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In the image you provided, a table lists various points, directions, distances, and coordinates for different lines. To solve the distances mentioned (for the blank rows) and provide clarity on how to calculate or fill in the missing distances, we'll need to apply principles of geometry and trigonometry, as well as an understanding of azimuth and directional data.

Here's the general approach to solving for the missing distances:

1. **Understanding Directions**: 
   - The directions given include cardinal directions like "Due North" or "Due West," which are straightforward. For other cases like azimuths (e.g., "Azimuth N 110° 49' 59''"), the azimuth angle can be used to calculate distance or positional relationships.
   
2. **Intersection Points**:
   - Points like "P" and "Q" are defined as intersections of extended lines. To find the distances involving these points, we need to apply the concept of line extensions and potentially work with coordinates to calculate the missing distances.

3. **Trigonometry for Azimuths**:
   - For lines defined by an azimuth (e.g., "BC" with an azimuth of 230° 23' 47''), the distance from B to C is given as 235 meters. We can break down this azimuth into horizontal and vertical components to calculate coordinates or missing distances.

4. **Calculating Missing Distances**:
   - For some rows, the distance is left blank (e.g., lines BP, CP). These distances may need to be inferred based on the coordinate system or through relationships with other points.

Could you clarify if you're asking to solve for the distances of the blank rows? Additionally, do you have any specific details on the coordinate system being used (as the table has an X-coordinate at the top)? This will help ensure the accuracy of the calculations.

Please solve the distance based on the table provided in the image.

Explore how to solve distances between points using azimuth, geometry, and trigonometry. This guide explains how to calculate distances from the provided directions and azimuth values with examples, suitable for advanced math students.

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