To change fractions, decimals, and percentages easily, you can use a few simple methods:
Division Method: You can turn a fraction into a decimal by dividing the top number (numerator) by the bottom number (denominator). For example, to change into a decimal, do .
Using Powers of Ten: If the bottom number is a power of 10, just place the decimal point where it belongs. For example, .
Multiply by 100: To turn a decimal into a percentage, multiply it by 100 and add the % symbol. For example, .
Move the Decimal Point: Another way is to move the decimal point two spaces to the right. So, becomes .
Write it as a Fraction: You can write a percentage as a fraction over 100. For example, can be written as . When you simplify that, it becomes .
Convert to Decimal First: Change the percentage to a decimal first, then convert that to a fraction. For instance, goes to , then to , and that simplifies to .
The more you practice these conversions, the easier they become!
Knowing how to do these conversions is really important because many students struggle with them. In fact, a recent survey showed that 60% of Year 7 students had a tough time with these changes.
So don’t worry—keep practicing, and you’ll get the hang of it!
To change fractions, decimals, and percentages easily, you can use a few simple methods:
Division Method: You can turn a fraction into a decimal by dividing the top number (numerator) by the bottom number (denominator). For example, to change into a decimal, do .
Using Powers of Ten: If the bottom number is a power of 10, just place the decimal point where it belongs. For example, .
Multiply by 100: To turn a decimal into a percentage, multiply it by 100 and add the % symbol. For example, .
Move the Decimal Point: Another way is to move the decimal point two spaces to the right. So, becomes .
Write it as a Fraction: You can write a percentage as a fraction over 100. For example, can be written as . When you simplify that, it becomes .
Convert to Decimal First: Change the percentage to a decimal first, then convert that to a fraction. For instance, goes to , then to , and that simplifies to .
The more you practice these conversions, the easier they become!
Knowing how to do these conversions is really important because many students struggle with them. In fact, a recent survey showed that 60% of Year 7 students had a tough time with these changes.
So don’t worry—keep practicing, and you’ll get the hang of it!