What is the means-to-MAD ratio of the two data sets, expressed as a decimal to the nearest tenth?
Data Set 1: {43, 42, 56, 62, 72}
Data Set 2: {76, 57, 81, 51, 70}
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OpenStudy (lordhelix8th):
@rational @EclipsedStar
OpenStudy (lordhelix8th):
@chosenmatt
OpenStudy (lordhelix8th):
@Loser66
OpenStudy (lordhelix8th):
@Imperfect_Queen @Teddyiswatshecallsme
OpenStudy (lordhelix8th):
@TheAsker2002
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OpenStudy (lordhelix8th):
@tkhunny
OpenStudy (anonymous):
2.4
OpenStudy (loser66):
set 1: mean: 55 , MAD : 10
OpenStudy (loser66):
set 2 : mean: 67, MAD : 10.4
OpenStudy (loser66):
Woah!!! the concept is totally new to me. Thanks for asking. It enlarges my knowledge to the field I never known before.
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OpenStudy (lordhelix8th):
yw
OpenStudy (lordhelix8th):
lol
OpenStudy (loser66):
Method: set 1 : find the mean out by (43+42+56+62+72)/5 = 55
find MAD by formula: \(\dfrac{1}{n}\sum_{i=1}^n |x_i-\bar x|\), where \(\bar x\) is the mean above, that is 55
Hence MAD=\(\dfrac{1}{5} [|43-55|+|42-55|+56-55|+|62-55|+|72-55|]=10\)
lalalalalala.... I know something new,
OpenStudy (loser66):
Do the same with set 2.
OpenStudy (lordhelix8th):
so the answer is 10
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OpenStudy (loser66):
I gave you both of them above the method
1) 10
2) 10.4