Based on the calculations, the statement which has the strongest association is that females prefer drama movies (0.571).
<h3>How to determine the strongest association?</h3>
In order to determine which statement has the strongest association, we would have to calculate the probability for each statement and then select the statement with the highest value of probability.
For females that prefer drama movies, we have:
P = (No. of females who prefer drama)/(No. of females)
P = 72/126
P = 0.571.
For males that prefer comedy movies, we have:
P = (No. of males who prefer comedy)/(No. of males)
P = 45/125
P = 0.36.
For males that prefer thriller movies, we have:
P = (No. of males who prefer thriller)/(No. of males )
P = 65/125
P = 0.52.
For females that prefer comedy movies, we have:
P = (No. of females who prefer comedy)/(No. of females)
P = 36/126
P = 0.286.
Based on the calculations, we can logically deduce that the statement with the strongest association is that females prefer drama movies (0.571).
Read more on strongest association here: brainly.com/question/21746903
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Answer:
6, 2, 5
Step-by-step explanation:
Answer: kindly check explanation and attached picture
Step-by-step explanation:
Given the following :
Charge rate depending on the length of time for which vehicles are parked :
If length of time is ≤ (less than equal to 1 hour) ; fee = $6.00
If length of time is greater than 1 hour and less than or equal to 2 hours (> 1 and ≤ 2 ) ; fee = $10.50
If length of time is > (greater than 2 hours) ; fee = $13.00
Kindly check attached picture for the function representation.
Answer: The required probability that the random student selected plays both tennis and basketball is 22%.
Step-by-step explanation: Given that in a school, 40% of the students play tennis, 24% of the students play baseball, and 58% of the students playing neither tennis or baseball.
We are to find the probability that a random student picked plays both tennis and basketball.
Let the total number of students in the school be 100. Also, let T and B represents the set of students who play tennis and basketball respectively.
Then, according to the given information, we have
The number of students who play either tennis or basketball will be represented by T ∪ B.
And so, we have
We know that the number of students who play both tennis and basketball is denoted by T ∩ B.
From set theory, we get
Thus, the required probability that the random student selected plays both tennis and basketball is 22%.