Use 1 cm square to draw 4 different figure each of them should have sa...
Four Figures with the Same Area of 64 cm²
Introduction:
In this task, we will draw four different figures, each having an area of 64 cm². We will use 1 cm squares to create these figures. By arranging the squares in different patterns, we can form various shapes while maintaining the same area.
Procedure:
To create four different figures with an area of 64 cm², we can follow these steps:
Figure 1:
1. Take four 2 cm by 8 cm rectangles and arrange them side by side to form a larger rectangle.
2. The length of the larger rectangle would be 8 cm, and the width would be 4 cm.
3. The area of this rectangle can be calculated as length multiplied by width, which gives us 8 cm × 4 cm = 32 cm².
4. Now, take two of these larger rectangles and place them one above the other to form Figure 1.
5. The area of Figure 1 would be 32 cm² + 32 cm² = 64 cm².
Figure 2:
1. Take a 4 cm by 8 cm rectangle and divide it into two squares of equal size, each measuring 4 cm by 4 cm.
2. Place two of these squares side by side to form a larger rectangle.
3. The length of the larger rectangle would be 4 cm, and the width would be 8 cm.
4. The area of this rectangle can be calculated as length multiplied by width, which gives us 4 cm × 8 cm = 32 cm².
5. Now, take two of these larger rectangles and place them one above the other to form Figure 2.
6. The area of Figure 2 would be 32 cm² + 32 cm² = 64 cm².
Figure 3:
1. Take a 4 cm by 4 cm square and divide it into sixteen 1 cm by 1 cm squares.
2. Arrange these sixteen squares in a 4 by 4 grid to form a larger square.
3. The area of this larger square can be calculated as side length multiplied by side length, which gives us 4 cm × 4 cm = 16 cm².
4. Now, take four of these larger squares and place them together to form Figure 3.
5. The area of Figure 3 would be 16 cm² + 16 cm² + 16 cm² + 16 cm² = 64 cm².
Figure 4:
1. Take a 2 cm by 16 cm rectangle and divide it into eight squares of equal size, each measuring 2 cm by 2 cm.
2. Arrange these eight squares in a 2 by 4 grid to form a larger rectangle.
3. The length of the larger rectangle would be 4 cm, and the width would be 8 cm.
4. The area of this rectangle can be calculated as length multiplied by width, which gives us 4 cm × 8 cm = 32 cm².
5. Now, take two of these larger rectangles and place them one above the other to form Figure 4.
6. The area of Figure 4 would be 32 cm² + 32 cm² = 64 cm²
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