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Evaluate the following limit (in order to find a tangent line adjacent to the function). See problem below...
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\[\ \Huge Evaluate: lim_{h \rightarrow 0} \frac{\sqrt{1+h} - \sqrt{1}}{h}.\]
multiply by conjugate on top and bottom \[\frac{\sqrt{1+h}-1}{h}*\frac{\sqrt{1+h}+1}{\sqrt{1+h}+1}\]
Okay so when I do that, @dumbcow, I end up with 1 is that correct?
no...how did you get 1? FOIL the top
I did
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\[(\sqrt{h+1})^{2} +\sqrt{h+1}-\sqrt{h+1} -1 = h\]
1/2 does seem right either... I got h on the numerator
yes the limit is 1/2
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