CHECK MY ANSWERS WILL MEDAL AND FAN
A student wants to report on the number of books her friends read each week. The collected data are below: 0 24 1 4 5 2 5 4 Which measure of center is most appropriate for this situation and what is its value? Median; 2 Median; 4 This one Mean; 2 Mean; 4
Which of the following is true of the data set represented by the box plot? box plot with min at 10.5, Q1 at 11.5, median at 12.5, Q3 at 13.5, max at 15 The data contains at least one outlier. The mean and median are most likely the same or very close. This one The data is skewed to the right. The median is 11.
Given the box plot, will the mean or the median provide a better description of the center? box plot with min at 6, Q1 at 7.5, median at 8, Q3 at 23, max at 32.5 The mean, because the data distribution is symmetrical The median, because the data distribution is symmetrical The mean, because the data distribution is skewed to the right The median, because the data distribution is skewed to the right THIS ONE
If the outliers are not included in the data set below, what is the mean of the data set? 42, 43, 46, 48, 57, 60, 96, 59, 38, 68, 29 47 48 49 THIS ONE 52
Thats all
That is a lot! The first question I agree median is 4 Average = 3
Ya 4 questions lol ok do you know the other 3
The second one I disagree with your answer.
I am not that good with box plots, but if you look at the delta between quartiles. It is larger at the top. Right?
yes
Not the top they have it sideways so it is the right is skewed high
So I think it is the third option.
but look at the picture
I agree with your answer on the third question. The data is not symetrical.
ok
What is the picture for?
the second 1
Ok. Still three of the deltas were 1 10.5--- 11.5--- 12.5 --- 13.5 to 15 delta 1.5
ok yes
The last one ??? I messed up last time I did an outlier problem. Can you define an outlier for me?
A value that is much larger or smaller than the others
And just to clarify the second question it the third option right?
That is what I think, but it is your decision.
ok and is the 4th one right?
I thought there was a way to quantify an outlier mathematically. Like so many standard deviations from the mean or median ?
Yes using q1 and q3
I just don't know how to calculate the Q1 and Q3, sorry. I need to learn more about box plots, since they were developed after I got out of college.
ok thank you
Your welcomed.
I will google it and see if I can figure it out.
ok
COOL. I found an on-line box-plot calculator. Entered the data and it said only the 96 was an outlier. So the average without the outlier was your answer, 49.
ok thank you
One more question?
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