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###### W(t)BCL: Workers at a local oflice building apreed work by YAM (( 60) each day: Letthetwice differentiable function y W(t) bethe amount ofworkers building at time mnMe5 satisfying the Loxkuc differential equation 15> (1 _ 100" Where W(0) = Selected values of W (t) are given inthe table where t 0 is BAM(d) Use Euler' metnod with two steps equal size starting at t 45 minutes approxmate the number of workers inside the oflice building by 254M (t = 85 minutes)theretmesuch that 25 < â

W(t) BCL: Workers at a local oflice building apreed work by YAM (( 60) each day: Letthetwice differentiable function y W(t) bethe amount ofworkers building at time mnMe5 satisfying the Loxkuc differential equation 15> (1 _ 100" Where W(0) = Selected values of W (t) are given inthe table where t 0 is BAM (d) Use Euler' metnod with two steps equal size starting at t 45 minutes approxmate the number of workers inside the oflice building by 254M (t = 85 minutes) there tme such that 25 < â‚¬ 45,when W'(c) Justity your answer: (0) Let Pz(t) be the second degree Taylor polynomial for W(t) centered att 65. Find Pz(t) and use itto approximate the number of workers inside the office building 4t9 ZSAM (( 85).

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