Reproduce the scale drawing of Tomas’s front yard so that it has a scale of 1 box = 10 feet. Which shows the new scale drawing?

Question

(1 point)
Responses

A grid is shown with a rectangle drawn on it. The rectangle is 6 units long and 3 units wide, labeled with 6 and 3 respectively.

Scale: 1 box = 5 feet
Image with alt text: A grid is shown with a rectangle drawn on it. The rectangle is 6 units long and 3 units wide, labeled with 6 and 3 respectively. Scale: 1 box = 5 feet

A grid is shown with a rectangle drawn on it. The rectangle is 16 units long and 12 units wide, labeled with 16 and 12 respectively.

Scale: 1 box = 5 feet
Image with alt text: A grid is shown with a rectangle drawn on it. The rectangle is 16 units long and 12 units wide, labeled with 16 and 12 respectively. Scale: 1 box = 5 feet

A grid is shown with a rectangle drawn on it. The rectangle is 3 units long and 2 units wide, labeled with 3 and 2 respectively.

Scale: 1 box = 5 feet
Image with alt text: A grid is shown with a rectangle drawn on it. The rectangle is 3 units long and 2 units wide, labeled with 3 and 2 respectively. Scale: 1 box = 5 feet

A grid is shown with a rectangle drawn on it. The rectangle is 4 units long and 3 units wide, labeled with 4 and 3 respectively.

Scale: 1 box = 5 feet
Image with alt text: A grid is shown with a rectangle drawn on it. The rectangle is 4 units long and 3 units wide, labeled with 4 and 3 respectively. Scale: 1 box = 5 feet

Answer 1

To reproduce the scale drawing of Tomas's front yard at a new scale of 1 box = 10 feet, you need to determine the dimensions of the original drawing. Since the responses you provided suggest a scale of 1 box = 5 feet for the examples, we can analyze them in relation to the new scale.

If a rectangle is 6 units long and 3 units wide at a scale of 1 box = 5 feet, the actual dimensions would be:

• Length: 6 units × 5 feet/unit = 30 feet
• Width: 3 units × 5 feet/unit = 15 feet

At the new scale of 1 box = 10 feet, we can convert those dimensions back into units:

• Length: 30 feet ÷ 10 feet/unit = 3 units
• Width: 15 feet ÷ 10 feet/unit = 1.5 units

For the actual length of 30 feet and width of 15 feet, the equivalent dimensions at a scale of 1 box = 10 feet would be:

• Length = 3 units (30 feet)
• Width = 1.5 units (15 feet)

Thus, among the available choices, the new dimensions should reflect a length of 3 units and a width of 1.5 units.

However, none of the responses you provided feature a rectangle with measurements of 3 units by 1.5 units. Since there appears to be a discrepancy or limitation in the options provided, please confirm if the original rectangle dimensions were given, or consider that the correct representation in this case is not listed.

If you are looking to select the best option that might represent a simplified version at the new scale, the closest match would be the option displaying 3 units length, even if the width does not exactly match.

Answer 2

whats the abswer?

Answer 3

Based on the information given and the need to create a new scale drawing with a scale of 1 box = 10 feet, the final dimensions would have been calculated ideally as 3 units long and 1.5 units wide.

However, since no exact matches for those dimensions appear among the provided options, the correct answer must reflect the dimensions of your specified original drawing.

If none of the options perfectly match the expected scaled dimensions due to the original drawing not being given, it’s best to choose the option with the largest area that can still relate closely to the original rectangle dimensions presented:

Thus, the best answer based on provided choices relating somewhat to your initial dimensions and closest dimensions is:

• A grid is shown with a rectangle drawn on it. The rectangle is 6 units long and 3 units wide, labeled with 6 and 3 respectively.

• Scale: 1 box = 5 feet.

While it's not a direct match for the 1 box = 10 feet scale, it's the only one reflecting the larger original dimensions of an actual yard, albeit with a different scale. Given the constraints, it would be the preferred selection until more precise dimensions are provided in options.