Median - GED Math
Card 1 of 185
Given the data set 
, which of the following quantities are equal to each other/one another?
I: The mean
II: The median
III: The mode
Given the data set
I: The mean
II: The median
III: The mode
Tap to reveal answer
The median of a data set with an odd number of elements is the middle value when the set is arranged in ascending order; the middle value of this nine-element set is the fifth value, 5.
The mode of a data set is the most frequently occurring element. Here, only 5 appears multiple times, so it is the mode.
The mean of a data set is the sum of its elements divided by the number of elements, which here is 9:
The mean and the mode are equal, but the mean is different. The correct answer is "II and III only".
The median of a data set with an odd number of elements is the middle value when the set is arranged in ascending order; the middle value of this nine-element set is the fifth value, 5.
The mode of a data set is the most frequently occurring element. Here, only 5 appears multiple times, so it is the mode.
The mean of a data set is the sum of its elements divided by the number of elements, which here is 9:
The mean and the mode are equal, but the mean is different. The correct answer is "II and III only".
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Given the data set , which of the following quantities are equal to each other/one another?
I: The mean
II: The median
III: The mode
Given the data set
I: The mean
II: The median
III: The mode
Tap to reveal answer
The median of a data set with an odd number of elements is the middle value when the set is arranged in ascending order; the middle value of this nine-element set is the fifth value, 5.
The mode of a data set is the most frequently occurring element. Here, only 5 appears multiple times, so it is the mode.
The mean of a data set is the sum of its elements divided by the number of elements, which here is 9:
The mean and the mode are equal, but the mean is different. The correct answer is "II and III only".
The median of a data set with an odd number of elements is the middle value when the set is arranged in ascending order; the middle value of this nine-element set is the fifth value, 5.
The mode of a data set is the most frequently occurring element. Here, only 5 appears multiple times, so it is the mode.
The mean of a data set is the sum of its elements divided by the number of elements, which here is 9:
The mean and the mode are equal, but the mean is different. The correct answer is "II and III only".
← Didn't Know|Knew It →
Given the data set , which of the following quantities are equal to each other/one another?
I: The mean
II: The median
III: The mode
Given the data set
I: The mean
II: The median
III: The mode
Tap to reveal answer
The median of a data set with an odd number of elements is the middle value when the set is arranged in ascending order; the middle value of this nine-element set is the fifth value, 5.
The mode of a data set is the most frequently occurring element. Here, only 5 appears multiple times, so it is the mode.
The mean of a data set is the sum of its elements divided by the number of elements, which here is 9:
The mean and the mode are equal, but the mean is different. The correct answer is "II and III only".
The median of a data set with an odd number of elements is the middle value when the set is arranged in ascending order; the middle value of this nine-element set is the fifth value, 5.
The mode of a data set is the most frequently occurring element. Here, only 5 appears multiple times, so it is the mode.
The mean of a data set is the sum of its elements divided by the number of elements, which here is 9:
The mean and the mode are equal, but the mean is different. The correct answer is "II and III only".
← Didn't Know|Knew It →
Given the data set , which of the following quantities are equal to each other/one another?
I: The mean
II: The median
III: The mode
Given the data set
I: The mean
II: The median
III: The mode
Tap to reveal answer
The median of a data set with an odd number of elements is the middle value when the set is arranged in ascending order; the middle value of this nine-element set is the fifth value, 5.
The mode of a data set is the most frequently occurring element. Here, only 5 appears multiple times, so it is the mode.
The mean of a data set is the sum of its elements divided by the number of elements, which here is 9:
The mean and the mode are equal, but the mean is different. The correct answer is "II and III only".
The median of a data set with an odd number of elements is the middle value when the set is arranged in ascending order; the middle value of this nine-element set is the fifth value, 5.
The mode of a data set is the most frequently occurring element. Here, only 5 appears multiple times, so it is the mode.
The mean of a data set is the sum of its elements divided by the number of elements, which here is 9:
The mean and the mode are equal, but the mean is different. The correct answer is "II and III only".
← Didn't Know|Knew It →
Given the data set , which of the following quantities are equal to each other/one another?
I: The mean
II: The median
III: The mode
Given the data set
I: The mean
II: The median
III: The mode
Tap to reveal answer
The median of a data set with an odd number of elements is the middle value when the set is arranged in ascending order; the middle value of this nine-element set is the fifth value, 5.
The mode of a data set is the most frequently occurring element. Here, only 5 appears multiple times, so it is the mode.
