MATLAB CODINGMATLAB CODING: Numerically solve this population growth problem using the forward Euler integration technique. Use a time step size of 2 years. Store your derivative term in an anonymous function and use that anonymous function in your forward Euler solution implementation.

Population growth can be modeled via a differential equation of the form dP(t) k P(t) dt where P(t) represents the number of individuals in a population as a function of time, t represents time, and kisa proportionality constant. Consider a particular population of vertebrates whose population growth can be modeled as follows: The proportionality constant k is 0.1: the units for k are 1/year. The initial time (i e.to) for the population is 0 years. The final time (ie. tf for the population is 40 years. The initial population (i.e. po p(to) is 10 individuals. Assume that no individuals leave the population during the time interval of interest