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<\/a>This page provides aligned teaching materials for Calculus I, including detailed instructor guides and instructional presentation slides. Each resource is built around Lumen\u2019s framework for Evidence-Based Teaching Practices, with the goal of supporting an active, engaged, and connected classroom \u2014 while also making your job easier.<\/p>\r\n <\/a>JUMP TO<\/strong>:\u00a0 \u00a0Course Information<\/a><\/span> | <\/strong><\/span>Instructor Guides<\/a> | <\/strong> Slide Decks<\/a>\u00a0<\/span>| <\/strong>Practice Problems + Keys<\/a> You may want to reference module titles, topic areas, or specific learning outcomes in your syllabus.<\/p>\r\n [return to top<\/a>]<\/p>\r\n<\/section>\r\n<\/section>\r\n Instructor Guides are provided for each module to support active learning, conceptual investigation, and collaboration. Each guide includes an overview of the module content, a summary of what students encounter in key sections, and a list of learning outcomes. You\u2019ll also find engaging classroom activities with accompanying materials such as handouts and worksheets. Activities come with a suggested instructional plan, alignment to evidence-based teaching practices, discussion prompts, and an online variation that can be integrated into your LMS for hybrid or asynchronous classes.<\/p>\r\n Module 1 <\/a>Instructor Guide<\/a>: Basic Functions and Graphs<\/a> [return to top<\/a>]<\/p>\r\n<\/section>\r\n You can download a PPT or make a copy and customize these Google Slide decks to serve as a visual guide and companion to each suggested lesson. They include student-friendly learning outcomes, sample class affirmations, ideas for engagement and details for each activity.<\/p>\r\n Module 1 Slides: Basic Functions and Graphs<\/a>
\r\n\u00a0Guided Notes<\/a> | <\/strong><\/span>Discussions, Writing Tasks, and AI Activities<\/a> | <\/strong>Capstone Project<\/a><\/span><\/span><\/p>\r\n<\/a>Course Information<\/h3>\r\n
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<\/a>Instructor Guides<\/h3>\r\n
\r\nModule 2 Instructor Guide: More Basic Functions and Graphs<\/a>
\r\nModule 3 Instructor Guide: Understanding Limits<\/a>
\r\nModule 4 Instructor Guide: Limits and Continuity<\/a>
\r\nModule 5 Instructor Guide: Introduction to Derivatives<\/a>
\r\nModule 6 Instructor Guide: Techniques for Differentiation<\/a>
\r\nModule 7 Instructor Guide: Analytical Applications of Derivatives<\/a>
\r\nModule 8 Instructor Guide: Contextual Applications of Derivatives<\/a>
\r\nModule 9 Instructor Guide: Introduction to Integration<\/a>
\r\nModule 10 Instructor Guide: Techniques for Integration<\/a>
\r\nModule 11 Instructor Guide: Application of Integration<\/a>
\r\nModule 12 Instructor Guide:Physical Applications of Integration<\/a>
\r\nModule 13 Instructor Guide: Integration of Exponential, Logarithmic, and Hyperbolic Functions<\/a><\/p>\r\n<\/a>Presentation Slides<\/h3>\r\n
\r\nModule 2 Slides: More Basic Functions and Graphs<\/a>
\r\nModule 3 Slides: Understanding Limits<\/a>
\r\nModule 4 Slides: Limits and Continuity<\/a>
\r\nModule 5 Slides: Introduction to Derivatives<\/a>
\r\nModule 6 Slides: Techniques for Differentiation<\/a>
\r\nModule 7 Slides: Analytical Applications of Derivatives<\/a>
\r\nModule 8 Slides: Contextual Applications of Derivatives<\/a>
\r\nModule 9 Slides: Introduction to Integration<\/a>
\r\nModule 10 Slides: Techniques for Integration<\/a>
\r\nModule 11 Slides: Applications of Integration<\/a>
\r\nModule 12 Slides: Physical Applications of Integration<\/a>
\r\nModule 13 Slides: Integration of Exponential, Logarithmic, and Hyperbolic Functions<\/a><\/p>\r\n
\r\n[return to top<\/a>]<\/p>\r\n<\/section>\r\n<\/a>Get Stronger Practice Problems<\/h3>\r\nBasic Functions and Graphs: Get Stronger<\/a> + Answer Key
\r\n<\/a>More Basic Functions and Graphs: Get Stronger<\/a> + Answer Key<\/a>\u00a0
\r\nUnderstanding Limits: Get Stronger<\/a> + Answer Key<\/a>
\r\nLimits and Continuity: Get Stronger<\/a> + Answer Key<\/a>\u00a0
\r\nIntroduction to Derivatives: Get Stronger<\/a> + Answer Key<\/a>
\r\nTechniques for Differentiation: Get Stronger<\/a> + Answer Key<\/a>\u00a0
\r\nAnalytical Applications of Derivatives: Get Stronger<\/a> + Answer Key<\/a>\u00a0
\r\nContextual Applications of Derivatives: Get Stronger<\/a> + Answer Key<\/a>
\r\nIntroduction to Integration: Get Stronger<\/a> + Answer Key<\/a>\u00a0
\r\nTechniques for Integration: Get Stronger<\/a> + Answer Key<\/a>\u00a0
\r\nApplications of Integration: Get Stronger<\/a> + Answer Key<\/a>
\r\nPhysical Applications of Integration: Get Stronger<\/a> + Answer Key<\/a>\u00a0
\r\nIntegration of Exponential, Logarithmic, and Hyperbolic Functions: Get Stronger<\/a> + Answer Key<\/a>\u00a0
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\r\n<\/section>\r\n<\/a>Discussions, Writing Tasks, and AI Activities<\/h3>\r\n