Final answer:
The problem involves calculating the necessary travel distance and direction using displacement vectors and their components in a two-dimensional space, utilizing trigonometry and vector subtraction.
Step-by-step explanation:
The student's question involves figuring out how far and in which direction the second hiker must travel to reach the first hiker's location destination.
This requires an understanding of vectors and their components, specifically in two-dimensional space. In this particular scenario, we are dealing with the relationship between displacement vectors and their components in the east and south directions.
To calculate distances and directions, we can use trigonometric relationships in a right triangle formed by the east and south vector components. The second hiker must travel in a specific direction to meet the first hiker by analyzing the differences in their paths and applying vector subtraction.