The net worth, ƒ (t), of a company is growing at a rate of f' (t) 1000 – 6t2 in dollars per year where t is time in years after 2020. How is the net worth of the company expected to change between 2020 and 2030?

Q: If the population of bears was 21 in 2014 and grows at a rate of 4% annually (n=1), how many bears…

A:

Q: The population​ (in thousands) of people of a city is growing according to the function…

A: Solution- Given Function is,a) Find the population of the city in 2002 and in 2010.For popolation in…

Q: An initial investment of $10,000 grows at 11% per year. What function rep R) - 10,000(1.11)' A) -…

A: Initial Investment f(0)=$10,000 rate r=11% per year  time = t

Q: The city manager of Playa Linda estimates that water is being consumed by his community at a rate of…

A: Answer

Q: As an analyst at Decimating Capital, you are asked to estimate the future revenue of the Slate Rock…

A: The revenue function modeled by the equation Rt=0.825t0.04 Here Rt=drtdt Where r(t) is revenue…

Q: Suppose f ( t ) = 120 ( 1.035 ) t models the population of a city (in thousands) t years from now.…

A: Given f ( t ) = 120 ( 1.035 ) t

Q: The function f(t)=2600(1.002)^{t}f(t)=2600(1.002)t represents the change in a quantity over t…

A: Given an exponential function     ft=26001.002t

Q: The population in an African preserve is estimated to at 600 lions. The growth rate based on the…

A: Solution

Q: population of a​ city, in​ millions, since 1990 has grown at a rate of P′(t)=0.21e^ 0.027t million…

A: I have provided solution in step2

Q: The function f(x) = 1000 represents the rate of flow of money in dollars per year. Assume a 10-year…

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Q: suppose that the population (in millions of people) of a country is described by P(t)= 8.2(1.019)^t,…

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Q: A deposit earns interest at a rate of r percent compounded continuously and doubles in value in 10…

A: Given that, after 10 years, the initial amount is doubles, when the rate of interest r is compounded…

Q: Cost of employee parking provided by a large firm has been increasing over the years. A business…

A: We need to find first derivative