value that appears most often in a set of data
Wikipedia
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Mode (statistics) - Wikipedia
January 26, 2005 - In statistics, the mode is the value that appears most often in a set of data values. If X is a discrete random variable, the mode is the value x at which the probability mass function P(X) takes its maximum value, i.e., x = argmaxxi P(X = xi).
What is the purpose of the "mode" in statistics?
Suppose you have a set of numbers like: 1, 2, 2, 4, 5, 6, 6, 6, 7. The mean (which is 4.33...) tells you what the arithmetic average number of your set of numbers is. The mean is highly sensitive to "outliers." Meaning, if you have a fairly large number (and the rest of your numbers are small or vice versa, really), it greatly affects the mean. Check it: take a set of numbers like 1, 2, 3. Find its mean (the mean is 2). Then check the mean of 1, 2, 3, 94. You'll get 25. It drastically changed the value! The median tells you what number lies in the middle of your set of numbers. So in this case, the number 5 is the middle number (there are four numbers to the left and four numbers to the right). The median can be fairly deceptive when working with these types of problems because you could have 1, 3, 100 as your set of numbers, in which case 3 would be the median. Knowing that 3 is the median here doesn't tell you too much other than that it's in the middle. The mode is a bit nicer in that it's just the most common number in your set of numbers, so in this case we'd get a mode of 6. Even mode has a drawback: what if all of your numbers only show up once? Well, you didn't really learn anything new about the set of numbers. Each of these has its drawback, but sometimes you can extract information like: what is the "most likely" number to be picked out of our set of numbers? The mode. Or if I kept picking numbers, what would be their average value? The mean. Or if I lined up the numbers, what number is in the middle? The median. At first glance, the mode is the one that is most applicable, and often the utility of these three make a lot more sense when dealing with probability functions (like when dealing with what is known as the Maxwell-Boltzmann distribution ). Edited for a little clarity. More on reddit.com
What is mode?
the mode is the value that appears the most often. if you graphed a distribution it would be the "peak" More on reddit.com
I know all the modes, what order they're in, and why they are the way they are, but I don't know what they are used for and how to apply them.
Well they sound different. You want to use a mode that you like the sound of. You may be confused because modes are mainly used in popular music, and music theory is historically based on classical music, so it doesn't really put them in context. Modes are just a larger set of scales for writing music in. More on reddit.com
What is no mode condition?
If the given set of observations do not have any value that is repeated in the set, more than once, then it is said to be no mode.
byjus.com
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When there are two modes in a data set, then the set is called
How do I find the mode?
To find the mode: Β· If your data is numerical or quantitative, order the values from low to high. Β· If it is categorical, sort the values by group, in any order. Β· Then you simply need to identify the most frequently occurring value.
scribbr.com
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How to Find the Mode | Definition, Examples & Calculator
What is mode in statistics?
A mode, in statistics, is defined as the value that has higher frequency in a given set of values. It is the value that appears the most number of times.
byjus.com
byjus.com βΊ maths βΊ mode
When there are two modes in a data set, then the set is called
Videos
NCBI
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Mode - StatPearls - NCBI Bookshelf - NIH
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Purplemath
purplemath.com βΊ modules βΊ meanmode.htm
Mean, median, and mode: they're ALL averages...? | Purplemath
So the median is 14. The mode is the number that is repeated more often than any other, so 13, I see from my listing above, is the mode.
YouTube
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How to Find the Mode | Math with Mr. J - YouTube
Welcome to How to Find the Mode with Mr. J! Need help with finding the mode? You're in the right place!Whether you're just starting out, or need a quick refr...
Published Β June 8, 2020
Statistics Canada
www150.statcan.gc.ca βΊ n1 βΊ edu βΊ power-pouvoir βΊ ch11 βΊ mode βΊ 5214873-eng.htm
4.4.3 Calculating the mode
Looking at the table and histogram, you can easily identify the modal-class interval, 160 to 179 centimetres, whose frequency is 480. You can also see that as the height decreases from this interval, the frequency also decreases for the interval 140 to 159 centimetres (363) and it continues to decrease for 120 to 139 centimetres (168), before starting to increase until the height reaches 80 to 99 centimetres (230). For categorical or discrete variables, multiple modes are values that reach the same frequency: the highest one observed.
Mathnasium
mathnasium.com βΊ blog βΊ what-is-mode-in-math
What Is Mode in Math? A Middle-School-Friendly Guide
July 21, 2025 - Find the mode for the following dataset: 10, 12, 15, 10, 18, 15, 20, 10, 25, 12, 30 Β· 1) Organize the values from smallest to largest: 10, 10, 10, 12, 12, 15, 15, 18, 20, 25, 30 2) Count the frequency of each value: ... The number 10 appears the most, showing up 3 times, so 10 is the mode.
Laerd Statistics
statistics.laerd.com βΊ statistical-guides βΊ measures-central-tendency-mean-mode-median.php
Mean, Mode and Median - Measures of Central Tendency - When to use with Different Types of Variable and Skewed Distributions | Laerd Statistics
The mean is being skewed by the two large salaries. Therefore, in this situation, we would like to have a better measure of central tendency. As we will find out later, taking the median would be a better measure of central tendency in this situation. Another time when we usually prefer the median over the mean (or mode) is when our data is skewed (i.e., the frequency distribution for our data is skewed).
Reddit
reddit.com βΊ r/math βΊ what is the purpose of the "mode" in statistics?
r/math on Reddit: What is the purpose of the "mode" in statistics?
October 23, 2010 -
Does it serve any purpose that the mean and median don't? What can it show us? Sorry, I might have missed this lesson in precal...
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Suppose you have a set of numbers like: 1, 2, 2, 4, 5, 6, 6, 6, 7. The mean (which is 4.33...) tells you what the arithmetic average number of your set of numbers is. The mean is highly sensitive to "outliers." Meaning, if you have a fairly large number (and the rest of your numbers are small or vice versa, really), it greatly affects the mean. Check it: take a set of numbers like 1, 2, 3. Find its mean (the mean is 2). Then check the mean of 1, 2, 3, 94. You'll get 25. It drastically changed the value! The median tells you what number lies in the middle of your set of numbers. So in this case, the number 5 is the middle number (there are four numbers to the left and four numbers to the right). The median can be fairly deceptive when working with these types of problems because you could have 1, 3, 100 as your set of numbers, in which case 3 would be the median. Knowing that 3 is the median here doesn't tell you too much other than that it's in the middle. The mode is a bit nicer in that it's just the most common number in your set of numbers, so in this case we'd get a mode of 6. Even mode has a drawback: what if all of your numbers only show up once? Well, you didn't really learn anything new about the set of numbers. Each of these has its drawback, but sometimes you can extract information like: what is the "most likely" number to be picked out of our set of numbers? The mode. Or if I kept picking numbers, what would be their average value? The mean. Or if I lined up the numbers, what number is in the middle? The median. At first glance, the mode is the one that is most applicable, and often the utility of these three make a lot more sense when dealing with probability functions (like when dealing with what is known as the Maxwell-Boltzmann distribution ). Edited for a little clarity.
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One advantage of the mode is that it can be used for qualitative data (e.g., political alignments) where mean and median don't make sense.
Khan Academy
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Mean, median, and mode review (article) | Khan Academy
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