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how would you convert the repating nonterminating decimal to a fraction? explain the process as you solve the problem/0.1515... remember to show all of the steps that you use to solve the problem

how would you convince a fellow student that the number 0.57 is a rational number?

Please help ms.sue

i don't get this at all can you help?

http://www.khanacademy.org/math/algebra/solving-linear-equations-and-inequalities/conv_rep_decimals/v/coverting-repeating-decimals-to-fractions-1

Ms. sue i have my mom to "check" my answers. but we need HELP

HAHAHHAHAHHAHA star lord i hope its not weird but i visited ur profile where i can see what you posted HAHAHAHHA and he has some of the wicked comebacks i have ever heard of HAHAHAHH guys you have to go check him out XD

Not weird at all nancy! XD I like you!

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i don't get how to do this problem mrs. sue please helphow would you convert the repating nonterminating decimal to a fraction?

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Top answer: If you have 0.abc... where n digits repeat, then the fraction is abc.../(n 9's) In this case, 15/99 Read more.
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Did you know?

"Did you know that repeating nonterminating decimals can be converted into fractions? To do this, let's take 0.1515... as an example. First, we'll assign a variable (let's say x) to the repeating part, which in this case is 15. Next, we multiply both sides of the equation by a power of 10 to eliminate the repeating part. Since there are two digits in the repeating part, we'll multiply by 100. This gives us 100x = 15.1515... To eliminate the repeating part on the right-hand side, we subtract the original equation from the equation after multiplication. This gives us: 100x - x = 15.1515... - 0.1515... Simplifying the equation, we have 99x = 15. Finally, dividing both sides by 99, we find that x = 15/99, which can be further simplified to 5/33. Therefore, 0.1515... as a fraction is 5/33. Remember, always show your steps when converting repeating nonterminating decimals to fractions!" "Did you know that the number 0.57 is a rational number? A rational number is any number that can be expressed as a fraction, where both the numerator and denominator are integers. To convince a fellow student of this, we can simply express 0.57 as a fraction. To do this, we write 0.57 as 57/100. Since both 57 and 100 are integers, we have successfully expressed 0.57 as a fraction. Therefore, 0.57 is a rational number. Rational numbers can be written in fraction form, showing that they can be expressed as a ratio of two integers. It's important to understand that all terminating decimals (decimals with a finite number of digits) and repeating decimals (decimals with a repeating pattern) are rational numbers."