The graph above shows the vectors $\mathbf{V_1}$ and $\mathbf{V_2}$, along with their resultant vector $\mathbf{V_R}$.

Summary of the Problem:

1. Vector Components:
   • $\mathbf{V_1}$:
     • $V_{1x} = -6.6$ units
     • $V_{1y} = 0$ units
   • $\mathbf{V_2}$:
     • $V_{2x} = 6.01$ units
     • $V_{2y} = 6.01$ units
2. Resultant Vector $\mathbf{V_R}$:
   • Magnitude: 6.04 units
   • Angle: Approximately $-84.7^\circ$ (measured counterclockwise from the positive x-axis).

Would you like more details, or do you have any questions?

Here are five additional questions related to vectors:

1. How do you calculate the dot product of two vectors?
2. What is the cross product of two vectors, and when is it useful?
3. How can vectors be used to describe physical quantities like force or velocity?
4. What is the significance of the angle between two vectors?
5. How can you find the projection of one vector onto another?

Tip: Understanding the components of vectors is crucial when dealing with forces, velocities, and other vector quantities in physics.