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Rational Numbers in Mathematics

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A number that can only be positive or negative.

A number that can be expressed in the form of $p/q$ where $q$ is not zero. (correct)

A number that cannot be expressed as a fraction.

A whole number that is an integer.

$rac{ ext{pi}}{2}$ (correct)

$rac{7}{2}$

$4/3$

$0.75$

A rational number must have a denominator of 1. (correct)

All integers are rational numbers.

A fraction with a non-zero denominator is a rational number.

Rational numbers can be represented as terminating or repeating decimals.

<p>$2/5$</p> Signup and view all the answers

<p>$x$ can be expressed as $p/q$ where $q$ is a non-zero integer.</p> Signup and view all the answers

Rational numbers are a subset of real numbers characterized by their representation in the form of ( p/q ), where ( p ) and ( q ) are integers and ( q \neq 0 ).
The denominator ( q ) must always be a non-zero value; fractions with zero denominators are undefined.
Common examples include fractions such as ( 1/2 ), ( 1/5 ), and ( 3/4 ).
Rational numbers can be expressed as terminating or repeating decimals, indicating they can be precisely represented on the number line.
All integers are considered rational numbers since they can be expressed as themselves over one (e.g., ( 5 ) can be written as ( 5/1 )).