In this eight-week module, students explore the life of Frederick Douglass, the escaped slave and noted abolitionist who wrote Narrative of the Life of Frederick Douglass. The module focuses on the questions of what makes stories powerful and on understanding an author’s purpose. In addition, students analyze how writers use figurative language and word choice to convey meaning.

This eight-week module focuses on a “science and society” topic, engaging students in reading compelling informational text about adolescent brain development and the effects of entertainment screen time on the brain.

In Unit 1, students first read various texts that will build their background knowledge about adolescent brain development in general. Their learning will center around three areas of the brain, namely the prefrontal cortex, the limbic system, and the developing neurons. Students determine main ideas and evidence in diverse media and clarify their learning about this complex content. Then they begin to focus on the issue of screen time and how it may affect teenagers.

In order to assist educators with the implementation of the Common Core, the New York State Education Department provides curricular modules in P-12 English Language Arts and Mathematics that schools and districts can adopt or adapt for local purposes. The full year of Grade 7 Mathematics curriculum is available from the module links.

In this 30-day Grade 7 module, students build upon sixth grade reasoning of ratios and rates to formally define proportional relationships and the constant of proportionality.  Students explore multiple representations of proportional relationships by looking at tables, graphs, equations, and verbal descriptions.  Students extend their understanding about ratios and proportional relationships to compute unit rates for ratios and rates specified by rational numbers. The module concludes with students applying proportional reasoning to identify scale factor and create a scale drawing.

In Grade 6, students formed a conceptual understanding of integers through the use of the number line, absolute value, and opposites and extended their understanding to include the ordering and comparing of rational numbers. This module uses the Integer Game: a card game that creates a conceptual understanding of integer operations and serves as a powerful mental model students can rely on during the module.  Students build on their understanding of rational numbers to add, subtract, multiply, and divide signed numbers. Previous work in computing the sums, differences, products, and quotients of fractions serves as a significant foundation.

This module consolidates and expands upon students’ understanding of equivalent expressions as they apply the properties of operations to write expressions in both standard form and in factored form.  They use linear equations to solve unknown angle problems and other problems presented within context to understand that solving algebraic equations is all about the numbers.  Students use the number line to understand the properties of inequality and recognize when to preserve the inequality and when to reverse the inequality when solving problems leading to inequalities.  They interpret solutions within the context of problems.  Students extend their sixth-grade study of geometric figures and the relationships between them as they apply their work with expressions and equations to solve problems involving area of a circle and composite area in the plane, as well as volume and surface area of right prisms.

In Module 4, students deepen their understanding of ratios and proportional relationships from Module 1 by solving a variety of percent problems. They convert between fractions, decimals, and percents to further develop a conceptual understanding of percent and use algebraic expressions and equations to solve multi-step percent problems. An initial focus on relating 100% to “the whole” serves as a foundation for students.  Students begin the module by solving problems without using a calculator to develop an understanding of the reasoning underlying the calculations.  Material in early lessons is designed to reinforce students’ understanding by having them use mental math and basic computational skills. To develop a conceptual understanding, students use visual models and equations, building on their earlier work with these.  As the lessons and topics progress and students solve multi-step percent problems algebraically with numbers that are not as compatible, teachers may let students use calculators so that their computational work does not become a distraction.

In this module, students begin their study of probability, learning how to interpret probabilities and how to compute probabilities in simple settings.  They also learn how to estimate probabilities empirically.  Probability provides a foundation for the inferential reasoning developed in the second half of this module.  Additionally, students build on their knowledge of data distributions that they studied in Grade 6, compare data distributions of two or more populations, and are introduced to the idea of drawing informal inferences based on data from random samples.

In Module 6, students delve further into several geometry topics they have been developing over the years.  Grade 7 presents some of these topics, (e.g., angles, area, surface area, and volume) in the most challenging form students have experienced yet.  Module 6 assumes students understand the basics.  The goal is to build a fluency in these difficult problems.  The remaining topics, (i.e., working on constructing triangles and taking slices (or cross-sections) of three-dimensional figures) are new to students.

In this module, students will develop their ability to read and understand complex text as they consider the challenges of fictional and real refugees. In the first unit, students will begin Inside Out & Back Again, by Thanhha Lai, analyzing how critical incidents reveal the dynamic nature of the main character, Ha, a 10-year-old Vietnamese girl whose family is deciding whether to flee during the fall of Saigon. The novel, poignantly told in free verse, will challenge students to consider the impact of specific word choice on tone and meaning. Students will build their ability to infer and analyze text, both in discussion and through writing. They then will read informational text to learn more about the history of war in Vietnam, and the specific historical context of Ha’s family’s struggle during the fall of Saigon. In Unit 2, students will build knowledge about refugees’ search for a place to call home. They will read informational texts that convey universal themes of refugees’

In this second module, students will continue to develop their ability to closely read text while studying the theme of taking a stand. During the first half of Unit 1, students will read two speeches reflecting examples of real people taking a stand. By reading these speeches they will build background knowledge about the module’s overarching theme, engage in a study of the speaker’s perspective, and analyze the craft of forming an argument. In the second half of Unit 1, students will read Part 1 ofTo Kill a Mockingbird by Harper Lee and continue to study the theme of taking a stand as it is revealed in the novel. Students will engage in a character study of Atticus by analyzing his actions and words, and what others say about him, to better understand him as a character. This analysis will provide details and evidence for students to use in their end of Unit 2 argument essay. In addition to reading and studying the text, students will view excerpts of the To Kill a Mockingbird film that strongly convey the novel’s themes, and they will analyze how the film remains true to the original text as well as how it veers from the original.

