In how many ways can the letters of the word 'LEADER' be arranged? A 5! / 2! в) C(6,2) x 4! c) P(6,5) x 2 D 6!
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- Let A = {a, b, c}, B = {x, y}, and C = {0, 1}. Identify B × B × B.9. ( 10101011101 ) xs - 3 = ( ? ) 10Q8/F(A,B,C,D)= [m(0,2,5,8,10,13)+[d(1,7,12,15) G(A,B,C,D)= [m(6,7,11,12)+[d(0,2,3,8,13,15) Chose the correct answer None of them F= A'C'D'+ BD+ A'BD+ ABC', G= ABC'D'+ AB'CD +CD+ A'CD' F= BD+ A'D', G= AC'D'+ CD+ ABCD+ A'C F= A'C'D+ ABD+ B'D', G= A'BC+ ABC+ AC'D' F= A'B'D'+ AB'D'+ BC'D, G= A'CD'+ BCD+ ACD+ AC'D'
- TM M = (Q, E, I, 6, 90, 9a, qr), where Q = {90, 91, 92, 9a, 9r}, Σ = {0, 1}, r = {0, 1, L}, and 8 is: 8(qo, U) = (qr, U, R) 8(90, 0) = 8(go, 1) (91, 0, R) (qo, 1, R) = 8(g1, L) = (ga, U, R) 8(91,0) = (91, 0, R) 8(91, 1) = (92, 1, R) = (92, U, R) 8(92, U) 8(92, 0) = (90, 0, R) 8(92, 1) = (92, 1, R) i. Prove that M is NOT a decider. ii. Mathematically describe the language A that M recognises. Prove that A ≤ L(M). iii. Prove A = L(M). iv. Is A Turing-decidable? [Give clear reasons for your answer. No need for a formal proof.]I am what you call a perfectionist. I always strive for perfection, and I appreciate everyone and everything that is perfect. That is why I have recently acquired an appreciation for perfect numbers! I absolutely need to know which numbers from 1 to 1000 are considered perfect. From what I recall, a perfect number is a positive integer that is equal to the sum of all its divisors other than itself. Example: 6 is a perfect number because the divisors of 6 other than itself are 1, 2, and 3, and 1 + 2 + 3 = 6. c++ codeQ2: Find the product of each of the following : 10 1- XYZ = ( ? ) 2- ( 5B1.7 )16 = ( ? ]s 3- (0.375 )10 = ( ? ]½ 4- ( 100110 )2 = ( ? 6- (АВ С 16 +A В С 6) 7- (FD9 )16 = ( ? )1o 8- (11101 )2 = ( ? ]BcD 9- ( 10101011101 )xs-3 = ( ? )10 10- XNOR gate = ( ? ) JGray 5- (1011010 )2 + (11 )2 = ( ? )
- Let A = {4, 5, 11, 16}, B = {6, 8, 11, 12, 13, 16}, C = {2, 3, 5, 7, 11},D = {8, 12, 16}, E = {6, 11, {12, 13}, 16}, F = {n ∈ Z | 1 ≤ n ≤ 12, and n is prime}. (Note: you can take multiple questions from my cycle if u want)9- (10101011101 )xs-3 = ( ? 1oCorrect answer will be upvoted else Multiple Downvoted. Don't submit random answer. Computer science. Sasha likes exploring diverse mathematical articles, for instance, wizardry squares. However, Sasha comprehends that enchanted squares have as of now been examined by many individuals, so he sees no feeling of concentrating on them further. All things considered, he designed his own kind of square — a superb square. A square of size n×n is called prime if the accompanying three conditions are held all the while: all numbers on the square are non-negative integers not surpassing 105; there are no indivisible numbers in the square; amounts of integers in each line and every segment are indivisible numbers. Sasha has an integer n. He requests you to view as any great square from size n×n. Sasha is certain beyond a shadow of a doubt such squares exist, so help him! Input The principal line contains a solitary integer t (1≤t≤10) — the number of experiments. Every one…
- Sudoku is a popular logic puzzle that uses a 9 by 9 array of squares that are organized into 3 by 3 subarrays. The puzzle solver must fill in the squares with the digits 1 to 9 such that no digit is repeated in any row, any column, or any of the nine 3 by 3 subgroups of squares. Initially, some squares are filled in already and cannot be changed. For example, the following might be a starting configuration for a Sudoku puzzle: Create a class SudokuPuzzle.java Download SudokuPuzzle.java that has the attributes • board—a 9 by 9 array of integers that represents the current state of the puzzle, where 0 indicates a blank square • start—a 9 by 9 array of boolean values that indicates which squares in board are given values that cannot be changed and the following methods: • SudokuPuzzle—a constructor that creates an empty puzzle • toString—returns a string representation of the puzzle that can be printed • addInitial(row, col, value)—sets the given square to the given value as an…لتكن المصفوفة [x=[1,4,3,2;8,7,9,0;4,6,7,3 [Y=[1,6,7;5,6,4;7,8,9;0,3,4 [W=[1,3,4,5;7,6,8,9;0,9,1,2;4,5,2,3 اكتب كلا من الايعازات التالية : كون المصفوفة الفرعية من الصفوفةx حيث ان z= 6. 8 9. 9. 2.Can you help me with this code because I am struggling how to do this, I added the code that need to be work with in the photo.: question: Develop a solver for the n-queens problem: n queens are to be placed on an n x n chessboard so that no pair of queens can attack each other. Recall that in chess, a queen can attack any piece that lies in the same row, column, or diagonal as itself. A brief treatment of this problem for the case where n = 8 is given below (from the 3rd edition of AIMA). N-queens is a useful test problem for search, with two main kinds of formulation. An incremental formulation involves operators that augment the state description, starting with an empty state; for the 8-queens problem, this means that each action adds a queen to the state. A complete-state formulation starts with all 8 queens on the board and moves them around. (In either case, the path cost is of no interest because only the final state counts.) The first incremental formulation one might try is…