The question describes a specific path: 1 mile south, 1 mile east, and 1 mile north, ending at the original starting point A. A key piece of information is that point A is explicitly stated as NOT being the North Pole.
This scenario relies on the geometry of the Earth (a sphere, approximately). Flying east covers a distance along a line of latitude.
Consider a scenario involving the South Pole:
In all valid scenarios where the journey returns to point A (and A is not the North Pole), the starting point A must be located north of a specific circle of latitude near the South Pole. Any point north of the South Pole is located in the Southern Hemisphere.
Therefore, it MUST be true that you are in the Southern Hemisphere.
Point A is $30$ m to the North of point B. Point A is $10$ m to the west of point C. Point C is $20$m to the North of point D. Point E is $20$ m to the East of point D. Point F is $20$ m to the South of point E. What is the shortest distance from the point B to point E.
Rakesh left home and walked $5$km southwards, then turned right and walked $2$km and again turned right and walked $5$ km and finally again turned left and walked $5$ km. The shortest distance between the final position and home is.