Find the Average Without Calculating: Numbers 10, 80, 96, 84, 95

To solve this problem, let's first quickly glance at the numbers given: $10, 80, 96, 84, 95$.

Since calculating the precise average is not required, we can estimate by observing:

• One number is relatively small: $10$.
• The other numbers, $80, 96, 84, 95$, are all fairly close to each other and significantly larger than $10$, indicating that the average will lean towards the higher values.

Examining the choices, which are $11, 9, 73, 97$:

• $73$ is a choice that logically fits between the smallest and largest numbers in our list.
• $11, 9$, and $97$ appear to be far from typical average values given the numbers provided.

As $73$ is nearer to the typical values seen in the majority of the list, \textbf{73} would be the most reasonable choice for the average.

Therefore, without full computation, the most sensible choice for the average of these numbers is $\textbf{73}$.