Drag the tiles to the correct boxes to complete the pairs.
Match the scale and the actual area to the area of the corresponding scale drawing.
scale: 1 inch to 8 feet
actual area: 256 square feet
scale: 1 inch to 4 feet
actual area: 128 square feet
scale: 1 inch to 7 feet
actual area: 147 square feet
scale: 1 inch to 5 feet
actual area: 225 square feet
area of scale drawing
scale and actual area
scale drawing area:
4 square inches

scale drawing area:
8 square inches

scale drawing area:
9 square inches

scale drawing area:
3 square inches

Let's match the scales and actual areas to the areas of the corresponding scale drawings based on the calculations provided earlier:

1. **Scale: 1 inch to 8 feet, Actual area: 256 square feet**
   - Scale drawing area: 4 square inches

2. **Scale: 1 inch to 4 feet, Actual area: 128 square feet**
   - Scale drawing area: 8 square inches

3. **Scale: 1 inch to 7 feet, Actual area: 147 square feet**
   - Scale drawing area: 3 square inches

4. **Scale: 1 inch to 5 feet, Actual area: 225 square feet**
   - Scale drawing area: 9 square inches

So, the correct pairs are:

1. **Scale: 1 inch to 8 feet, Actual area: 256 square feet** 
   - **Scale drawing area: 4 square inches**

2. **Scale: 1 inch to 4 feet, Actual area: 128 square feet**
   - **Scale drawing area: 8 square inches**

3. **Scale: 1 inch to 7 feet, Actual area: 147 square feet**
   - **Scale drawing area: 3 square inches**

4. **Scale: 1 inch to 5 feet, Actual area: 225 square feet**
   - **Scale drawing area: 9 square inches**

Do you want details or have any questions?

Here are 5 questions you can ask next:
1. How do you calculate the perimeter of a scale drawing?
2. What is the difference between linear scaling and area scaling?
3. How do you convert between different units in scale drawings?
4. Can you provide an example of using scale drawings in real-life scenarios?
5. How do you determine the scale factor if only the areas of the actual object and the scale drawing are known?

**Tip:** Always double-check your calculations, especially when squaring or taking square roots, to ensure the accuracy of area conversions in scale drawings.

Practice matching scale drawings with their corresponding actual areas in this math exercise. Understand the concept of scale, area conversion, and how to calculate scale drawing areas. Suitable for students in Grades 6-8.

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