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Convert Repeating Decimals To Fractions Flashcards | StudBud
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Convert Repeating Decimals To Fractions
Convert Repeating Decimals To Fractions
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Converting repeating decimals to fractions.
Flashcards
13 cards
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Questions
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Answers
1
Convert the following repeating decimal to a fraction and put it in lowest terms(if necessary):
32\frac{32}{100}
\frac{8}{25}
\frac{32}{99}
\frac{32}{100}
2
Convert the following repeating decimal to a fraction and put it in lowest terms(if necessary):
\frac{229}{999}
\frac{229}{99}
22.9
\frac{229}{1000}
3
Convert the following repeating decimal to a fraction and put it in lowest terms(if necessary):
\frac{98}{99}
98\frac{98}{99}
9\frac{8}{10}
\frac{98}{100}
4
Convert the following repeating decimal to a fraction and put it in lowest terms(if necessary):
\frac{14}{33}
\frac{42}{100}
\frac{4.2}{10}
\frac{42}{99}
5
Convert the following repeating decimal to a fraction and put it in lowest terms(if necessary):
\frac{152}{1000}
\frac{1523}{1000}
15\frac{23}{99}
15\frac{23}{100}
6
Convert the following repeating decimal to a fraction and put it in lowest terms(if necessary):
\frac{12}{99}
\frac{4}{333}
\frac{2}{165}
\frac{12}{999}
7
Convert the following repeating decimal to a fraction and put it in lowest terms(if necessary):
\frac{39}{90}
5\frac{13}{30}
\frac{13}{30}
5\frac{543}{999}
8
Convert the following repeating decimal to a fraction and put it in lowest terms(if necessary):
1\frac{15}{100}
\frac{15}{99}
1\frac{5}{33}
1\frac{15}{99}
9
Convert the following repeating decimal to a fraction and put it in lowest terms(if necessary):
\frac{80}{99}
\frac{8}{10}
8\frac{8}{9}
\frac{8}{9}
10
Convert the following repeating decimal to a fraction and put it in lowest terms(if necessary):
\frac{113}{900}
\frac{125}{1000}
12\frac{1}{2}
\frac{1}{8}
11
Convert the following repeating decimal to a fraction and put it in lowest terms(if necessary):
2\frac{2}{10}
\frac{2}{9}
\frac{22}{100}
\frac{2}{10}
12
Convert the following repeating decimal to a fraction and put it in lowest terms(if necessary):
1\frac{1}{10}
\frac{1}{9}
1\frac{1}{9}
\frac{1}{10}
13
Convert the following repeating decimal to a fraction and put it in lowest terms(if necessary):
1\frac{55}{99}
\frac{15}{99}
\frac{155}{100}
1\frac{5}{9}