The mean of a data set is the sum of its elements divided by the number of elements, which here is 9:
The mean and the mode are equal, but the mean is different. The correct answer is "II and III only".
The median of a data set with an odd number of elements is the middle value when the set is arranged in ascending order; the middle value of this nine-element set is the fifth value, 5.
The mode of a data set is the most frequently occurring element. Here, only 5 appears multiple times, so it is the mode.
The mean of a data set is the sum of its elements divided by the number of elements, which here is 9:
The mean and the mode are equal, but the mean is different. The correct answer is "II and III only".
← Didn't Know|Knew It →
Give the median of the data set:
Give the median of the data set:
Tap to reveal answer
If the elements of a data set with nine elements - an odd number - are arranged in ascending order, the median of the set is the element that appears in the exact center. The data set, arranged, is
The element in the center is 2, which is the median.
If the elements of a data set with nine elements - an odd number - are arranged in ascending order, the median of the set is the element that appears in the exact center. The data set, arranged, is
The element in the center is 2, which is the median.
← Didn't Know|Knew It →
Which of the following elements can be added to the data set
so that its median remains unchanged?
I: 
II: 
III: 
Which of the following elements can be added to the data set
so that its median remains unchanged?
I:
II:
III:
Tap to reveal answer
The median of a data set with an even number of elements is the mean of the two elements that are in the middle when the elements are arranged in ascending order, such as this one. The middle elements of this ten-element set are both 5, so this is the median.
The median of a data set with an odd number of elements is the element that is in the middle when the elements are arranged in ascending order.
If 0 is added to the set, it becomes
.
If 5 is added, it becomes
.
If 100 is added, it becomes
.
In all cases, the middle element is 5, so the median remains 5. The correct choice is "I, II, and III".
The median of a data set with an even number of elements is the mean of the two elements that are in the middle when the elements are arranged in ascending order, such as this one. The middle elements of this ten-element set are both 5, so this is the median.
The median of a data set with an odd number of elements is the element that is in the middle when the elements are arranged in ascending order.
If 0 is added to the set, it becomes
If 5 is added, it becomes
If 100 is added, it becomes
In all cases, the middle element is 5, so the median remains 5. The correct choice is "I, II, and III".
← Didn't Know|Knew It →
Which of the following elements can be added to the data set
so that its median remains unchanged?
I:
II:
III:
Which of the following elements can be added to the data set
so that its median remains unchanged?
I:
II:
III:
Tap to reveal answer
The median of a data set with an even number of elements is the mean of the two elements that are in the middle when the elements are arranged in ascending order, such as this one. The middle elements of this ten-element set are both 5, so this is the median.
The median of a data set with an odd number of elements is the element that is in the middle when the elements are arranged in ascending order.
If 0 is added to the set, it becomes
.
If 5 is added, it becomes
.
If 100 is added, it becomes
.
In all cases, the middle element is 5, so the median remains 5. The correct choice is "I, II, and III".
The median of a data set with an even number of elements is the mean of the two elements that are in the middle when the elements are arranged in ascending order, such as this one. The middle elements of this ten-element set are both 5, so this is the median.
The median of a data set with an odd number of elements is the element that is in the middle when the elements are arranged in ascending order.
If 0 is added to the set, it becomes
If 5 is added, it becomes
If 100 is added, it becomes
In all cases, the middle element is 5, so the median remains 5. The correct choice is "I, II, and III".
← Didn't Know|Knew It →
Give the median of the data set:
Give the median of the data set:
Tap to reveal answer
If the elements of a data set with nine elements - an odd number - are arranged in ascending order, the median of the set is the element that appears in the exact center. The data set, arranged, is
The element in the center is 2, which is the median.
If the elements of a data set with nine elements - an odd number - are arranged in ascending order, the median of the set is the element that appears in the exact center. The data set, arranged, is
The element in the center is 2, which is the median.
← Didn't Know|Knew It →
Which of the following elements can be added to the data set
so that its median remains unchanged?
I:
II:
III:
Which of the following elements can be added to the data set
so that its median remains unchanged?
I:
II:
III:
Tap to reveal answer
The median of a data set with an even number of elements is the mean of the two elements that are in the middle when the elements are arranged in ascending order, such as this one. The middle elements of this ten-element set are both 5, so this is the median.
The median of a data set with an odd number of elements is the element that is in the middle when the elements are arranged in ascending order.
If 0 is added to the set, it becomes
.
If 5 is added, it becomes
.
If 100 is added, it becomes
.
In all cases, the middle element is 5, so the median remains 5. The correct choice is "I, II, and III".
