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2. For each f(n) of the following, find the tightest choice of g(n) such that f(n) = 52(g(n)) and prove it: (a) f(n) = 4n2

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2. For each f(n) of the following, find the tightest choice of g(n) such that f(n) = 52(g(n)) and prove it: (a) f(n) = 4n2 + 26 (b) f(n) = 4n2 - 26 (c) f(n) = 1g(141) (d) f(n) = lg(LA) (e) f(n) = 3n4 + 2n3 n +12 (f) f(n) = 8n4 - 5n3 - 6n2 +n NOTE: calculate big omega

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