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What is the range of the data set shown 14 15 18 20 25?

11


What is the mean of the data 12 14 3 12 9 11 12 14 22 15?

The mean is 12.4


How will adding the value 50 affect the mean and median of the data set 8 10 12 18 22?

The mean will increase from 14 to 20. The median will increase from 12 to 15.


How Can You Create A Data set With an Median and mean?

a data set in this case can be any collection of numbers you choose. Say we define Set A = {1,2,3,4,5} The Median for Set A is 3. The mean is the sum of the numbers divided by 5 in this case. 15/5 = 3 is the mean of Set A.


A data set has 9 values The mean of the set is 5 When a tenth value is added the mean becomes 6 What is the tenth value?

15


What is the mean deviation of the set of data 13 15 9 35 28 8?

9


How does a zero affect the mean of a set of numbers?

since there are zeros the total amount of data given is different. for example: 14+16=30 30/2= 15 with zeros: 14+16+0=30 30/3=10


What is the range and standard deviation of 9 15 15 15 16?

9 15 15 15 16 (five data) Range = 16 - 9 = 7 Mean = (9 + 15 + 15 + 15 + 16)/5 = 70/5 = 14 So we have: (9 - 14)2 = (-5)2 = 25 (the square of the difference of data value and the mean value) (15 - 14)2 = 12 = 1, 3(1) = 3 (16 - 14)2 = 22 = 4, the sum is 32 The standard deviation = √(32/5) ≈ 2.5


What is the mean of the following set of data 8 9 15 6 7 2 1 and 0?

6.


What is the mean of the data set is 15 .what is the missing number?

To find the missing number in a data set with a mean of 15, you need to know the total number of values (n) in the data set and the sum of the existing numbers. The mean is calculated as the sum of all values divided by n. If you have the sum of the existing numbers, you can rearrange the formula: missing number = (mean × n) - sum of existing numbers. Without additional information, the exact missing number cannot be determined.


What are two different sets of data that have six values and a mean of 21?

Two different sets of data that each have six values and a mean of 21 could be: Set A: {18, 20, 21, 22, 23, 16} — The sum of these values is 126, and dividing by 6 gives a mean of 21. Set B: {15, 25, 20, 22, 23, 14} — This set also sums to 126, resulting in a mean of 21 when divided by 6. Both sets demonstrate that different combinations of numbers can yield the same mean.


What is the median of the data 14 15 19 14 19 29?

(15 + 19)/2 = 17