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the tens digit is six less than the units digit of a two-digit number. When the digits are reversed, the sum of the original and reversed numbers is 132. What is the original number
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HI!!
we can do this for sure
ok
lets call the ten digit number \(a\) and that makes the units digit number \(a-6\) so the number itself is \[10a+a-6\]
like for example if the tens digit was 9, the ones digit would have to be 3 and the number would be \[93=90\times 10+9-6\]
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when we reverse them the sum is 132 i have a better idea, instead of doing algebra, lets just check what works how about \(93+39\) what does that add to?
lol got it on the first try !!
132
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