Percent Increase and Decrease Quiz
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Algebra Puzzler #1 - 15 X 15 Crossword, Simultaneous Equations
Algebra and crosswords may seem like an odd combo, but it actually works out pretty well. Here in the first of a series of 15 X 15 algebra crossword puzzles. In this one, the two simultaneous equations are X + Y = 16, X - Y = 4, and the solution is X = 10, Y = 6. The level of difficulty of the clues is geared to grades 7-12. This is the first in a series of six 15x15 algebra crosswords.
Here are links to more of my puzzles:
Chemistry & Biology Crosswords: 72 Ready-To-Use Puzzle Activities
7th - 12th
Algebra, Algebra 2
Multiplying Polynomials Area Model / Box Method Puzzles
Multiplying Polynomials Area Model PuzzlesLooking for a fun and engaging way to teach your students the concept of multiplying binomials? Look no further than the Multiplying Polynomials Puzzle Worksheets! These worksheets are designed to provide students with 44 practice problems that will help them master the skill of multiplying polynomials. Each problem is presented in a puzzle format, adding an extra layer of engagement and challenge that will keep your students motivated and excited about
8th - 11th
Algebra, Algebra 2
Also included in: Engaging Activities for Quadratics & Polynomials Bundle
Multiplying Polynomials using Area Model / Box Method
Multiplying Polynomials using Area Model / Box MethodAre you looking for a new and effective way to teach your students the concept of multiplying polynomials? The Multiplying Polynomials Using the Area Model Worksheets are the perfect resource for you! These worksheets are designed to help your students understand the concept of multiplying polynomials by using the area model. The area model is a visual representation of polynomial multiplication that helps students to better grasp the concept
8th - 11th
Algebra, Algebra 2
CCSS
HSA-APR.A.1
Also included in: Engaging Activities for Quadratics & Polynomials Bundle
Solving Systems by Elimination Partner Practice (3 Levels)
This activity is a 9 question partner practice that helps students practice solving systems by elimination. You can partner students in groups of 2 or 3 Students solve the problems in the column assigned to them and then compare their answers with their partner. Both partners’ answers should match. If the answers are different, they work together to find and fix the mistake. There are three levels, perfect for differentiation. Level A (Beginning): These problems are the easiest. Students can
8th - 12th
Algebra, Algebra 2
CCSS
HSA-REI.C.6
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