image Receive free math worksheets via email:

Article Summary: Children need to understand the ways to use fractions, decimals and percents in everyday life. There is nothing to worry about as decimals, percents, and fractions, as they are just the different types to show a same value.

Home > Math Tips > When Do You Use: Fractions, Decimals, and Percents?

When Do You Use: Fractions, Decimals, and Percents?

Children need to understand the ways to use fractions, decimals and percents in everyday life. There is nothing to worry about as decimals, percents, and fractions, as they are just the different types to show a same value.

The general information mentioned below about fractions, decimals and percents is very helpful for young children.

Fractions:

A fraction is part of a whole. Fractions are mostly language-based rather than Math-based. For example, people usually refer to quarter of a tank of fuel or half of cup of tea, each describing fractions of a whole. Whereas, fractions used in Math make use of numbers to represent approximate proportions.

You may also use the term, one out of four and can think of one as a fraction and four as a whole. In case, you use term as four of them, then there would be no longer any fraction existing, as it will be a full digit.

Regardless of fractions being hugely language-based functions, it is still vital to know the role of Math involved in it.

Calculating Fractions:

For example, if you have a mixing bowl that has the capacity to hold two cups, and you need to blend 2/3 cup of honey, 1/4 cup of milk, and 1/2 cup of water, so will it fit in the bowl?

Primarily, while adding fractions you need to decide the units that you will be using. Thus, addition of 1/2 to 1/4 becomes a simple task and you can add another one making the fraction to 3/4. However, adding 3/4 to 2/3 is not so easy. Hence, you will have to find a common unit for both 4 and 3, if you cannot than consider any other number.

However, in this example, it is 12, which is also common to both the fractions.Now, you just need to specify both the fractions. Next, you have concentrate on twelfths, instead of thirds and quarters.

You can add eight twelfths to nine twelfths, just like 9/12 + 8/12 = 17/12.

Now, the upper digit is greater than the lower, so it is not an appropriate fraction, hence divide 12/17, which would be 5/12, and that is your required fraction that would fit into the bowl.

Decimals:

The finest way to calculate a number that is less than a whole number is through decimals. Decimals make use of a point, which describes any digit to the right of it as a fraction of a whole number. For example, the number 2.6 describes two complete units and six fractional parts.

Here, with the use of decimals, the parts may be either of ten (.6), one thousand (0.049), and one hundred (.05).

Calculating Decimals:

A decimal point provides you a point, which is common to all decimal numbers. All the four elementary functions addition, division, multiplication, and subtraction work similarly in decimals.

Percentages:

Percentage is a means to describe fractions of a whole. However, you may consider it as a rate rather than a number. For example, 20% will be always twenty parts in every hundred. Another common example is a 10% figure, ten cents in every dollars, and 10 dollars in every 100 dollars and so on.

Calculating Percentages:

It is very easy to calculate percentage without a calculator. For example, if a man gets a 4% increment in his allowance of $141.20, then what is the increased salary amount of that person?

First, consider the 4% as the four fractions in a hundred, which turns into .04 if converted in decimals. Now, multiply 0.04 x 141.20 that is 5.648, and the increased percentage in that person's allowance would be $5.65.

To conclude, students need to get familiar with the rule that a fraction is a percent, and a percent is a decimal.