Below is a table of the population (in 100s) of a yeast colony at one hour intervals. Follow as in Section 3.5.3 of the notes to fit this data to a discrete-time logistic growth function. Use p=2 in your error function. You do not need to implement a LASSO method, i.e. just take =0. What is the predicted carrying capacity of the population? Is it stable? (1,0.061), (2,0.087), (3,0.132), (4,0.203), (5,0.288), (6,0.431), (7,0.593), (8,0.856), (9,1.255), (10,1.72), (11,2.375), (12,3.184), (13,4.102), (14,5.063), (15,5.888), (16,6.725), (17,7.212), (18,7.549)