rational
- adjective
- /ˈræʃənl/
- Specialized
- In mathematics, a rational number can be expressed as a fraction like 1/2.
- rational number
- rational distribution
But that the rational numbers are countable.
- But that the rational numbers are countable.
- And yet the rational numbers are so much smaller than the real numbers.
- You can approximate a real number as close as you want with rational numbers, but not with integers.
- I just transform the graph from rational to reciprocal form.
Examples
-
If we assume that the square root of two is a rational number, then we can say that the square root of two is A over B, where A and B are whole numbers and B is not zero.
-
So in part A, we have to list the possible rational roots of this equation.
-
And yet the rational numbers are so much smaller than the real numbers.
-
We use the word rational to mean ratio of polynomials.
-
But that the rational numbers are countable.
-
So this looks like the perfect way to test how many rational points are on any given elliptic equation.
-
You can approximate a real number as close as you want with rational numbers, but not with integers.
-
Cantor showed that the irrational numbers outnumber the rational ones by a factor of roughly infinity.
Blog text (15) -
The mathematician explained that a rational number is one that can be written as a ratio of two whole numbers.
-
To find the area of a rectangle, you can use its length and width as rational measurements.
Antonyms
Compounds
Surface Forms
Morphology
Etymology
Rational in mathematics also comes from Latin ratio 'a calculation', and it describes a number that can be written as a 'ratio' or fraction of two whole numbers.