Suppose an algorithm takes exactly the given number of statements for each value below, in terms of the size of n, i.e., the order of n, O(f(n)). Explain. n² logn +nlogn+n
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A: Solution
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Q: number of operations
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Q: algorithms
A: Answer: The correct answer to the following question is option (b) "n log n"
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Q: Algorithm P(n)// Input: A positive integer n if n=1 return 1 else return P(n-1) non n
A: Algorithm: The algorithm is a set of steps that should be followed to complete a specific task.
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A: please do upvote for my efforts! answer: since the i changes from 0 to n and j changes from i to n…
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Q: O a. None of the other choices Ob. log n
A: Answer: The correct answer to the given question is an option (c)"n".
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- An algorithm was introduced for finding integers a, b for anym, n where m, n are positive such that am+bn = gcd(m, n). Implementthis algorithm as a Python programFor any positive m, n, a method was created to find integers a, b such that am+bn = gcd(m, n). Python-program this algorithm.What is the time complexity of the following algorithm? Select one: a. Θ(n) b. Θ(n/2) c. Θ(2n-1) d. Θ(n2)
- Find the value of n that solves this puzzle. At what value of n does s reach 39?The code is in C int n = ? int m = 39 int t = 39; int s = 0; while(n>1){ if(n & 1){ n = (n<<2) - n + 1; } else { n = n >> 1; } if(s == t && m == t){ return; } s++; } failure("Seems you forgatz the essence of Collatz");Answer this. Don't copyI need the answer as soon as possible
- Given the problem of basic multiplication: Input: Two n-digit nonnegative integers, x and y. Output: The product x - y e.g. 5 9 7 4 1 2 6 3 1 7 9 2 3 8 4 4 0 1 1 9 4 + 9. 7 4 7 5 4 5 1 6 2 What is the time complexity considering the number of primitive operations, i.e. additions and multiplications, performed? O(n*) O O(n) O None of the choices O(n) O(n")*Given the following algorithm, x:=1 for i:=1 to n j:=1 While jChoose the Big-O for the following statements. { int n=10, count-0, i=0; While (i<=10){ count++; itt; }} O(n) O(1) O(n²) O(log n)Let P(n) be some statement for integer n. P(n) might be 'n-times' (n+3) is an even number, or if n 2 10, then 2"> n. Construct an algorithm for the condition mentioned above and prove that P(n) is true for all positive integers n.What is the running time of the following piece of code for a given integer n: x=2; while(xRecommended textbooks for youDatabase System ConceptsComputer ScienceISBN:9780078022159Author:Abraham Silberschatz Professor, Henry F. Korth, S. SudarshanPublisher:McGraw-Hill Education
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