Posts Tagged ‘median mode’
Math Worksheets on the Average
Answer the following math questions about The Average.
- When do you need to calculate The Average?
- Class I scores 8, 6, 8, 7, and 10.
- Class II scores 6, 10, 4, 10, 10.
- Which class scores better on average?
- 80o, 78o, 79o, 81o, 82o, 79o, and 77o.
- What is The Average temperature this week?
- 10 lb, 10.5 lb, and 9 lb.
- What is The Average weight of Anna’s bags?
- 25 “, 27″, and 32″.
- What is The Average size of Mike’s TVs?
- 5′ 0″, 4′ 9″, and 3′ 6″.
- What is The Average height of Isaac’s sisters?
- 423, 475, 522, 638, 758, 715
- What is The Average video games score?
- 4 cm, 4.3 cm, 3.9 cm, 5 cm, 4.3 cm, 4.15 cm, 4.21 cm, 3.99 cm, 4.17 cm, 4.9 cm
- What is The Average diameter of Linda’s cookies?
Click here for answers to the above Math Worksheets problems on The Average
The Average
Math Worksheets
Definition of averages
The definition of an average can be defined by way which an average is calculated. The most common way to find an average is to add up a list of numbers and divide the sum by the number of items on the list.
Are Mean and average the same?
No. Mean and average are not the same and should not be used interchangeably. It is true that in simple math problems, the Mean is the same as the average. In another word, the average is the same as simple Mean or arithmetical Mean. The average is not the same as the other type of Mean called geometric Mean.
Example of how to find an average
Find the average number of the list of numbers below:
3, 4, 6, 8, 9
To find the average:
Step 1: Add the numbers up
3 + 4 + 6 + 8 + 9 = 30
Step 2: Divide the sum by the number of items.
There are 5 numbers above. So, 30 ÷ 5 = 6.
Answer of the math question: the average of 3, 4, 6, 8, and 9 is 6.
It doe not matter what the unit is the math calculation method for finding an average remains the same. Use the same method to find an average in length (meters, centimeters, yard, etc.), weight, volumn, temperature, and so on.
Click here for simple Math Worksheets of finding averages.
Mean Median Mode
So, we have zero on top of two and underneath. Then treating each column separately, we subtract 253 by whatever number B is underneath 2 which in this case is zero. That gives 253 again. Now you may think we have not gotten anywhere but in Long Division, we have progressed. We are done with the first column so now it’s time to move to the second column.

Now, for any column, you want to take care of the number in that column and any numbers to the left of it. In this case, the number in the second column is 5 but 2 still remains in the first column so you have 25 to work with in the second column. So, how many times can 5 divide into 25? The answer is 5, so A for the second column is 5 and you write 5 on top. (where the blue question-mark is). At the bottom, B is 5 times 5 which is 25 so you write 25 at the bottom.

now treating each column separately, we subtract 25 from 253. The first column is zero and so is the second column. That leaves the third column as three. Now we want to divide 5 into 3. However, since 3 is smaller than 5, 5 can divide into 3 zero times. So, we again write zero on top of the roof in the third column and at the bottom write B = 5 x 0 = 0. That means the remainder is 3 or we can keep the Long Division going.

So, for this Long Division, 253 divided by 5 is 50 with the remainder of 3.