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GCF Notes | Greatest Common Factor Notes & Practice | +Interactive Math Notebook

Rated 4.84 out of 5, based on 49 reviews
4.8 (49 ratings)
;
Grade Levels
5th - 7th
Standards
Formats Included
  • PDF
Pages
13 pages
$3.50
$3.50
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What educators are saying

Great resource for RTI. Engaging and very useful for struggling or forgetful learner. Easy resource to refer back to.
This was the perfect resource to help my students review. Having your resources makes my intervention block a breeze, so thank you!
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Description

Searching for an effective way to teach your students how to find the greatest common factor? These NO PREP guided notes are a classroom proven resource that will save you time and have your students proficient in finding GCF in no time! With a comprehensive design, these notes offer a structured approach that can be differentiated for every level of learner.

Guided notes are an effective teaching model that maximize your students ability to use working memory to focus on content, rather than copying down notes.  This resource is structured to include warm ups that build on prerequisite knowledge, in depth notes to fully teach GCF, vocabulary sheets to build on key concepts, exit slips to ensure understanding and an assessment to benchmark comprehension. This note set also includes notes and practice printables formatted for interactive notebooks.  

Covers: 6.NS.B.4

Here is everything that is included:

- Guided Notes including a separate printable formatted for Interactive Notebooks

- Practice Page including a separate printable formatted for Interactive Notebooks

- Frayer Models for Vocabulary Practice

- 2 different warm-ups (2 per page)

- 2 different exit slips (2 per page)

- 1 Assessment to benchmark understanding

- Answer keys

Here’s what you will love the most -  this note set is NO PREP!  All answer keys are included and no additional materials are needed.  You’ll also find that you’ll have more time to work through the concepts with your students as they will spend less time copying notes and more time mastering the content.  The notes will also call their attention to key concepts that they should commit to memory. 

Here are some guidelines for how to use this set: 

  • This resource can be successfully implemented using binders, folders or notebooks
  • Warm Up Slips can be used at the beginning of the lesson to activate prior knowledge or you can use them to guide students through a new discovery. 
  • Vocabulary Practice - use these to establish foundation concepts at the outset of the lesson or as reinforcement after the notes portion
  • Guided Notes - these sets are a comprehensive presentation of the subject matter, and progressively build from basic concepts to complete mastery.  Students will follow along through a structured framework and retain the notes for reference and review.  
  • Independent Practice Problems -use these to reinforce understanding and provide a chance for your students to build skills and confidence
  • Exit Slips - can be used to allow students to demonstrate mastery of the subject matter at the close of a lesson and prepare for future topics
  • Assessment - use this to benchmark your students comprehension and supplement if necessary

Here’s what other teachers are saying about this resource:

⭐⭐⭐⭐⭐ Kaleigh H. says  “Easy to use and had everything I needed! I copied the guided notes and practice problems for my students and had them glue it into their interactive notebooks. I used every page in this resource! Thank you.”

⭐⭐⭐⭐⭐ Ashley F. says Saved me SO much time! Very thorough product!”

This resource is part of these popular money-saving bundles:

Number System Bundle

6th Grade Math Guided Notes Bundle
6th Grade Curriculum

You may also like these other supplemental resources that covers finding GCF:

Task Cards

BINGO

Matching Puzzles

Maze Activity

Activity Pack

Additionally, these resources can help reinforce your students understanding of key concepts throughout the year:

6th Grade Math Homework
Full Year Worksheets
Full Year FUN Worksheets
Error Analysis

Guided notes are the foundation of my classroom. Here’s why:

· Guided notes keep all students actively engaged in class. Students follow along and fill in missing words and numbers and answer questions. They allow students to focus on problem solving rather than using their working memory to write down everything they hear the teacher say. 

· Students create their own reference guide to help them remember and internalize what they learned in class. They can easily refer back to what they learned in previous classes to help them with spiral review, homework, studying for assessments and most importantly building on prior knowledge to learn new concepts. 

· It helps students organize information and understand what is important. Middle school students are often new to the expectation of notetaking and guided notes are a perfect way to introduce this practice and perfect a lifelong skill. The blanks can be used as cues to help students decipher what is expected of them- they can tell if a longer definition should be recorded or a smaller blank means they should write an important vocabulary word or number. 

· They relieve the stress that many students feel when expected to accurately copy diagrams, figures and equations off the board. Having them right on their notes page allows them to focus on problem solving and less about accurately copying complex notes off the board. 

· Guided notes are especially beneficial for students with special education needs and English Language Learners and can easily be adapted to accommodate specific needs.

Copyright © To The Square Inch LLC

All rights reserved by the author.

Permission to copy for single classroom use only. 

Total Pages
13 pages
Answer Key
N/A
Teaching Duration
N/A
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Standards

to see state-specific standards (only available in the US).
Find the greatest common factor of two whole numbers less than or equal to 100 and the least common multiple of two whole numbers less than or equal to 12. Use the distributive property to express a sum of two whole numbers 1–100 with a common factor as a multiple of a sum of two whole numbers with no common factor. For example, express 36 + 8 as 4 (9 + 2).

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