\f3. (10 points) Given is a population of wolves (W) and rabbits (R). R[t+1] = R[t]+ g*R[t] * (1 - R[t]/K) - sR[t]W[t] W[t+1] = (1-u)W[t] + vR[t]W[t] Where the carrying capacity of rabbits is 1 million. The growth rate of rabbits is 10% a year and s is equal to 0.00001, v is 0.0000001, and u is equal to 0.01. How many wolves and how many rabbits exist in the equilibrium? Use the equations for the co-existence equilibrium. Show the population levels over time if the initial values for the wolves are 10,000 and the rabbits are 200,000. You can use the Excel formula's for question 2