I am facing south. I turn right and walk $20\text{m}$. Then I turn right again and walk $10\text{m}$. Then I turn left and walk $10\text{m}$ and then turning right walk $20\text{m}$. Then I turn right again and walk $60\text{m}$. In which direction am I from the starting point?

Let us trace the path step-by-step starting from the origin $(0,0)$:
1. Initial Facing: South.
2. **Turn right and walk $20\text{m}$ **: Turning right from South means facing West.
* Move $20\text{m}$ West $\to$ New Position: $(-20,0)$. Current facing: West.

3. **Turn right again and walk $10\text{m}$ **: Turning right from West means facing North.
* Move $10\text{m}$ North $\to$ New Position: $(-20,10)$. Current facing: North.

4. **Turn left and walk $10\text{m}$ **: Turning left from North means facing West.
* Move $10\text{m}$ West $\to$ New Position: $(-30,10)$. Current facing: West.

5. **Turn right and walk $20\text{m}$ **: Turning right from West means facing North.
* Move $20\text{m}$ North $\to$ New Position: $(-30,30)$. Current facing: North.

6. **Turn right again and walk $60\text{m}$ **: Turning right from North means facing East.
* Move $60\text{m}$ East $\to$ New Position: $(-30+60,30)=(30,30)$.

At the end of the journey, the coordinates relative to the starting point $(0,0)$ are $(30,30)$.
Since both the X-coordinate (East) and Y-coordinate (North) are positive, the final position lies in the North-East direction relative to the starting point.