Session 30: Area - square, rectangle

Session Title

Area - square, rectangle 

Objective 

  1. By the end of the lesson, students will be able to:
  2. Define what "area" means.
  3. Identify the formulas for the area of a square and a rectangle.
  4. Calculate the area of squares and rectangles using formulas.
  5. Solve real-world problems involving area.

Concept 

  1. Chart with formulas:
  2. Rectangle: Area = length × width
  3. Square: Area = side × side

Materials required 

  1. Whiteboard and markers
  2. Grid paper
  3. Ruler
  4. Scissors (optional)
  5. Colored pencils
  6. Area formula chart
  7. Practice worksheets

Methodology 

Learning by measuring real objects and calculating their area through group activity and guided practice.

Session plan 

 90 minutes

Introduction activity(20 minutes)  

1. Quick Review of Perimeter 

Write on the board:

Perimeter = the total distance around the outside of a shape.

Say:

“If I walk all the way around the edge of a soccer field, what am I measuring?”

Let students respond:

“The perimeter!”

Next example:

“Imagine you’re putting a fence around your garden. You need to know how much fencing to buy. That’s the perimeter—the total length around it.”

Draw a rectangle on the board to represent a garden

Label: Length = 6 meters, Width = 4 meters

Ask:

“How much fencing would I need to go all the way around?”

Guide them: 6 + 4 + 6 + 4 = 20 meters

2. Transition to Area  

Ask:

“What do we mean when we talk about the area of a shape?”

(Wait for responses. Guide as needed.)

Then explain:

“Area is the amount of surface inside the shape. It tells us how much space we’re covering.”

Real-life example:

“If I want to put carpet on the floor of a room, I’m not just measuring around it—I need to know how much space the carpet needs to cover. That’s the area.”

Use the same rectangle drawing:

Say:

“This could be the shape of a room. If I wanted to put tiles or carpet in here, I’d need to know how much flooring material to buy. That’s the area!”

Define:

 Main Activity (65 minutes)

Word Problems: Area of Squares and Rectangles (20 minutes) 

1. Rectangle – Carpet a Room:

You are carpeting a rectangular bedroom that is 5 meters long and 4 meters wide. How much carpet do you need to cover the floor?

Shape: Rectangle

Formula: Area = length × width

Solution: 5 × 4 = 20 square meters

2. Rectangle – Tiling a Kitchen:

A rectangular kitchen floor is 6 meters long and 3 meters wide. How many square meters of tiles will cover the floor completely?

Shape: Rectangle

Formula: Area = length × width

Solution: 6 × 3 = 18 square meters

3. Square – Small Rug:

You are placing a square rug in your reading corner. Each side of the rug is 2 meters long. What is the area of the rug?

Shape: Square

Formula: Area = side × side

Solution: 2 × 2 = 4 square meters

 4. Square – Garden Plot:

A square garden has sides that are 7 meters long. How much area will you cover if you plant flowers in the whole space?

Shape: Square

Formula: Area = side × side

Solution: 7 × 7 = 49 square meters

Team-Based Area Drawing Game (25 minutes)

Objective:

Each team will draw a layout of a real-life space (garden, bedroom, or classroom) using only squares and rectangles, then calculate the area of each object they include.

Step-by-Step Instructions:

1. Divide the Class:

Team 1: Garden Designers

Team 2: Bedroom Planners

Team 3: Classroom Arrangers

 Team Tasks: Each team must:

Team Topics and Ideas:

Team 1 – Garden

Team 2 – Bedroom

Team 3 – Classroom

Wrap-Up:

Review Questions(5 minutes)

Follow Up Task(20 minutes)

Activity: Measuring Areas in the Classroom  

Instructions:

Examples of objects:

3. Measure:

Measure the length and breadth (for rectangles) or the side (for squares) of each object using a ruler or tape measure.

Record the measurements.

4. Calculate:

Use the correct formula:

Square: Area = Side × Side

Rectangle: Area = Length × Breadth

Work out the area for each item.

5. Record Findings:

Fill a table like this:

6. Discuss:

Which object had the largest area?

Which object had the smallest area?

Why is measuring area important in real life?

Expected learning outcome 

Knowledge building

Skill building


Revision #3
Created 1 May 2025 09:27:30 by iLab
Updated 6 May 2025 07:20:34 by iLab