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https://math.answers.com/math-and-arithmetic/How_do_you_convert_a_repeating_decimal_into_a_fraction_terminating

How do you convert a repeating decimal into a fraction terminating? - Answers

0. 42 = 3/5 is correct or not No..it is not 0.42 = 0.42 (100/100)= 42/100 then divide top and bottom by common divisors. 42/100 = 21/50 ---------------- How to convert repeating decimal into a fraction Let x represent the number to convert (for example x = 3.14141414...) then multiply both sides by 10^n where n is the number of repeating decimals. ( in our case n =2 , thus, 100x = 314.141414....) then solve for x in the equation 10^n (x) -x = 10^n (your number) - your number (so as in our example 100x -x = 311 99x =311 thus x = 311/99)



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How do you convert a repeating decimal into a fraction terminating? - Answers

https://math.answers.com/math-and-arithmetic/How_do_you_convert_a_repeating_decimal_into_a_fraction_terminating

0. 42 = 3/5 is correct or not No..it is not 0.42 = 0.42 (100/100)= 42/100 then divide top and bottom by common divisors. 42/100 = 21/50 ---------------- How to convert repeating decimal into a fraction Let x represent the number to convert (for example x = 3.14141414...) then multiply both sides by 10^n where n is the number of repeating decimals. ( in our case n =2 , thus, 100x = 314.141414....) then solve for x in the equation 10^n (x) -x = 10^n (your number) - your number (so as in our example 100x -x = 311 99x =311 thus x = 311/99)



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https://math.answers.com/math-and-arithmetic/How_do_you_convert_a_repeating_decimal_into_a_fraction_terminating

How do you convert a repeating decimal into a fraction terminating? - Answers

0. 42 = 3/5 is correct or not No..it is not 0.42 = 0.42 (100/100)= 42/100 then divide top and bottom by common divisors. 42/100 = 21/50 ---------------- How to convert repeating decimal into a fraction Let x represent the number to convert (for example x = 3.14141414...) then multiply both sides by 10^n where n is the number of repeating decimals. ( in our case n =2 , thus, 100x = 314.141414....) then solve for x in the equation 10^n (x) -x = 10^n (your number) - your number (so as in our example 100x -x = 311 99x =311 thus x = 311/99)

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      0. 42 = 3/5 is correct or not No..it is not 0.42 = 0.42 (100/100)= 42/100 then divide top and bottom by common divisors. 42/100 = 21/50 ---------------- How to convert repeating decimal into a fraction Let x represent the number to convert (for example x = 3.14141414...) then multiply both sides by 10^n where n is the number of repeating decimals. ( in our case n =2 , thus, 100x = 314.141414....) then solve for x in the equation 10^n (x) -x = 10^n (your number) - your number (so as in our example 100x -x = 311 99x =311 thus x = 311/99)
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