4 -4 5 8 8 If A is diagonalizable, find a matrix P and a diagonal matrix D such that P¹AP = D. 0 1. Find the eigenvalues and eigenvectors of the matrix A = 0 If A is diagonalizable, calculate A 0 2 12 -12

I need some help with a linear algebra problem involving traffic flow networks.  The goal is to find the flow rates (f1 through f5) and analyze an augmented matrix. When I did this, I got confused in finding the flow rates... my answer doesn't resemble the vector format it should look like (shown in the last figure). Could I get some assistance to better understand how to set up this problem and find the flow rates? Thank you.

I'm currently facing challenges in solving this problem using only matrix notation, and I'm in need of your guidance. The problem specifically demands a solution using matrix notation exclusively, without any other methods. Could you kindly provide a step-by-step explanation, utilizing matrix notation, to help me grasp and solve the problem until we reach the final solution? can you please do this step by step without skipping any steps so I can understand it better and this has to be done using the mattrices way

I'm currently struggling to solve this problem, and I was wondering if you could lend me a hand. The problem requires a solution using matrix form exclusively, with no other methods allowed. Could you kindly walk me through the solution step by step using matrix form until we arrive at the final answer?   I have provided both the question and the answer, but now I require a comprehensive, step-by-step explanation to guide me towards reaching that answer.

This answer is incorrect. my textbook is showing me this as the correct answer.    Can you please rework your solution and also PLEASE USE A MATRIX to solve the problem. Thank you!

I'm struggling to solve this problem using only matrix notation, and I'm seeking your help. The requirement is to find a solution using matrix notation exclusively, without any other methods. Could you kindly guide me through the problem, providing a step-by-step explanation in matrix notation until we reach the final solution?