Submit a code snippet for a function (in the coding sense) that accepts as an input a list of size n and prints all the integers from 1 up to n. This function must have complexity O(n^2). Hint: Efficiency isn't always the answer. Restraints that have corresponding deductions if not followed are listed below: You must only print each number once (-4/20) The algorithm/code function must have complexity to O(n^2) (-20/20) Update: It needs to be O(n^2) hence -20/20 • The input must be a list not an integer (-4/20) Example: If the input is a list of size 4, the output is 1 2 3 4
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- PYTHON PROGRAMMING Submit a code snippet for a function (in the coding sense) that accepts as an input a list of size n and prints all the integers from 1 up to n. This function must have complexity O(n^2). Hint: Efficiency isn't always the answer. Restraints that have corresponding deductions if not followed are listed below: You must only print each number once (-4/20) The algorithm/code function must have complexity to O(n^2) (-20/20) Update: It needs to be O( n^2 ) hence -20/20 The input must be a list not an integer (-4/20) Example: If the input is a list of size 4, the output is 1 2 3 4BIG-O!!Make a code snippet for a function (in the coding sense) that accepts as an input a list of size n and prints all the integers from 1 up to n. This function must have complexity O(n^2) Hint: Efficiency isn't always the answer. Restraints: You must only print each number once The algorithm/code function must have complexity to O(n^2) The input must be a LIST not an integer. Example: If the input is a list of size 4, the output is 1 2 3 4Write a function triple_riffle_repeat(mylist,n) which takes as input a list (again with length a multiple of 3) and outputs the result of doing a 3-way riffle shufffle n times Write a function period(m) which takes as input a number m (which we will always take as a multiple of 3) and outputs the smallest positive integer n so that triple_riffle_repeat(list(range(m)),n) == list(range(m)) Discuss, with evidence, the outputs of your function period for different values of m, writing your answer as a comment.
- Q2. ""Euler's totient function, also known as phi-function ϕ(n),counts the number of integers between 1 and n inclusive,which are coprime to n.(Two numbers are coprime if their greatest common divisor (GCD) equals 1)."""def euler_totient(n): """Euler's totient function or Phi function. Time Complexity: O(sqrt(n)).""" result = n for i in range(2, int(n ** 0.5) + 1): if n % i == 0: while n % i == 0: n //= i. .BIG-O!!Make a code snippet for a function (in the coding sense) that accepts as an input a list of size n and prints all the integers from 1 up to n. This function must have complexity O(n^2) Hint: Efficiency isn't always the answer. Restraints: You must only print each number once The algorithm/code function must have complexity to O(n^2) THE INPUT MUST BE A LIST!!!! Example: If the input is a list of size 4, the output is 1 2 3 4Please code the following in Python. Thanks. I'll give upvote if correct. Make a Big-O function that accepts, as an input, a list of size n and prints all the integers from 1 up to n. Follow the restrictions that are enumerated below: You must only print each number once (-4/20) The algorithm/code function must have complexity to O(n^2) (-20/20). It needs to be O(n^2) hence -20/20. The input must be a list not an integer (-4/20). An example of this is if the input is a list of size 4, the output is: 1 2 3 4
- (Program) Write a program that tests the effectiveness of the rand() library function. Start by initializing 10 counters, such as zerocount, onecount, twocount, and so forth, to 0. Then generate a large number of pseudorandom integers between 0 and 9. Each time 0 occurs, increment zerocount; when 1 occurs, increment onecount; and so on. Finally, display the number of 0s, 1s, 2s, and so on that occurred and the percentage of time they occurred.The question is in bold and the rest is there for support , to explain concepts Write a function triple_riffle(mylist) which takes as input a list (which for convenience we will always take with length a multiple of 3) and outputs the result of a 3-way riffle shuffle . For example: an input of range(9) should output [6,3,0,7,4,1,8,5,2]. Write a function triple_riffle_repeat(mylist,n) which takes as input a list (again with length a multiple of 3) and outputs the result of doing a 3-way riffle shuffle n times. A Faro shuffle is when a deck of cards is split exactly in half and then the two halves are interleaved exactly. There are two versions: an out-shuffle where the card in position 1 stays where it is (and likewise the card in the last position stays there), and an in-shuffle where the card in position 1 moves to position 2 (and the card in last position moves up one). The following code prints the result of a Faro out-shuffle on the list [1,2,...,52]. deck = list(range(1,53))…Please write a python program with explanation data structure& algorithm and time &space complexity Given a list of [personName, accessTime], for each person, return the earliest 1-hour interval in which he has swipe badges 3 or more times, e.g.[A, 0], [A, 5], [A, 59], [A, 60] ,[A, 61]return [A, 0], [A, 5], [A, 59], [A, 60] not [A, 5], [A, 59], [A, 60] ,[A, 61]
- d. Write a function Encode as follows:• // Return M^e mod PQ• int Encode (int M, int e, int PQ); e. Write a function Decode as follows:• //Return C^d mod PQ• int Decode (int C, int d, int PQ); f. Verify that RSA algorithm works, i.e.,• int M;• /* M is an integer that is smaller than PQ */• cout <<"Enter an integer that is smaller than"<< PQ;• cin <<M;•• C=Encode (M, e, PQ);• M1=Decode (C, d, PQ);• assert (M==M1); //Note: include assert.h header file to use this//macro/function. c++Provide an explanation that justifies the running time of each function in terms of n, where n is the number of students in the list. You can assume the name of each student is of length O(1). HERE ARE THE FUNCTIONS FOR YOU TO EXPLAIN THE RUNNING TIME OF: FUNCTION 1: bool insert_student(int id, char name[], struct slist* lst) { char* studentName = find_student(id, lst); if (studentName == NULL) { // no student with the given id is found, // so we can perform insertion here // creating a new student node struct snode* new_node = (struct snode*) malloc(sizeof(struct snode*)); new_node->id = id; new_node->name = (char*) malloc(strlen(name)*sizeof(char)); strcpy(new_node->name, name); new_node->next = NULL; // if the first node is null if (lst->front == NULL) { lst->front = new_node; } else { struct snode* prevNode = NULL; struct snode* nextNode = lst->front; bool is_node_inserted = false; do { if (id < nextNode->id) { if (prevNode == NULL) { // new…The answer must be a Racket Code snapshot with output with the correct answer or a Downvote will be done and the answer Reported to Chegg for investigation Finish the Code bellow for Racket function named (n-list? obj) that takes one argument, returns true if and only if obj is an n-list. n-list? should be mutually recursive with the function num-expr?, which returns true if its argument is a number expression and false if not. (define n-list?(lambda (obj))) in Racket code