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Plot the graph without using a computer :P
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\[y=\frac{ x^2-6x+5 }{ x^2-5x+6 }\]
no, you do it.
plug in values of x to get your value for y and then graph it.
My general approach is as follows - \[(y-1)x^2+(6-5y)x+(6y-5)=0\] As \[x \epsilon R ; discriminant \ge 0\] \[=> y \epsilon (-\infty ,8-4\sqrt{3} ]\cup[8+4\sqrt{3},+\infty )\] Also, \[\lim_{x \rightarrow \pm \infty}y = 1\]
why not just plug in values of x, to get your y?.. it's fairly simple that way ..
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once you get the coordinates just plot em..
Hence, my graph is as follows - |dw:1391753409610:dw|
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