C. Tower T1 has coordinates (-13, 3). Find the equation of the edge of the Voronoi diagram between T1 and T2. You can leave the equation in any form you would like.

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**Problem b.** What are the coordinates of T4?

**Problem c.** Tower T1 has coordinates (-13, 3). Find the equation of the edge of the Voronoi diagram between T1 and T2. You can leave the equation in any form you would like.

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**Graph Explanation:**
The graph contains multiple points and coordinates along with dashed and solid lines representing different relationships and regions.

Key Elements:

- **T1**: Located at coordinates (-13, 3).
- **T2**: Located at coordinates (-9, 3).
- **T3**: Located at a different position, denoted by a point.
- **A and B**: Points indicating endpoints or vertices of regions.
- **Voronoi Diagram Line**: A dashed line illustrating the boundary between different regions, specifically between T1 and T2.
- The coordinate axes range from -15 to a positive x-value beyond -2.
  
The graph visually shows the geometric relationships between different towers and points, highlighting the calculation and understanding involved in determining Voronoi edges and other spatial relationships.
Transcribed Image Text:**Problem b.** What are the coordinates of T4? **Problem c.** Tower T1 has coordinates (-13, 3). Find the equation of the edge of the Voronoi diagram between T1 and T2. You can leave the equation in any form you would like. --- **Graph Explanation:** The graph contains multiple points and coordinates along with dashed and solid lines representing different relationships and regions. Key Elements: - **T1**: Located at coordinates (-13, 3). - **T2**: Located at coordinates (-9, 3). - **T3**: Located at a different position, denoted by a point. - **A and B**: Points indicating endpoints or vertices of regions. - **Voronoi Diagram Line**: A dashed line illustrating the boundary between different regions, specifically between T1 and T2. - The coordinate axes range from -15 to a positive x-value beyond -2. The graph visually shows the geometric relationships between different towers and points, highlighting the calculation and understanding involved in determining Voronoi edges and other spatial relationships.
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