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If a decimal is irrational it can not be written exact?

Updated: 8/21/2019
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6y ago

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That is correct.

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Q: If a decimal is irrational it can not be written exact?
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Can you please give me an example of an irrational number and a rational number?

An irrational number cannot be written as a fraction or to an exact decimal such as the symbol for pi or the square root of two. A rational number can be written in the form of a fraction or a decimal to an exact value.


If The number pi goes on forever with no repeating pattern therefore it is irrational?

Yes - it meets the conditions for a an irrational number:It is a Real numberWhen written as a decimal it never terminatesWhen written as a decimal it never repeatsThe exact definition of an irrational number is bit more precise, but this should be good enough for most purposes.


The number pi goes on forever with no repeating pattern therefore it is irrational.?

Yes - it meets the conditions for a an irrational number:It is a Real numberWhen written as a decimal it never terminatesWhen written as a decimal it never repeatsThe exact definition of an irrational number is bit more precise, but this should be good enough for most purposes.


Can an irrational number be written as a decimal?

Not precisely.


When written as a decimal an irrational number is not?

It is not ever accurate.


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

No.


What is the exact fraction form of pi?

It is said to be 22/7. And it is 3.14 in decimal form. * * * * * pi is a transcendental number which is a kind of irrational number. An irrational number cannot be represented as an exact fraction.


What is the exact square root of 6?

The exact square root is √6 or 60.5. It is an irrational number and so cannot be expressed in exact form as a decimal number.


What is a number that cant be written as a fraction or decimal?

Irrational, possibly transcendental


Is a decimal irrational?

Sometimes, it depends on if it can be written as a ratio, if it can be a ratio, then it is rational.


Which statements are true for irrational numbers written in decimal form?

The decimal representation in infinite, non-recurring.


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

as non-repeating, non-terminating.