(Solved): The population of a city in Colorado can be modeled by P(t)=32e0.05t thousand persons, where t is t ...

The population of a city in Colorado can be modeled by $$P(t)=32e^{0.05t}$$ thousand persons, where $$t$$ is the number of years after 1900. How rapidly did the city's population change between 1914 and 1926 ? thousand persons/year (Enter your answer rounded to at least three decimal places) Which of the following are correct expressions for computing the average rate of change between 1914 and 1926? The question has multiple answers. Select all correct choices. Compute $$\underset{h?0}{\lim }\frac{P(14+h)?P(14?h)}{h}$$ Compute $$\frac{P(14+h)?P(14)}{h}$$ where $$h=12$$ Compute $$\frac{P(26)?P(14)}{12}$$ Compute $$P^{?}(14)$$ Compute $$\frac{P(26)}{26}?\frac{P(14)}{14}$$ Compute $$\underset{h?0}{\lim }\frac{P(14+h)?P(14)}{h}$$ Which of the following are correct expressions for determining how rapidly the citys population changed in 1914? The question has multiple answers. Select all correct choices. Compute $$\underset{h?0}{\lim }\frac{P(14+h)?P(14)}{h}$$ Compute $$\underset{h?0}{\lim }\frac{P(14+h)?P(14?h)}{h}$$ Compute $$P^{?}(14)$$ Compute $$\frac{P(14+h)?P(14)}{h?14}$$ Compute $$\frac{P(14+h)?P(14)}{h}$$