G 1 (5 points) Given that A =   4 0 1 −2 1 0 −2 0 1   (i) Find the eigenvalues of A and its corresponding eigenvectors. (ii) Show that the eigenvectors you found are linearly independent in R 3 . Use only definition, nothing fancy. This is true in general, see Theorem 5.2.2, Page 304, but you cannot use this theorem in this problem.

The table below shows the number of free throw shots attempted and the number of shots made for the five starting players on the basketball team during practice. each player's goal is to make 80% of her shots. players number of free throws made free throw attempts kelly 16 20 sarah 25 30 maggie 31 40 liz 44 50 kim 47 60 how many players made at least 80% of their shots? round to the nearest percent.