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The sum of the digits of a two-digit number is 7. When the digits are reversed, then the original number is increaded by nine. Find the number.
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Let the tens digti be t and the ones digit be o. Then the statements you have made translate to these equations: (1) t + o = 7. (2) 10o + t = 10t + o + 9 You now have two equations and two unknowns, so you can solve for both o and t. The easiest way to do so is probably to solve the first equation for t or o, then substitute the resulting expression into the second equation and solve for the remaining variable.
x+y=7 10y+x=10x+y+9 x=7-y, therefore 10y+7-y=70-10y+y+9 9y+7=79-9y 18y=72 y=4 and x=3
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