Square & Cube Roots | 8th Grade Math Quick Reference Sheet | Cheat Sheet

This four page 8th Grade Math Quick Reference Sheet explains each of the following:

• What are Square Roots?
• What are Cube Roots?
• Symbol for Square Roots
• Symbol for Cube Roots
• Examples of Perfect Squares
• Examples of Perfect Cubes
• Simplifying Non-Perfect Squares (two methods shown)
• Adding & Subtracting Square Roots
• Multiplying Square Roots
• How to Approximate Non-Perfect Square Roots
• Solving Equations when the variable is squared (includes square roots of negative numbers --- no solution)
• Solving Equations when the variable is cubed (includes cube roots of negative numbers)

This info sheet can be used for students to review Square & Cube Roots after they've already learned about the concepts or as an already complete notes page to help teach the concept initially. This is also a great resource to give to parents or substitute teachers so they're better able to help their student(s).

More 8th Grade Math Reference Sheets available in my store as a BUNDLE (for a discounted priced) or separately:

30 Concepts (48 total pages) Included in Bundle:

• Absolute Value Equations (also includes guided notes & practice)
• Angle Sum Theorem
• Classifying Numbers
• Exponent Rules
• Expressions – Order of Operations & Evaluating
• Expressions – Simplifying (Distribute & Combine Like Terms)
• Exterior Angle Theorem
• Functions
• Graphing from Slope-Intercept Form
• Graphing Points on Coordinate Plane
• Inequalities – Solving & Graphing
• Initial Value (y-intercept)
• Line of Best Fit
• Parallel Lines Cut by a Transversal
• Pythagorean Theorem
• Repeating Decimal to Fraction
• Scatter Plots
• Scientific Notation
• Similar Triangles (Angle-Angle Criterion)
• Slope
• Solving Equations
• Solving Systems of Equations by Elimination
• Solving Systems of Equations by Graphing
• Solving Systems of Equations by Substitution
• Square & Cube Roots
• Transformations
• Triangle Inequality Theorem
• Two Way Tables
• Volume (Cylinders, Cones, Spheres)
• Writing Linear Equations

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