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r(x)=(x+1)/(x(x+4)) what is the end behavior near -1???
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It approaches the value 0
how did you get that?
Plug in x = -1, and you get r(-1) = (-1+1)/(-1(-1+4)) = 0/(-3) = 0 Hence as x approaches -1, r(x) approaches 0
Are we talking about limits? I guess he takes the limits as x goes to -1. Plug the -1 into the equations then u get zero
i hope you can help me figure this out. in the book it shows this r(x)≈ -1/3(x+1) after plugging in the -1. Any idea how they got that?
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No idea....
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