This is a lesson that introduces kids to the concepts of slope and y-intercept as they relate to multiplicative and additive relationships.

The student will use a table of personal data collected about plugged/unplugged activites and times of rest throughout the period of one week (7 days) to document screen times in comparison to active and restful breaks for a computer science integration and digital balance project.This Part 1 activity uses the data collected in a table to teach students how to copy and paste a table from Docs into Slides, and how to develop a Slideshow Presentation with tables (Part 1) and graphs (Part 2).  Students are given opportunities to collect and analyze data, to enter information into tables and graphs, to develop and share presentations in Slides, as well as summarize and draw conclusions about the data collection, graphing, and results as comparable to their peers, digital categories, or peer groups (Gamers vs YouTubers, Boys vs Girls, etc.).The goal/s of this unit is to help students realize the importance of living a digitally balanced life and to help students develop skills for creating and using digital tables and graphs with an introduction to data collection and analysis.

The student will use previously collected personal and peer data (Part 1: Screen Time Logs) to graph a bar and pie graph in Slides using Sheets to graph the data collected.This is the second part of an intended presentation project for a computer CTE middle school class, but can be edited and adapted for any graphing and/or computer integration lessons about bar and pie graphs and how to make them in Google Sheets using Google Slides.

Learn about graphing polynomials. The shape of the curve changes as the constants are adjusted. View the curves for the individual terms (e.g. y=bx ) to see how they add to generate the polynomial curve.

Build a gene network! The lac operon is a set of genes which are responsible for the metabolism of lactose in some bacterial cells. Explore the effects of mutations within the lac operon by adding or removing genes from the DNA.

This is an exploratory activity.  Students should have some prior knowledge of evaluating functions for given domain inputs using function notation.This lesson will walk students through using a table and plotting points.  By the end of the lesson students should walk away understanding that a line is infinitely many points.

A work in progress, this FlexBook is an introduction to theoretical probability and data organization. Students learn about events, conditions, random variables, and graphs and tables that allow them to manage data.

This google slides activity will assist students in making connections with proportional reasoning.  Students will create tables, equivalent ratios, and graph friendly scenarios. Draggable objects are available for students who need manipulatives to figure it out.

The book Spaghetti and Meatballs for all by Marilyn Burns is a mathematical fictional story about Mr. and Mrs. Comfort who are planning to throw a family reunion dinner and the family has to figure out how they can use eight tables and 32 chairs to accommodate all guests. Students dive deeper as they learn about the concept of area and perimeter through cooperative group learning and literacy. 

This article provides ideas, lessons and resources on how elementary teachers can integrate map skills, math, and art into lessons about the geography of the Arctic and Antarctica.

This learning video presents an introduction to graph theory through two fun, puzzle-like problems: ''The Seven Bridges of Konigsberg'' and ''The Chinese Postman Problem''. Any high school student in a college-preparatory math class should be able to participate in this lesson. Materials needed include: pen and paper for the students; if possible, printed-out copies of the graphs and image that are used in the module; and a blackboard or equivalent. During this video lesson, students will learn graph theory by finding a route through a city/town/village without crossing the same path twice. They will also learn to determine the length of the shortest route that covers all the roads in a city/town/village. To achieve these two learning objectives, they will use nodes and arcs to create a graph and represent a real problem.