This problem is related to the binomial distribution, where we want to find the probability of a specific number of successes (in this case, consumers comfortable with drones) in a fixed number of trials.

In the binomial distribution, the parameters are defined as follows:

• $n$ = number of trials (number of consumers selected)
• $x$ = number of successes (number of consumers comfortable with drones)
• $p$ = probability of success (probability a consumer is comfortable with drones)
• $q$ = probability of failure (probability a consumer is not comfortable with drones), where $q = 1 - p$

Now, we can define these values based on the problem:

• $n$ = the number of consumers selected = 6
• $x$ = the number of successes = 3
• $p$ = the probability of success = 0.29 (29% of consumers are comfortable)
• $q$ = the probability of failure = $1 - p = 1 - 0.29 = 0.71$

Thus, the value of $n$ is 6.

Would you like to go through the steps to find the probability next?

Here are five related questions:

1. How do we calculate the binomial probability using the values of $n$, $x$, $p$, and $q$?
2. What is the formula for the binomial probability distribution?
3. How does increasing the number of trials $n$ affect the probability distribution?
4. Can the value of $p$ in binomial distribution exceed 1?
5. How does the value of $q$ relate to $p$ in this context?

Tip: The sum of the probabilities $p$ and $q$ in a binomial distribution always equals 1.