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Q: Are terminating decimals always sometimes or never a rational number?

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They are always rational numbers.

Yes, terminating decimals are always rational numbers.

they always are.

If you consider terminating decimals as ones that end in repeating 0s, then the answer is "always".

Sometimes. '0.333333 ...' (non-terminating) is sometimes used for '1/3' . '0.25' (terminating) is used for '1/4' .

Repeating decimals are ALWAYS rational numbers.

Sometimes. (pi) is non-terminating and irrational. 0.33333... non-terminating is 1/3 , which is rational.

There are are three types of decimals: terminating, repeating and non-terminating/non-repeating. The first two are rational, the third is not.

Repeating decimals are always rational.

always

Yes.

They will always be rational numbers.

Because a terminating decimal is a rational number that can also be expressed as a fraction

Yes.

Yes. Any terminating number is rational. (But some non-terminating numbers are rational too, like 1/3, 1/7, 1/9, etc.

Yes

No. The simplest example is the number 1/3, which when expressed as a decimal is the infinite (non-terminating) 0.333...

Pie is always regarded as an irrational no. 12140.76 is rational as it is a terminating no. Irrational no. is always non-terminating and non repeating. example- Square root 2 , pie etc.

A terminating or repeating decimal is always rational. Whether it is positive or negative makes no difference. So the answer is no it is not always rational, such as -1/pi

Yes, they will.

Rational numbers can always be expressed as fractions.

No, it is always true

No, it is always true

No, it is always true.

Sometimes. The number '4' is real and rational. The number 'pi' is real but not rational.