Converting Decimals to Fractions

This video tutorial explains how to convert terminating decimals into fractions. It covers the definition of a terminating decimal and provides step-by-step instructions for converting decimals like 0.7, 0.13, and 0.031 into fractions. The process involves identifying the digits after the decimal point to form the numerator and determining the number of zeros needed in the denominator. The video concludes with a summary and a call to action for viewers to like and subscribe.

What is a terminating decimal?

• A decimal with a finite number of digits

• A decimal that repeats indefinitely

• A decimal that can be expressed as a whole number

• A decimal that is less than zero

How do you determine the numerator when converting 0.7 to a fraction?

• Use the number before the decimal point

• Use the number after the decimal point

• Use the number of zeros in the decimal

• Use the entire number as it is

What is the denominator when converting 0.7 to a fraction?

• 10

• 1

• 100

• 1000

How many zeros are added to the denominator when converting 0.13 to a fraction?

• One zero

• Two zeros

• Three zeros

• No zeros

What is the fraction form of 0.13?

• 13/1

• 13/1000

• 13/100

• 13/10

When converting 0.031 to a fraction, what is the numerator?

• 0.031

• 3.1

• 0.31

• 31

How many zeros are added to the denominator when converting 0.031 to a fraction?

• Three zeros

• One zero

• Four zeros

• Two zeros

What is the fraction form of 0.031?

• 31/10

• 31/100

• 31/1000

• 31/10000

What is the first step in converting a decimal to a fraction?

• Divide the decimal by 100

• Multiply the decimal by 10

• Identify the digits after the decimal point

• Add zeros to the numerator

What should you do if you enjoyed the video?

• Ignore it

• Like and subscribe

• Dislike it

• Share it with no one