Assertion: rational number's fraction | /r/HasProperty | rational numbers
Facets:
value: by definition
type: OTHER
value: often
type: TEMPORAL
Source sentences:
text: This insight can be seen in the general rule for dividing fractions (i.e. rational numbers).
text: Why Every Fraction is a Rational Number but not Vice Versa?
text: Even a big, clunky fraction like 7,324,908/56,003,492 is rational, simply because it can be written as a fraction.
text: 3/0 – Fraction with denominator zero, is irrational.
text: First, rational numbers are numbers which we can write as fraction; those numbers that we cannot express as fractions are called irrational, just like pi.
text: A fraction with non-zero denominators is called a rational number.
text: Often fractions are called rational numbers.
text: All fractions can be termed as rational numbers, however, all rational numbers cannot be termed as fractions.
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: Clearly all fractions are of that form, so fractions are rational numbers.
text: All integral fractions are rational numbers by definition, as are all decimal fractions that terminate, which implies that they're ratios of some power of ten.
text: All fractions, both positive and negative, are rational numbers.
text: All the integers, fractions, decimals, and percents students have worked with so far in their math classes are rational numbers.
text: Also, all fractions in which both the enumerator and denominator are integers are rational numbers (that follows from the definition).
text: We need to extend our ideas of the arithmetic of whole numbers to include fractions (rational numbers) because we cannot solve all equations of the form $ax = b$, where $a$, $b$ and $x$ are integers, $a$ and $b$ are given
text: Any fraction with non-zero denominators is a rational number.
text: Identify whether mixed fraction, 1½ is a rational number.
text: Therefore, every fraction is a rational number.
text: But even though every fraction is a rational number, not every rational number is a fraction.
text: We have also seen that every fraction is a rational number.
text: therefore every fraction is a rational number but
text: Fraction 90/12007 is rational.
text: But fractions aren’t the only types of numbers that are rational.
text: The definition of rational numbers tells us that all fractions are rational.
text: A rational number $r$ is denoted by any rational fraction $a/b$ from its equivalence class,
text: Fraction with denominator zero, is irrational.