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Why can you tell that a digit is divisible by 9 if the digits add up to 9?
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because we write out numbers in base ten
for example the number 324 means \(3\times 10^2+2\times 10+4\) if you divide \(300\) by \(9\) the remainder is \(3\) because \(9\) goes in to \(100\) 11 times with a remainder of 1, and so it goes in to \(300\) 33 times with a remainder of 3 9 goes in to 10 one time with a remainder of 1, and so it goes in to 20 2 times with a remainder of 2 9 goes in to 4 no times with a remainder of 4 so the remainder when you divide 324 by 9 is \(3+2+4=9\) and a remainder of 9 is the same as a remainder of 0
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