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Solving Equations and Inequalities
Students will be divided into four groups and work on their assigned task to become an expert. They will match vocabulary terms with definitions and examples, use the “Pass the Pen” strategy to create and solve equations or inequalities, or write a real-world problem for an equation given. The experts will then teach these concepts to their peers.
Perfectly Proportional Percents
Students will collaborate to explain verbally how to solve percent proportions and scaling while showing their thinking.
Students determine which expression is a truth or a lie by generating equivalent expressions.
Keep Your Balance!
Students are introduced to solving one-variable, one-step equations using addition and subtraction through models and hands-on activities. The students will learn the substitution method of checking answers.
Students will engage in an activity that allows them to explore the different parts of percents: part, whole, and percent, and develop conceptual understanding of percents through the Concrete, Representational, Abstract (CRA) method of instruction.
Rise Over Run! Let’s Have Fun!
Students will collaboratively practice identifying and graphing slope and y-intercept.
Roll With It
Students will experience a hands-on lesson regarding ratios. While doing this, students will deepen their understanding of the concepts of ratios.
Modeling and Solving Inequalities Using Multiplication and Division
Students will work collaboratively to model and solve inequalities of real-life situations.
Given a prompt, students will solve a multi-step equation using concrete and/or pictorial models.
Which One Doesn't Belong? Proportional vs Non-Proportional Relationships
Students will make connections as they examine proportional and non-proportional relationships represented in functions including tables, equations, graphs, and verbal descriptions and think critically to determine which one does not belong in a set and why.
Concert Trip to Red Rocks Amphitheatre in Colorado
Students will evaluate and interpret data from both tabular and graphical forms to create a linear equation in either the form of direct variation (y=kx) or slope-intercept form (y = mx + b). Students will then use their findings to interpret the meaning of both slope and y-intercept using a real-world relationship in word form.