This question involves understanding how directions change when a map is rotated. We need to figure out the new direction of Northeast after a specific rotation is applied.
The problem states that the map is placed such that the direction 'East' now points towards 'Southeast'. Let's analyze this change:
Now we need to find out where 'Northeast' will point after this 45-degree clockwise rotation.
Therefore, if the map is rotated so that East becomes Southeast, the Northeast direction will become East.
I starts from Point A and drives 5 km towards the north. He then takes a right turn, drives 2 km, turns right and drives 9 km. He then takes a right turn and drives 7 km. He takes a final right turn, drives 4 km and stops at Point P. How far (shortest distance) and towards which direction should he drive in order to reach Point A again? (All turns are $90^\circ$ turns only unless specified.)
A tourist drives $20 \text{ km}$ towards east, turns right and drives $6 \text{ km}$, then drives $6 \text{ km}$ towards west. He then turns to his left and drives $4 \text{ km}$ and finally turns right and drives $14 \text{ km}$. Where is he from his starting point?