Rational and Radical Relationships · Algebraic Thinking
Modeling with Inverse Variation
Using rational functions to model situations where one value decreases as another increases.
Key Questions
- 1How does inverse variation differ from linear decay in a real world context?
- 2Why is the concept of a limit essential for understanding inverse relationships?
- 3When is a rational model more appropriate than a polynomial model?
Common Core State Standards
CCSS.Math.Content.HSA.CED.A.2
Grade: 11th Grade
Subject: Mathematics
Unit: Rational and Radical Relationships
Period: Algebraic Thinking
Suggested Methodologies
Ready to teach this topic?
Generate a complete, classroom-ready active learning mission in seconds.