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Find all the integral solutions of the equation \(8y + 11x + 17 =xy\).
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K, so what's y?
(11x + 17) / (x-8) = y , right? Dunno if this is any good or not...
Need to break that up somehow....
11 + 105/(x-8)
So 105/(x-8) must be integer......
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Exhaustion/look for a pattern takes care of that, I think...
105 = 5*7*3*1. So, 8 integral solutions? Am I doing it right?
It's x we want....
5*7. 2 more. 5*3. 2 more. 7*3. 2 more. and 105 itself. 2 more integral solutions. I mean x-8 could be \(\pm5,7,3,1,5*7,5*3,105,7*3\), Right?
Ther u go....
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Then the y's
11 +
Thanks. :-) Don't worry, I don't need the y's. I only need to show the total number of solutions are 16.
In the actual question, that is.
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