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Evalute the limit: lim 4-(12+x)^(1/2) x->4 (x-4)
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\[\lim_{x \rightarrow 4} (4 - \sqrt{12+x})/(x-4)\]
multiply both top and bottom by 4+sqrt(12+x)
I did and I (16-16) / 4-4
And I got*
(16-(12+x))/[(x-4)(4+sqrt(12+x))] (16-12-x)/[(x-4)(4+sqrt(12+x))]
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-(x-4)/[(x-4)(4+sqrt(12+x))] -1/(4+sqrt(12+x)) Plug in x=4 -1/(4+sqrt(12+4)) -1(4+sqrt(16)) -1/(4+4) -1/8
Thank you so mmuch :) I applied the limit, and forgot to rearrange 4-x to -(x-4)
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