Part 2 (8 points) Prove that log(i) O(nlog(n)) HINT use the formula for geometric sum (k 1 1) (r 1) This is generally a very useful formula Part 2 (8 points) Prove that log(i) O(nlog(n)) HINT use the formula for geometric sum (k 1 1) (r 1) This is generally a very useful formula ...

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Part 2 (8 points): Prove that log(i) = O(nlog(n)) HINT: use the formula for geometric sum:...

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Introduction to Management Science A Modeling and Cases Studies Approach with Spreadsheets

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Authors: Frederick S. Hillier, Mark S. Hillier

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Part 2 (8 points): Prove that log(i) = O(nlog(n)) HINT: use the formula for geometric sum:...

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Part 2 (8 points): Prove that log(i) = O(nlog(n)) HINT: use the formula for geometric sum: = (k+1 1)/(r 1). This is generally a very useful formula. Part 2 (8 points): Prove that log(i) = O(nlog(n)) HINT: use the formula for geometric sum: = (k+1 1)/(r 1). This is generally a very useful formula.

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Introduction to Management Science A Modeling and Cases Studies Approach with Spreadsheets

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