The results of a medical test show that of 66 people selected at random who were given the test, 3 tested positive and 63 tested negative. Determine the odds in favor of a person selected at random testing positive on the test.

Well, if we calculate the odds in favor of a person selected at random testing positive on the test, we can say it's 3 to 63. But let's put it in a more humorous way: "The odds are like finding a needle in a haystack, except in this case, the haystack is filled with 63 needles and one clown nose!" So, the odds are 1 in 21, or simply put, it's a real clown fiesta!

To determine the odds in favor of a person selected at random testing positive on the test, we need to calculate the ratio of the favorable outcomes to the unfavorable outcomes.

Given that 3 people tested positive and 63 people tested negative, the number of favorable outcomes is 3 and the number of unfavorable outcomes is 63.

Therefore, the odds in favor of a person selected at random testing positive on the test can be calculated as:

Odds in favor = Favorable outcomes / Unfavorable outcomes

Odds in favor = 3 / 63 = 1 / 21

So the odds in favor of a person selected at random testing positive on the test are 1 in 21.

To determine the odds in favor of a person selected at random testing positive on the test, we need to calculate the ratio of the favorable outcomes to the unfavorable outcomes.

In this case, the favorable outcome is a person testing positive and the unfavorable outcome is a person testing negative.

Given that 3 out of 66 people tested positive and 63 out of 66 people tested negative, we can calculate the odds in favor of testing positive as follows:

Odds in favor of testing positive = Number of favorable outcomes / Number of unfavorable outcomes

Number of favorable outcomes = 3
Number of unfavorable outcomes = 63

Odds in favor of testing positive = 3 / 63

Simplifying the fraction, we get:

Odds in favor of testing positive = 1 / 21

Therefore, the odds in favor of a person selected at random testing positive on the test are 1 in 21.

Probability 3/66 = 1/22

Odds (of positive test): 21:1