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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 percent of 60 equals 39?
(39/60) x 100 = 65%
What is the median of 63 65 66 and 75?
Median = middle number = mean of 65 & 66 which is 65.5.
What are all the multiples up to 125 for five?
5, 10, 15, 20, 25, 30, 35, 40, 45, 50, 55, 60, 65, 70, 75, 80, 85, 90, 95, 100, 105, 110, 115, 120, 125.
What is the percentage of 65 out of 100?
Here's an interesting factoid: "Percent" means "out of 100".65 out of 100 = 65%
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 median of 62 60 59 64 65 60 70 78 60 71?
59, 60, 60, 60, 62, 64, 65, 70, 71, 78 The median is 63.
What is the median in 95 65 909 5706 535 70 60 7095?
The median is 315.
39 is what percent of 60?
% rate = 65% = 39/60 * 100% = 0.65 * 100% = 65%
What is 65 percent of 110?
65% of 100=65 65% of 10=6.5 65+6.5=71.5
What is the median of 40 65 80 90 90 100?
85
What is 39 over 60 as a percentage?
39 over 60 as a percentage = 65%% rate:= 39/60 * 100%= 0.65 * 100%= 65%
What is the median of 65 and 90?
The median of 65 and 90 is the same as their mean: 77.5The median of 65 and 90 is the same as their mean: 77.5The median of 65 and 90 is the same as their mean: 77.5The median of 65 and 90 is the same as their mean: 77.5
What is the median of the data set 60 70 69 65 62 70 72?
It is: 69
What is 60 percent of 65?
60 divided by 100 = 0.6, which is 1%. Simply multiply by 65 to find 65%, which is 39
What is 39 over 60 as a percent?
65% 39/60, *100
What can be two different data sets with 6 numbers. But the mode is 100 and the mean is less then the median?
One possible data set is {100, 100, 100, 20, 30, 40}, where the mode is 100 (as it appears most frequently), the mean is 100 (sum is 390, divided by 6 gives 65), and the median is 100 (the average of the third and fourth values, which are both 100). Another data set could be {100, 100, 100, 10, 20, 30}, also with a mode of 100, a mean of 65 (sum is 360), and a median of 100. In both cases, the mean is less than the median.
