Assertion: rational number | /r/HasProperty | written as fraction
Facets:
value: with the integer in the numerator
type: OTHER
value: with 1 in the denominator
type: OTHER
Source sentences:
text: In mathematics, a rational number is a number that can be written as a fraction.
text: So, now you know that all fractions are also rational numbers, and that all rational numbers can therefore be written like a fraction, we can say that:
text: All rational numbers can be written as a fraction.
text: Rational numbers are special because they can be written as a fraction.
text: Rational Numbers are numbers that can be written as a fraction.
text: Rational numbers are any numbers that can be written as a fraction.
text: A rational number can be written as a fraction.
text: A "Rational" Number can be written as a "Ratio", or fraction.
text: (3) Rational numbers can be written as the quotient, or fraction, or ratio, of two whole numbers, irrational numbers (like #pi# or #sqrt2# ) cannot.
text: Rational numbers are simply numbers that can be written as fractions or ratio s (this tells you where the term ratio nal comes from).
text: So, integers are rational numbers because they can be written as fractions, with the integer in the numerator and 1 in the denominator.
text: Rational numbers can be written as fractions, ratios, terminating decimals, or repeating decimals.
text: As stated above, rational numbers can be written as fractions; however it can be written as decimals too.
text: This teacher package is devoted to the number line and the two major classes of numbers it’s divided into: rational numbers, which can be written as fractions, and irrational numbers, which are everything else.