To create a scaled copy of the original rectangle, we need to multiply both the width and height of the original rectangle by the scale factor of 2.

Step-by-Step Solution:

Given:

• Original dimensions: Width = 2, Height = 3
• Scale factor = 2

Scaled dimensions:

• New width = $2 \times 2 = 4$
• New height = $3 \times 2 = 6$

Thus, the dimensions of the scaled rectangle will be:

$\text{New Width} = 4, \quad \text{New Height} = 6$

Final Answer:

The scaled copy of the rectangle has a width of 4 and height of 6.

Would you like a visual representation or further clarification?

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5 Follow-up Questions:

1. What happens if the scale factor is less than 1 (e.g., 0.5)?
2. How would the perimeter and area change after scaling?
3. What if we scale with different factors for width and height (non-uniform scaling)?
4. Can you scale other shapes, like circles or triangles? How?
5. What is the relationship between scaling and similarity of geometric figures?

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Tip:

When scaling a 2D shape by a factor $k$, the area changes by a factor of $k^2$. For example, in this case, the new area will be 4 times the original.