Chapter 3: Q15E (page 216)
Explain what it means for a function to be \(O(1)\)
Short Answer
A function is meant to be \(O(1)\) when constants exists such that \(\left| {f(x)} \right| \le C\left| 1 \right|\), \(x > k\)
Chapter 3: Q15E (page 216)
Explain what it means for a function to be \(O(1)\)
A function is meant to be \(O(1)\) when constants exists such that \(\left| {f(x)} \right| \le C\left| 1 \right|\), \(x > k\)
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Get started for freeall terms of a finite sequence of integers that are greater than the sum of all previous terms of the sequence.
Describe an algorithm that takes as input a list of integers in non decreasing order and produces the list of all values that occur more than once. (Recall that a list of integers is non decreasing if each integer in the list is at least as large as the previous integer in the list.)
Describe an algorithm based on the binary search for determining the correct position in which to insert a new element in an already sorted list
Show that if , where and are real numbers and an , then data-custom-editor="chemistry" is . Big-O, big-Theta, and big-Omega notation can be extended to functions in more than one variable. For example, the statement is means that there exist constants C, , and such that whenever and .
Describe an algorithm for finding both the largest and the smallest integers in a finite sequence of integers.
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