1. [-/1 Points ] DETAILS If the monthly supply of math action figures t months after initial delivery to market is given by the logistical growth function 3000 s (t) = 7 + 35e-1.13t find the carrying capacity of the market. Carrying capacity = 2. [-/1 Points] DETAILS Find the y-coordinate of the point of diminishing returns for the following logistical growth function: 4000 s (t ) = 5 + 20e-1.33t y-coordinate of the point of diminishing returns = city A NOV 7 F9 F5 F6 F7 esc F3 F4 FI F2 A & @ 6 7 8 2 3 4 5 Q W E R T Y U A S D F G H C K Z X C V N M3. [-/1 Points] DETAILS If the monthly supply of math action figures t months after initial delivery to market is given by the logistical growth function 2000 s (t) = - 3 + 15e-0.4t find the initial supply of the market. Initial supply = 4. [-/1 Points] DETAILS If the population of squirrels on campus t years after the beginning of 1855 is given by the logistical growth function 4000 s(t) = 1 + 35e-1.18t find the time t such that s(t) = 3200. Time, t = which when rounded to two decimal places, corresponds to the year NOV stv A 7 DII 20 888 -- F6 14 F7 F8 F9 esc F3 F4 F2 F5 F1 # & a $ 4 5 6 7 8 9 3 Q W E R T Y U O A S D F G H J K Z X C V B N M5. [-/1 Points] DETAILS Determine whether each statement is true or false. You have one submission for each statement. 6000 1 + 7e-0.69t has two distinct horizontal asymptotes. (a) The logistic growth model y = - OTrue OFalse 6000 1 + 7e-0.69t IS increasing fastest (i.e., the derivative, y', has a maximum value) at t = In(7)/0.69 (b) The logistic growth model y = OTrue OFalse itv 4 NOV 7 1I DD F9 988 F 2 F5 2- F6 44 F7 F8 esc 20 F1 F2 FF 3 4 5 6 Z U O Q W E R T Y A S D F G H K Z X C V B N M tion command com