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Unformatted text preview: between [2 , 6]. Hence, ±nd max x ∈ [2 , 6] f ( x ) as well as x ∈ [2 , 6] so that f ( x ) ≥ f ( s ) for all s ∈ [2 , 6]. 6) Determine the limit lim n →∞ n 3 + 1000 n 2 + 343 n + 10 . 001 n 4 + 1 7) Determine the limit lim n →∞ (1 + (0 . 5 /n )) . 1 n 8) Determine the limit lim n →∞ 3 n + 2 n 100 · (3 n ) 9) Determine the limit lim n →∞ 3 2( n 2 +1) /n 2 . 10) What is the approximate value of (1 . 0001) 20000 ?...
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 Fall '08
 N/A
 Math, Calculus, Derivative, Mathematical analysis, Convex function

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