To determine which point on the number line shows the position of $\sqrt{11}$, let's first approximate the value of $\sqrt{11}$.

1. Calculate $\sqrt{11}$: $\sqrt{11} \approx 3.3166$

2. Analyze the points on the number line:

   • The points represent approximate integer and decimal positions:
     • Point A is near 2.
     • Point B is near 2.5.
     • Point C is near 3.
     • Point D is near 3.5.

3. Compare the position of $\sqrt{11} \approx 3.3166$ on the number line:

   • Since $\sqrt{11}$ is slightly above 3 and closer to 3.5, it aligns closely with Point D.

Thus, the correct answer is Point D.

Would you like further details on the calculation or have any additional questions?

Here are five follow-up questions you might find helpful:

1. What is the square root of other numbers close to 11?
2. How do square roots of non-perfect squares approximate on a number line?
3. Why is $\sqrt{11}$ closer to 3.3 rather than 3.5?
4. How can we estimate square roots without a calculator?
5. What methods help to place irrational numbers on a number line accurately?

Tip: When estimating square roots, use the closest perfect squares as reference points to narrow down the approximate value quickly.