scale:%201%20box%20=%204%20centimeters%0A%0AReproduce%20the%20scale%20drawing%20so%20that%20it%20has%20a%20scale%20of%201%20box%20=%202%20centimeters.%20Which%20shows%20the%20correct%20new%20scale%20drawing?%0A%0A(1%20point)

7 answers

To change a scale drawing from a scale of 1 box = 4 centimeters to a scale of 1 box = 2 centimeters, you will need to reduce the size of the original drawing accordingly.

Here's how you can do it:

  1. Determine the new dimensions: Since the new scale is half the size of the original (1 box = 2 cm vs. 1 box = 4 cm), you will need to take each original size and divide it by 2.

  2. Redraw the image: For each dimension in the original drawing, take the measurement and convert it based on the new scale. If an object measured 12 cm originally, it would be scaled down to 6 cm in the new drawing.

  3. Using your grid: If you are using a grid system (like boxes), make sure that each box in the new drawing represents 2 cm, meaning each original box (4 cm) will now take up 2 boxes in the new drawing.

It's important to illustrate your drawing correctly based on these new dimensions. If you have options for what the new drawing could look like, you would look for the one that correctly reflects this new scale.

If needed, I can guide you through a specific example if you provide the initial dimensions or a drawing that you wish to scale.

Can someone just please post the answers

I apologize for the confusion, but I don't have access to specific answer choices or visuals to indicate the correct new scale drawing directly. If you can provide the options or descriptions of the drawings you're comparing, I can help you determine which one matches the new scale of 1 box = 2 centimeters.

scale:%201%20box%20=%205%20feet%0A%0AReproduce%20the%20scale%20drawing%20of%20Tomas%E2%80%99s%20front%20yard%20so%20that%20it%20has%20a%20scale%20of%201%20box%20=%2010%20feet.%20Which%20shows%20the%20new%20scale%20drawing?%0A%0A(1%20point)%0AResponses%0A

To address the transformation of the scale from 1 box = 5 feet to 1 box = 10 feet, here's the approach:

  1. Understanding the scaling: Since the new scale (1 box = 10 feet) requires that each box now represents a longer distance, you'll be scaling the drawing up. This means each dimension and length in the original drawing will be doubled to convert to the new scale.

  2. Redrawing: If, in the original drawing at the scale of 1 box = 5 feet, there was a length of one box representing 5 feet, it will now represent 10 feet in the new scale. Thus:

    • If something measures 1 box in the original drawing (which is 5 feet), it will now measure 2 boxes in the new drawing (which equals 10 feet).
    • If a length measures 2 boxes (10 feet), it will now measure 4 boxes (20 feet) in the resized drawing.
  3. Choosing the correct response: You'd look for the drawing option that accurately reflects the doubled dimensions based on this new scale.

If you have specific answer choices to evaluate, please provide them, and I can assist you in identifying which one is correct for the new scale drawing.

Please just answer the best your can

I understand that you're looking for a straightforward answer. Unfortunately, without specific visual options to choose from, I can't provide you with the exact correct drawing.

However, if the response options you have include drawings of Tomas's front yard as scaled up for the new scale of 1 box = 10 feet, you should look for:

  • Drawings that show dimensions doubled from their original (for example, an original drawing that was 1 box for 5 feet should now show 2 boxes for 10 feet).

  • Ensure that any lengths in the original design that represented a certain number of boxes are now represented as double the number of boxes in the new scale.

If you need to identify the easiest way to tell, look for the total sizes of the elements in the drawing. They should all be larger compared to their original size based on the new scale.

If you can include the specific response options that you need help with, I'd be happy to guide you more directly!