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2. Let L(t) = the length (in cm) of a fish at time t (in years). Suppose that the fish grows at a dL dt = 5.0e-0.2t rate (a)2. Continued (c) Find the approximate change in length of the fish between times t = 5 and t = 10. Pretend the rate of change

2. Let L(t) = the length (in cm) of a fish at time t (in years). Suppose that the fish grows at a dL dt = 5.0e-0.2t rate (a) Determine the exact change in length of the fish between times t 5 and t 10. (Suggestion: First solve the differential equation using anti-differentiation.) Does the answer to this question depend on the initial condition L(0)? (b) Determine L(t) if L(0)=2
2. Continued (c) Find the approximate change in length of the fish between times t = 5 and t = 10. Pretend the rate of change is constant on intervals of size Δt-1. Use the rate of change at the right side of each interval as your approximation of the constant rate of change for the interval. 4 3 2
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Let L(t) rate = 5.0e-0.2t (a) Determine the exact change in length of the fish between times t - 5 and t - 10. the length (in

(c) Find the approximate change in length of the fish between times t -5 and t-10 Pretend the rate of change is constant on i

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2. Let L(t) = the length (in cm) of a fish at time t (in years). Suppose that the fish grows at a dL dt = 5.0e-0.2t rate (a) Determine the exact change in length of the fish between times t 5 and t 1...
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