A comprehensive lesson on solving exponential equations with the same base, covering the Property of Equality and step-by-step problem-solving techniques.

A comprehensive 40-question review covering descriptive statistics, elementary probability, and counting techniques based on Algebra 1 and Statistics curriculum.

A lesson focused on interpreting and analyzing real-world data from criminal justice, tax returns, and law enforcement statistics using calculations like rates of change, percentages, and frequency distributions.

A comprehensive introduction to the fundamental concepts of statistics, including data classification, sampling methods, and experimental design.

A comprehensive assessment covering exponential growth and decay, solving exponential equations, and arithmetic/geometric sequences based on Chapter 6 Algebra 1 concepts.

A comprehensive assessment covering logarithms, exponential transformations, and equation solving based on Chapter 6 materials. Includes a 30-question multiple-choice quiz and a detailed answer key.

A comprehensive assessment covering nth roots, rational exponents, and radical equations based on Chapter 5 Algebra 2 concepts.

A comprehensive assessment and answer key covering similar polygons, triangle similarity theorems (AA, SSS, SAS), and proportionality theorems.

A comprehensive assessment covering triangle relationships (bisectors, medians, altitudes) and the properties of parallelograms, featuring conceptual and problem-solving questions.

A comprehensive assessment covering graphing linear equations, writing equations in slope-intercept form, and solving systems of linear equations by graphing, based on the Chapter 4 and 5 review materials.

A comprehensive assessment and answer key covering graphing linear equations, writing equations in slope-intercept form, and solving systems by graphing.

A comprehensive guide to mastering the TI-84 graphing calculator for Algebra 1, focusing on graphing functions and using the CALC menu to find critical points of quadratics.

A comprehensive 50-question multiple-choice assessment covering inequalities (writing, graphing, and solving) and angle relationships (vertical, adjacent, complementary, and supplementary) based on Chapter 4 and Chapter 7 review materials.

Final mastery check of AZ 3.G.A.2 skills: partitioning shapes, identifying unit fractions, and explaining the relationship between parts and the whole area.

Students explore how the same shape can be partitioned into equal areas in multiple ways, reinforcing that fractional parts must have equal area but not necessarily identical shapes.

Students partition circles, rectangles, and squares into 2, 3, 4, 6, and 8 equal parts with precision, meeting the partitioning requirements of the AZ standards.

Students express the area of one part as a unit fraction (1/b) of the whole, connecting partitioning to numerical notation as required by AZ 3.G.A.2.

Students define equal shares and identify them in circles and quadrilaterals, establishing the foundation for AZ 3.G.A.2 by distinguishing area from shape.

A final review and assessment of all skills learned throughout the Fraction Factory unit.

Exploring different ways to partition the same shape into equal areas, reinforcing that shapes can look different but have the same fractional area.

Practicing partitioning circles, rectangles, and squares into specific numbers of equal parts (2, 3, 4, 6, 8).

Focuses on naming the partitioned parts as unit fractions (1/b) and understanding that the size of the part depends on the total number of parts.

An introduction to identifying and creating equal parts in various shapes, distinguishing between fair and unfair shares in the context of factory production.

A comprehensive lesson on basic budgeting, financial vocabulary, and mathematical foundations including fractions and simple algebra, designed for special education students.

A comprehensive suite of informal math assessments focusing on number sense, fractions, prime numbers, integers, and percentages, themed around a high-stakes code-breaking mission.

Apprendre à justifier rigoureusement chaque étape d'un calcul ou d'une construction géométrique.