05 Jun COSC 3331 – All recursive functions efficiently solve the problem
Question
True or False
5.1 All recursive functions efficiently solve the problem.
5.2 A function that calls itself repeatedly with different argument values is called recursive.
5.3 Median-of-three partitioning effectively eliminates the problem of O(N2) performance for already-sorted data.
5.4 A good interval sequence for the Shellsort is created by repeatedly dividing the array size in half. For example, for a 100 elements array, the interval sequence is {50, 25, 12, …, 1}
5.5 A divide-and-conquer approach is commonly used with recursion.
5.6 Quicksort partitions an array and then calls itself twice recursively to sort the two resulting subarrays.
5.7 One of the strengths of linked lists is the direct access to each link.
5.8 Access to the end of the list as well as the beginning makes the double-ended list suitable for certain situations that a single-ended list cant handle efficiently, such as implementing a queue
5.9 The shellsort takes O(N^2) just like simple sorting algorithms in Chapter 3.
5.10 Partitioning is dividing an array in half.
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