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Algebra 2 End of Year Project | Exponential Growth: Coronavirus

An Algebra 2 end-of-year project has students model coronavirus case growth as an exponential function, graph it against linear growth, interpret the axes and parameters, and evaluate the model's strengths and weaknesses.
Grades
Grades 9–12, High School
File type
PDF
Preparation
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Updated May 13, 2022

Subject
Math, Algebra
Topic
algebra 2, end of year project
Resource types
Activities, Projects
Preparation
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About this resource

What's inside this resource

This resource is a Coronavirus Exponential Growth Project.

This project was designed with your Algebra 2 students in mind - deemed appropriate for an end of the year math project.

Instructions for completing this project are included. There is a grading rubric and a student sample for students to see.

In the classroom

Teaching tips & learning objectives

Learning objectives

  • Distinguish exponential growth from linear growth using a real-world data graph.

  • Interpret the y-intercept and slope of an exponential growth graph in the context of a real-world quantity.

  • Evaluate the strengths and limitations of an exponential growth model, including its assumption of a constant growth rate.

  • Communicate a mathematical argument in writing or presentation form, using a graph as supporting evidence.

Teaching tips

  • Share the included student sample and slideshow with students before they begin, since both work through the full project outline and can model the expected depth of explanation.

  • Use the included grading rubric image to set expectations for each section (growth type, graph, axes, disease-spread discussion, pros/cons, conclusion) before students start writing.

  • Because the case data in the student samples is dated to a specific 2020 outbreak window, consider having students source current data for their own graph rather than reusing the sample's numbers, to keep the underlying real-world data current.

Skills covered

  • Exponential vs. linear growth comparison — students graph and contrast the two growth types using real case data.

  • Graph interpretation — students explain what the axes, y-intercept, and slope of an exponential graph represent in context.

  • Model evaluation — students weigh the pros and cons of using an exponential model to predict real-world change.

  • Mathematical writing/presentation — students communicate their analysis in a structured written or slideshow format.

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Resource details

Concepts & topics

Core concepts

  • exponential growth

  • linear vs. exponential functions

  • graph interpretation

  • mathematical modeling

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