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There is no such data set for 7 numbers. With the maximum at 35 and the range 20, the mode (average) will always be more than 21, even with the lowest numbers possible.

e.g. 15 15 15 24 24 24 35 sums to 152, which is 5 higher than the necessary 147 (21 x 7)

So you need at least 11 numbers such as 15 15 15 15 15 24 24 24 24 25 35, keeping 24 as the median and the average 21 (231/11).

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Q: What is a list of data with the following landmarks mode 21 median 24 maximum 35 range 20 use at least 7 numbers?

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Make up a data set of at least 12 numbers that have the following landmarks maxium:18 range 13 mode 7 median 12

Find the following landmarks for this set of numbers.28 17 45 32 29 14 17 28.

28,17,45,32,29,28,14,27

If the minimum and maximum are both 3 then all 12 numbers must be 3. In that case, the median and mode must also be 3.

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the landmarks are mean, median, maximum, minimum and range. you could find any set of numbers and find these landmarks in them. answered by Lucy Cetifag Lousiana

15,21,21,24,25,31,35.

5,6,7,7,8,10,11,13,14,15,16,18

One solution is: 15 21 21 24 25 30 35. There are additional solutions.

67, 70, 70, 70, 70, 70, 70, 70, 70, 70, 70, 73

One possibility: 5, 6, 7, 7, 7, 12, 12, 13, 14, 15, 16, 18

you suck you loser.learn to do your homework!

{6,8,8,8,10,10,11,11,12,13} is a set of ten numbers which meets the requirements.

50,51,53,54,54,57,56,56,56,56,56,57

The median is 9.

the number( or numbers) in the middle of a list of numbers in order of highest to lowest. eg. the median in the following list is 7 1,2,3,7,8,9,9

Only if all values in the dataset are equal. Otherwise, it is impossible. If there are two numbers in the dataset, the median is the average of these two numbers. If there are three numbers, then the second number is the median or one number away from the maximum.

The mean is 6.6. The median is 6. There is no mode.

As there are 6 numbers, the median is half way between the middle numbers, or (7+9) / 2 = 8

20,21,21,24,25,26,35

2,3,4,6,6,6,6,6,7,7,8,11

5

5.5

6 is the median of 10 numbers