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Linear Function Graph Skills 8th Grade Math Guided Notes Differentiated Practice
Linear Function Graph Skills 8th Grade Math Guided Notes Differentiated Practice
Linear Function Graph Skills 8th Grade Math Guided Notes Differentiated Practice
Linear Function Graph Skills 8th Grade Math Guided Notes Differentiated Practice
Linear Function Graph Skills 8th Grade Math Guided Notes Differentiated Practice
Linear Function Graph Skills 8th Grade Math Guided Notes Differentiated Practice
Linear Function Graph Skills 8th Grade Math Guided Notes Differentiated Practice
Linear Function Graph Skills 8th Grade Math Guided Notes Differentiated Practice
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Description

Make teaching linear functions simple with this scaffolded Algebra bundle of 5 complete lessons plus an editable performance task. Designed for busy 8th Grade Math and Algebra 1 teachers, this unit helps students understand and apply linear functions through guided notes, differentiated practice, math labs, and hands-on problem-solving without hours of prep.

What’s Included: 5 Ready-to-Print Lessons (PDFs) covering:

1️⃣ Function Tables

2️⃣ Identifying Functions

3️⃣ Evaluating Functions

4️⃣ Characteristics of Function Graphs

5️⃣ Distance and Time Function Graphs

✅Each lesson includes (8-10 pages):

  • Scaffolded Guided Notes for direct instruction (mini lesson and guided practice pages)
  • Leveled Practice (below, on, and above grade level)
  • Error Analysis or Math Lab for conceptual thinking
  • Exit Ticket for quick checks and formative assessment

Editable Performance Task: “Planning a Community Run” — Students read a short narrative explaining the Fun Run setup, runner pace data, checkpoints, and a distance–time graph snapshot.

What Students Will Do:

  • Create a function rule from a table
  • Determine whether relationships are functions
  • Evaluate functions for specific inputs
  • Analyze whether a graph is linear or nonlinear
  • Interpret slope and rate of change
  • Read & interpret a distance–time graph for a runner
  • Justify reasoning using math vocabulary

*make sure to download the entire bundle with the bonus to access the student pacing guide and the editable performance task.

Why Teachers Love This Bundle

✨ Saves hours of planning—everything is done for you

✨ Includes scaffolded, differentiated materials for every learner

✨ Builds deep understanding of slope, y-intercept, and rate of change

✨ Aligned to 8.F and 8.EE Common Core Standards

✨ Flexible for whole group, small group, or independent work

✨ Perfect for intervention, test prep, or curriculum supplementation

Report this resource to TPT
Reported resources will be reviewed by our team. Report this resource to let us know if this resource violates TPT's content guidelines.

Linear Function Graph Skills 8th Grade Math Guided Notes Differentiated Practice

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Grades
8th - 9th
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Standards

Bonus

Linear Functions Complete Unit

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If you want an 8th grade math curriculum that is structured, scaffolded, and differentiation ready, this year long bundle is exactly what you’ve been looking for. Each lesson includes guided notes, guided practice, three levels of practice, an exit ticket, and an optional math lab plus a real-world
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Description

Make teaching linear functions simple with this scaffolded Algebra bundle of 5 complete lessons plus an editable performance task. Designed for busy 8th Grade Math and Algebra 1 teachers, this unit helps students understand and apply linear functions through guided notes, differentiated practice, math labs, and hands-on problem-solving without hours of prep.

What’s Included: 5 Ready-to-Print Lessons (PDFs) covering:

1️⃣ Function Tables

2️⃣ Identifying Functions

3️⃣ Evaluating Functions

4️⃣ Characteristics of Function Graphs

5️⃣ Distance and Time Function Graphs

✅Each lesson includes (8-10 pages):

  • Scaffolded Guided Notes for direct instruction (mini lesson and guided practice pages)
  • Leveled Practice (below, on, and above grade level)
  • Error Analysis or Math Lab for conceptual thinking
  • Exit Ticket for quick checks and formative assessment

Editable Performance Task: “Planning a Community Run” — Students read a short narrative explaining the Fun Run setup, runner pace data, checkpoints, and a distance–time graph snapshot.

What Students Will Do:

  • Create a function rule from a table
  • Determine whether relationships are functions
  • Evaluate functions for specific inputs
  • Analyze whether a graph is linear or nonlinear
  • Interpret slope and rate of change
  • Read & interpret a distance–time graph for a runner
  • Justify reasoning using math vocabulary

*make sure to download the entire bundle with the bonus to access the student pacing guide and the editable performance task.

Why Teachers Love This Bundle

✨ Saves hours of planning—everything is done for you

✨ Includes scaffolded, differentiated materials for every learner

✨ Builds deep understanding of slope, y-intercept, and rate of change

✨ Aligned to 8.F and 8.EE Common Core Standards

✨ Flexible for whole group, small group, or independent work

✨ Perfect for intervention, test prep, or curriculum supplementation

Report this resource to TPT
Reported resources will be reviewed by our team. Report this resource to let us know if this resource violates TPT's content guidelines.

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Standards

to see state-specific standards (only available in the US).
Understand that a function is a rule that assigns to each input exactly one output. The graph of a function is the set of ordered pairs consisting of an input and the corresponding output.
Compare properties of two functions each represented in a different way (algebraically, graphically, numerically in tables, or by verbal descriptions). For example, given a linear function represented by a table of values and a linear function represented by an algebraic expression, determine which function has the greater rate of change.
Construct a function to model a linear relationship between two quantities. Determine the rate of change and initial value of the function from a description of a relationship or from two (𝘹, 𝘺) values, including reading these from a table or from a graph. Interpret the rate of change and initial value of a linear function in terms of the situation it models, and in terms of its graph or a table of values.
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