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When the Denominator of a proper fraction is 99 what do you notice about the repeating digit in its decimal form?

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What the Denominator of a proper fraction is 99 what do you notice about the repeating digit in its decimal form?

I don’t understand the question


Is 0.85 a repeating decimal?

.85 a repeating decimal = 85/99


If a denominator is a prime number is the decimal repeating?

No. 2 is a prime but 1/2 is not a repeating decimal.


What is 77 99 as a decimal?

77/99 = 0.7777 repeating


what is 4.14 as a repeating decimal if the 14 is repeating?

410/99=4.1414141414141414....


What is 34 out of 99 as a decimal?

0.3434 repeating


How do you convert a repeating decimal into percent?

you use the decimal that is repeating and out that number twice. examples: .6 repeating= 66 percent 0.9 repeating= 99%


When you write a repeating decimal into a fraction why does the fraction always have only 9s or 9s and 0s as digits in the denominator?

When converting a repeating decimal into a fraction, the reason the denominator consists of 9s or a combination of 9s and 0s is rooted in the nature of the decimal system. Each digit in the repeating part corresponds to a division by powers of 10, while the repeating cycle creates a geometric series. The formula for converting a repeating decimal to a fraction effectively captures this series, resulting in a denominator that is a series of 9s for each repeating digit, and 0s for any non-repeating digits that precede the repeating section. For example, in the decimal 0.666..., the repeating '6' creates a fraction with a denominator of 9, while a decimal like 0.1(23) would result in a denominator of 990, reflecting both the repeating and non-repeating parts.


How do I write 76 over 99 as a decimal?

0.7676 repeating


What is 0.31 repeating decimal?

0.313131.. = 31/99.


What is 0.51 repeating decimal as a fraction?

51/99