Write an algorithm to read two values (name and degree) for ten students and print the name and the degree of the student who obtained the highest .degree in the class
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- # Exercise 1. Implement the algorithm covered in lectures that determines if an integer n is prime. Your function should return True, if n is prime, and False otherwise. Your algorithm has to be effective for n ~ 1,000,000,000,000.def isPrime(n):Subsequent words def words_with_letters(words, letters): This problem is an excuse to introduce some general discrete math terminology that helps make many later problem speci0ications less convoluted and ambiguous. A substring of a string consists of characters taken in order from consecutive positions. Contrast this with the similar concept of subsequence of characters still taken in order, but not necessarily at consecutive positions. For example, each of the 0ive strings '', 'e', 'put', 'ompu' and 'computer' is both a substring and subsequence of the string 'computer', whereas 'cper' and 'out' are subsequences, but not substrings. Note how the empty string is always a substring of every possible string, including itself. Every string is always its own substring, although not a proper substring the same way how all other substrings are proper. Concepts of sublist and subsequence are de0ined for lists in an analogous manner. Since sets have no internal order on top of the element…1. Analyze the following code using step account (total number of steps). Give the detailed analysis. What is the asymptotic complexity of the above algorithm?(a) int s = 0;(b) for( int i = 1; i < n; i + +)(c) for (int j = 1; j <= i; j + +)(d) s = s + j;
- 1. a.An algorithm can be specified in various ways. Identify and explain four ways in which an algorithm can be specified. b. (b). Two algorithms A, B sort the same problem. When you go through each algorithm and break them down into their primitive operations, each can be represented as follows:A = 2n7 + 100n4 + 26n + 50 B = 7n4 + 22n2 + nlogn + 200For very large values of n, which of the algorithms A or B will runin the shortest time to solve the problem and why? (c). Two Computer Science students, Priscilla and Julius, are discussing how to compare two algorithms for solving a given problem. Priscilla suggests that they should use the execution times of the algorithms as criterion; but Julius insists that they should use the number of statements the algorithms execute as criterion. (i). Discuss the reasons why both criteria they are considering are not good for comparing algorithms.(ii). Recommend an ideal solution/criterion that they should rather use for comparing algorithms2. Name the algorithms for the searching problem that you already know. Givea good succinct description of each algorithm in English. If you know no suchalgorithms, use this opportunity to design one.c. How many times is the basic operation executed?d. What is the efficiency class of this algorithm?e. Suggest an improvement, or a better algorithm altogether, and indicate itsefficiency class. If you cannot do it, try to prove that, in fact, it cannot bedone.
- Euclid’s algorithm (or the Euclidean algorithm) is an algorithm that computes thegreatest common divisor, denoted by gcd, of two integers. Below are the original versions ofEuclid’s algorithm that uses repeated subtraction and another one that uses the remainder.int gcd_sub(int a, int b){ if (!a) return b; while (b) if (a > b) a = a – b; else b = b – a; return a;}int gcd_rem(int a, int b){ int t; while (b) { t = b; b = a % b; a = t; } return a;}1. Trace each of the above algorithm using specific values for a and b.2. Compare both algorithms.Correct answer will be upvoted else Multiple Downvoted. Don't submit random answer. Computer science. Ridbit begins with an integer n. In one action, he can perform one of the accompanying tasks: partition n by one of its appropriate divisors, or take away 1 from n in case n is more prominent than 1. An appropriate divisor is a divisor of a number, barring itself. For instance, 1, 2, 4, 5, and 10 are appropriate divisors of 20, however 20 itself isn't. What is the base number of moves Ridbit is needed to make to decrease n to 1? Input The principal line contains a solitary integer t (1≤t≤1000) — the number of experiments. The main line of each experiment contains a solitary integer n (1≤n≤109). Output For each experiment, output the base number of moves needed to lessen n to 1.strict action will be taken answer only u know else skip dont post existing one
- May I please have some assistance with the following question? Subsequent words def words_with_letters(words, letters): This problem is an excuse to introduce some general discrete math terminology that helps make many later problem speci0ications less convoluted and ambiguous. A substring of a string consists of characters taken in order from consecutive positions. Contrast this with the similar concept of subsequence of characters still taken in order, but not necessarily at consecutive positions. For example, each of the 0ive strings '', 'e', 'put', 'ompu' and 'computer' is both a substring and subsequence of the string 'computer', whereas 'cper' and 'out' are subsequences, but not substrings. Note how the empty string is always a substring of every possible string, including itself. Every string is always its own substring, although not a proper substring the same way how all other substrings are proper. Concepts of sublist and subsequence are de0ined for lists in an analogous…i. Using the graph below, implement the Iterative Deepening Search algorithm considering the final state is six(6) and the initial state is zero(0) using the python programming language. N.b Kindly add comments to your code ii.. Descriibe in summary how the algorithm was implemented.a. What does this algorithm compute? b. What is its basic operation? c. How many times is the basic operation executed" d. What is the efficiency class of this algorithm? e. Suggest an improvement, or a better algorithm altogether, and in-dicate its efficiency class. If you cannot do it, try to prove that, in fact, it cannot be done.