The components of vector \(\vec{A}\) are:

- \( A_x = 0 \, \text{m} \) (approximately zero)
- \( A_y = -8.0 \, \text{m} \)

These values confirm that \(\vec{A}\) points directly downward along the negative y-axis.

If you have further questions or need more calculations, feel free to ask! Here are some related questions to explore:

1. How do we determine the components of vector \(\vec{B}\)?
2. What is the process for adding vectors graphically and algebraically?
3. How can we find the magnitude of a vector given its components?
4. What is the importance of unit vectors in vector analysis?
5. How do we resolve vectors at different angles?

**Tip:** Ensure the angle is correctly interpreted based on its position relative to the coordinate axes to avoid sign errors in component calculations.

Explore the components of vector 𝐴𝑥, 𝐴𝑦 = 0 m (approximately zero) and 𝐴𝑦 = -8.0 m, confirming 𝐴 points directly downward along the negative y-axis. Learn about vector analysis, graphical and algebraic addition of vectors, finding vector magnitudes, and the importance of unit vectors.

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