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= 2 = 2 = 2 =
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And this is what the final set of numbers should look like:
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(c) limx 0 cos x = 0, so l H opital s Rule does not apply. In fact the limit does not exist. opital s Rule applies. (d) limx 1 [ln x]2 = 0 and limx 1 (x 2 1) = 0 so l H Thus [ln x]2 [2 ln x]/x = 0. = lim 2 1) 2x x 1 (x x 1 lim (e) limx 2 (x 2)4 = 0 and limx 2 sin(x 2) (x 2) = 0 l H opital s Rule applies. Thus (x 2)4 4(x 2)3 = lim . x 2 sin(x 2) (x 2) x 2 cos(x 2) 1 lim Now l H opital s Rule applies again to yield = lim 12(x 2)2 . x 2 sin(x 2) so
= eln 32 ln 64 =
Answer: c
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FIGURE 23-3 One query generates two SQL statements. Select 1 has an extra result and GROUP BY dimension.
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