How many integer pairs (x, y) satisfy the statements 0
i'd count
just count?
\(x=8y\) so start with \(y=1, x=8\)
there is probably a quick way to do it once you start counting, but there cannot be that many
since \(x=8y\) you have only a few choices \(y=1,x=8\)\(y=2,x=16\) etc you are going to get to 50 quickly
If \(x/y=8\) we know \(y=8x\) so we're just asking for how many integers \(x\) is \(0<9x<50\). Observe this is equivalent to \(0<x<5\frac59\). Can you count now? ;-)
\(5\frac59=\frac{50}9\) btw
x=8y friend
@Loser66 oops -- technically my answer is still correct though since it won't make a difference other than that it wasn't correct to say \(y=8x\).
I know
How many integer \(y\) satisfy \(0<9y<50\) is identical to how many integer \(x\) satisfy \(0<9x<50\) :-p
@sakigirl if these are SAT math problems and you don't get a response feel free to tag me -- I scored an 800
@oldrin.bataku dang, thanks haha. appreciate it lots :)
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