In this second module, students read and analyze Shakespeare’s A Midsummer Night’s Dream. As with any of Shakespeare’s play, many rich themes are present; in this module, students will focus primarily on the theme of control. Characters in this play are controlled by emotions, other characters, and even magic. They often attempt to manipulate others in a variety of ways. Students will examine why the characters seek control, how they try to control others, and the results of attempting to control others. In Unit 1, students will build background knowledge as they explore the appeal and authorship of Shakespeare. Students will read much of the play aloud in a Drama Circle, and will frequently reread key passages to deepen their understanding. Students will analyze differences between a film version of the play and Shakespeare’s original script.

In this module, students will study the U.S. civil rights movement, focusing particularly on The Little Rock Nine. They will consider the question “How can stories be powerful?” as they learn about segregation, the civil rights movement, The Little Rock Nine, and the role of the various mediums in shaping perceptions of events. As students read A Mighty Long Way by Carlotta Walls LaNier and a photo essay titled Little Rock Girl 1957 by Shelley Tougas, they will consider the different ways in which the story of The Little Rock Nine has been told.

In this module, students analyze arguments and the evidence used to support arguments to determine whether sufficient evidence has been used and whether the evidence is relevant in support of the claim an author or speaker is making. They then research to gather evidence to make their own spoken and written arguments. Students will read Michael Pollan’s The Omnivore’s Dilemma (930L), a literary non-fiction text about where food comes from and about making decisions about what food to buy and eat. They build background knowledge about what happens to food before it gets to the consumer, and the different choices the consumer can make when buying food while analyzing Michael Pollan’s arguments and the evidence he uses to support his claims. In Unit 2, students engage in a robust research project in which they further investigate the consequences of each of the food chains and the stakeholders affected in those food chains. To help students grapple with this issue, they use a decision-making process called “Stakeholder Consequences Decision-Making” (see the end of this document for details). This process will help students understand the implications of various choices, and will scaffold their ability to determine, based on evidence and their own values, to take a position on which food chain they would choose if they were trying to feed everyone in the US. Students finish the module by writing a position paper explaining which of Michael Pollan’s food chain they would choose to feed the US and why, and creating a poster stating their position. This task addresses NYSP12 ELA Standards RI.8.1,W.8.1, W.8.1a, W.8.1b, W.8.1c, W.8.1d, W.8.1e and W.8.9.

In Grade 8 Module 1, students expand their basic knowledge of positive integer exponents and prove the Laws of Exponents for any integer exponent.  Next, students work with numbers in the form of an integer multiplied by a power of 10 to express how many times as much one is than the other.  This leads into an explanation of scientific notation and continued work performing operations on numbers written in this form.

In this module, students learn about translations, reflections, and rotations in the plane and, more importantly, how to use them to precisely define the concept of congruence. Throughout Topic A, on the definitions and properties of the basic rigid motions, students verify experimentally their basic properties and, when feasible, deepen their understanding of these properties using reasoning. All the lessons of Topic B demonstrate to students the ability to sequence various combinations of rigid motions while maintaining the basic properties of individual rigid motions. Students learn that congruence is just a sequence of basic rigid motions in Topic C, and Topic D begins the learning of Pythagorean Theorem.

In Module 3, students learn about dilation and similarity and apply that knowledge to a proof of the Pythagorean Theorem based on the Angle-Angle criterion for similar triangles.  The module begins with the definition of dilation, properties of dilations, and compositions of dilations.  One overarching goal of this module is to replace the common idea of “same shape, different sizes” with a definition of similarity that can be applied to geometric shapes that are not polygons, such as ellipses and circles.

In Module 4, students extend what they already know about unit rates and proportional relationships to linear equations and their graphs.  Students understand the connections between proportional relationships, lines, and linear equations in this module.  Students learn to apply the skills they acquired in Grades 6 and 7, with respect to symbolic notation and properties of equality to transcribe and solve equations in one variable and then in two variables.

In the first topic of this 15 day module, students learn the concept of a function and why functions are necessary for describing geometric concepts and occurrences in everyday life.  Once a formal definition of a function is provided, students then consider functions of discrete and continuous rates and understand the difference between the two.  Students apply their knowledge of linear equations and their graphs from Module 4 to graphs of linear functions.  Students inspect the rate of change of linear functions and conclude that the rate of change is the slope of the graph of a line.  They learn to interpret the equation y=mx+b as defining a linear function whose graph is a line.  Students compare linear functions and their graphs and gain experience with non-linear functions as well.  In the second and final topic of this module, students extend what they learned in Grade 7 about how to solve real-world and mathematical problems related to volume from simple solids to include problems that require the formulas for cones, cylinders, and spheres.