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https://math.answers.com/math-and-arithmetic/Are_all_terminated_in_repeating_decimals_rational_numbers_and_why

Are all terminated in repeating decimals rational numbers and why? - Answers

Such numbers can be written in the form of a ratio of two integers. In the first case as a ratio of an integer and a power of ten, and in the second case as a ratio of an integer and one less than a power of ten. Since the denominators in both cases are non-zero integers, these are rational numbers.Examples:0.356 = 356/10000.356356356... (repeating) = 356/999In the first case the number of zeros after 1 is the number of digits after the decimal point. In the second case, the number of 9s is one fewer than the length of the repeating string.



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Are all terminated in repeating decimals rational numbers and why? - Answers

https://math.answers.com/math-and-arithmetic/Are_all_terminated_in_repeating_decimals_rational_numbers_and_why

Such numbers can be written in the form of a ratio of two integers. In the first case as a ratio of an integer and a power of ten, and in the second case as a ratio of an integer and one less than a power of ten. Since the denominators in both cases are non-zero integers, these are rational numbers.Examples:0.356 = 356/10000.356356356... (repeating) = 356/999In the first case the number of zeros after 1 is the number of digits after the decimal point. In the second case, the number of 9s is one fewer than the length of the repeating string.



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https://math.answers.com/math-and-arithmetic/Are_all_terminated_in_repeating_decimals_rational_numbers_and_why

Are all terminated in repeating decimals rational numbers and why? - Answers

Such numbers can be written in the form of a ratio of two integers. In the first case as a ratio of an integer and a power of ten, and in the second case as a ratio of an integer and one less than a power of ten. Since the denominators in both cases are non-zero integers, these are rational numbers.Examples:0.356 = 356/10000.356356356... (repeating) = 356/999In the first case the number of zeros after 1 is the number of digits after the decimal point. In the second case, the number of 9s is one fewer than the length of the repeating string.

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      Such numbers can be written in the form of a ratio of two integers. In the first case as a ratio of an integer and a power of ten, and in the second case as a ratio of an integer and one less than a power of ten. Since the denominators in both cases are non-zero integers, these are rational numbers.Examples:0.356 = 356/10000.356356356... (repeating) = 356/999In the first case the number of zeros after 1 is the number of digits after the decimal point. In the second case, the number of 9s is one fewer than the length of the repeating string.

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