To calculate the perimeter of the pentagon, you need to know the lengths of all its sides. However, the image provided does not display the side lengths explicitly; it only shows angles.

If the lengths of the sides were given or if the pentagon were regular (meaning all sides and angles are equal), the perimeter could be calculated as:

\[
\text{Perimeter} = \text{Number of sides} \times \text{Length of one side}
\]

In the case of a regular pentagon, if each side had a length \(s\), the perimeter would be:

\[
\text{Perimeter} = 5 \times s
\]

### Next Steps
If side lengths or any additional details are provided, I can help calculate the perimeter. Without side lengths or more information, the perimeter cannot be determined directly from the angles alone.

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**Questions:**
1. Are the side lengths of the pentagon provided or known?
2. Is the pentagon regular (all sides and angles equal)?
3. If the pentagon is irregular, can you provide the lengths of any sides?
4. How can we find the side lengths from the angles (if possible)?
5. Are there any formulas or relationships involving angles and side lengths you need help with?

**Tip:** In regular polygons, knowing just the side length allows you to easily compute the perimeter, while in irregular polygons, all side lengths must be known.

Learn how to calculate the perimeter of a pentagon from its angles. Understand the formula for perimeter in polygons and how to apply it based on given angles. Suitable for students in Grades 6-8 studying geometry.

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