Constructing a three-dimensional model
http://illuminations.nctm.org/LessonDetail.aspx?ID=L653
A lesson plan for grades 3–5 Mathematics
In this lesson, students build a three dimensional model from their two dimensional blueprint. In addition, they solve problems related to constructing and decorating their clubhouse. Illuminations provides an overhead, a problem-solving packet, and detailed instructions for completing the lesson.
Students will:
- Transform a two dimensional plan into a three dimensional figure.
- Apply problem solving strategies.
NCTM Standards and Expectations:
- Identify and build a three-dimensional object from two-dimensional representations of that object.
- Use geometric models to solve problems in other areas of mathematics, such as number and measurement.
North Carolina Curriculum Alignment
Mathematics (2004)
Grade 3
- Goal 3: Geometry - The learner will recognize and use basic geometric properties of two- and three-dimensional figures.
- Objective 3.01: Use appropriate vocabulary to compare, describe, and classify two- and three-dimensional figures.
Grade 4
- Goal 3: Geometry - The learner will recognize and use geometric properties and relationships.
- Objective 3.01: Use the coordinate system to describe the location and relative position of points and draw figures in the first quadrant.
- Objective 3.02: Describe the relative position of lines using concepts of parallelism and perpendicularity.
Grade 5
- Goal 3: Geometry - The learner will understand and use properties and relationships of plane figures.
- Objective 3.01: Identify, define, describe, and accurately represent triangles, quadrilaterals, and other polygons.
- Objective 3.02: Make and test conjectures about polygons involving:
- Sum of the measures of interior angles.
- Lengths of sides and diagonals.
- Parallelism and perpendicularity of sides and diagonals.
- Objective 3.04: Solve problems involving the properties of triangles, quadrilaterals, and other polygons.
- Sum of the measures of interior angles.
- Lengths of sides and diagonals.
- Parallelism and perpendicularity of sides and diagonals.



