15 февр. 2022 г. · All rational numbers are integers. Is the given statement True or False - The given statement, “All rational numbers are integers” is false. |
Answer: The given statement is true. Explanation: Integers – Integers are the combination of zero, natural numbers and their additive inverse. |
23 мая 2018 г. · False. All rational numbers are not integers. Rational numbers are of the form p/q, where p and q are integers with non-zero q. |
Explanation: The statement 'Every integer is a rational number' is true because the set of rational numbers include the integers. |
5 мар. 2021 г. · FALSE. All integers are rational as they can be written in the form of a fraction (Ratio) with a 1 as the denominator. |
This is true because a rational number like 3/1 is an integer because it is equal to 3. On the other hand, some other rational numbers like 2/7 are not integers ... |
The vice-versa is not true, all rational numbers cannot be integers as there are numbers that cannot be expressed as integers. Some examples of rational numbers ... |
N= Natural numbers W= Whole numbers I= Integers Q= Rational numbers R= Real numbers ⇒ Every integer is a rational number is a true statement. |
All integers (for eg -3, 5, -39, 777, etc) can be represented in the form of p/q where q is not equal to zero. Thus all the integers are rational numbers. |
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