Algebra

A cumulative milestone assessment designed for students at Grade 6 proficiency (RIT 221-230). This assessment checks foundational understanding of ratios, expressions, and geometry needed for 8th-grade success.

Week 7 analyzes bivariate data through scatter plots, interpreting lines of best fit, and using linear models to make predictions.

Week 6 focuses on rigid transformations (translations, reflections, rotations) and similarity transformations (dilations).

Week 5 reviews the Pythagorean Theorem and volume formulas for cylinders, cones, and spheres.

Week 4 explores integer exponent rules, perfect squares and cubes, and distinguishing between rational and irrational numbers.

Week 3 defines, evaluates, and compares functions represented in different ways (tables, graphs, equations).

Week 2 covers proportional relationships, unit rates, and the slope-intercept form of linear equations.

Week 1 focuses on solving multi-step equations, including those with variables on both sides, rational coefficients, and checking solutions.

A math project where students analyze Olympic athlete performance and track difficulty using unit rates and slope concepts to determine who is the fastest and which courses are the steepest.

Students apply linear function concepts to model a real-world income and expense scenario. They will calculate rates of change, identify initial values, and visualize their budget through graphing.

A real-world project exploring linear functions through cell phone plans and career earnings. Students analyze slope as a rate of change and the y-intercept as a starting value.

Students apply their knowledge of slope to design a roller coaster. They calculate the steepness of various drops and climbs, representing their findings through a technical blueprint and a visual infographic.

An advanced look at slope as a rate of change, including calculation from coordinates and understanding special cases like zero and undefined slopes.

Comprehensive assessment of ratio and proportion skills, covering all algebraic complexities introduced in the unit.

Advanced proportion solving involving the distributive property and variables on both sides. Contexts include business comparisons and mixture problems. (Task 3)

Solving proportions that result in two-step equations. Focuses on contexts like construction, currency conversion, and wage calculations. (Task 2)

Introduction to proportions and solving one-step equations through cross-multiplication. Real-world contexts include recipe scaling and unit rates. (Task 1)

A comprehensive STAAR review lesson covering radicals, exponents, functions, and data modeling designed for high-impact Algebra 1 test prep.

A set of interactive study resources designed to help students review key domains for the NYS Math Test through active creation and synthesis of information.

A comprehensive practice module for high school Algebra 1 students focusing on slope, point-slope form, and slope-intercept form. Designed with scaffolding and visual aids specifically for special education support.

A comprehensive unit review and summative assessment covering three key methods for solving quadratic equations: graphing, factoring, and the quadratic formula. Students practice identifying key features of parabolas, algebraic manipulation for factoring, and the step-by-step application of the quadratic formula.

A deep dive into the fundamental properties of operations, focusing on the distributive, commutative, associative, identity, and inverse properties through a comprehensive 35-question extra credit challenge.

Review and assessment of literal equation mastery through multi-step problems.

A stations-based exploration of physics formulas like force, velocity, and Ohm's law.

Applying formula manipulation to geometric formulas for area, perimeter, and volume.

Introduction to literal equations by connecting the logic of solving standard equations to rearranging variables.

A math lesson that translates algebraic expressions into the world of music production and notation, designed for students who struggle with traditional math contexts. Students will define variables, evaluate expressions, and use the distributive property through rhythmic patterns and studio scenarios.

A practice-focused lesson on applying the properties of operations to create equivalent expressions, featuring a unique 'Algebra Lab' theme.

A lesson focused on identifying and applying special product patterns and factoring techniques for binomials and trinomials, including sum and difference of cubes and perfect square trinomials.

A set of interactive study resources designed to help students review key domains for the NYS Math Test through active creation and synthesis of information.

A comprehensive review lesson designed to prepare students for an upcoming Algebra quiz. It covers vertical lines, systems by elimination, factoring, vertex form, rate of change, and linear equations.

A focused lesson on factoring trinomials of the form x^2 + bx + c, featuring step-by-step instructions, worked examples, and practice problems.

A fast-paced review lesson on simplifying algebraic expressions using the distributive property and combining like terms, featuring a tiered 'Level Up' activity for differentiation.

A review-focused lesson for 8th graders on simplifying algebraic expressions using the distributive property and combining like terms, featuring tiered practice and discussion prompts.

