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Answer to 2.535353 turn into fraction?
If that is a terminating decimal, it is 2 535353/1000000 (as a mixed number) = 2535353/1000000 (as an improper fraction) If that is a repeating decimal 2.535353... with the 53 repeating, it is 2 53/99 = 251/99
What is a terminating fraction?
To sum this answer up you half to turn the fraction into a decimal and if it ends that is terminating but if it keeps going it is called a repeating decimal EXAMPLES Terminating- 5/10=.5 Repeating- 1/3=.3333 (bar notation over the 3)
What is 0.7777777 as a fraction?
Well, isn't that just a lovely repeating decimal we have there. Let's turn that into a fraction, shall we? If we call x = 0.7777777, then 10x = 7.7777777. Now, if we subtract x from 10x, we get 9x = 7, which simplifies to x = 7/9. And there you have it, a beautiful fraction created from a repeating decimal.
What is .32 as a fraction when the 2 is repeating?
Well, isn't that a happy little question! When we have a decimal with a repeating digit, we can turn it into a fraction by setting it equal to x, multiplying by the right power of 10 to shift the repeating part, and subtracting the original number from the shifted number. In this case, 0.32 with the 2 repeating becomes 32/99. Just like that, we've turned a decimal into a lovely fraction!
How do you turn a fraction into a decimal and a decimal in to a percent?
You turn a fraction into a decimal by dividing the top number by the bottom. And you turn a decimal into a percent by multiplying the decimal by 100.
How can a repeating decimal turn into fraction?
decimal and repeating bar
Answer to 2.535353 turn into fraction?
If that is a terminating decimal, it is 2 535353/1000000 (as a mixed number) = 2535353/1000000 (as an improper fraction) If that is a repeating decimal 2.535353... with the 53 repeating, it is 2 53/99 = 251/99
How do you turn 74.6666 into a fraction?
If it's a 6 repeating decimal then it is 224/3 if not then it is 746666/10000
What is 1.142857 repeating as a fraction?
Oh, what a happy little question! When we see a repeating decimal like 1.142857, we can turn it into a fraction by noting that the repeating part is 142857. To convert this to a fraction, we put this repeating part over a series of nines equal to the number of repeating digits, which gives us 142857/999999. And just like that, we've turned our repeating decimal into a lovely fraction.
How do you turn a division into a decimal fraction?
You do a long division, adding decimal digits until you get a remainder of zero (terminating decimal) or a repeating pattern of decimal digits.
Turn 2.3 repeating into a decimal please?
2.3 repeating is already a decimal. It would look like this: 2.33333333333333... If you want a rounded decimal, you can use 2.3. However, 2.3 repeating would be more useful as a fraction for proportions and things. As a fraction, it is 2 1/3 (two and one third).
How can you turn a repeating decimal into a fraction?
It depends on the repeating decimal, for instance. .3333333=1/3 however if you get a difficult one, for instance .1666666 you will just have to round, 17/100. Hope this helps
What is a terminating fraction?
To sum this answer up you half to turn the fraction into a decimal and if it ends that is terminating but if it keeps going it is called a repeating decimal EXAMPLES Terminating- 5/10=.5 Repeating- 1/3=.3333 (bar notation over the 3)
How do you turn the repeating decimal 3.343434 into a fraction?
x = 3.3434 100x = 334.3434 99x = 331 x = 331/99
What is 0.7777777 as a fraction?
Well, isn't that just a lovely repeating decimal we have there. Let's turn that into a fraction, shall we? If we call x = 0.7777777, then 10x = 7.7777777. Now, if we subtract x from 10x, we get 9x = 7, which simplifies to x = 7/9. And there you have it, a beautiful fraction created from a repeating decimal.
What is .32 as a fraction when the 2 is repeating?
Well, isn't that a happy little question! When we have a decimal with a repeating digit, we can turn it into a fraction by setting it equal to x, multiplying by the right power of 10 to shift the repeating part, and subtracting the original number from the shifted number. In this case, 0.32 with the 2 repeating becomes 32/99. Just like that, we've turned a decimal into a lovely fraction!
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.
