Rotate the matrix by 90, 180 & 270 degrees #write your code here
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- Create a flowchart based on the code below._____def mat_operations(K,J):if (K.shape != J.shape):print('The shape of both matrices are not the same. You will not able to perform operations')elif (K.shape == J.shape):print('The matrices are viable.')else:print('The matrix is empty')K = np.array([[2,8,7],[-2,4,6],[6,8,6]])J = np.array([[3,3,3],[2,4,2],[5,6,6]])L = np.array([[7,-3,13],[0,9,-2],[-5,1,8],[-10, 0, 1],])M = np.array([[2,-5,-11,0],[-9,4,6,13],[4,7,12,-2],])N = np.array([[1,4,5,12],[-5,8,9,0],[-6,7,11,19]])ksum = K + Jprint('The sum of the given matrices: \n', ksum)mat_operations(K,J)kdiff = K - Jprint('The difference of the given matrices: \n', kdiff)mat_operations(K,J)kmul = np.multiply(K,J)print('The element-wise multiplication of the given matrices: \n', kmul)mat_operations(K,J)kdiv = np.divide(K,J)print('The element-wise division of the given matrices: \n', kdiv)mat_operations(K,J)java programming language *matrices refers to 2d arrays note: In the question, it is asked to rotate the points(counterclockwise) inside of the matrix, obviously not the matrix itself. For example,|[1, 2]| -> |[1.866, 1.232]||[3, 4]| (30deg) => |[4.598, 1.964]||[5, 6]| -> |[7.330, 2.696]|Create a NumPy program that displays a square matrix whose elements below the principal diagonal are zero use google colab
- Please use numpy array.Using python to code. Please explain the code and steps. Also screenshot the code and output. The function will ask user to specify the row and column of each matrix(mat1,mat2) then multiply them and show the resultHomework#7-a Compute the value of factorial 10 using (for) loop. """""""""""""""""""""""""""""""""""""""""""" Homework#7-b Create a square identity matrix using (while) loop, (continue) and (break) . Note: if you want to use (while) loop without condition, you can write, as example: n=5 While n in this case the loop will continue without a condition on (n) value.
- Python 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.Game of Hunt in C++ language Create the 'Game of Hunt'. The computer ‘hides’ the treasure at a random location in a 10x10 matrix. The user guesses the location by entering a row and column values. The game ends when the user locates the treasure or the treasure value is less than or equal to zero. Guesses in the wrong location will provide clues such as a compass direction or number of squares horizontally or vertically to the treasure. Using the random number generator, display one of the following in the board where the player made their guess: U# Treasure is up ‘#’ on the vertical axis (where # represents an integer number). D# Treasure is down ‘#’ on the vertical axis (where # represents an integer number) || Treasure is in this row, not up or down from the guess location. -> Treasure is to the right. <- Treasure is to the left. -- Treasure is in the same column, not left or right. +$ Adds $50 to treasure and no $50 turn loss. -$ Subtracts…Please include your code with pointers!!!!
- 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.Create your own magic square( 3x3 ) The requirements are below: MATH 413: Every cell in the magic square must include combining like terms (polynomial algebra). At least 3 of them use the distributive property of multiplication over addition.Please make code c++2d array 3x3, includes random values and repeats, and you must give the user 5 options/1: Prepare the array with random values 2: Print the array 3; Show the largest value in array 4: Show diagonal values inside the matrix 5: Enter a point to exit the program.