Question
Mrs. Carolyn asked her students their opinion about going for a school picnic. The frequency table shows the results. What question did Mrs. Carolyn likely ask? Is this a statistical question?
![](data:image/png;base64,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)
- Mrs. Carolyn likely asked a question such as “Do you like to go for a picnic?”. No, it is not a statistical question because there is more than one possible answer.
- Mrs. Carolyn likely asked a question such as “Do you like to go for a picnic?”. Yes, it is a statistical question because there is more than one possible answer.
- Mrs. Carolyn likely asked a question such as “What is my name?”
- Mrs. Carolyn likely asked a question such as “What is your favorite sport?”
Hint:
A statistical question is a question that can be answered by collecting data that vary. So ,we need to fetch the question which will give many responses (or) much data .As, The frequency table shows the number of students who like to go to school picnic and who do not. So, the statistical question should be related to students opinion about going for a school picnic.
The correct answer is: Mrs. Carolyn likely asked a question such as “Do you like to go for a picnic?”. Yes, it is a statistical question because there is more than one possible answer.
The frequency table shows the number of students who like to go to school picnic and who do not.
So, the statistical question should be related to students opinion about going for a school picnic.
The statistical question that could have been asked is, “Do you like to go for a picnic?”
Related Questions to study
Ms. Jackson wrote a question on the board. Then she collected student responses to the question and recorded them in a tally chart. What question could she have asked?
![](data:image/png;base64,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)
Ms. Jackson wrote a question on the board. Then she collected student responses to the question and recorded them in a tally chart. What question could she have asked?
![](data:image/png;base64,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)
Mrs. Carolyn asked her students a statistical question and recorded the results in the following dot plot. What question did Mrs. Carolyn likely ask?
![](data:image/png;base64,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)
Mrs. Carolyn asked her students a statistical question and recorded the results in the following dot plot. What question did Mrs. Carolyn likely ask?
![](data:image/png;base64,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)
Mrs. Joyce asked her students a statistical question and recorded the results in the following dot plot. What question did Mrs. Joyce likely ask?
![](data:image/png;base64,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)
Mrs. Joyce asked her students a statistical question and recorded the results in the following dot plot. What question did Mrs. Joyce likely ask?
![](data:image/png;base64,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)
A statistical question is a question that _______________.
A statistical question is a question that _______________.
Mrs. Joyce asked her students a statistical question and recorded the results in the following dot plot. What question did Mrs. Joyce likely ask?
![](data:image/png;base64,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)
Mrs. Joyce asked her students a statistical question and recorded the results in the following dot plot. What question did Mrs. Joyce likely ask?
![](data:image/png;base64,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)
Identify the statistical question if the questions were asked of students and teachers at a middle school.
Identify the statistical question if the questions were asked of students and teachers at a middle school.
Which statement about statistical questions is true?
Which statement about statistical questions is true?
Which questions is NOT a statistical question?
Which questions is NOT a statistical question?
Which questions is NOT a statistical question?
Which questions is NOT a statistical question?
Find the minimum value in the box plot below.
![](data:image/png;base64,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)
Here is the interpretation of the box plot.
The first point on the line on the box is the minimum value of the box plot.
Find the minimum value in the box plot below.
![](data:image/png;base64,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)
Here is the interpretation of the box plot.
The first point on the line on the box is the minimum value of the box plot.
The box-and-whisker plot displays the number of inches of snowfall last year for 14 cities. Each city had a different amount of snowfall.
![](data:image/png;base64,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)
What is the median amount of snow that fell?
Here is the interpretation of the box plot .
The vertical line inside the box represents the median value of the box plot.
The box-and-whisker plot displays the number of inches of snowfall last year for 14 cities. Each city had a different amount of snowfall.
![](data:image/png;base64,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)
What is the median amount of snow that fell?
Here is the interpretation of the box plot .
The vertical line inside the box represents the median value of the box plot.
Find the first quartile value in the box plot below.
![](data:image/png;base64,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)
Here is the interpretation of the box plot .
The value of the first line of the box is the lower quartile (or) first quartile of the box plot.
Find the first quartile value in the box plot below.
![](data:image/png;base64,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)
Here is the interpretation of the box plot .
The value of the first line of the box is the lower quartile (or) first quartile of the box plot.
The first step to draw a dot plot is
The first step to draw a dot plot is
Find the maximum value in the box plot below.
![](data:image/png;base64,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)
Here is the interpretation of the box plot .
The last point on the line after the box is the maximum value of the box plot.
Find the maximum value in the box plot below.
![](data:image/png;base64,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)
Here is the interpretation of the box plot .
The last point on the line after the box is the maximum value of the box plot.
Find the minimum value in the box plot below.
![](data:image/png;base64,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)
Here is the interpretation of the box plot .
The first point on the line on the box plot is the minimum value of the box plot.
Find the minimum value in the box plot below.
![](data:image/png;base64,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)
Here is the interpretation of the box plot .
The first point on the line on the box plot is the minimum value of the box plot.