Step 1: Understanding the Concept:
This problem requires setting up mathematical inequalities based on the relative age relationships of the four individuals.
Detailed Explanation:
Let the ages of Elle, Yogesh, Zaheer, and Wahida be represented by $E$, $Y$, $Z$, and $W$ respectively.
From the given statements, we can write the following relations:
1. $E = 3Y \implies Y = \frac{E}{3}$
2. $Z = \frac{W}{2} \implies W = 2Z$
3. $Y > Z$
Let us substitute $Y$ and $Z$ into the third inequality:
\[ \frac{E}{3} > \frac{W}{2} \]
Cross-multiplying (since ages are positive quantities, the direction of the inequality remains unchanged):
\[ 2E > 3W \]
Divide both sides by 2:
\[ E > 1.5W \]
Since $W$ must be a positive number (representing a person's age), $1.5W$ is strictly greater than $W$:
\[ E > 1.5W > W \implies E > W \]
Therefore, Elle is strictly older than Wahida.
Step 2: Final Answer:
The valid inference is "Elle is older than Wahida", which corresponds to Option (B).