Every integer is a rational number. true or false?
Every integer is a rational number. true or false?
Answer: The given statement is true.
Explanation:
Integers – Integers are the combination of zero, natural numbers and their additive inverse.
It can be represented in a number line excluding the fractional part. It is denoted by Z.
Rational number – In mathematics, a rational number is a type of real numbers.
It can be defined as any number that can be expressed in the p/q form where q ≠ 0.
We can also say that any fraction falls under the class of rational numbers, where the denominator and numerator are integers and the denominator is not equal to zero.
When the rational number that is a fraction is divided, the result will be in the form of decimal, that may be either repeating decimal or terminating decimal.
Answer: The given statement is true.
Explanation:
Integers – Integers are the combination of zero, natural numbers and their additive inverse.
It can be represented in a number line excluding the fractional part. It is denoted by Z.
Rational number – In mathematics, a rational number is a type of real numbers.
It can be defined as any number that can be expressed in the p/q form where q ≠ 0.
We can also say that any fraction falls under the class of rational numbers, where the denominator and numerator are integers and the denominator is not equal to zero.
When the rational number that is a fraction is divided, the result will be in the form of decimal, that may be either repeating decimal or terminating decimal.
