Related Benchmarks
Related Access Points
Access Points
Related Resources
Formative Assessments
Lesson Plans
Original Student Tutorials
Perspectives Video: Expert
Perspectives Video: Teaching Ideas
Problem-Solving Task
Student Resources
Original Student Tutorials
Ariana explores Area as she plants vegetables in her rectangular garden boxes. Help Ariana cover rectangles with unit squares without gaps or overlaps and count the squares to find the area with this interactive tutorial.
Type: Original Student Tutorial
Use visuals and formulas to find the perimeter and help Penelope as she creates a rectangular herb garden. Find the perimeter of rectangles using visuals and formulas in this student tutorial.
Type: Original Student Tutorial
Learn how tilling can be used to find the area of different rectangular rooms in this interactive tutorial.
Type: Original Student Tutorial
Plan some gardens by applying what you learn about perimeter in this interactive tutorial.
Type: Original Student Tutorial
Explore the relationships between tiling an area, multiplication arrays and calculating area using a formula in this interactive tutorial.
Type: Original Student Tutorial
Learn to identify one square unit that can be used to measure area in this brief interactive tutorial.
Type: Original Student Tutorial
Discover how square units can be used to cover the interior of a rectangle and measure its area of a rectangle in this interactive tutorial.
Type: Original Student Tutorial
Problem-Solving Task
This is a rectangle subdivision task; ideally instead of counting each square. students should break the letters into rectangles, multiply to find the areas, and add up the areas. However, students should not be discouraged from using individual counting to start if they are stuck. Often students will get tired of counting and devise the shortcut method themselves.
Type: Problem-Solving Task
Parent Resources
Problem-Solving Task
This is a rectangle subdivision task; ideally instead of counting each square. students should break the letters into rectangles, multiply to find the areas, and add up the areas. However, students should not be discouraged from using individual counting to start if they are stuck. Often students will get tired of counting and devise the shortcut method themselves.
Type: Problem-Solving Task