Will give medal! The following histograms show the average number of hours two groups of students spend cycling every week:
Which statement best compares the median number of hours that the two groups of students spend cycling every week? Median is between 4 and 5 hours for both groups. Median is between 5 and 6 hours for both groups. Median for group A is significantly less than the median for group B. Median for group A is significantly greater than the median for group B.
@Hero
@amistre64
@jagr2713
what is your work?
well I've found the median for both groups.
for group one its between 1-2 and 6-7 which is 2 and for group 2 its between 6-7 and 7-8 which is 1
im still pondering on how to appraoch the median, i have an idea ... how did you approach it?
well I used the groups of numbers for the hours in order of the number of students.
would you say that there are 21 students in each group?
yes
21/2 = 10.xxx so we want the 11th value in each case, right?
yes
start from the left, and count up and then over and up until we get to the 11th position what is our values for each case?
what do you mean by case?
group A, group B .. each is a case ...
ah ok
1'm confused
what am 1 supposed to be doing?
sorry 1'm really bad at math
counting of course ..
where does 11 fall? 2+8+1, gets us in the third bar 3+8 , gets us in the second bar
still confused
what did you get for the median?
4.5
okay how?
A 1.5 1 1.5 2 3.5 3 3.5 4 3.5 5 3.5 6 3.5 7 3.5 8 3.5 9 3.5 0 4.5 1 <<<<< 4.5 0 4.5 9 4.5 8 4.5 7 5.5 6 5.5 5 5.5 4 5.5 3 6.5 2 6.5 1 B 3.5 1 3.5 2 3.5 3 4.5 4 4.5 5 4.5 6 4.5 7 4.5 8 4.5 9 4.5 0 4.5 1 <<<<< 4.5 0 5.5 9 5.5 8 5.5 7 5.5 6 5.5 5 5.5 4 5.5 3 6.5 2 7.5 1
where did all the decimals come from?
we know 21/2 = 10.xxx so we want the 11th value, the one in the middle so we count the decimals are just halfway points so we know where were at instead of saying 4-5 we just have 4.5
ah 1 get i now
so it would be A?
yeah, A is fine for me
Thanks!
yw
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