https://file.aiquickdraw.com/mathbot/file/17264346044070ju76ccq.jpg

The question on the image asks for the total area of the dog pen, where part of it is inside and part is outside. The diagram shows squares, where each square represents 1 square yard.

From the image:

- The **inside** part has 6 shaded squares.
- The **outside** part has 8 shaded squares.

Since each square represents 1 square yard, the total area is the sum of the inside and outside areas.

\[
\text{Total area} = \text{Area inside} + \text{Area outside} = 6 \, \text{square yards} + 8 \, \text{square yards} = 14 \, \text{square yards}
\]

Thus, the total area of the dog pen is **14 square yards**.

Would you like any more details or further explanation?

Here are 5 related questions:
1. What is the formula for finding the area of a rectangular space?
2. How would the total area change if each square represented 2 square yards instead of 1?
3. If the inside area doubled, what would be the new total area?
4. How do you convert square yards into square feet?
5. How can you calculate the perimeter of the dog pen?

**Tip:** When calculating area, make sure that the units are consistent throughout. For example, if you're using square yards, all measurements should be in yards.

Meg makes this plan for a dog pen. Part will be inside and part will be outside. What is the total area of the dog pen?

Learn how to calculate the total area of a dog pen, where part of the pen is inside and part is outside. This problem uses simple area calculations and is suitable for students in Grades 3-5. The total area is found by adding the inside and outside areas, both measured in square yards.

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