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lim when x approaches a (√x - √a) / x-a I did this: (√x - √a) / x-a = (x+a) / ( (x-a)(√x - √a) ) = (a+a) / ( (a-a)(√a - √a) ) = 2a/0 = Does not exist But I'm not sure I did that right.
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instead factor the denominator.
\[x-a=(\sqrt{x}-\sqrt{a})(\sqrt{x}+\sqrt{a})\]
I just treated it like it was a difference of squares basically
if you don't like that way. Relation the numerator. You sorta did it incorrectly above.
i did the way you said an i got 2√a
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one over that right?
oh yeah.
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