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Are any irrational number is always a non repeating and non terminating decimals?
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What number is rational 12 14 0.76 or pie?
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.
Are terminating decimals always rational numbers?
Yes, terminating decimals are always rational numbers.
Is a fraction always a rational number?
No, a fraction such as 22/7 (approximately pi), is a non-terminating, non-repeating fraction, making it irrational.
Are terminating decimals always nether or sometimes a rational numbers?
They are always rational numbers.
Can fractions always be written as decimals?
You can always convert a fraction to a decimal. For some fractions, you'll get terminating decimals. For example, 1/8 = 0.125. For other fractions, you get repeating decimals, such as 1/7 = 0.142857 142857 142857...To convert the fraction to a decimal, just divide the numerator by the denominator, for example on a calculator.
Is rational number sometimes never or always repeating?
If you consider terminating decimals as ones that end in repeating 0s, then the answer is "always".
Is an irrational number always a non-repeating and non-terminating decimal number?
Yes.
What number is rational 12 14 0.76 or pie?
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.
Are terminating decimals always rational numbers?
Yes, terminating decimals are always rational numbers.
Are decimals in a fraction always rational numbers?
There are are three types of decimals: terminating, repeating and non-terminating/non-repeating. The first two are rational, the third is not.
Is a fraction always a rational number?
No, a fraction such as 22/7 (approximately pi), is a non-terminating, non-repeating fraction, making it irrational.
Why are terminating decimals rational numbers?
they always are.
Are terminating decimals always sometimes or never a rational number?
always!
Are irrational numbers always non terminating?
yes
What is a counterexample to show that the repeating decimals are closed under subtraction false?
In fact, the statement is true. Consequently, there is not a proper counterexample. The fallacy is in asserting that a terminating decimal is not a repeating decimal. First, there is the trivial argument that any terminating decimal can be written with a repeating string of trailing zeros. But, Cantor or Dedekind (I can't remember which) proved that any terminating decimal can also be expressed as a repeating decimal. For example, 2.35 can be written as 2.3499... Or 150,000 as 149,999.99... Thus, a terminating decimal becomes a recurring decimal. As a consequence, all real numbers can be expressed as infinite decimals. And that proves closure under addition.
Are terminating decimals always nether or sometimes a rational numbers?
They are always rational numbers.
Can fractions always be written as decimals?
You can always convert a fraction to a decimal. For some fractions, you'll get terminating decimals. For example, 1/8 = 0.125. For other fractions, you get repeating decimals, such as 1/7 = 0.142857 142857 142857...To convert the fraction to a decimal, just divide the numerator by the denominator, for example on a calculator.
