this is the question

W(t) 2 10 13 30 60 81 BCl: Workers at a local ofce building are expected to be at work by 9AM (t = 60) each day. Let the twice differentiable function y = W(t) be the amount of workers in the building at time t, in minutes, satisfying the logistic differential equation = iy (1 L) dt 15 100 where W(0) = 2. Selected values of W(t) are given inthe table where t = 0 is 8AM. (d) Use Euler's method with two steps of equal size starting at t = 45 minutes to approximate the number of workers inside the ofce building by 9: 25AM (t = 85 minutes). (e) Is there a time c. such that 25