Does anyone know bar notation?
means different things depending on the context sometimes it means "the conjugate" sometimes it means "everything that is not in the set" what context is it in?
The process of writing repeating decimals or repeating pattern of digits by using a bar is called Bar Notation.
i think it's like when you have a fraction an say example: 2/3 = 0.666 you put a bar over it this sighn over it-
Ok thank you
or it could be the average in stats...
x bar, y bar, etc...
Bar notation means that the number keeps on going on forever. For example, 1/3= .33333333 and so on. But if you were to put it as an answer, you would have to put a bar on top of the 3. You have 0.3 and a bar on top of 3.
it really could be lots of different things, couldn't it?
yes
beer goggles... is that bar notation?
\[\frac{1}{3}=\overline{.3}\] \[\overline{a+bi}=a-bi\]
how did you get the bar in the editor?
\[\bar{x}\] like that?
\[\hat{p}\] ooh, i'm learning!
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