Which statement explains why V34 is considered an irrational number? (8.NS. 1) A. When evaluated, V34 results in a nonterminating and nonrepeating decimal, which is considered an irrational number. B. When evaluated, V34 results in a repeating decimal, which is considered an irrational number C. When evaluated, V34 results in a terminating decimal, which is considered an irrational number. D. When evaluated, V34 results in a whole number, which is considered an irrational number.
1 answer
Question:
Which statement explains why V34 is considered an irrational number? (8.NS. 1)
A. When evaluated, V34 results in a nonterminating and nonrepeating decimal, which is
considered an irrational number.
B. When evaluated, V34 results in a repeating decimal, which is considered an irrational
number
C. When evaluated, V34 results in a terminating decimal, which is considered an irrational
number.
D. When evaluated, V34 results in a whole number, which is considered an irrational
number.
A. When evaluated, V34 results in a nonterminating and nonrepeating decimal, which is
considered an irrational number.
B. When evaluated, V34 results in a repeating decimal, which is considered an irrational
number
C. When evaluated, V34 results in a terminating decimal, which is considered an irrational
number.
D. When evaluated, V34 results in a whole number, which is considered an irrational
number.
Answers
Answer:Its A.Step-by-step explanation:Whole numbers, terminating decimals, and repeating decimals are considered rational numbers. The only one that makes sense is A, because Irrational numbers are non terminating, non repeating decimals. An example of an irrational number is Pi (3.1459...) or Square root of 7.
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