Ruthvilk walked $40\text{ meters}$ North. Then he turned right and walked $60\text{ meters}$. After that, he turned right again and walked $80\text{ meters}$. Next, he turned left and walked $30\text{ meters}$. In which direction is he now with respect to his starting point?

Let's trace Ruthvilk's path on a Cartesian coordinate system starting at the origin $(0,0)$:
1. **Walks $40\text{ meters}$ North:**
New position = $(0,40)$
2. **Turns right (East) and walks $60\text{ meters}$:**
New position = $(0+60,40)=(60,40)$
3. **Turns right (South) and walks $80\text{ meters}$:**
New position = $(60,40-80)=(60,-40)$
4. **Turns left (facing South, a left turn points East) and walks $30\text{ meters}$:**
Final position = $(60+30,-40)=(90,-40)$

Now, compare the final position $(90,-40)$ with the starting point $(0,0)$:

* The x-coordinate ($+90$) is positive, which means it is towards the East.
* The y-coordinate ($-40$) is negative, which means it is towards the South.

Therefore, he is in the South-East direction relative to his starting point.