A low-projection scenano for the population of Smaltown, USA for 1995 and 2150 is given by the function y=-0.37 37.83x5640 68, where x is the number of years after 1990 and the population is measured in thousands of people a. Find the input and output at the vertex of the graph of this model b. Interpret the values from part a c. For what years after 1995 does this model predict that the population will increase? 51.12 and outpul at the vertex is y=6607.65 (Round to the nearest hundredth as needed) The input at the vertex is x b. The population will be (Use the answer from part a to find this answer)

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Chapter2: Second-order Linear Odes
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Kpopulation is measured in thousands of people.
A low-projection scenario for the population of Smalltown, USA for 1995 and 2150 is given by the function y=-0.37x 37.83x 5840 68, where x is the number of years after 1990 and the
a. Find the input and output at the vertex of the graph of this model
b. Interpret the values from part a
c. For what years after 1995 does this model predict that the population will increase?
a. The input at the vertex is x 51.12 and output at the vertex is y 6807.65
(Round to the nearest hundredth as needed.)
b. The population will be
(Use the answer from part a to find this answer.)
in the year
Transcribed Image Text:Kpopulation is measured in thousands of people. A low-projection scenario for the population of Smalltown, USA for 1995 and 2150 is given by the function y=-0.37x 37.83x 5840 68, where x is the number of years after 1990 and the a. Find the input and output at the vertex of the graph of this model b. Interpret the values from part a c. For what years after 1995 does this model predict that the population will increase? a. The input at the vertex is x 51.12 and output at the vertex is y 6807.65 (Round to the nearest hundredth as needed.) b. The population will be (Use the answer from part a to find this answer.) in the year
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