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lim as x approaches 2 of (sqrt(27-x)-5)/(sqrt(3-x)-1)
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HI!!
do you get \[\frac{0}{0}\] when you plug in 2 for \(x\)?
Yes
yeah i guess you do too bad
you have to rationalize BOTH
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i.e. multiply top and bottom by \[(\sqrt{27-x}+5)(\sqrt{3-x}+1)\]
leave everything that does not get rationalized in factored form, don't multiply out
clear what i mean, or no?
yes i understand
ok the stuff that rationalizes should cancel nicely then plug in 1 remember, do not multiply the other stuff out just leave it
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wow I just stared at it and realized what you were talking about. Thanks! :)
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