common-fraction

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common fraction的示例

  • This demonstrates the dominating position of sexagesimal fractions over common fractions.

  • Being an irrational number, can not be expressed exactly as a common fraction, although fractions such as 22/7 and other rational numbers are commonly used to approximate.

  • The common fractions are converted into 1 1 sexagesimal fractions, and the calculation is given as above.

  • Now multiplication and division with common fractions are explained.

  • What actually follows are rules for division of sexagesimal fractions (but see chapter 10.2); the division of common fractions is left until chapter 12.

  • It is within 0.000009% of the value of, or in terms of common fractions overestimates by less than.

  • Whether common fractions or decimal fractions are used is often a matter of taste and context.

  • Common fractions are used most often when the denominator is relatively small.

  • Common fractions less than one tend to be used with singular expressions: "half (of) a loaf", "two-thirds of a mile".

  • Each module includes the use of both common fractions and mixed numbers.

  • Some common fractions, however, were written with a special glyphthe equivalent of the modern two-thirds is shown on the right.

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