Concept:
This is a direction sense problem.
The easiest method is to take the starting point as the origin and track movement using coordinates.
Let:
\[
\text{East} = +x
\]
\[
\text{West} = -x
\]
\[
\text{North} = +y
\]
\[
\text{South} = -y
\]
Step 1: Start from point \(M\).
Let:
\[
M=(0,0)
\]
Harish first walks \(18\) m towards South.
So his position becomes:
\[
(0,-18)
\]
Step 2: Turn left from South.
When a person faces South, his left direction is East.
He walks \(5\) m East.
So:
\[
(0,-18)\rightarrow(5,-18)
\]
Step 3: Turn left from East.
When a person faces East, his left direction is North.
He walks \(18\) m North.
So:
\[
(5,-18)\rightarrow(5,0)
\]
Step 4: Turn left from North.
When a person faces North, his left direction is West.
He walks \(35\) m West.
So:
\[
(5,0)\rightarrow(5-35,0)
\]
\[
=(-30,0)
\]
Step 5: Find distance and direction from \(M\).
Final position is:
\[
P=(-30,0)
\]
Starting point was:
\[
M=(0,0)
\]
So Harish is \(30\) m to the West of \(M\).
Step 6: Check the options.
Option (A) \(10\) m East is incorrect.
Option (B) \(10\) m South is incorrect.
Option (C) \(10\) m West is incorrect because the distance is \(30\) m West.
Option (D) None of these is correct.
Hence, the correct answer is:
\[
\boxed{(D)\ \text{None of these}}
\]