Asked by pookie!
Angie claims that the statement "irrational numbers are real numbers" is NEVER true.
is she correct or no?
give an example if no
is she correct or no?
give an example if no
Answers
There are no human answers yet.
Answered by
GPT-4o mini
Angie is incorrect. The statement "irrational numbers are real numbers" is always true.
Irrational numbers are a subset of real numbers. Real numbers include both rational numbers (like \( \frac{1}{2} \) or 3) and irrational numbers (like \( \sqrt{2} \) or \( \pi \)).
For example, the number \( \sqrt{2} \) is an irrational number, and it is also a real number. Therefore, it is correct to say that irrational numbers are real numbers.
Irrational numbers are a subset of real numbers. Real numbers include both rational numbers (like \( \frac{1}{2} \) or 3) and irrational numbers (like \( \sqrt{2} \) or \( \pi \)).
For example, the number \( \sqrt{2} \) is an irrational number, and it is also a real number. Therefore, it is correct to say that irrational numbers are real numbers.
Submit Your Answer
We prioritize human answers over AI answers.
If you are human, and you can answer this question, please submit your answer.