A lesson focused on adding and subtracting polynomials with a specific emphasis on the distributive property when handling subtraction and negative signs. Students will practice horizontal and vertical methods to combine like terms.

A scaffolded lesson on factoring quadratic expressions using GCF, Reverse FOIL, and the AC Method (Grouping), designed specifically for Tier 3 intervention students with visual aids and step-by-step checklists.

A 20-minute lesson on solving multi-step equations, including those with variables on both sides. Focuses on the logical sequence of operations to isolate a variable.

Using area models to recognize and explain the difference between rational perfect squares and irrational non-perfect squares.

Solving equations in the form x squared = p and x cubed = p, where p is a positive rational number.

Evaluating square roots of perfect squares up to 625 and cube roots of perfect cubes up to 1000 using mental math and patterns.

Students will model the exponential growth of a pepper population, starting from one pepper and doubling every season, to understand the power of geometric growth.

A lesson focused on the geometric and algebraic relationships of parallel and perpendicular lines, teaching students how to identify slopes and write new equations using a technical blueprint aesthetic.

A deep dive into the fundamental properties of operations, focusing on the distributive, commutative, associative, identity, and inverse properties through a comprehensive 35-question extra credit challenge.

Review and assessment of literal equation mastery through multi-step problems.

A stations-based exploration of physics formulas like force, velocity, and Ohm's law.

Applying formula manipulation to geometric formulas for area, perimeter, and volume.

Introduction to literal equations by connecting the logic of solving standard equations to rearranging variables.

A math lesson that translates algebraic expressions into the world of music production and notation, designed for students who struggle with traditional math contexts. Students will define variables, evaluate expressions, and use the distributive property through rhythmic patterns and studio scenarios.

A practice-focused lesson on applying the properties of operations to create equivalent expressions, featuring a unique 'Algebra Lab' theme.

A geometry lesson that balances rigorous academic instruction on calculating the area of a sector with integrated social-emotional support strategies. Students learn the mathematical formula while practicing self-regulation and academic self-advocacy.

A lesson focused on identifying and applying special product patterns and factoring techniques for binomials and trinomials, including sum and difference of cubes and perfect square trinomials.

A math foundations lesson for 9th and 10th grade students focusing on solving equations with fractions through organized, line-by-line computation on grid-style layouts.

A focused mini-lesson on identifying, calculating, and analyzing complementary and supplementary angles using color-coded visual supports and real-world architect-themed scenarios.

A set of interactive study resources designed to help students review key domains for the NYS Math Test through active creation and synthesis of information.

Master complex fractions and high-precision decimal operations through the lens of algebraic manipulation and real-world mathematical modeling.

Explore the architecture of rational numbers, focusing on the rigorous conversion between fractions and decimals and the proof-based patterns of repeating digits.

A lesson focused on solving one-step equations using tape diagrams as a visual strategy to represent relationships between numbers and variables across all four operations.

Explores 8th-grade concepts like slope as a fraction (rise over run) and identifying rational vs. irrational numbers in structural engineering.

Covers 7th-grade topics including complex fractions, unit rates, and scaling designs for construction projects.

Focuses on 6th-grade fraction operations (addition, subtraction, multiplication, division) through the lens of foundational construction measurements.

Students will model the exponential growth of a pepper population, starting from one pepper and doubling every season, to understand the power of geometric growth.

A cumulative milestone assessment designed for students at Grade 6 proficiency (RIT 221-230). This assessment checks foundational understanding of ratios, expressions, and geometry needed for 8th-grade success.

Week 7 analyzes bivariate data through scatter plots, interpreting lines of best fit, and using linear models to make predictions.

Week 6 focuses on rigid transformations (translations, reflections, rotations) and similarity transformations (dilations).

Week 5 reviews the Pythagorean Theorem and volume formulas for cylinders, cones, and spheres.

Week 4 explores integer exponent rules, perfect squares and cubes, and distinguishing between rational and irrational numbers.

Week 3 defines, evaluates, and compares functions represented in different ways (tables, graphs, equations).

Week 2 covers proportional relationships, unit rates, and the slope-intercept form of linear equations.

Week 1 focuses on solving multi-step equations, including those with variables on both sides, rational coefficients, and checking solutions.

A high-energy math simulation where students manage a large budget, navigate financial constraints, and handle unexpected 'life events' while shopping for their dream items.

A comprehensive project where students apply linear functions to model real-life savings goals for a startup business. Students will calculate startup costs, determine savings rates, and project their business launch date using algebraic models.

