H.W Find the Adjoint to the following matrix 0.5 01 X = -1 -0.8 2.2 -3.3
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- Enter the 5 × 5 Hilbert matrix using MATLAB software 1 1/ 2 1/ 3 1/ 4 1/ 5 1/ 2 1/ 3 1/ 4 1/ 5 1/ 6 1/ 3 1/ 4 1/ 5 1/ 6 1/ 7 1/ 4 1/ 5 1/ 6 1/ 7 1/ 8 1/ 5 1/ 6 1/ 7 1/ 8 1/ 9 H i) Find the determinant of H. ii) Find the transpose and inverse of H iii) Using the commands in the text, find the dimensions of H, the column sums, and the row sums of H.Minimize using Q-M f(a,b,c,d,e) = £m(0,1,4,5,6,13,14,15,22,24,25,28,29,30,31)C++ WAP that reads from the user an integer matrix of 10x10 and then rotate that matrix at 180 degree upside down after that calculate sum ,average of main diagonal .print the matrix after rotation. Don't copy from internet Solve with in 10 min else you can skip
- Write the Python code to find the transitive closure when given zero-one matrix. DO NOT use the Warshall Algorithm in this code. Pseudo code: A := MR B := A for i := 2 to n A:= A ⊙ MR B:= B ∨ A return B (the zero-one matrix for R*)Replace the second column of * matrix Y to vector b, b=[4 68 10]Draw the following graph as represented in the adjacency matrix below. a b c d A 1 1 1 0 B 0 1 1 0 C 0 0 1 1 d 0 0 0 1
- I do not understand this expression. so is c[i][j] += a[i][h] * b[h][j] mean c[i][j] = a[i][h] * b[h][j] + c[i][j]?? ; We do not know about the + matrix c right?PLEASE SHOW STEPS:Use K-Maps to simplify each of the following: ~x~y~z + ~xyz + ~xy~z ~x~y~z + ~xy~z + x~y~z + xy~z ~y~z + ~yz + xy~z1 0 0 2 1 0 4 3 1 Compute the inverse of the matrix
- Construct a square matrix with NN rows and NN columns consisting of nonnegative integers from 00 to 10^{18}1018, such that its determinant is equal to 11, and there are exactly A_iAi odd numbers in the ii-th row for each ii from 11 to NN, or report there isn't such a matrix. Standard input The first line contains a single integer NN. Each of the next NN lines contains a single integer A_iAi. Standard output If there is no solution, output \text{-}1-1. Otherwise, print NN lines, each consisting of NN integers, representing the values of the constructed matrix. If there are multiple solutions, print any. Constraints and notes 2 \le N \le 502≤N≤50 1 \leq A_i \leq N1≤Ai≤N For 40\%40% of the test files, N \le 17N≤17.Consider the matrix A=[3 −8 −7 5 −9 7 −15 22 −13 6] a) Copy positive numbers into B b) Copy negative numbers into C c) Find the locations in A where the numbers are between −10 and 10 inclusively Please use matlabWrite a program to create a matrix A(5*5), then replace the diagonal with zeros. Add “break” or “continue” when it is suitable. used matlab