Two baseball teams, the Jayhawks and the Falcons, each recorded the number of home runs hit in 1 season by every player on the team. Each team then calculated the mean number of home runs and the MAD (mean absolute deviation). Team Home runs Mean MAD Jayhawks 7.8 4.1 Falcons 8.2 3.8 Which statement best describes the overlap in the distribution of the two data sets? A. The overlap is high because both means are greater than either MAD. B. The overlap is high because the difference in the means is small compared to either MAD. C. The overlap is low because the difference in the MADs is small. D. The overlap is low because the sum of the means is large compared to either MAD.

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Answer 1

Answer: The right answer for the question that is being asked and shown above is that: "B. The overlap is high because the difference in the means is small compared to either MAD" The statement that best describes the overlap in the distribution of the two data sets is that B. The overlap is high because the difference in the means is small compared to either MAD

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How do you do this, can someone help please?

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Answer:

your answer is C.

Step-by-step explanation:

Write the set {14,21,28,35,42,98} in the set-builder form

Answers

To solve this problem you must apply the proccedure shown below:
1. You have the following set {14,21,28,35,42...98}.
2. As you can see, the numbers are multiples of 7 and they are greater than 7 and less than 100.
3. Therefore, you can write the set, which we will call Z, in the set-builder form as following:
Z={x:x ∈ N, x is multiple of 7 greater than 7 and less than 100}
The answer is: Z={x:x ∈ N, x is multiple of 7 greater than 7 and less than 100}

Final answer:

The set {14, 21, 28, 35, 42, 98} can be written in the set-builder form as {x | x is a multiple of 7, 14 ≤ x ≤ 98} signifying all multiples of 7 between 14 and 98.

Explanation:

The given set is {14, 21, 28, 35, 42, 98}. To write this set in set-builder notation, we need to find a common property that all the elements of the set share. An initial examination of the set shows that all numbers are multiples of 7. Hence, we can say that the set represents all multiples of 7. Here, we can see that 98 is the maximum number in the set. Thus, this allows us to put an upper boundary on the set.

Therefore, the given set can be written in set-builder form as: {x | x is a multiple of 7, 14 ≤ x ≤ 98}. This reads as 'the set of all x such that x is a multiple of 7 and x is between 14 and 98, inclusive'.

Learn more about Set-Builder Notation here:

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sally can type 1 1/2 pages of a paper in 2/3 hour. mike types 1/2 page in 1/6 hour. what is each students rate per hour? who types the most per page?

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Sally would type 2 1/4 pages an hour while mike would type 3 pages an hour.

Which table represents a linear function?

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Answer:

Option 3 is correct.

Step-by-step explanation:

A function is said to be linear if there is same change in x gives same change in y which is also called slope that means if slope for each pair of the given table is same then function is said to be linear.

here in option 3rd we can find the slope for each pair of points its $(y_2-y_1)/(x_2-x_1) = (-10-(-2))/(2-1) = -8$