Suppose m = [[1, 2, 3, 4], [5, 6], [7, 8, 9]], match the following: m[0][1] [Choose] m[1][0] [Choose ] m[2][2] [ Choose ] [1][2] [ Choose ] m[0][3] [ Choose ]
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- Given a positive integer, N, the ’3N+1’ sequence starting from N is defined as follows: If N is an even number, then divide N by two to get a new value for N. If N is an odd number, then multiply N by 3 and add 1 to get a new value for N. Continue to generate numbers in this way until N becomes equal to 1. For example, starting from N = 3 the complete ’3N+1’ sequence would be:3, 10, 5, 16, 8, 4, 2, 1 Do the following: Write a code in C++ to ask the user to enter a positive integer (N) in the main() function. Write a function sequence() that receives the integer value N and display the ‘3N+1’ sequence starting from the integer value that wasreceived (entered by the user). The function must also count and return the numbers that the sequence consists of. The returned value must be displayed from the main() function. Example input and output is given in the following image.Given the following stack: P W H K M S B G Assuming Top is at G, what is the results for the following sequence of commands: pop(), pop, push ("J"), push ("X"), push("E"), pop() Select one: A. P W H K M J X E B. P W H K M X E J C. P W H K M S J X D. P W H K M E X JStack CreateStack(S) push (S, 10) push (S, 15) push (S, 20) x = top (S) push (S, x + 5) x = pop (S) + top (S) push (S, x – pop (S)) push (S, pop (pop (S))) push (S, x – top (S)) push (S, push(S, x) – top (S)) After executing the given codes above, answer the questions and explain. Thanks
- Please answer it in Python Write a function pairsbypairslist that would return pair by pair from the smallest value to the biggest value For example [12, 13, 11, 15], # return : (11, 12) and (13, 15) [9, 15, 4, 24, 19, 2] # return : (2,4) (9,15) (19,24) [1, 5, 9, 15, 21, 9, 12, 9], # return : (1,5) (9,9) (9,12) (15,21)You are given a stack of 10 matches. Players take turns taking matches from the stack. A player can take 1, 3, 5 or 7 matches at a time. The player who takes the last match wins. Which of the following is a losing state? Select one or more: a. 9 b. 4 c. 8 d. 2Given a positive integer, N, the ’3N+1’ sequence starting from N is defined as follows:If N is an even number, then divide N by two to get a new value for NIf N is an odd number, then multiply N by 3 and add 1 to get a new value for N.Continue to generate numbers in this way until N becomes equal to 1For example, starting from N = 3 the complete ’3N+1’ sequence would be:3, 10, 5, 16, 8, 4, 2, 1Write code to ask the user to enter a positive integer (N) in the main() function. Write a function sequence()that receives the integer value N and display the ‘3N+1’ sequence starting from the integer value that wasreceived (entered by the user). The function must also count and return the numbers that the sequenceconsists of. The returned value must be displayed from the main() function.
- If you cube each integer in turn from 10 to one million, you will see that 11 of them produce a result that is a palindrome (the same forwards as backwards). For example, 11×11×11=133111×11×11=1331. Write a single line of code to produce those 11 numbers and their cubes in a list of tuples.Using multithreading, write a program that will add new items to your inventory, remove items that have been sold and view a list of all items in your inventory.Substitution ciphers are encryption/decryption algorithms that replace one letter or number with another. The first attested use of a substitution cipher in military affairs was by Julius Caesar, described by him in Gallic Wars (cf. Kahn pp83-84). In caesar cipher , you replace each letter by 3rd letter on. If it is out of bound (later than Z), then round to the head (letter A) and continue the shift. For example:meet me after the toga party PHHW PH DIWHU WKH WRJD SDUWB Please write a program in Java to implement the Caesar Cipher: a. Implement the encryption algorithm. Ask the user to input one all lower case normal sentence (called plaintext) using the nextLine method, and then output the encrypted text (called ciphertext). b. Implement the decryption algorithm. Ask the user to input one encrypted sentence (i.e. ciphertext) using the nextLine method, and then output the decrypted text (i.e. plaintext).
- n most personal computers, the largest integer is 32,767 and the largest long integer is 2,147,483,647. Some applications, such as the national debt, may require an unbounded integer. One way to store and manipulate integers of unlimited size is by using a linked list. Each digit is stored in a node of the list. For example, the figure below shows how we could store a five-digit number in a linked list.39While the linked list in the figure is represented as moving from right to left, remember that there is no physical direction in a linked list. We represent it this way to assist us inunderstanding the problem.To add two numbers, we simply add the corresponding digit in the same location in their respective linked lists with the carry from the previous addition. With each addition, if the sum is greater than 10, then we need to subtract ten and set the carry to one. Otherwise, the carry is set to zero.Write a program to add two integer linked lists. Design your solution so that the…A group of students writes their names and unique student ID numbers on sheets of paper. The sheets are then randomly placed in a stack. Their teacher is looking to see if a specific ID number is included in the stack. Which of the following best describes whether their teacher should use a linear or a binary search? a. The teacher could use either type of search though the binary search is likely to be faster b. The teacher could use either type of search though the linear search is likely to be faster c. Neither type of search will work since the data is numeric d. Only the linear search will work since the data has not been sorted1. Consider the following NFA N: :+ nfa N { Q={q1,q2,q3,q4,q5} S={a,b} q0=q1 d(q1,a)={q2} d(q2,\e)={q3} d(q2,a)={q1} d(q3,\e)={q1} d(q3,b)={q4} d(q4,b)={q5} d(q5,b)={q3} F={q3} } Question: Use !{the algorithm from the notes} to construct an NFA N_2 that does not use \e-transitions and that is !{@eqnt} to N.