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Sketch the graph of the rational function.
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\[f(x)=\frac{ (x-1)(x+4) }{ (x-1)^{2} }\]
we could cancel out the (x-1) since there is one on the top and bottom
but the thing is we have a restriction going on... x can't be that certain number otherwise the function will be undefined.
So how would we graph this
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ok.. \[f(x) = \frac{x+4}{x-1}\] because the x-1 already canceled itself so what x can't we have.. so first solve x-1=0 because it will tell you which number can't be x
because if we have like 2/0 we have an undefined case. so nothing should be graphed there
and then afterwards create a chart like |dw:1456896201109:dw| plug x into the function
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