Collaboration and Curriculum Design: Teachers actively contribute to designing the curriculum rather than simply following prewritten content. This promotes ownership and engagement.

Focus on Conceptual Understanding: The planning process centers on conceptual lenses (e.g., relationships, change, patterns) that help students connect factual knowledge with broader ideas.

Structured and Coherent Learning Pathways: By mapping out critical content, skills, and essential questions in a unit web, teachers ensure a logical progression of learning experiences that make sense to their students.

Alignment with Standards and Best Practices: Concept-based unit planning integrates with academic standards while emphasizing deeper thinking rather than rote memorization of procedures without a deeper understanding.

Backward Design Framework: Teachers begin by identifying learning outcomes, determining assessment criteria, and then planning meaningful learning experiences that align with the unit’s overarching concepts

Meso Concept (Central Concept): The unit web is organized around a central concept, such as functions, which connects different content strands.

Knowledge Strands (Content-Specific Topics): These strands represent the factual and procedural knowledge necessary for the unit. Examples include:

• Functions Unit: Equations, linear functions, and modeling.

• Circle Geometry Unit: Properties, theorems, and radians.

Concepts in Mathematical Processes Strand: This strand represents general mathematical processes such as problem-solving, reasoning and proof, making connections, and communicating.

Conceptual Lens: A conceptual lens provides a unifying theme that encourages deeper thinking and knowledge transfer across different contexts. An example could be students seeing relationships in functions or proportions in circle geometry.

Guiding Questions: Essential questions structure student inquiry and promote meaningful engagement with the unit’s content.

Factual Questions (What?):

• These questions establish foundational knowledge and support critical content generalizations.

• Example: What is the equation of a linear function?

Conceptual Questions (Why/How?):

• These questions require students to analyze relationships and patterns, developing deeper mathematical reasoning.

• Example: How does changing the slope of a linear function affect its graph?

Debatable Questions (Should/Could?):

• These questions encourage discussion, critical thinking, and multiple perspectives.

• Example: Should all real-world relationships be modeled with linear functions? Why or why not?