To be able to create a script file of matrix addition, matrix multiplication and Matrix transpose using Java/C language/C++.
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- Material Java/ C++/C- language Personal Computer. Instructions: A. Matrix Addition C. Matrix Transpose 1. The transpose of an m x n matrix A is n x m matrix AT. 2. Formed by interchanging rows into columns and vice versa. 3. (A¹)kj = Ajk 4. Let m input to enter the number of rows in the Matrix. 5. Let n input to enter the number of columns in the Matrix. 6. Display the transpose matrix 7. Save the file TRANSPM Questions: 1. What do you mean by an array? 2. Differentiate between for loop and while loop. 3. Define transpose of matrix? What will be the order of the matrix AT, if the order of the matrix A is 4 x 4.Material Java/ C++/C- language Personal Computer. Instructions: C. Matrix Transpose 1. The transpose of an m x n matrix A is n x m matrix AT. 2. Formed by interchanging rows into columns and vice versa. 3. (A¹)kj = Aj,k 4. Let m input to enter the number of rows in the Matrix. 5. Let n input to enter the number of columns in the Matrix. 6. Display the transpose matrix 7. Save the file TRANSPM Questions: 1. What do you mean by an array? 2. Differentiate between for loop and while loop. 3. Define transpose of matrix? What will be the order of the matrix AT, if the order of the matrix A is 4 x 4.Use C Language 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 6 is shown below: 1 1 1 1 2 1 1 3 3 1 1 4 6 4 1 1 5 10 10 5 1
- Computer Science write a c++ code to read an adjancy matrix(B) size 6*6 from text file and compare the matrix from file to another matrix (a) note : just read one matrix from file and the other enter in code . detirmine if the two matrix (a) and (B) is isomorphic matrix a= 0 0 0 1 1 0 0 0 1 0 1 1 0 1 0 1 0 1 1 0 1 0 0 1 1 1 0 0 0 1 0 1 1 1 1 0Python numpy library functions to perform basic matrix operations are as follows.• C=numpy.add(A, B): Add two matrices A and B and store result in C.• C=numpy.subtract(A, B): Subtract matrix B from matrix A and store result in C.• C=numpy.divide(A, B): Divide matrix A by matrix B and store result in C.• C=numpy.multiply(A, B): Multiply matrix A by matrix B and store result in C.• C=numpy.sum(A): Form the sum of elements of matrix A and store result in c ∈ R.• C=numpy.sum(A, axis = 0): Form the column wise summation of matrix A andstore result in vector C.• C=numpy.sum(A, axis = 1): Form the row wise summation of matrix A, storeresult in vector C.Python code to show the implementation of these methods in a sample matrix.Use C Language 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:
- Code for this in C: Write a C program using two-dimensional arrays that gets 2x2 matrix input from the user and then prints the resultant matrix.In c programming without pointer and function Problem Statement A matrix is a 2D array of numbers arranged in rows and columns. We give you a Matrix of N rows and M columns. Now your task is to do this operation on this matrix: If the value matches with the current row and column number then add 3 with the value. If the value matches with only the current row number then add 2 with the value. If the value matches with only the current column number then add 1 with the value. Input Format The first line contains N is the number of rows in this matrix and M is the number of columns in this matrix The second line contains a 2D array Arr[i][j]. Constraints 1 <= N, M <= 10 0 <= Arr[i][j] <= 100 Output Format Print the matrix after the operation is done. Sample Input 0 3 31 1 11 1 11 1 1 Sample Output 0 4 3 3 2 1 1 2 1 1c program - Write a programme in C that will add 2 matrix and print the output matrix. Matrix will be 3 by 3matrix. Take the elements from the user as input.Use function prototype:void addMatrix(int rowSize, int colSize, int matA[rowSize][colSize], int matB[rowSize][colSize])
- Write a function that takes a matrix of order 3 and prints the transpose of it. The transpose should be stored in a different matrix.Test the function in main().For example:Matrix =1 2 34 5 67 8 9Transpose =1 4 72 5 83 6 9 write code for it in c++Write a C++ program that will dynamically allocate a 2D array of size MxN, where M and N will be entered by the user. Program should fill the MxN matrix according to the following criteria: Generate random numbers in the range 120 to 340 and fill the diagonal entries in the matrix. Each element in the upper triangular matrix will be calculated by adding its left and bottom neighbor elements. Each element in the lower triangular matrix will be calculated by subtracting the top element from the element on the right. Element in Upper Triangular Matrix = Left Element + Bottom Element Element in Lower Triangular Matrix Right Element - Top Element (A sample 5x5 matrix is filled for you ) 89 500 1100 1955 3886 322 411 600 855 1931 544 -222 189 255 1076 643 99 -123 66 821 70 713 812 689 755 Program will display the filled matrix in tabular form on the screen and delete the dynamically allocated 21 array before terminating.The main function, which calculates the row and column averages separately in the two-dimensional array of M × N size given to him, and calculates the row and column averages of which the difference is the smallest, taking into account these averages, and finds the row and column indices where the difference between them is the smallest. Write it in C language. Access to array elements and permissions must be made with pointers to be defined separately. Indexing (matrix (i) (j) array (j) etc.) should not be used. All array operations to be used will be processed with an external pointer, not indexing. Solutions that access the elements of arrays by indexing without using pointers will not be accepted. The number of rows and columns of the given two-dimensional array (matrix) will be different.