Mathematics, 05.10.2020 01:01 ngmasuku3115
During the period from 1790 to , a country's population P(t) (t in years) grew from million to million. Throughout this period, P(t) remained close to the solution of the initial value problem , P(0). (a) What population does this logistic equation predict? (b) What limiting population does it predict? (c) The country's population in 2000 was million. Has this logistic equation continued since to accurately model the country's population?
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Mathematics, 21.06.2019 19:30
Two variables, x and y, vary inversely, and x=12 when y=4. what is the value of y when x=3?
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Mathematics, 21.06.2019 19:50
Prove (a) cosh2(x) − sinh2(x) = 1 and (b) 1 − tanh 2(x) = sech 2(x). solution (a) cosh2(x) − sinh2(x) = ex + e−x 2 2 − 2 = e2x + 2 + e−2x 4 − = 4 = . (b) we start with the identity proved in part (a): cosh2(x) − sinh2(x) = 1. if we divide both sides by cosh2(x), we get 1 − sinh2(x) cosh2(x) = 1 or 1 − tanh 2(x) = .
Answers: 3
Mathematics, 21.06.2019 20:40
Reduce fractions expressing probability to lowest terms. in 3,000 repetitions of an experiment, a random event occurred in 500 cases. the expected probability of this event is?
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During the period from 1790 to , a country's population P(t) (t in years) grew from million to milli...
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