the Venn diagram below, which statement must be true? If a number is an irrational number, it must also be a rational number. All integers are also whole numbers. All integers are also rational numbers. All natural numbers are irrational numbers.-by-step explanation:
Answer: C. y=15x
Step-by-step explanation:
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Answer:
Step-by-step explanation:


case~2

54554/99999. I think I am right but sorry if I am wrong.
100% of the original number