Let P=f(t)=600(1.033)t be the population of a community in year t. Evaluate f(0)= Evaluate (10)= Which of these statements correctly explains the practical meaning of the value you found for f(10) in part (b)? (select all that apply if more than one is correct) A. How much the population will increase in 10 years. B. How many years it takes for the population to reach 10,000 people. C. The growth rate per decade of the population. D. How long it will take for the population to increase by 10 people. E. What the population will be in 10 years. F. The initial population of the community. G. None of the above If the percentage growth rate remains constant, approximately when will the population reach 1400 people?
Let P=f(t)=600(1.033)t be the population of a community in year t.
Evaluate f(0)=
Evaluate (10)=
Which of these statements correctly explains the practical meaning of the value you found for f(10) in part (b)? (select all that apply if more than one is correct)
A. How much the population will increase in 10 years.
B. How many years it takes for the population to reach 10,000 people.
C. The growth rate per decade of the population.
D. How long it will take for the population to increase by 10 people.
E. What the population will be in 10 years.
F. The initial population of the community.
G. None of the above
If the percentage growth rate remains constant, approximately when will the population reach 1400 people?
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