The accompanying table describes the random variable $x$, the numbers of adults in groups of five who reported sleepwalking. Complete parts (a) throughtd) below. Click the icon to view the table.
a. Find the probability of getting exactly 4 sleepwalkers among 5 adults.
0.031 (Type an integer or a decimal. Do not round.)
b. Find the probability of getting 4 or more sleepwalkers among 5 adults.
0.033 (Type an integer or a decimal. Do not round.)
c. Which probability is relevant for determining whether 4 is a significantly high number of sleepwalkers among 5 adults: the result from part (a) or part (b)?
A. Since the probability of getting 4 or more sleepwalkers is the probability of the given or more extreme result, the result from part (b) is the relevant probability.
B. Since the probability of getting 5 sleepwalkers is less likely than getting 4 sleepwalkers, the result from part (a) is the relevant probability.
C. Since the probability of getting fewer than 4 sleepwalkers is the complement of the result from part (b), this is the relevant probability.
D. Since the probability of getting 4 sleepwalkers is the result from part (a), this is the relevant probability.

Step 1 ：The question is asking for the probability of getting exactly 4 sleepwalkers among 5 adults, the probability of getting 4 or more sleepwalkers among 5 adults, and which probability is relevant for determining whether 4 is a significantly high number of sleepwalkers among 5 adults.

Step 2 ：Since we don't have the table, we can't calculate the probabilities directly. However, we can answer the third part of the question based on the given probabilities.

Step 3 ：The question is asking which probability is relevant for determining whether 4 is a significantly high number of sleepwalkers among 5 adults. The answer should be the probability of getting 4 or more sleepwalkers, because we are interested in whether 4 is a significantly high number, so we need to consider the probability of getting 4 or more, not just exactly 4.

Step 4 ：So, the answer should be A. Since the probability of getting 4 or more sleepwalkers is the probability of the given or more extreme result, the result from part (b) is the relevant probability.

Step 5 ：\(\boxed{\text{A. Since the probability of getting 4 or more sleepwalkers is the probability of the given or more extreme result, the result from part (b) is the relevant probability.}}\)