The median of a data set with an even number of elements is the mean of the two elements that are in the middle when the elements are arranged in ascending order, such as this one. The middle elements of this ten-element set are both 5, so this is the median.
The median of a data set with an odd number of elements is the element that is in the middle when the elements are arranged in ascending order.
If 0 is added to the set, it becomes
If 5 is added, it becomes
If 100 is added, it becomes
In all cases, the middle element is 5, so the median remains 5. The correct choice is "I, II, and III".
← Didn't Know|Knew It →
Give the median of the data set:
Give the median of the data set:
Tap to reveal answer
If the elements of a data set with nine elements - an odd number - are arranged in ascending order, the median of the set is the element that appears in the exact center. The data set, arranged, is
The element in the center is 2, which is the median.
If the elements of a data set with nine elements - an odd number - are arranged in ascending order, the median of the set is the element that appears in the exact center. The data set, arranged, is
The element in the center is 2, which is the median.
← Didn't Know|Knew It →
Which of the following elements can be added to the data set
so that its median remains unchanged?
I:
II:
III:
Which of the following elements can be added to the data set
so that its median remains unchanged?
I:
II:
III:
Tap to reveal answer
The median of a data set with an even number of elements is the mean of the two elements that are in the middle when the elements are arranged in ascending order, such as this one. The middle elements of this ten-element set are both 5, so this is the median.
The median of a data set with an odd number of elements is the element that is in the middle when the elements are arranged in ascending order.
If 0 is added to the set, it becomes
.
If 5 is added, it becomes
.
If 100 is added, it becomes
.
In all cases, the middle element is 5, so the median remains 5. The correct choice is "I, II, and III".
The median of a data set with an even number of elements is the mean of the two elements that are in the middle when the elements are arranged in ascending order, such as this one. The middle elements of this ten-element set are both 5, so this is the median.
The median of a data set with an odd number of elements is the element that is in the middle when the elements are arranged in ascending order.
If 0 is added to the set, it becomes
If 5 is added, it becomes
If 100 is added, it becomes
In all cases, the middle element is 5, so the median remains 5. The correct choice is "I, II, and III".
← Didn't Know|Knew It →
Give the median of the data set:
Give the median of the data set:
Tap to reveal answer
If the elements of a data set with nine elements - an odd number - are arranged in ascending order, the median of the set is the element that appears in the exact center. The data set, arranged, is
The element in the center is 2, which is the median.
If the elements of a data set with nine elements - an odd number - are arranged in ascending order, the median of the set is the element that appears in the exact center. The data set, arranged, is
The element in the center is 2, which is the median.
← Didn't Know|Knew It →
Which of the following elements can be added to the data set
so that its median remains unchanged?
I:
II:
III:
Which of the following elements can be added to the data set
so that its median remains unchanged?
I:
II:
III:
Tap to reveal answer
The median of a data set with an even number of elements is the mean of the two elements that are in the middle when the elements are arranged in ascending order, such as this one. The middle elements of this ten-element set are both 5, so this is the median.
The median of a data set with an odd number of elements is the element that is in the middle when the elements are arranged in ascending order.
If 0 is added to the set, it becomes
.
If 5 is added, it becomes
.
If 100 is added, it becomes
.
In all cases, the middle element is 5, so the median remains 5. The correct choice is "I, II, and III".
The median of a data set with an even number of elements is the mean of the two elements that are in the middle when the elements are arranged in ascending order, such as this one. The middle elements of this ten-element set are both 5, so this is the median.
The median of a data set with an odd number of elements is the element that is in the middle when the elements are arranged in ascending order.
If 0 is added to the set, it becomes
If 5 is added, it becomes
If 100 is added, it becomes
In all cases, the middle element is 5, so the median remains 5. The correct choice is "I, II, and III".
← Didn't Know|Knew It →
Give the median of the data set:
Give the median of the data set:
Tap to reveal answer
If the elements of a data set with nine elements - an odd number - are arranged in ascending order, the median of the set is the element that appears in the exact center. The data set, arranged, is
The element in the center is 2, which is the median.
If the elements of a data set with nine elements - an odd number - are arranged in ascending order, the median of the set is the element that appears in the exact center. The data set, arranged, is
The element in the center is 2, which is the median.
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Veronica went to the mall and bought several gifts for her sister's birthday. The prices of the items were the following:
$8, $10, $6, $7, $10, $2, $5, $3, $4
What is the medianprice of the gifts?
