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then you simply dont assign a mode. there is no mode in that set.

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Q: How do you find mode number when there is no most often?
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Related questions

How do you find the mode in a statistical data?

The mode is the number that occurrs most often.


What does a mode of a number mean?

You can't find the mode of a single number...but you can find the mode of a group of numbers The mode is the value with the highest frequency...that is, the value which appears the most often


How does someone find out what the mode of the data is?

The mode in a set of data is the number that occurs most often.


How do you find the mode of a number set?

The mode of a set of numbers is the number that occurs most often.


How do you find the mode if the amount of numbers seen are equal?

Then there is no mode. There can only be a mode if one number occurs most often.


Can you find and describe the mode?

The mode is the number that appears most often in any given set. If none of the numbers are repeated, there is no mode.


How do you figure out the mode in a set of numbers?

Find out what number appears in the set most often


Why do we find mode?

You find out the mode to find the most appearing number


How do you find the mode in a math problem?

Mode: The number appearing the most common/often Example: 1, 2,3,1,1,1,5,6,7,9,12,45,68,11,1,1,1 what us the mode here? The mode is 1, it appears the most common here.


How do you find the mode?

The mode is the value that occurs most often. So just find what number appears the most and you have your mode. A good way to remember this is to think, mode = most. 18,24,24,26,30,30,30,38,44? So in this case the mode is (30) look at the figures the most comn figures will be the mode e.g 10,13,14,8/10,10 the mode is 10


What is the number that occurs most often in a set of numbers?

MODE!


What is the mode of 7507607707807908081082083084085?

The mode of a series of numbers is the number that appears most often. As 7507607707807908081082083084085 is but a single number, it does not have a mode.