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No; if the non-terminating decimal repeats then it represents a rational.

Examples:

  1. 0.3333... = 1/3
  2. 0.428571428571... = 3/7
  3. 0.181818... = 2/11
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Q: Does every non-terminating decimal represent an irrational number?
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Related questions

What can be a number that can be expressed as a nonrepeating nonterminating decimal?

an irrational number


What is nonterminating and not repeating decimal?

It is an infinite non-repeating decimal which represents an irrational number.


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What is the square root of 325 is it a rational irrationalintegers whole or natural number?

The square root of 325, 18.027756377319946465596106337352…, is an irrational number because its decimal expansion is nonterminating and nonperiodic.


What is a non-terminating number?

A nonterminating number does not end. An example is the fraction 1/3. When written as a decimal, it is a nonterminating number. Also pi is a nonterminating number. Some nonterminating numbers are repeating, some are nonrepeating. But they just don't end.


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It is a non-terminating decimal, which could represent a rational number or an irrational number.


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When a decimal can't be expressed as a fraction then it is an irrational number.


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What are the difference between decimal in rational and decimal in irrational?

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