Evita constructs this box plot to show how many home runs each of her baseball teammates hit this year. What values are the first and third quartiles of this dataset?
first quartile = _____, third quartile = _____
there is an arrow that is from 0 to 12 and between 1.5 to 3 there is a box and between 3 to 7.5 there is a box
11 answers
The first quartile is at around 1.5 and the third quartile is at around 7.5.
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No problem! Take your time and feel free to ask any questions you have once you're ready.
Interpret the data in this box plot. What is the maximum value of the dataset?
A. 27.5
B. 34
C. 11
D. 23
there is an arrow from 23 to 34 and 26 to 27.5 there is a box and between 27.5 to 30 there is a box
A. 27.5
B. 34
C. 11
D. 23
there is an arrow from 23 to 34 and 26 to 27.5 there is a box and between 27.5 to 30 there is a box
Based on the description provided, the maximum value of the dataset would be:
B. 34
This is because the values represented by the box plot are going up to 34, and there is an arrow indicating that the maximum value is 34.
B. 34
This is because the values represented by the box plot are going up to 34, and there is an arrow indicating that the maximum value is 34.
Jared constructs this box plot to show the ages of the students in his cooking class. Which statement is true?
A. The median of the dataset is 9, and the range is 7.
B. The median of the dataset is 9, and the range is 15.
C. The median of the dataset is 10.5, and the range is 15. The median of the dataset is 10.5, and the range is 15.
D. The median of the dataset is 10.5, and the range is 7.
there is a arrow from 8 to 15 and between 9 to 10.5 there is a box and between 10.5 to 14 there is a box
A. The median of the dataset is 9, and the range is 7.
B. The median of the dataset is 9, and the range is 15.
C. The median of the dataset is 10.5, and the range is 15. The median of the dataset is 10.5, and the range is 15.
D. The median of the dataset is 10.5, and the range is 7.
there is a arrow from 8 to 15 and between 9 to 10.5 there is a box and between 10.5 to 14 there is a box
Based on the description given, the correct statement is:
C. The median of the dataset is 10.5, and the range is 15.
This is because the range, which is the difference between the maximum and minimum values, is from 8 to 15, which gives a range of 15. The median falls in the middle of the dataset, between 9 and 10.5.
C. The median of the dataset is 10.5, and the range is 15.
This is because the range, which is the difference between the maximum and minimum values, is from 8 to 15, which gives a range of 15. The median falls in the middle of the dataset, between 9 and 10.5.
What are the minimum and median values of the box plot (in that order)?
67 and 77
72 and 80
64 and 72
64 and 80
there is a arrow from 64 to 80 and between 67 to 72 there is a box and between 72 and 77 there is a box
67 and 77
72 and 80
64 and 72
64 and 80
there is a arrow from 64 to 80 and between 67 to 72 there is a box and between 72 and 77 there is a box
The minimum and median values of the box plot are:
64 and 72
Therefore, the correct answer is: 64 and 72.
64 and 72
Therefore, the correct answer is: 64 and 72.
The dataset for this box plot is 71, 72, 73, 74, 75, 76, 77, 78. What is the error on the box plot?
The box plot displays the wrong minimum value.
The box plot displays the wrong median and upper quartile.
The box plot displays the wrong median.
The box plot displays the wrong minimum and maximum values.
there is a arrow from 71 to 78 and between 72.5 to 74 there is a box and between 74 to 76.5 there is a box
The box plot displays the wrong minimum value.
The box plot displays the wrong median and upper quartile.
The box plot displays the wrong median.
The box plot displays the wrong minimum and maximum values.
there is a arrow from 71 to 78 and between 72.5 to 74 there is a box and between 74 to 76.5 there is a box
Looking at the provided dataset (71, 72, 73, 74, 75, 76, 77, 78), we can see that the box plot displays the wrong median and upper quartile.
The correct answer is: The box plot displays the wrong median and upper quartile.
The correct answer is: The box plot displays the wrong median and upper quartile.
1 answer