The population of an aquatic species in a certain body of water is approximated by the...
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The population of an aquatic species in a certain body of water is approximated by the logistic function. 27,500 G(t)= 1+18e-0511' where t is measured in years. Find the population and its growth rate at the following times. a. 1 year b. 7 years c. 18 years d. What happens to the rate of growth over time? The population in 1 year is 2329 (Round to the nearest whole number.) The population in 7 years is 18251 (Round to the nearest whole number.) The population in 18 years is 27449 (Round to the nearest whole number.) The growth rate in 1 year is 1087 per year. (Round to the nearest whole number.) The growth rate in 7 years is per year. (Round to the nearest whole number.) The population of an aquatic species in a certain body of water is approximated by the logistic function. 27,500 G(t)= 1+18e-0511' where t is measured in years. Find the population and its growth rate at the following times. a. 1 year b. 7 years c. 18 years d. What happens to the rate of growth over time? The population in 1 year is 2329 (Round to the nearest whole number.) The population in 7 years is 18251 (Round to the nearest whole number.) The population in 18 years is 27449 (Round to the nearest whole number.) The growth rate in 1 year is 1087 per year. (Round to the nearest whole number.) The growth rate in 7 years is per year. (Round to the nearest whole number.)
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