An oil company models the income derived from the continuous production of oil as a continuous...
Find the Total Income for a Continuous Stream Question A company models income, measured in thousands of dollars, using the continuous stream f(t) 2001 t ln(t)| for t > 0, where t is measured in years. What is the total revenue generated in the first two years? Give your answer in thousands of dollars. When giving your answer, use numbers only. Do not include the dollar symbol, commas or anything to denote thousands in your answer. Hint: You may use...
A company that services a number of vending machines considers its income as a continuous stream with an annual rate of flow at time t given by f(t) = 140e−0.4t in thousands of dollars per year. Find the income from this stream over the next 4 years. (Round your answer to one decimal place.) thousand dollars
A franchise models the profit from its store as a continuous income stream with a monthly rate of flow at time t given by f(t) = 4000e0.002t (dollars per month). When a new store opens, its manager is judged against the model, with special emphasis on the second half of the first year. Find the total profit for the second 6-month period (t = 6 to t = 12). (Round your answer to the nearest dollar.)
= 7000€0.004 A franchise models the profit from its store as a continuous income stream with a monthly rate of flow at time t given by f(t) (dollars per month). When a new store opens, its manager is judged against the model, with special emphasis on the second half of the first year. Find the total profit for the second 6-month period (t = 6 to t = 12). (Round your answer to the nearest dollar.) $
Suppose that a vending machine service company models its income by assuming that money flows continuously into the machines, with the annual rate of flow given by f(t) = 180e0.04t in thousands of dollars per year. Find the total income from the machines over the first 5 years. (Round your answer to the nearest thousand dollars.) thousand dollars
Suppose that a printing firm considers its production as a continuous income stream. If the annual rate of flow at time t is given by f(t) = 93.9e−0.8(t + 3) in thousands of dollars per year, and if money is worth 6% compounded continuously, find the present value and future value (in dollars) of the presses over the next 10 years. (Round your answers to the nearest dollar.) present value$ future value$
The income from an established chain of laundromats is a continuous stream with its annual rate of flow at time t given by f(t) = 120,000 (dollars per year). If money is worth 3% compounded continuously, find the present value and future value of this chain over the next 5 years. (Round your answers to the nearest dollar.) present value $ future value $
The rate of sales of a certain brand of bicycle by a retailer in thousands of dollars per month is given by s(t) = 28t – 0.3342 where t is the number of months after an advertising campaign has begun. (a) Find the amount of sales, in thousand of dollars, for the first six months after the start of the advertising campaign. Give you answer to three decimal places. $ 432.720 X thousand dollars (b) Find the average sales per...
question 5 and 6 0/0.41 points || Previous Answers HARMATHAP12 13.2.044.MI. Find the area between the curveyx 165/2 My Notes 9x 20 and the x-axis from x -tox -1. (Give an exact answer. Do not round.) Need Help? Read Watch it Talk to a Tutor 6 0/0.45 points || Previous Answers HARMATHAP12 13.2.060. My Notes Suppose that a vending machine service company models its income by assuming that money flows continuously into the machines, with the annual rate of how...
2. The income from a new chain of bubble tea breweries called "Dubble Bubble is projected to be a continuous income stream with a rate of income function f(t)330,000 15,000t dollars per year, where time t is measured in years, with t being now. Assume money can earn interest of 4% p.a. compounded continuously. Hint: for the integrals below there is a factor of 1000 you should take out the front. (a) What is the total income from the bubble...