demonstrates the search technique on a skip list S for a key K. The search is carried out using the algorithm using the functions next(p) and below(p).
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demonstrates the search technique on a skip list S for a key K. The search is carried out using the
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- 1. Write an algorithm to determine whether a given element x belongs to a set S := {s1, . . . , sn}.Let A and B be two integers valued arrays of sizes n1 & n2 respectively. The elements of the two arrays are sorted in increasing order and may contain duplicate elements.It is required to form a list, C, of distinct elements, in increasing order, that are in A but not in B and in B but not in A. (There shall be no duplicate elements in list C.)The two arrays, A & B, can only be traversed once.Example:A: -2, 2, 4, 4, 4, 7, 9, 9, 9, 12, 15,B: 1, 2, 5, 9, 15, 15, 15, 17, 17, 17C: -2, 1, 4, 5, 7, 12, 17WRITE THE MAIN.CPP FOR THIS PROGRAM a. Write a version of the sequential search algorithm that can be used to search a sorted list. (1, 2) b. Consider the following list: 2, 20, 38, 41, 49, 56, 62, 70, 88, 95, 100, 135, 145 Using a sequential search on ordered lists, that you designed in (a), how many comparisons are required to determine whether the following items are in the list? (Recall that comparisons mean item comparisons, not index comparisons.) (1, 2) 2 57 88 70 135 Write a program to test the function you designed. Note: Have the function,seqOrdSearch, return -1 if the item is not found in the list. (return the index of the item if found).
- Given an unsorted list, explain how a sequential search works (Be specific)The median value of a set of n numbers is the value that separates the half of higher values from the half of lower values in the set. The median can be found by arranging the values in the set in order and choosing the “middle” value. See the lecture slides for some sorting functions we will talk about tomorrow that will get any list in order. If there are an even number of values in the set, the median is described as the mean of the two middle values. (b) Write a SCHEME function, named list-median, that takes a list of numbers as a parameter and returns the median value in the list.Write down the algorithm for linear search.
- Implement a function to remove duplicates from a list using an efficient algorithm.Given an array of 1000 integers: a. In the best-case scenario, what is the fewest possible comparisons needed to find a number using linear search? b. In the worst-case scenario, what is the most number of comparisons needed to find a number using linear search? c. How many comparisons will be done if we attempt to search for a number that does not exist in the list using linear search?1. Analyze the word finder with wild card characters scenario to form the algorithm and compute the time complexity. You are given a list of characters with size n, m. You need to read character data provided as input into this list. There is also a list of p words that you need to find in the given problem. You can only search in left, right, up and down direction from a position. There are two wild characters *' and '+' ,if there is any instance of wild card characters for example '+' appears you can match whatever character in your word that you are searching at this position (only one character). Similarly, if you got wildcard *' you can skip any number of characters ( A sequence of characters not necessary same in between the characters) but the last character should be matched in the given data. This means you are not allowed to match a first and last character with *' wildeard. Input: The first line of the input will give you two integers n and m. From the next line you will get…
- Implement Algorithm to illustrates the search procedure on a skip list S for a key K. The algorithm employs functions next(p) and below(p) to undertake the search.ALL 18. Recurrence Relation to Runtime Given an algorithm with the recurrence relation of T(n) = T(n-1) + n, what is the Big O runtime? This equation means that there is a function that when called with input size n, it performs n work and then recursively calls the function for the n-1 case. 13 Assume T(0) = 1. 14 Pick ONE option 15 O(nlog(n)) O o(n*(log(n)!) 16 O O(log(n)) 17 18 (n^2) Clear Selection 19 20Consider the elliptic curve group based on the equation y = x + ax +b mod p where a = = 2, b = 1, and p = 5. This curve contains the point P (0, 1). We will use the Double and Add algorithm to efficiently compute 63P. In the space below enter a comma separated list of the points that are considered during the computation of 63 P when using the Double and Add algorithm. Begin the list with P and end with 63 P. If the point at infinity occurs in your list, please enter it as (0, inf).