answersLogoWhite

0


Best Answer

You can either convert the decimal to a fraction and then subtract (3/4 - 0.5 = 3/4 - 2/4 = 1/4), OR you can convert the fraction to a decimal and then subtract (3/4 - 0.5 = 0.75 - 0.5 = 0.25).

User Avatar

Wiki User

14y ago
This answer is:
User Avatar

Add your answer:

Earn +20 pts
Q: How do you subtract a decimal from a fraction?
Write your answer...
Submit
Still have questions?
magnify glass
imp
Continue Learning about Basic Math

What is 2.66667 as a fraction?

To convert 2.66667 to a fraction, we first note that the decimal repeats, indicating a recurring decimal. To convert a recurring decimal to a fraction, we can set it as x and subtract it from 10x to eliminate the repeating decimal. This gives us 10x - x = 9x = 26.66667. Therefore, 2.66667 as a fraction is 24/9, which simplifies to 8/3.


What is 0.4545454545 as a fraction?

Ah, what a happy little question we have here. If we look closely, we can see that 0.4545454545 is a repeating decimal. To turn it into a fraction, we can call it x and subtract it from 100x to get a whole number. This gives us the fraction 5/11, a beautiful and harmonious representation of our repeating decimal.


What is 1.6666 in fraction form?

1.6666 can be expressed as a fraction by first recognizing that it is a recurring decimal. To convert it to a fraction, we can set it as x = 1.6666 and subtract the non-recurring part, which is 1.6, from it to get x - 1.6 = 0.0666. This recurring decimal can be expressed as 6666/9999, which simplifies to 2222/3333. Therefore, 1.6666 as a fraction is 2222/3333.


What is 3.666666666666667 as a fraction?

3 2/3


What is 0.5555555555 as a fraction?

Well, isn't that just a lovely repeating decimal? Let's turn that into a fraction, shall we? If we call x = 0.5555555555, we can multiply x by 10 to get 10x = 5.5555555555. Then, we can subtract x from 10x to get 9x = 5, which simplifies to x = 5/9. And there you have it, a beautiful fraction created from that repeating decimal.

Related questions

What decimal represents the fraction of students who did NOT choose to drink chocolate milk?

Subtract the fraction of students who did from 1.


What is the decimal how to turn tenth sevenths Into a proper fraction?

How to subtract 2 from two eighths


What is the decimal fraction for 2437?

2437 is a whole number it is not a decimal or a fraction. but if you want to get techincal... the decimal is 2437.000 with infinite zeros but that is not written cause it does not matter. the fraction is 2437/1 but the 1 is understood and not written. it is only used when you have to add or subtract fractions.


What is 2.66667 as a fraction?

To convert 2.66667 to a fraction, we first note that the decimal repeats, indicating a recurring decimal. To convert a recurring decimal to a fraction, we can set it as x and subtract it from 10x to eliminate the repeating decimal. This gives us 10x - x = 9x = 26.66667. Therefore, 2.66667 as a fraction is 24/9, which simplifies to 8/3.


How do you we subtract fraction with whole numbers?

either convert the fraction into a decimal or the integer into a fraction. For example if you were attempting to subtract 1/3 from 2, you could either turn 1/3 into 0.3 repeating (by dividing 1 into three) or by turning 2 into 6/3, by placing the denominator from the fraction below the whole number, than multiplying the whole number by its new denominator, thus effectively converting it into a fraction. To subtract 1/3 from 6/3, simply subtract 1 from 6, and keep the denominator (5/3). If you opted to convert the fraction into a decimal earlier, simply subtract the 0.3 repeating from the 2, thinking of the 2 as its other representative, 2.0 repeating, solving to 1.6 repeating (ending eventually in an imaginary 7)


Is 1.33333 an irrational number?

thereNO!!! Because you can convert it to a quotient(fraction). However, 1.33333 is a terminal decimal . To indicate it is a decimal to infinity , it is written as 1.33333... Note the use of the 'three or more dots'. 1.33333 Terminal decimal to a fraction is 1 33333/100000 Horrible I know Ugh!!!!! 1.33333... as a decimal to inifinity to a fraction ;- Let P - 1.33333.... Then 10P = 13.33333.... Subtract 9P = 12 ( Note the deciamsl subtract to 'zero' ) P = 12/9 P = 1 3/9 P = 1 1/3 The answer!!!! 0


What should be subtracted from number 2789 to make it divisible by 10?

2,789/10= 2,78.9. Just move the decimal place over one spot. So, if the answer has to be a whole number, not a fraction, then please subtract 9 from the number to get 2,780. No fraction.


What is negative 6.8 repeating decimal as a fraction?

To convert a repeating decimal to a fraction, let x = -6.8. Multiply the repeating decimal by a power of 10 to eliminate the repeating part. Therefore, 10x = -68.8888.... Subtract the original equation from this to get 9x = -75, which simplifies to x = -75/9. Thus, the fraction form of -6.8 repeating decimal is -75/9.


What is 63492063492064 as a fraction?

As given it is an integer. However, if redrafted as 0.634920634920634... at every Which is a recurring decimal to infinity. This decimal recurs at every sixth digit. So we say Let P = 0.634920634920634... 1000000P = 634920.634920634... Subtract 999999P = 634920 . 0 Note the decimals subtract to zero. P = 634920/999999 Cancel down by '3' 211640/333333 The answer!!!!! Subtract


How to subtract a fraction from a whole number?

Change the whole number into an improper fraction with the same denominator as the fraction and then subtract accordingly


What does a decimal fraction mean?

a decimal fraction means a fraction that changes into a decimal or a decimal that changes into a farction


What is 53.3 repeating in fraction form?

In fraction form, 53.3 repeating can be expressed as 533/9. To convert a decimal with a repeating decimal point to a fraction, we first determine the non-repeating part of the decimal (in this case, 53), then subtract it from the entire decimal to isolate the repeating part (0.3 repeating). Next, we express the repeating part as a fraction over 9 (since there is one digit repeating). Thus, 53.3 repeating is equal to 533/9 in fraction form.