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What are 5 examples of non terminating repeating decimals?
terminating decimals repeating decimals
Are terminating and repeating decimals irrational numbers?
Terminating and repeating decimals are rational numbers.
Is decimals ratios?
Terminating and repeating decimals are.
What is the definition of non terminating repeating decimals?
Non terminating repeating decimals would be such as 0.3333333 where the 3 could continue on forever.
What is a non terminating decimal called?
Some non-terminating decimals are repeating decimals.
What are 5 examples of non terminating repeating decimals?
terminating decimals repeating decimals
What are the different kinds of decimal?
terminating decimals non terminating decimals repeating decimals non repeating decimals
Are terminating and repeating decimals irrational numbers?
Terminating and repeating decimals are rational numbers.
What are signs for decimals?
terminating decimals and repeating decimals
Is decimals ratios?
Terminating and repeating decimals are.
What are non-terminating and non-repeating decimals called?
They are called terminating decimals.
What is the definition of non terminating repeating decimals?
Non terminating repeating decimals would be such as 0.3333333 where the 3 could continue on forever.
What are terminating and repeating decimals?
Irrational Numbers.
What is a non terminating decimal called?
Some non-terminating decimals are repeating decimals.
Is 0.16 repeating irrational?
No, no repeating decimal is irrational. All repeating decimals can be converted to fractions. They are, however, non-terminating.
Are non-terminating decimals rational numbers?
If they are non-terminating and there is a repeating pattern, then they are rational. If they are non-terminating and there is no repeating pattern, as in pi, they are irrational.
Is 8.56909 a rational or irrational decimal?
Any terminating decimal is rational. So are repeating (periodic) decimals.Any terminating decimal is rational. So are repeating (periodic) decimals.Any terminating decimal is rational. So are repeating (periodic) decimals.Any terminating decimal is rational. So are repeating (periodic) decimals.