Veronica went to the mall and bought several gifts for her sister's birthday. The prices of the items were the following:
$8, $10, $6, $7, $10, $2, $5, $3, $4
What is the medianprice of the gifts?
Tap to reveal answer
To find the median, first reorder the prices in ascending order:
$2, $3, $4, $5, $6, $7, $8, $10, $10
The median is the middle number in a data set.
Here, the middle number in this set of nine prices is the 5th number, which is $6.
$2, $3, $4, $5, $6, $7, $8, $10, $10
To find the median, first reorder the prices in ascending order:
$2, $3, $4, $5, $6, $7, $8, $10, $10
The median is the middle number in a data set.
Here, the middle number in this set of nine prices is the 5th number, which is $6.
$2, $3, $4, $5, $6, $7, $8, $10, $10
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Philip went to a family reunion this weekend and met his extended cousins, whose ages were the following:
10, 21, 7, 8, 19, 20, 8, 15, 17, and 13.
What is the medianage?
Philip went to a family reunion this weekend and met his extended cousins, whose ages were the following:
10, 21, 7, 8, 19, 20, 8, 15, 17, and 13.
What is the medianage?
Tap to reveal answer
The median is the middlenumber in a data set.
To find the median, rearrange the numbers in ascending order and find the middle number:
Given: 10, 21, 7, 8, 19, 20, 8, 15, 17, 13.
In order: 7, 8, 8, 10, 13, 15, 17, 19, 20, 21.
Since the data set has 10 numbers, which is even, the median is the average of the two middle numbers. The two numbers in the middle of this data set are 13 and 15. Their average, or the number in between them, is 14.
Therefore the median age is 14.
The median is the middlenumber in a data set.
To find the median, rearrange the numbers in ascending order and find the middle number:
Given: 10, 21, 7, 8, 19, 20, 8, 15, 17, 13.
In order: 7, 8, 8, 10, 13, 15, 17, 19, 20, 21.
Since the data set has 10 numbers, which is even, the median is the average of the two middle numbers. The two numbers in the middle of this data set are 13 and 15. Their average, or the number in between them, is 14.
Therefore the median age is 14.
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Find the median of the following set of numbers:
Find the median of the following set of numbers:
Tap to reveal answer
The median of a set of numbers is the number that is in the middle of the set when the numbers are written in increasing order (from smallest to largest).
When a list of numbers includes an even quantity, like the list in this question, you need to find the mean (average) of the two numbers in the middle.
The steps to find the median of this number set are below:
1. Rewrite the list of numbers so that the numbers are written in increasing order
2. Identify the number(s) in the middle of the set
3. Since there are two numbers in the middle of the set, find the average of the two numbers
The median of a set of numbers is the number that is in the middle of the set when the numbers are written in increasing order (from smallest to largest).
When a list of numbers includes an even quantity, like the list in this question, you need to find the mean (average) of the two numbers in the middle.
The steps to find the median of this number set are below:
1. Rewrite the list of numbers so that the numbers are written in increasing order
2. Identify the number(s) in the middle of the set
3. Since there are two numbers in the middle of the set, find the average of the two numbers
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Use the following data set of test scores to answer the question:
Find the median.
Use the following data set of test scores to answer the question:
Find the median.
Tap to reveal answer
To find the median score, we will first arrange the numbers in ascending order. Then, we will find the number in the middle of the set.
So, given the set
we will arrange the numbers in ascending order (from smallest to largest). So, we get
Now, we will find the number in the middle.
We can see that it is 84.
Therefore, the median score of the data set is 84.
To find the median score, we will first arrange the numbers in ascending order. Then, we will find the number in the middle of the set.
So, given the set
we will arrange the numbers in ascending order (from smallest to largest). So, we get
Now, we will find the number in the middle.
We can see that it is 84.
Therefore, the median score of the data set is 84.
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A Science class took an exam. Here are the scores of 9 students:
Find the median score.
A Science class took an exam. Here are the scores of 9 students:
Find the median score.
Tap to reveal answer
To find the median score, we will first arrange the scores in ascending order. Then, we will find the score in the middle of the set.
So, given the set
we will first arrange them in ascending order (from smallest to largest). So, we get
Now, we will find the score in the middle of the set
we can see that it is 84.
Therefore, the median score is 84.
To find the median score, we will first arrange the scores in ascending order. Then, we will find the score in the middle of the set.
So, given the set
we will first arrange them in ascending order (from smallest to largest). So, we get
Now, we will find the score in the middle of the set
we can see that it is 84.
Therefore, the median score is 84.
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