No, 0.25 is rational 1/4 and 0.142857142857... is rational 1/7
Only decimals that neither terminate (e.g. 1/4 above) or repeat forever (e.g. 1/7 above) are irrational. Some examples of irrationals are pi and e (these numbers are usually named as the exact value cannot be written or calculated in a finite period of time).
No, they are not. Recurring decimals are rational.
No, none of them do.
No, no repeating decimal is irrational. All repeating decimals can be converted to fractions. They are, however, non-terminating.
No. If they are recurring, then they are rational.
No integers are irrational numbers. An integer is a whole number, positive or negative. This means they have no decimals or fractions. An irrational number, however, is a number with fractions or decimals. Therefor, there are no integers that are irrational numbers.
No because non-repeating decimals may be terminating.But suppose you consider terminating decimals as consisting of repeating 0s. That is, 1/8 = 0.125 = 0.12500....Then all non-repeating decimals are irrational.
Infinitely many. pi is not just an irrational number but a transcendental number. All irrational numbers have infinite decimals that do not go into a recurring pattern.
All irrational numbers are non-terminating decimals that can't be expressed as fractions
0.64, like all terminating decimals, is rational.
It is rational, like all terminating decimals.
Decimals are not edible.
All the decimals that you can completely write down are rational. An irrational number has a decimal that never ends, so you can't write it down.