A recurring decimal exists when decimal numbers repeat forever. For example, \(0. \dot{3}\) means 0.333333... - the decimal never ends. Dot notation is used with recurring decimals. The dot above the ...
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Converting Fractions to Decimals - Method & Practice
The video starts by explaining the relationship between fractions and decimals, emphasizing that both represent parts of a whole. You’ll learn the basic process of converting a fraction to a decimal ...
1. A fraction cannot have zero as denominator. 2. To simplify a continued fraction always starts from bottom and work upwards. 3. Conversion of a Decimal Fraction into a Vulgar Fraction To convert a ...
Explore decimal fractions to represent and connect fractions and decimals. Represent fractions as parts of a set using the decimal fraction one-tenth (0.1). Practice reading decimals. Explore mixed ...
Dot notation is used with recurring decimals. The dot above the number shows which numbers recur, for example \(0.5\dot{7}\) is equal to 0.5777777... and \(0.\dot{2}\dot{7}\) is equal to 0.27272727 ...
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