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Analyzing Residuals (Part 1) Lesson PlanAnalyzing Residuals (Part 1) Lesson Plan
Publisher
EngageNY
Resource Details
Curator Rating
Educator Rating
Not yet Rated
Grade
9th - 10th
Subjects
Math
2 more...
Resource Types
Assessments
4 more...
Audience
For Teacher Use
Duration
1 hr
Instructional Strategies
Direct Instruction
2 more...
Technology
Calculator
Year
2015
Usage Permissions
Creative Commons
BY-NC-SA: 3.0
cc
Language
English, Arabic
Lesson Plan

Analyzing Residuals (Part 1)

Curated and Reviewed by Lesson Planet
This Analyzing Residuals (Part 1) lesson plan also includes:
  • Analyzing Residuals (Doc)
  • Analyzing Residuals (PDF)
  • Analyzing Residuals (Doc)
  • Algebra I Module 2, Topic D, Lesson 17
  • Descriptive Statistics - Module Overview (PDF)
  • Descriptive Statistics - Module Overview (Doc)
  • Join to access all included materials

Just how far off is the least squares line? Using a graphing calculator, individuals or pairs create residual plots in order to determine how well a best fit line models data. Three examples walk through the calculator procedure of finding a residual plot. 

13 Views 4 Downloads
CCSS: Designed

Concepts

scatter plots, linear modeling, bivariate data, data analysis

Additional Tags

math

Instructional Ideas

  • Bring the lesson to your existing unit on scatter plots to augment the main concepts, or based your unit on the activity itself
  • Send home part of the assignment before or after your classroom instruction

Classroom Considerations

  • Requires graphing calculators
  • Uses the least-squares linear regression method, but any method of finding a line of best fit will work
  • Lesson 17 of a 20-lesson module

Pros

  • Exit ticket provided to determine understanding of the concept
  • Effective within the sequence of the module or within another unit on scatter plots and linear models

Cons

  • None

Common Core

HSS-ID.B.6.a HSS-ID.B.6.b HSS-ID.B.6.c MP2 MP5

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Learn about patterns in residual plots with an informative math lesson plan. Two examples make connections between the appearance of a residual plot and whether a linear model is the best model apparent. The problem set and exit...
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Draw a graph, label the units, plot the given point, then draw a straight line up and down through the given point. That is now the graph of a vertical line through a given point.
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