How to find mode - ISEE Upper Level Quantitative Reasoning

Find the mode of the following data set:

First, let's put our terms in increasing order:

Now, our mode will just be our most common term. In this case it is 33.

The mode is the value that appears most often or has more frequency in a given set of data. So in this problem, the mode is which occurs most frequently.

The mode is the value that appears most often which is in this data set, because appears two times while all of the other values only appear one time.

The mode is the value that appears most often or has more frequency which is in this problem. The total number of data values are . Since the number of values is odd, the median is the single middle value which is the value in this problem. So the median is .

The mode is the value that has more frequency in a given set of data than other values. Among the given frequencies in this problem, has the frequency of which is more than others. If is the mode, its frequency must be more than .

To determine the mode, you need to identify which number appears most frequently in the set of numbers.

In this set of numbers, the number 2 shows up three times, and no other number occurs three or more times. Thus, it is the only mode.

The first step is to convert the expressions in the set to their simplified forms. This gives us:

While the value of 4 appears twice, given that the value 3 appears 3 times, it is the mode in this set.

Find the mode of the following data set:

Begin by putting your numbers in increasing order:

We can identify the mode simply by finding the most common term.

In this data set, we have two 67's. There are no other duplicate numbers, so we have our answer: 67

Find the mode of the following data set:

Let's begin by rearranging our terms from least to greatest:

Now, the mode will be our most common term.

In this case, it is 76, because there are two 76's.

Find the mode of the following data set:

First, let's put our terms in ascending order.

Next, identify the mode by choosing the most common term.

In this case, we have 2 78's. Therefore, our mode is 78.

To find the mode of a data set, we will find the number that occurs most often.

So, given the data set

we can see the number 5 occurs most often (it occurs 4 times.)

Therefore, the mode of the data set is 5.

To find the mode of a data set, we will find the number that occurs most often.

So, given the data set

we can see the number that occurs most often is 8 (it occurs 4 times).

Therefore, the mode of the data set is 8.

Find the mode of the following data set:

To find the mode, first put the numbers in increasing order

Next, find the mode by simply choosing the most common number.

In this case, 12 appears three times, so it is our most common term.

To find the mode of the data set, we will find the number that appears most often. So, given the set

we can see the number that appears most often is 5 (it appears 3 times).

Therefore, the mode of the data set is 5.

To find the mode of a data set, we will find the number that appears most often.

So, given the set

we can see the number that appears most often is 6 (it appears 3 times).

Therefore, the mode of the data set is 6.

To find the mode of a data set, we will find the number the appears most often.

So, given the set

We can see the number that appears most often is 99.

Therefore, the mode of the data set is 99.

Find the mode of the following data set:

First, let's put our terms in increasing order:

Now, our mode will just be our most common term. In this case it is 33.

The mode is the value that appears most often or has more frequency in a given set of data. So in this problem, the mode is which occurs most frequently.

The mode is the value that appears most often which is in this data set, because appears two times while all of the other values only appear one time.

The mode is the value that appears most often or has more frequency which is in this problem. The total number of data values are . Since the number of values is odd, the median is the single middle value which is the value in this problem. So the median is .