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The number 0.3333... repeats forever therefore it is irrational.?
No because it can be expressed as a fraction in the form of 1/3 and all fractions are rational numbers.
Is the number 0.333.... repeats forever therefore it is irrational?
No because any number that can be expressed as a fraction is a rational number and in this case the fraction is 1/3When trying to represent an irrational number as a decimal there are two conditions:the part of after the decimal never terminates (which is met by the described number)the decimal part never repeats (which is NOT met by the described number)
Is 0.83 an irrational number?
I would say no, it is rational. A number is only irrational if it repeats with no specific pattern.
Is 1.24562... an irrational number?
Irrational numbers are non-repeating, non-terminating decimals. If your number repeats, it's rational. If it doesn't, it's irrational.
Do irrational numbers repeat?
No. Irrational numbers are those that cannot be represented as a fractions. Any number which repeats could be represented as a fraction.
