Please help with this problem. Thank you!!

3. Consider the following linear model for deer that has a time step of one year and includes three stage classes: fawn, yearling, and adult. F(r+l) .11 .15 .25 F0) 1'(r+1) = 0.5 0.1 0 x m) A(r+l) 11 0.5 0.6 A) a. What fraction of the yearling deer survive one year and are still yearlings? b. What fraction of the yearlings produce a fawn each year? c. The eigenvalues of this model are: .??, .19+.l?i, and .19-.l?i. Which of these is the dominant eigenvalue? What does it tell you about the long-term growth and survival of the deer? d. What would it mean if the value in re center matrix element, 1].], were raised to 1.2? Would the model still make biological sense? e. What would it mean if the value in the upper right matrix element, 1.25, were increased to it}? Would the model still make biological sense? 1'. The eigenvalues of this model modified as described in part e are: 1.122, 411 56+.622.i, and -.156.622.i. Has anything changed regarding the long-term survival of the deer population