dentify the outlier in each data set. Th en fi nd the mean, median, and mode of the data set when the outlier is included and when it is not. 16. 947 757 103 619 661 582 626 900 869 728 1001 596 515 @amistre64
youre gonna want to sort the set to start off with
there are 13 numbers
we are not really asked for positions here; so you will have to know the definitions of the words they use
the outlier is the largest number
mode is number used most often, median is a postion ... the number in the middle of it all, and mean is a mathical calulation an outlier is not really the largest number, its more of a number that doesnt seem to fit in; it can be large or small, but it just doesnt seem to fit in with the rest
so 16
is 16 part of the data set, or is that just eh number of the problem you are doing?
well i gues its 103 because i dont think 16 is in there
yeah my bad....i dont think 16 is supposed to be there lol
{103, 515, 582, 596, 619, 626, 661, 728, 757, 869, 900, 947, 1001} 103 seems to be a bad fit, i agree 1001 seems to be about 50 away, and there are others that are about 50 apart so i would say that one is not an outlier.
none of the numbers are used more than once, so we say there is no mode.
13 numbers, so the median is the 13/2 = 6.5, rnd up ... the 7th number
this is assuming we havent removed the outlier yet
whats the 7th number
i posted a sorted list ....
oh lol i see that
is that it?
thats a part of what the question is asking for it wants you to determine an outlier: 103 and find the mean, mode, median of the set both with and without the outlier included
the median changes, the mode does not since none of the numbers are used more than once, and the mean will change as well
i have the median thats it
you also have the mode and outlier
and outlier. wheres the mode
nevermind
okay so whats the mean
the mean is a calculation, sum up the numbers in the data set, and divide by how many there are
\[A = \{a_1,a_2,...,a_n\}\] \[mean~of~A=\frac{a_1+a_2+...+a_n}{n}\]
well i know the definition lol
got it thank you
now remove the outlier and the median changes, and the mean changes
i didnt include them
i will have more questions tomorrow
good luck :) im not always here, but there should be someone around that can help
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