \( m \).