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lim(x->16) (4-sqrt(x))/(16-x^2) ?? I got 0/240... but apparently that's incorrect.
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no it becomes 0/0 so you have to do some algebra first
Is it (16-x)^2 in the denominator? You know L'Hopital?
or yea L'Hospital's Rule
is the problem\[\lim_{x\to16}\frac{4-\sqrt x}{16-x^2}\]or\[\lim_{x\to16}\frac{4-\sqrt x}{(16-x)^2}\]?
the first one Turing thank you
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oh pellet no it's actually 16x-x^2 that's the denominator whoops copied it wrong
Hi, calyne. Then what you want is numerator: lim as x to 16 of (-1/2) x^(-1/2) denominator: lim as x to 16 of (16-2x) by L'Hopital.
The result is (-1/8) / (-16) = 1/128.
yeah i got it thank you sorry openstudy was buggin didn't let me post that i got the answer i appreciate it though
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