Someone check my answer please? (typing in equation...)
\[(x+4)/(-x-3) > 0 \]
erm nevermind.. was trying to make it pretty.. but is the answer \[x<-4\cup x>-3\] ?
wait a sec...let me re-post what you have
Okay, I get it...wait
Ok.. where it gets me is it says answer in interval notation o_O I get x<-4 or x>-3
well if you try x=0 you get -4/3 which is not positive
dumbcow, x = 0 is not even a possible solution
I'm becoming more confused haha
Why?
\[\frac{x+4}{-x-3}>0\]
To satisfy x+4/-x-3 being greater than 0, I came up with x<-4 which would make 0>0, -4<x<-3 which would make it negative so I can't use that and -3<x.. so.. I dunno
the answer is definitely -4<x<-3 for sure. I just checked it
Nothing else will work except values between -4 and -3
Ok.. I see.. Thanks guys for your help!
Hey shark, the first thing we're supposed to do for this type of problem (which I didn't think to do right away) is find the critical points, then plot them on a number line. Then create intervals between them and test each one.
Thanks Hero, I'll keep that in mind for next time
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