This is question for models for population growth where P(t) is the population as a function of time, and r is the reproductive rate.

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with the Malthusian model:
dP dt = rP P(0) = P0, where P(t) is the population as a function of time, and r is the reproductive rate.
r = 0.693 and P0 = 2,
the time interval is to be t ∈ [0, 10]
How do I solve using the “ode45” function in MATLAB, over the time interval [0, 10]. and plot the solution P(t) versus t and use a “for” loop, and Euler’s method with a time-step h = 0.001 and plot the solution?

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