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Do you have any practice with turning repeating decimals into fractions, or is this your first time trying?
its my first time
We can do this with a cool little trick: Let x = the repeating decimal\[x=1.\overline{04}\]now, what would 100x be?
idk
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how about if I rewrite this as\[1.04040404...\]what is that number multiplied by 100?
104.0404
good, so that is 100x so we have\[x=1.040404...\]and\[100x=104.040404...\] now notice if we subtract x from 100x, the repeating decimal part will disappear!
so what is\[104.040404...\\ - 1.040404...\]?
103
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good, and how many x is that?
um 103?
remember that \[100x=104.0404...\]and\[x=1.0404...\]
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