To determine the center of mass $(\bar{x}, \bar{y})$, use the formulas:

$\bar{x} = \frac{\sum m_i x_i}{\sum m_i}, \quad \bar{y} = \frac{\sum m_i y_i}{\sum m_i}$

where:

• $m_i$ are the masses
• $(x_i, y_i)$ are the corresponding coordinates

If you provide the masses and their coordinates, I can compute the exact center of mass for you.

Would you like to share the values?

Related Questions:

1. What is the difference between the centroid and the center of mass?
2. How do you find the center of mass of a continuous object?
3. What happens if the masses are not uniform in distribution?
4. How does center of mass apply in physics and engineering?
5. How do you calculate the center of mass in three dimensions?

Tip: The center of mass is the point where an object balances perfectly if supported!