Create a program for Matrix with the following requirements: 1. Allow the user to select what operation to perform like: finding eigenvalues and eigenvectors, sketching the Gershgorin circles, and diagonalization. 2. Allow the user to input any size of the matrices and their elements. 3. Display the matrix input and the result of the operation
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Create a program for Matrix with the following requirements:
1. Allow the user to select what operation to perform like: finding eigenvalues and eigenvectors, sketching the Gershgorin circles, and diagonalization.
2. Allow the user to input any size of the matrices and their elements.
3. Display the matrix input and the result of the operation.
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- Q5. Write a program that reads from the user an integer matrix with 10x10, and then rotate that matrix 180° (UPSIDE DOWN) after that, calculate the sum and the average of the main diagonal. Print the matrix after the rotation and the values of the sum and the average of the main diagonal.Q // Write a program in C++ language that enters a number of integer numbers into a singular matrix whose size is renewed after asking the user about the number of numbers he wants to enter, then he collects these numbers and prints the result on the screenPlease add comment and use Java Programming to solve this question! Thank you very much!!!! Write a method that sums all the numbers in the major diagonal in an n x n matrix of double values using the following header:public static double sumMajorDiagonal(double[][] m)Write a test program that first prompts the user to enter the dimension n of an n x n matrix, then asks them to enter the matrix row by row (with the elements separated by spaces). The program should then print out the sum of the major diagonal of the matrix.
- Mat lab code: Create A(3,3) matrix of zeroes , and A(3,3) matrix of ones? display the results for each one ?Solving system of linear equations with two variables using Cramer’s rule. In mathematics, the coefficients of linear equations are represented in the form of matrices. You’re required to automate all these steps by writing a program in C++ using two-dimensional arrays where required. Ask user to enter elements for coefficient matrix D and constant column C. Once the D and C are populated you should perform all steps above and display the values for x and y to the user. Note that in the case of a singular matrix, display a message for the system of equations can’t be solved.Rubrics:• The elements of coefficient matrix and constant column must be taken dynamically• Use of single structure of nested loop to find both x and y matrix• Use of single structure of nested loop to find the determinant of both x and y matrixcode for this in C: Pascal’s Triangle Version 2 The Pascal triangle can be used to compute the coefficients of the terms in the expansion (a + b)n. For example, (a + b)2 = a2 + 2ab + b2 where 1, 2, and 1 are coefficients. Write a C program that creates a two-dimensional matrix a representing the Pascal triangle of size n. For example, a Pascal triangle of size 10 is shown below:
- Please code in C Pascal’s Triangle Version 2 The Pascal triangle can be used to compute the coefficients of the terms in the expansion (a + b)n. For example, (a + b)2 = a2 + 2ab + b2 where 1, 2, and 1 are coefficients. Write a C program that creates a two-dimensional matrix a representing the Pascal triangle of size n. For example, a Pascal triangle of size 10 is shown below:Write a code that would be able to perform matrix operations of variable size depending on user to input operations should include matrix addition,multiplication,and transpose. If the user wishesh to perform a transpose operation the program should accept a single matrix only. In python.Create a template class for a Matrix(2d array) and write the following functions in it. 1. Print the left diagonal 2. Print the right diagonal 3. Print specified row 4. Print specified column 5. Print overall matrix.
- (Algebra: multiply two matrices) Write a method to multiply two matrices. The header of the method is: public static double[][] multiplyMatrix(double[][] a, double[][] b) To multiply matrix a by matrix b, the number of columns in a must be the same as the number of rows in b, and the two matrices must have elements of the same or compatible types. Let c be the result of the multiplication. Assume the column size of matrix a is n. Each element cij is ai1 × b1j + ai2 × b2j + g + ain × bnj. For example, for two 3 × 3 matrices a and b, c is where cij = ai1 * b1j + ai2 * b2j + ai3 * b3j . Write a test program that prompts the user to enter two 3 * 3 matrices and displays their product. Here is a sample run: Ps: pls do the same header and the output is the same on the picture thanks(Algebra: multiply two matrices) Write a method to multiply two matrices. The header of the method is: public static double[][] multiplyMatrix(double[][] a, double[][] b) To multiply matrix a by matrix b, the number of columns in a must be the same as the number of rows in b, and the two matrices must have elements of the same or compatible types. Let c be the result of the multiplication. Assume the column size of matrix a is n. Each element cij is ai1 × b1j + ai2 × b2j + g + ain × bnj. For example, for two 3 × 3 matrices a and b, c is a11 a12 a13 a21 a22 a23 a31 a32 a33 where cij = ai1 * b1j + ai2 * b2j + ai3 * b3j . Write a test program that prompts the user to enter two 3 * 3 matrices and displays their product.Steps: 1- Construct two 5 x 5 matrices A and B matrices. 2- Elements of the A matrix will be requested from the user as 0-10. 3- The elements of matrix B will be formed from randomly occurring numbers between 0-10. 4- A and B matrices will be printed on the screen and the operation menu in step 5 will be displayed. 5- Operations: 1-Addition 2-Multiplication 6- C Result matrix will be created by performing operations on A and B matrices according to the selected operation. and will be displayed on the screen. 7- The user will be asked for a row and column number that they want to encrypt. 8- The row and column of the C result matrix to be encrypted are encrypted with the "*" character and encrypted. matrix will be displayed on the screen. 9- The program is repeated according to the user's choice by asking the user whether he wants to continue. It will ask for matrix A or output by displaying a “Goodbye” message.