In Problems 1-4, suppose that breeding occurs once a year and that a census is taken at the end of each breeding season. 2. Assume that a population is divided into three age classes and that 80% of the females age 0 and 10% of the females age 1 present at time t survive until time t+1. Assume further that females age 1 have an average of 1.6 female offspring and females age 2 have an average of 3.9 female offspring. If, at time 0 , the population consists of 1000 females age 0,100 females age 1 , and 20 females age 2 , find the Leslie matrix and the number of females in each age class at time 3. In Problems 1-4, suppose that breeding occurs once a year and that a census is taken at the end of each breeding season. 2. Assume that a population is divided into three age classes and that 80% of the females age 0 and 10% of the females age 1 present at time t survive until time t+1. Assume further that females age 1 have an average of 1.6 female offspring and females age 2 have an average of 3.9 female offspring. If, at time 0 , the population consists of 1000 females age 0,100 females age 1 , and 20 females age 2 , find the Leslie matrix and the number of females in each age class at time 3