Final answer:
Without specific coordinates for the starting and finishing points, their quadrants cannot be conclusively identified. The checkpoint at (5.5, 2) is in Quadrant I, and its relation to the starting point depends on the starting point's coordinates, which have not been provided.
Step-by-step explanation:
Part A: Determining Quadrant Locations
For Part A, to determine the location of points within a quadrant, we utilize the rectangular coordinate system where the horizontal axis is labeled as the x-axis and the vertical axis as the y-axis. The quadrants are numbered counterclockwise starting from the upper right quadrant as Quadrant I. Each quadrant represents a different combination of positive and negative coordinates:
- Quadrant I: Both x and y are positive.
- Quadrant II: x is negative, y is positive.
- Quadrant III: Both x and y are negative.
- Quadrant IV: x is positive, y is negative.
Without specific coordinate values for the starting and finishing points, we cannot conclusively determine the quadrants in which they reside. The student is expected to provide these coordinates so that an accurate determination can be made.
Part B: Relation Between Points
In Part B, the checkpoint at (5.5, 2) falls in Quadrant I, where both x and y coordinates are positive. The relationship between the checkpoint and the starting point, given as options, will depend on the specific coordinates of the starting point. For instance, if the starting point had an x-value less than 5.5, it would be to the left of the checkpoint, if it had an x-value more than 5.5, to the right, if the y-value was less than 2, below, and if more than 2, above the checkpoint.