A project-based lesson where students design an infographic poster demonstrating their mastery of triangle similarity criteria and real-world proportional reasoning.

A math project where students analyze Olympic athlete performance and track difficulty using unit rates and slope concepts to determine who is the fastest and which courses are the steepest.

Students apply linear function concepts to model a real-world income and expense scenario. They will calculate rates of change, identify initial values, and visualize their budget through graphing.

A real-world project exploring linear functions through cell phone plans and career earnings. Students analyze slope as a rate of change and the y-intercept as a starting value.

Students apply their knowledge of slope to design a roller coaster. They calculate the steepness of various drops and climbs, representing their findings through a technical blueprint and a visual infographic.

An all-in-one review lesson covering the five major 6th-grade math domains. Designed for IEP support with visual scaffolds and simplified 2-option choices.

A math assessment focusing on basic exponent rules and real-world percentage applications involving sales tax and discounts.

Review and assessment of literal equation mastery through multi-step problems.

A stations-based exploration of physics formulas like force, velocity, and Ohm's law.

A cumulative milestone assessment designed for students at Grade 6 proficiency (RIT 221-230). This assessment checks foundational understanding of ratios, expressions, and geometry needed for 8th-grade success.

Week 7 analyzes bivariate data through scatter plots, interpreting lines of best fit, and using linear models to make predictions.

Week 6 focuses on rigid transformations (translations, reflections, rotations) and similarity transformations (dilations).

Week 5 reviews the Pythagorean Theorem and volume formulas for cylinders, cones, and spheres.

Week 4 explores integer exponent rules, perfect squares and cubes, and distinguishing between rational and irrational numbers.

Week 3 defines, evaluates, and compares functions represented in different ways (tables, graphs, equations).

Week 2 covers proportional relationships, unit rates, and the slope-intercept form of linear equations.

Week 1 focuses on solving multi-step equations, including those with variables on both sides, rational coefficients, and checking solutions.

A comprehensive unit review and summative assessment covering three key methods for solving quadratic equations: graphing, factoring, and the quadratic formula. Students practice identifying key features of parabolas, algebraic manipulation for factoring, and the step-by-step application of the quadratic formula.

A math assessment focusing on basic exponent rules and real-world percentage applications involving sales tax and discounts.

A comprehensive STAAR review lesson covering radicals, exponents, functions, and data modeling designed for high-impact Algebra 1 test prep.

A geometry lesson that balances rigorous academic instruction on calculating the area of a sector with integrated social-emotional support strategies. Students learn the mathematical formula while practicing self-regulation and academic self-advocacy.

Using area models to recognize and explain the difference between rational perfect squares and irrational non-perfect squares.

Solving equations in the form x squared = p and x cubed = p, where p is a positive rational number.

Evaluating square roots of perfect squares up to 625 and cube roots of perfect cubes up to 1000 using mental math and patterns.

Focuses on applying properties of integer exponents to generate equivalent numerical expressions, including expressions with multiple operations.

A comprehensive lesson on the laws of exponents where students discover rules through patterns and apply them to simplify numerical expressions. Aligned to NCSCOS 8.EE.1.

A comprehensive lesson on simplifying numeric expressions with rational exponents, transitioning from basic radical conversions to complex multi-step simplifications. This lesson aligns with Texas Algebra II standards for radical and exponential equivalency.

A focused lesson on mastering rational exponents, covering conversion between forms, simplification using the Power of a Power rule, handling negative exponents, and solving radical equations.

A comprehensive lesson on adding and multiplying numerical radicals using a record-shop 'Remix' theme. Includes guided notes and a practice worksheet focusing on horizontal operations.

A lesson focused on the geometric and algebraic relationships of parallel and perpendicular lines, teaching students how to identify slopes and write new equations using a technical blueprint aesthetic.

A math foundations lesson for 9th and 10th grade students focusing on solving equations with fractions through organized, line-by-line computation on grid-style layouts.

Master complex fractions and high-precision decimal operations through the lens of algebraic manipulation and real-world mathematical modeling.

Explore the architecture of rational numbers, focusing on the rigorous conversion between fractions and decimals and the proof-based patterns of repeating digits.

A comprehensive lesson on identifying and calculating vertical asymptotes, horizontal asymptotes, and removable discontinuities (holes) in rational functions. Students will practice factoring and simplifying functions to reveal their underlying structure.

