Online Platform Lesson (Desmos / Classkick / Nearpod)

Objective:

Design and deliver a digitally interactive lesson using a platform commonly used in elementary mathematics instruction.

Requirements:

  • Choose a core elementary math concept (e.g., place value, fractions, patterns).
  • Create a 15 minute lesson using a tool like Desmos, Classkick, or Nearpod.
  • Incorporate interactive elements (e.g., drag-and-drop, open responses, graphing, multiple representations).
  • Include scaffolding, opportunities for inquiry, and assessment checkpoints.
  • Submit a teacher guide or speaker notes describing:
  • Learning objectives
  • Key questions
  • Anticipated misconceptions
  • Extension/remediation strategies

Optional Add-ons:

  • Record a screencast walking through the lesson.
  • Try the lesson with real students (if in placement) and reflect on the experience.

📚 Online Platform Lesson Project Instructions

Platforms: Desmos, Classkick, Nearpod
Objective:
 Design and deliver a 15 minute digitally interactive lesson using an online platform commonly used in elementary mathematics instruction.


✅ Project Requirements:

  1. Choose a Core Math Concept
     Select one foundational elementary math concept (e.g., place value, number patterns, fractions, comparing numbers, area and perimeter).
  2. Select Your Platform
     Choose Desmos, Classkick, or Nearpod to build your interactive lesson.
  3. Design the Interactive Lesson
     Your lesson should:
  1. Write a Teacher Guide or Speaker Notes
     Submit a document with the following components:

⭐️ Optional Add-Ons (Bonus/Extra Credit):


🔄 Submission Checklist:

Criteria

3 - Exemplary

2 - Proficient

1 - Needs Improvement

Math Concept Selection

Core elementary math concept is clearly chosen, highly relevant, and well-suited for digital interactive lessons.

The core math concept chosen is appropriate but could be more clearly connected to lesson activities.

Concept selection is unclear, inappropriate, or not well connected to elementary math standards.

Interactive Elements

Lesson incorporates multiple interactive elements (drag-and-drop, graphing, open responses) seamlessly integrated to enhance learning.

The lesson includes some interactive elements but integration or variety could be improved.

Few or no interactive elements; those included do not support student engagement or understanding.

Scaffolding & Inquiry

Lesson thoughtfully includes scaffolding, prompts inquiry, encourages exploration, and supports diverse learners.

Some scaffolding or inquiry opportunities present but may lack depth or clarity.

Lacks scaffolding, inquiry opportunities, or support for student exploration.

Teacher Guide / Speaker Notes

Comprehensive guide with clear learning objectives, key questions, misconceptions, and remediation/extension strategies.

The teacher guide addresses most required elements but lacks detail or clarity in some areas.

The teacher guide is incomplete, unclear, or missing key components.

Reflection on Real Student Use

Thoughtful, detailed reflection on lesson delivery with meaningful insights and actionable improvements.

Reflection present but may be superficial or lacking depth.

Reflection missing or not connected to lesson improvement or student experience.

🧮 Sample Online Platform Lesson Project: "Understanding Place Value to 1,000"

Platform: Nearpod
Grade Level: 2nd Grade
Time: 20 minutes


🔷 Lesson Description (Student-Facing)

In this Nearpod lesson, students explore the concept of place value through interactive slides. They will use base-ten blocks, drag-and-drop activities, number expansions, and open-ended questions to show their understanding of hundreds, tens, and ones.


🛠 Interactive Elements Used:


📋 Teacher Guide / Speaker Notes

🎯 Learning Objectives:

❓ Key Questions:

⚠️ Anticipated Misconceptions:

🧩 Extension/Remediation Strategies:


📝 Optional Add-On: Screencast Summary

A short screencast was created (not included here) that walks through each slide and discusses how the activities support student understanding of place value.