Bar notation is a mathematical shorthand used to represent repeating decimals. For instance, the decimal (0.333...) can be expressed as (0.\overline{3}), indicating that the digit 3 repeats indefinitely. Similarly, (0.666...) can be written as (0.\overline{6}). Another example is (0.142857142857...), which can be denoted as (0.\overline{142857}), showing that the sequence "142857" repeats.
0.0000034 2460000000 these are not in scientific notation
Bjk
It is bar 0.58585 :)
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5, 800,000 and -23.5
0.0000034 2460000000 these are not in scientific notation
Bjk
2.01 the bar notation is overthe .01
It is bar 0.58585 :)
Yes, in music notation, a bar is equivalent to a measure.
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In bar notation, it is .42. The bar rests atop the 42.
5, 800,000 and -23.5
0.765 with a bar over the 765.
0.42
8778i
A non-example of bar notation is writing a repeating decimal without using a bar, such as 0.3333... or 0.142857142857..., where the repeating part is not clearly indicated. In contrast, using bar notation, these would be represented as (0.\overline{3}) or (0.\overline{142857}), respectively. This lack of clarity in indicating the repeating sequence makes it a non-example of bar notation.