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Q: Can an irrational number be written as a repeating number or terminating decimal?
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Related questions

When an irrational number is written as a decimal it can be described?

as non-repeating, non-terminating.


Who of the following cannot be written as a fraction an integer a terminating decimal a repeating decimal and a non-terminating non repeating decimal?

The latter which would be an irrational number that cannot be expressed as a fraction.


Is 0.66 a terminating or repeating decimal?

It is terminating - after two decimal digits.


Is 0.096 a terminating or repeating decimal?

It is terminating - after three decimal digits.


Can an irrational number be written as a repeating number or terminating?

No.


Is negative 0.151 a terminating or repeating decimal?

As written, it's terminating.


Is 215 a repeating decimal or terminating?

215 is a terminating decimal, as it does not repeat infinitely. It can be written as 215.000000... or 215.


What are the irrational?

Irrational numbers are a subset of real numbers which cannot be written in the form of a ratio of two integers. A consequence is that their decimal representation is non-terminating and non-repeating.


How do you determine whether you can write a given decimal as a fraction?

If the decimal is terminating or repeating then it can be written as a fraction. Decimal representations which are non-terminating and non-repeating cannot be expressed as a fraction.


Can every rational fraction be written as a repeating decimal?

Any rational number is either a repeating decimal, or a terminating decimal.


What is an irrational number between 7.7 and 7.9 and why?

The square root of 61 is a non-repeating, non-terminating decimal and cannot be written as the ratio of two integers.


Why can't irrational number be represented as decimal form?

Any terminating or repeating decimal number can be converted easily into the form of p/q: a ratio of two integers. If it can be written in that form then it is rational.