Write a simple algorithm to search for the
number 99 in the sorted array,
A[n]: 5,16,27,38,49,105,216,398, where n=8.
Implement a simple selection algorithm on A(n)
and give the output sorted array for the array,
A[10]: 33,99,108,54,13,1999,56,-35,88,-16.
Find a close formula for the Fibonacci Sequence
F(n), F(n)=F(n-1)+F(n-2) and F(0)=0, F(1)=1. Also
describe an application example of the Fibonacci
Sequence.
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Write a simple algorithm to search for the number 99 in the sorted array, A[n]: 5,16,27,38,49,105,216,398,...
We know that binary search on a sorted array of size n takes O(log n) time. Design a similar divide-and-conquer algorithm for searching in a sorted singly linked list of size n. Describe the steps of your algorithm in plain English. Write a recurrence equation for the runtime complexity. Solve the equation by the master theorem.
1. Please write a Divide-and-Conquer Java algorithm solving the following problem: Given an "almost sorted" array of distinct integers, and an integer x, return the index of x in the array. If the element x is not present in the array, return -1. "Almost sorted" means the following. Assume you had a sorted array A[0…N], and then split it into two pieces A[0…M] and A[M+1…N], and move the second piece upfront to get the following: A[M+1]…A[N]A[0]…A[M]. Thus, the "almost sorted"...
Subject: Algorithm need this urgent please thank you. 4. Give pseudocode for an algorithm that will solve the following problem. Given an array A[1..n) that contains every number between 1 and n +1 in order, except that one of the numbers is missing. Find the miss sorted ing mber. Your algorithm should run in time (log n). (Hint: Modify Binary search). A pseudocode means an algorithm with if statements and loops, etc. Don't just write a paragraph. Also, if your...
Just Q3 and Q4 Q1] Write a C function to implement the binary search algorithm over an array of integer numbers and size n. The function should return the index of the search key if the search key exists and return - 1 if the search key doesn't exist. [10 Points] Q2] Write a C function to implement the selection sort algorithm, to sort an array of float values and size n. The function should sort the array in ascending...
Transfer C code of selection sort to MIPS code and print the sorted array/results data Array: word 43, -5, 11, 12, 64, -7, 14, 71, 70, 13, -27 string: asciz"In" # Trantec the C code of selection sort to MIPS code. Do not modify the existing code and structure! text main la ŞtO, Array li $t1, 0 li $t7,11 mul $17, $17, 4 subi $t8,$t7, 4 # array length n-11 # 4*n #4*(n-1) # lis in $t1 and j is...
3. Write the function find sorted elt whose input is a vector sorted in increasing order and an element x. The output is 0 if the element x does not occur in v, 1 if the element x does occur in v. Below is the algorithm you should implement, known as the binary search algorithm. Note that the code below returns the index, but we want to return true or false, not the index, so adjust your code accordingly. Algorithm....
Transfer C code of selection sort to MIPS code and print the sorted array/results data Array: word 43, -5, 11, 12, 64, -7, 14, 71, 70, 13, -27 string: asciz"In" # Trantec the C code of selection sort to MIPS code. Do not modify the existing code and structure! text main la ŞtO, Array li $t1, 0 li $t7,11 mul $17, $17, 4 subi $t8,$t7, 4 # array length n-11 # 4*n #4*(n-1) # lis in $t1 and j is...
1. (16 pts.) Sorted Array Given a sorted array A of n (possibly negative) distinct integers, you want to find out whether there is an index i for which Al = i. Give a divide-and-conquer algorithm that runs in time O(log n). Provide only the main idea and the runtime analysis.
Implement in C SharpCreate a new algorithm based on the algorithm, selection sort. The new algorithm should be able to sort an array like this: Input: an array that has n elements, and the values of its elements are assigned randomly, for example: Index 0 1 2 3 4 5 value 7 3 6 2 1 5 Output: an array - its first n/2 elements are sorted in ascending order and its second n/2 elements sorted in descending order. That...
Consider an ordered array A of size n and the following ternary search algorithm for finding the index i such that A[i] = K. Divide the array into three parts. If A[n/3] > K. the first third of the array is searched recursively, else if A[2n/3] > K then the middle part of the array is searched recursively, else the last thud of the array is searched recursively. Provisions are also made in the algorithm to return n/3 if A[n/3]...