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How can you prove that 6.34 is a rational number? - Answers

(A): 6.34*100 = 634 so 6.34 = 634/100 a ratio of two integers and so a rational number. (B): 6.34 is a terminating decimal - with two non-zero digits after the decimal point. So again, it is a rational number.



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How can you prove that 6.34 is a rational number? - Answers

https://math.answers.com/math-and-arithmetic/How_can_you_prove_that_6.34_is_a_rational_number

(A): 6.34*100 = 634 so 6.34 = 634/100 a ratio of two integers and so a rational number. (B): 6.34 is a terminating decimal - with two non-zero digits after the decimal point. So again, it is a rational number.



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https://math.answers.com/math-and-arithmetic/How_can_you_prove_that_6.34_is_a_rational_number

How can you prove that 6.34 is a rational number? - Answers

(A): 6.34*100 = 634 so 6.34 = 634/100 a ratio of two integers and so a rational number. (B): 6.34 is a terminating decimal - with two non-zero digits after the decimal point. So again, it is a rational number.

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      (A): 6.34*100 = 634 so 6.34 = 634/100 a ratio of two integers and so a rational number. (B): 6.34 is a terminating decimal - with two non-zero digits after the decimal point. So again, it is a rational number.

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