FOR THIS PROJECT THE CODE HAS BEEN WORKED ON. WHAT I NEED HELP WITH IS ANSWERING NUMBER 3 IN THE SECOND IMAGE IN A REPORT FORM. CAN YOU HELP ME ANSWER NUMBER 3 IN THE SECOND IMAGE IN A SHORT FEW SENTENCES TO MAKE A REPORT.

Problem. Part I. Create a code on whatever platform suits you best that do the following 1) Prompts an input of a 2x2 or 3x3 matrix, feeding the entries along the rows. That is, getting a first, then a12 and so on. 2) Calculate the eigenvalues and the eivenvectors of the matrix and provide an output of those (including complex eigenvalues). Part II. (See section 6.5 for more details) Recall that if the vector o Py represents the initial number of predators - Pr and prey - py and the matrix A-1-a21 1+4221 Pr represents the dynamics of the interaction between the predator and the prey, then the dynamical system X.1 = Ax, can be used as a model of the change of the populations of the two species. To be more specific: a, represents the percentage of the predator that survives if there is no prey of the typed studied; a12 represents the percentage of the prey that is directly involved with the increase of the population of the predator a21 represents a ratio (for example 1/1000) of the number of pray that a predator eats per unit of time; a22 represents the percentage of prey population increase if no predator is present at all; H 3400, Applied Linear Algebra, Project2 Page 1 Problem. Part I. Create a code on whatever platform suits you best that do the following 1) Prompts an input of a 2x2 or 3x3 matrix, feeding the entries along the rows. That is, getting a first, then a12 and so on. 2) Calculate the eigenvalues and the eivenvectors of the matrix and provide an output of those (including complex eigenvalues). Part II. (See section 6.5 for more details) Recall that if the vector o Py represents the initial number of predators - Pr and prey - py and the matrix A-1-a21 1+4221 Pr represents the dynamics of the interaction between the predator and the prey, then the dynamical system X.1 = Ax, can be used as a model of the change of the populations of the two species. To be more specific: a, represents the percentage of the predator that survives if there is no prey of the typed studied; a12 represents the percentage of the prey that is directly involved with the increase of the population of the predator a21 represents a ratio (for example 1/1000) of the number of pray that a predator eats per unit of time; a22 represents the percentage of prey population increase if no predator is present at all; H 3400, Applied Linear Algebra, Project2 Page 1