LMS Modules
We have created modules that instructors can integrate into their LMS (learning management system). Each module include a set of pre-video questions, an intellectual need-provoking task and video, instructional videos, and post-video questions. These modules can be customized after importing into your LMS. You can download a file that includes all of the modules for Canvas, Blackboard, Moodle, or Sakai. Our modules are also available individually via Canvas Commons.
Course Packages (Supported)
- Canvas
- <a href=https://lor.instructure.com/search?q=calcvids”>Canvas Commons modules</a>
- Canvas Package
- Canvas Instructions
- Blackboard
Course Packages (With Errata)
- Please note that the packages linked below contain numerous typos and minor errors in the pre- and post-video questions. The Calcvids team doesn’t have access to Moodle or Brightspace, so we’re unable to fix these errors. Your best bet is to import either the Canvas or Blackboard files linked above. Alternatively, you can import the appropriate LMS file for your system and make the edits that are described in this file. If you do this and are willing to share your work, please contact us!
- Moodle
- Brightspace/D2L
User-Created Course Packages
- Bryan Faulkner from Ferrum College has created Brightspace Quizzes for 15 of the Calcvids modules.
- Mathilde Hitier from Dawson College has created a revised Moodle package that incorporates the fixes described above.
If you find an error in any of the materials, please submit it via this form.
Individual Modules via Canvas Commons
The modules linked below can be directly imported into Canvas via Canvas Commons. It is also possible to download the IMS Common Cartridge file from Canvas Commons for import into other learning management systems, although images and embedded YouTube videos might not be formatted properly.
| Topic | Link to Canvas Commons Module |
|---|---|
| Constant Rates of Change | Canvas Commons Link |
| Graphing Constant Rate of Change | Canvas Commons Link |
| Varying Rates of Change | Canvas Commons Link |
| Graphing Varying Rates of Change | Canvas Commons Link |
| Average Rates of Change | Canvas Commons Link |
| Approximating Instantaneous Rates of Change | Canvas Commons Link |
| Continuity | Canvas Commons Link |
| Differentiability and Local Linearity | Canvas Commons Link |
| Limit at a Point | Canvas Commons Link |
| Limit Laws | Canvas Commons Link |
| Limit Definition of Derivative | Canvas Commons Link |
| Using the Limit Definition of Derivative | Canvas Commons Link |
| Interpreting Derivatives | Canvas Commons Link |
| Slopes of Secant and Tangent Lines | Canvas Commons Link |
| Graphing Derivatives | Canvas Commons Link |
| Basic Derivative Rules | Canvas Commons Link |
| The Product Rule | Canvas Commons Link |
| The Quotient Rule | Canvas Commons Link |
| The Chain Rule | Canvas Commons Link |
| l'Hopital's Rule | Canvas Commons Link |
| Mean Value Theorem | Canvas Commons Link |
| Related Rates | Canvas Commons Link |
| Implicit Differentiation | Canvas Commons Link |
| Introduction to Optimization | Canvas Commons Link |
| Optimization: Algebraic Modeling | Canvas Commons Link |
| Introduction to Riemann Sums | Canvas Commons Link |
| Riemann Sum Notation | Canvas Commons Link |
| Definite Integrals | Canvas Commons Link |
| Antiderivatives | Canvas Commons Link |
| The Fundamental Theorem of Calculus, Part 1 | Canvas Commons Link |
| The Fundamental Theorem of Calculus, Part 2 | Canvas Commons Link |
| U-Substitution | Canvas Commons Link |
| The S-I-R Model | Canvas Commons Link |
| Introduction to Euler's Method | Canvas Commons Link |
| Introduction to (Linear) Differential Equations | Canvas Commons Link |