(c) Suppose you are given a set of 100m sprint times from the 2020 olympics. The input list has sizen and is not sorted, and you may assume that each time is distinct (there are no exact ties). Your team-mate completed in the event, and her time was exactly 10.57 seconds. She returns from the olympics upset, claiming that at least half the competitors had a faster time. Design an algorithm that takes as input the array A consisting of the n sprint times, and outputs the closest n/4 sprint times that are faster than your friend's time. Justify why your algorithm runs in O(n) in the worst case. *For simplicity, you may assume n/4 is an integer

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
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(c) Suppose you are given a set of 100m sprint times from the 2020 olympics. The input list has sizen
and is not sorted, and you may assume that each time is distinct (there are no exact ties). Your team-mate
completed in the event, and her time was exactly 10.57 seconds. She returns from the olympics upset,
claiming that at least half the competitors had a faster time. Design an algorithm that takes as input the
array A consisting of the n sprint times, and outputs the closest n/4 sprint times that are faster than
friend's time. Justify why your algorithm runs in O(n) in the worst case.
*For simplicity, you may assume n/4 is an integer
your
Transcribed Image Text:(c) Suppose you are given a set of 100m sprint times from the 2020 olympics. The input list has sizen and is not sorted, and you may assume that each time is distinct (there are no exact ties). Your team-mate completed in the event, and her time was exactly 10.57 seconds. She returns from the olympics upset, claiming that at least half the competitors had a faster time. Design an algorithm that takes as input the array A consisting of the n sprint times, and outputs the closest n/4 sprint times that are faster than friend's time. Justify why your algorithm runs in O(n) in the worst case. *For simplicity, you may assume n/4 is an integer your
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