Chapter 8: Problem 32
Give at least two examples of situations in which hashing is not appropriate.
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These are the key concepts you need to understand to accurately answer the question.
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Chapter 8: Problem 32
Give at least two examples of situations in which hashing is not appropriate.
These are the key concepts you need to understand to accurately answer the question.
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Use induction to show that \(W(n) \in \Omega(n \lg n)\) for the following recurrence. This is Recurrence 8.2 in Section 8.5 .4 where \(m\) (group size) is 3. \\[ W(n)=W\left(\frac{2 n}{3}\right)+W\left(\frac{n}{3}\right)+\frac{5 n}{3} \\]
Write an algorithm that finds the largest key in a binary search tree. Analyze your algorithm, and show the results using order notation.
Write an algorithm that creates a \(3-2\) tree from a list of keys. Analyze your algorithm and show the results using order notation.
Show that the worst-case time complexity of Interpolation Search is in \(\Theta\left((\lg n)^{2}\right)\), assuming the keys are uniformly distributed and that search key \(x\) is equally probable to be in each of the array slots.
Write a probabilistic algorithm that determines whether an array of \(n\) elements has a majority element (the element that appears the most). Analyze your algorithm and show the results using order notation.
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