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Calculate each of the following limits: 1.) lim(x^2+6x-5) x->2 2.) lim(x^2-16)/(x+4) x->-4
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factor, cancel, replace \(x\) by \(-4\) for the second one
first one plug in the number, see what you get
i.e. compute \[2^2+6\times 2-5\]
So then the first one would 11
The first one can be done with plain substituion, i.e. just plug in 2 and evaluate. The second one requires some factoring and cancellation like this:\[\bf \lim_{x \rightarrow -4}\frac{ x^2-16 }{ x+4 }= \lim_{x \rightarrow -4}\frac{ (x-4)\cancel{(x+4)} }{\cancel{ x+4} }\lim_{x \rightarrow -4}= x-4\]
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yes
The equal sign before x-4 isn't supposed to be there lol.
And substitute once again.
okay. I see it, so its...simple, once again.
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