A quick practice set focused on solving basic rational equations where a single variable is in the denominator. Students will develop their algebraic manipulation skills to isolate the variable and find solutions.

A practice lesson focusing on identifying solutions to rational equations using function tables. Students analyze given functions and their corresponding tables to find specific x-values for target outputs.

An introduction to rational functions through real-world modeling, evaluating functions, and interpreting graphs and tables. Students will explore how variables change in inverse proportion and apply these concepts to distance, cost, and concentration scenarios.

A focused lesson on the mechanics of multiplying and dividing fractions when combined with whole numbers and algebraic variables. Students practice simplifying expressions and applying reciprocal rules in a skill-based format.

A lesson focused on solving proportions that lead to linear and quadratic equations through cross-multiplication.

Students practice solving rational equations by applying cross-multiplication to proportions. The lesson focuses on setting up the equation, distributing correctly, and isolating the variable.

A Tier 2 intervention lesson focusing on dividing polynomials using long division, connecting the process to numerical long division, and expressing results in quotient-remainder form.

Students will master work-rate problems using the fundamental formula 1/T = 1/a + 1/b. The lesson includes a warm-up paradox, video-based instruction, and a creative scenario-building activity.

A high-octane lesson where students translate relative rate phrases like '3 times faster' into algebraic expressions to solve complex work and time problems. Students analyze real-world scenarios through video-based problem solving and hands-on group challenges.

Students will master multiplying algebraic fractions involving monomials by expanding terms and canceling common factors using a visual, color-coded approach inspired by The Organic Chemistry Tutor.

A high-energy lesson focused on procedural efficiency when multiplying rational expressions, comparing 'multiplying first' versus 'simplifying first' strategies. Students use prime factorization and GCF techniques to streamline complex algebraic multiplication.

A high school algebra lesson where students master rational expression subtraction by 'reverse engineering' problems that simplify to whole integers. Students analyze a complex example from a video, then work backwards from a target integer to create their own challenges for peers.

A remediation-focused lesson using physical manipulatives and the 'expansion method' to help 8th-grade students visualize and master simplifying algebraic fractions.

A remedial lesson designed to bridge the gap between arithmetic fraction operations and algebraic rational expressions using visual models and side-by-side comparison strategies.

A Pre-Algebra lesson focused on evaluating complex rational expressions with exponents and decimals, featuring a 'Design a Problem' peer-swap activity.

Week 7 analyzes bivariate data through scatter plots, interpreting lines of best fit, and using linear models to make predictions.

Week 6 focuses on rigid transformations (translations, reflections, rotations) and similarity transformations (dilations).

Week 5 reviews the Pythagorean Theorem and volume formulas for cylinders, cones, and spheres.

Week 4 explores integer exponent rules, perfect squares and cubes, and distinguishing between rational and irrational numbers.

Week 3 defines, evaluates, and compares functions represented in different ways (tables, graphs, equations).

Week 2 covers proportional relationships, unit rates, and the slope-intercept form of linear equations.

Week 1 focuses on solving multi-step equations, including those with variables on both sides, rational coefficients, and checking solutions.

A comprehensive unit review and summative assessment covering three key methods for solving quadratic equations: graphing, factoring, and the quadratic formula. Students practice identifying key features of parabolas, algebraic manipulation for factoring, and the step-by-step application of the quadratic formula.

A focused lesson on solving one-step addition and subtraction equations using a variety of number types including whole numbers, decimals, and fractions.

A comprehensive assessment lesson focusing on mastering one-step equations involving multiplication, division, and basic addition/subtraction.

A comprehensive lesson on solving one-step equations using addition, subtraction, multiplication, and division, featuring visual models and real-world applications.

A lesson focused on identifying, writing, and graphing inequalities and intervals on a number line, framed as a wilderness scouting mission.

A lesson focused on the geometric and algebraic relationships of parallel and perpendicular lines, teaching students how to identify slopes and write new equations using a technical blueprint aesthetic.

A comprehensive math lesson focused on solving one-step addition and subtraction equations using a secret agent 'Operation Equation' theme, specifically designed for middle school SPED students with heavy visual scaffolding.

Review and assessment of literal equation mastery through multi-step problems.

A stations-based exploration of physics formulas like force, velocity, and Ohm's law.