15. The population of a large city is 425,000 in 2020. If the rate of growth each year for the next ten years is constant at 0.026 percent a). Find the equation that models the next ten year population for t years after 2020. P = b) Does this equation describe linear growth or exponential growth? c). Use this equation to predict the population (to nearest whole #) in 2025. d) Predict the population, to the nearest whole number in 2030.
15. The population of a large city is 425,000 in 2020. If the rate of growth each year for the next ten years is constant at 0.026 percent a). Find the equation that models the next ten year population for t years after 2020. P = b) Does this equation describe linear growth or exponential growth? c). Use this equation to predict the population (to nearest whole #) in 2025. d) Predict the population, to the nearest whole number in 2030.
Chapter6: Exponential And Logarithmic Functions
Section: Chapter Questions
Problem 29PT: A radiation safety officer is working with 112 grams of a radioactive substance. After 17 days,...
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![15. The population of a large city is 425,000 in 2020. If the rate of growth each year for the
next ten years is constant at 0.026 percent
a). Find the equation that models the next ten year population for t years after 2020.
P =
b) Does this equation describe linear growth or exponential growth?
c). Use this equation to predict the population (to nearest whole #) in 2025.
d) Predict the population, to the nearest whole number in 2030.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fea6fd95d-337a-4518-b73c-8b6207b7f379%2F10d3be4f-7b64-4035-af43-8288ca4b6110%2F52ytlz_processed.jpeg&w=3840&q=75)
Transcribed Image Text:15. The population of a large city is 425,000 in 2020. If the rate of growth each year for the
next ten years is constant at 0.026 percent
a). Find the equation that models the next ten year population for t years after 2020.
P =
b) Does this equation describe linear growth or exponential growth?
c). Use this equation to predict the population (to nearest whole #) in 2025.
d) Predict the population, to the nearest whole number in 2030.
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