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https://math.answers.com/math-and-arithmetic/Is_0.33_different_when_it_has_a_bar_notation

Is 0.33 different when it has a bar notation? - Answers

Yes, 0.33 with a bar notation, written as (0.\overline{33}), indicates that the digits "33" repeat indefinitely, making it equal to (0.33333...). This is different from the finite decimal 0.33, which is equivalent to (0.33) or (0.33000...). The repeating decimal (0.\overline{33}) is mathematically equal to (\frac{1}{3}), while 0.33 is slightly less than that value.



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Is 0.33 different when it has a bar notation? - Answers

https://math.answers.com/math-and-arithmetic/Is_0.33_different_when_it_has_a_bar_notation

Yes, 0.33 with a bar notation, written as (0.\overline{33}), indicates that the digits "33" repeat indefinitely, making it equal to (0.33333...). This is different from the finite decimal 0.33, which is equivalent to (0.33) or (0.33000...). The repeating decimal (0.\overline{33}) is mathematically equal to (\frac{1}{3}), while 0.33 is slightly less than that value.



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https://math.answers.com/math-and-arithmetic/Is_0.33_different_when_it_has_a_bar_notation

Is 0.33 different when it has a bar notation? - Answers

Yes, 0.33 with a bar notation, written as (0.\overline{33}), indicates that the digits "33" repeat indefinitely, making it equal to (0.33333...). This is different from the finite decimal 0.33, which is equivalent to (0.33) or (0.33000...). The repeating decimal (0.\overline{33}) is mathematically equal to (\frac{1}{3}), while 0.33 is slightly less than that value.

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      Yes, 0.33 with a bar notation, written as (0.\overline{33}), indicates that the digits "33" repeat indefinitely, making it equal to (0.33333...). This is different from the finite decimal 0.33, which is equivalent to (0.33) or (0.33000...). The repeating decimal (0.\overline{33}) is mathematically equal to (\frac{1}{3}), while 0.33 is slightly less than that value.
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