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What is the median of 60 95 100 75 65 85 90 70?
Median of the set = arithmetic mean of 75 and 85 = 80
What is the mode of 100 90 80 75?
80
What is the median of 93 70 90 90 68 75?
The median of the numbers 93 90 90 75 70 68 is 82.5.
What is the median of 90 88 88 87 84 95 90 80 98 and 100?
When the data is arranged in ascending order, the middle numbers are 88 and 90. Take the mean of these, which is 89, as the median.
What is the median of 50 60 70 80 90 100 110 120 130 140 150?
100, as it is the middle value of the numbers.
What is the median of 75 75 75 85 80 90 and 90?
80
What is the median of 60 95 100 75 65 85 90 70?
Median of the set = arithmetic mean of 75 and 85 = 80
What is the mean median and mode of 60 70 75 78 80 80 83 85 87 90 90 90 90 93 95 95 98 100?
The mean is 85.5 The median is 88.5 The mode is 90
What is the median of 80 87 88 89 90 90 91 100 100?
The median of those numbers is 90.
What is the median of 80 85 90 90 95 100?
90
What is the median of 90 85 80 90 95 90 and 100?
90
What is the median of 72 85 86 75 64 90 75 86?
80
What is the median of 40 65 80 90 90 100?
85
What is the mode of 100 90 80 75?
80
What is the median of 93 70 90 90 68 75?
The median of the numbers 93 90 90 75 70 68 is 82.5.
What is the median of 80 88 88 88 90 94 96 100?
It is 89
What are the mean median mode and range of 100 90 85 90 80 75 80 90?
100,90,85, 90,80,75,80.90. Rearrange the terms in rank order. 75,80,80,85,90,90,90,100. MEAN : Add all the terms together and divide by the number of terms. Hence:- (75+80+80+85+90+90+90,+100)/8 => 690/8 = 86.25 MEDIAN : Is the Absolute middle term. Since there are an even number of terms, we take the two middle terms, which are 85 & 90. (NB This leaves three terms to the left of '85' and three terms to the right of '90'. ). Add these two terms and divide by '2'. Hence (85+90) / 2 = 87.5 MODE : Is the most frequent term. The one term that appears most often. In this case it is '90', as there are three lots of '90', but only two lots of 80, and only one each of the remaining terms. = 90. .
