Integer Digital Escape Room using Google Forms

Rated 4.91 out of 5, based on 66 reviews
66 Ratings
Absolute Algebra
1.7k Followers
Grade Levels
5th - 7th
Resource Type
Standards
Formats Included
  • PDF
  • Google Apps™
Pages
N/A
$5.50
$5.50
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Absolute Algebra
1.7k Followers
Includes Google Apps™
The Teacher-Author indicated this resource includes assets from Google Workspace (e.g. docs, slides, etc.).
Also included in
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Description

Integer Escape Room using Google Forms

Give your students a comprehensive integer practice while having fun using technology. This is a NO PREP Escape Room! Just hand your students the worksheet, give them the URL on google forms and they're ready to go!

This resource includes:

  • More than 50 problems: Classifying, Comparing, Ordering, Adding, Subtracting, Multiplying, Dividing, Graphing, and Absolute Value
  • Reflection question(s) and/or a math riddle on the google form
  • Detailed instructions for the teacher on how to copy the google form URL to keep as your own and collect reflection question result data
  • Instructions for the student on what they need to know to complete the escape room
  • Answer sheet for student accountability
  • Answer key

To get a better look at this resource take a look at the preview!

Other Google Form Escape Rooms...


Check out MORE middle school activities below!

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Contact me at suzy.mahoney@absolutealgebra.com with any questions!

Thank you,

|Absolute| Algebra ©

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Answer Key
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Standards

to see state-specific standards (only available in the US).
Understand ordering and absolute value of rational numbers.
Apply and extend previous understandings of addition and subtraction to add and subtract rational numbers; represent addition and subtraction on a horizontal or vertical number line diagram.
Describe situations in which opposite quantities combine to make 0. For example, a hydrogen atom has 0 charge because its two constituents are oppositely charged.
Apply properties of operations as strategies to add and subtract rational numbers.
Understand that integers can be divided, provided that the divisor is not zero, and every quotient of integers (with non-zero divisor) is a rational number. If 𝘱 and 𝘲 are integers, then –(𝘱/𝘲) = (–𝘱)/𝘲 = 𝘱/(–𝘲). Interpret quotients of rational numbers by describing real-world contexts.

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