Mathematics: Revenue flows into a company at a rate of f(t) = 3000 1 + 5t , where t is measured in years and f(t) is measured in dollars per year, find the total revenue obtained in the first seven years.

Revenue flows into a company at a rate of f(t) = 3000

Ответ:

arianaaldaz062002

21.01.2022

Mathematics

$F = 388500\,dollars$

Step-by-step explanation:

The revenue flows has the following function:

$f(t) = 3000\cdot (1+5\cdot t)$

The total revenue obtained in the first seven years is obtained by using the concept of definite integral:

$F = 3000\int\limits^7_0 {(1+5\cdot t)} \, dt$

$F = 3000\cdot t|_{0}^{7}+7500\cdot t^{2}|_{0}^{7}$

F = 21000+367500

$F = 388500\,dollars$

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Ответ:

jenesis8

20.12.2022

Mathematics

First, we know that quotient means we are using division. Therefore, the quotient of e and d would be e/d. Then if we want 15 less than that, the final answer would be e/d-15.

Hope this helps.

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Revenue flows into a company at a rate of f(t) = 3000 1 + 5t , where t is measured in years and f(t) is measured in dollars per year, find the total revenue obtained in the first seven years.

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