Mode - Basic Math

The mode is the number that occurs the most in a group.

Rearranging our numbers we get:

While does occur twice, occurs three times, and no other number does, so must be the mode.

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

If we order our number set we get the following:

In this case, because Henry scored 88 three times, that is the mode.

The mode of a data set is the number that occurs most often. Because Steven managed to long jump 15 feet 3 times, 15 feet is the mode.

The correct answer is 6.

If we reorganize our set in ascending order we get the following:

The mode is the number in a set that appears the most often.

In this particular number set, 6 appears four times and no other number appears more than three times.

In a data set, the mode is the number that occurs most frequently.

Because 18 of his classmates only had 1 sibling, 1 is the number that appears most often.

The mode in a set of numbers is the one that appears most frequently.

Because $140 appears 3 times, more than any other number, it must be the mode.

The mode is the number that is repeated most often. In this set of scores, the two numbers repeated are 76 (repeated twice) and 86 (repeated three times). Since 86 is repeated most, it is the mode.

The mode is the number that appears the most within a set of numbers. Since no number is repeated in this set, there is no mode.

The mode is the number in a set that appears the most. Since there are two numbers within the set of five test scores that appear twice, choose the number that is above , which is 82. The mode is .

Mode is the data point that occurs most frequently. If we arrange in increasing order, we have

.

occurs most frequently as it appears three times.

Some of them occur twice which isn't good enough.

is the correct answer.

Mode is the data point that occurs most frequently.

Let's arrange in increasing order. We have

.

and occur twice and are the most frequent. We can have more than one mode so the answer is .

Mode is the data point that occurs most frequently.

Let's arrange in increasing order. We have

.

occurs three times while the rest only twice.

Therefore, is the answer.

Mode is the data point that occurs most frequently.

Let's arrange in increasing order. We have

.

occur twice while the rest only once.

Therefore, is our final answer.

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

Since 85 appears twice, and all other numbers appeared only once, 85 is the mode.

To find the mode, we must find which number appears the most amount of times. (rememeber: mode = most!)

In this data set:

,

the numbers and all only appear once. But the numbers and appear more than once; these are our candidates for the mode.

Let's go one number at a time. The number four appears four times; the number two appears two times; the number five appears four times.

Thus, the numbers and both appear the most amount of times, four times each! We have two modes!

The mode of the set is the most repeated number in the set.

First organize the set in order from smallest to largest.

From here we can see more clearly when there is a repeated number.

In this case that number is because all other number only occur once.

The mode of the set is the most repeated number in the set. In this case there is number being repeated once and another being repeated twice.

Therefore the answer will be the number that is being repeated twice, .

This number can be seen in red.

The mode of the set is the number that occurs the most times in the set.

In this case that number is since all other numbers are only seen once in the data set.

The mode of any set of numbers is the number that occurs the most often in set. In order to find the mode, it's easiest to start by arranging the numbers in the set from least to greatest. The set of numbers we were given is

.

In order from least to greatest, this set looks like:

Now that our numbers are in order, it's easier for us to see if there are any numbers that show up more than once. In this case, both and appear in the set two times, and every other number in the set appears only one time. Since and appear an equal number of times in the set as the other does, they are both considered to be modes of the set.

So, there are two modes for our set: , and .