How would I calculate this on excel spread sheets I have been stuck with no success for a while please do it so I can see what I have beer incorrectly please thank you. Suppose the deer population P(t) in a small forest initially numbers 25 and satisfies the logistic equation: dp/dt=0.025P-0.0003P^2 Part A. Use the Runge-kutta method to approximate the solution for 10 years first with step size h=6 and then with h=2. Round to the nea whole number. h=6 h=2 Part B. What is the limited population Part C. What percentage of the limiting population has been attained after 5 years? After 10 years? Please answer this in percentage Part D. Could you please draw a graph . A point at the starting value . The solution curve A point at the 5 year prediction . A point at the 10 year prediction . A line that represents the limited population

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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How would I calculate this on excel spread sheets I have been stuck with no success for a while please do it so I can see what I have been doir
incorrectly please thank you.
Suppose the deer population P(t) in a small forest initially numbers 25 and satisfies the logistic equation: dp/dt=0.025P-0.0003P^2
Part A. Use the Runge-kutta method to approximate the solution for 10 years first with step size h=6 and then with h=2. Round to the nearest
whole number.
h=6
h=2
Part B. What is the limited population
Part C. What percentage of the limiting population has been attained after 5 years? After 10 years? Please answer this in percentage
Part D. Could you please draw a graph
A point at the starting value
The solution curve
. A point at the 5 year prediction
. A point at the 10 year prediction
. A line that represents the limited population
Transcribed Image Text:How would I calculate this on excel spread sheets I have been stuck with no success for a while please do it so I can see what I have been doir incorrectly please thank you. Suppose the deer population P(t) in a small forest initially numbers 25 and satisfies the logistic equation: dp/dt=0.025P-0.0003P^2 Part A. Use the Runge-kutta method to approximate the solution for 10 years first with step size h=6 and then with h=2. Round to the nearest whole number. h=6 h=2 Part B. What is the limited population Part C. What percentage of the limiting population has been attained after 5 years? After 10 years? Please answer this in percentage Part D. Could you please draw a graph A point at the starting value The solution curve . A point at the 5 year prediction . A point at the 10 year prediction . A line that represents the limited population
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