is the median the middle number? if so what do you do when there are two in the middle?
The median is the middle number. If there are two middle numbers, you basically find the average of the two numbers. You add them, then divide by two and that is your median. Do you understand ?
yes, thank you. I just havent done mean, meadian, and mode in so long I forget these things XD
lol...I understand.....if you don't use it that much, then it might be forgotten
medians are not simply the mean or average of a set
@nincompoop you just confused me on so many levels with that :/
if there are two medians, then it is the average of the two numbers
not the average of the whole set of numbers
right that would be the mean...I just dont undestand why he would out that there :/
lets say your two medians are 50 and 30. You add those and you get 80. You then divide by 2 and you get 40. So your median would be 40. Got it ?
yes I got that :)
let us cite an example: find the median in the set {13, 23, 11, 16, 15, 10, 26} solution: first, rearrange them from lowest to highest value {10, 11, 13, 15, 16, 23, 26} then look for the element within the set that is in the middle. So you would count each step from the right side and the left side until it meets in the middle In this case it is 15 so your median in the set {10, 11, 13, 15, 16, 23, 26} is the element 15
He is asking if there are two middle numbers not just one
If that happens, you take the average of the two middle numbers to find the median
I understand how to do it now. I just didn't understand this "medians are not simply the mean or average of a set"
it is nice and dandy if the number of elements within the set is an odd just like the example I provided. but what if it were even. Then in that case, you would average the two elements (A+B)/2 where A and B are the two medians of a set
exactly what I have been saying
ok guys I get it now
good...I am glad you understand :)
an elaboration by means of example is needed to make our explanations clear :P
Join our real-time social learning platform and learn together with your friends!