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Patterns and Algebraic Generalization · Term 1

Slope and Rate of Change

Students will calculate the slope of a line from a graph, two points, and a table of values, interpreting it as a rate of change.

Key Questions

  1. Interpret the meaning of a positive, negative, zero, and undefined slope in real-world contexts.
  2. Compare different methods for calculating the slope of a line.
  3. Justify why the slope represents the constant rate of change in a linear relationship.

Ontario Curriculum Expectations

CCSS.MATH.CONTENT.8.EE.B.6CCSS.MATH.CONTENT.HSA.CED.A.2
Grade: Grade 9
Subject: Mathematics
Unit: Patterns and Algebraic Generalization
Period: Term 1

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