### Decreasing Production and Revenue of Math-Brain Protein BarsA company is **decreasing** production of **math-brain protein bars** at a rate of **400 cases per day**. All cases produced can be sold. The daily demand function is represented by:\[ p(x) = 30 - \frac{x}{200} \]where \( x \) is the number of cases produced and sold, and \( p \) is in dollars.#### Problem Statement**If the daily production is 300 cases, then revenue is:**- ☐ decreasing- ☐ increasingat a rate of \(\_\_\_\_\_\_\_\_\_\_ \) dollars per day.

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Answered: A company is decreasing production of…

College Algebra (MindTap Course List)

12th Edition

ISBN:9781305652231

Author:R. David Gustafson, Jeff Hughes

Publisher:R. David Gustafson, Jeff Hughes

Chapter3: Functions

Section3.3: More On Functions; Piecewise-defined Functions

Problem 84E

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Similar questions

let g(x)=25-x^2
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find the increasing and decreasing of the function f(x)=4x^3+2x^2+4x
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A certain countries GDP (total monetary value of all finished goods and services produced in that country) can be approximated by g(t)=6000-630e^-0.07t billion dollars per year (0
Mr. Wutz owns a hot dog business named 'Wutz upDogs.' The daily profit function, in dollars, when x hot dogs are sold is given by P(x) = dollars per hot dog P'(2) = (2x² - 3)(x² - 4) x² + 6 Evaluate P'(2) (in dollars per hot dog).
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A scientist begins an experiment with 400 bacteria in a petri dish. The population doubles every hour. The function gives the number of bacteria t [Choose] [Choose ] p(t) = 400(1.25)^t m(t) = 400(0.75)^t j(t) 400(2)^t k(t) = 400(0.25)^t hours since the experiment began. %3D A patient takes 400 mg of a medicine. The amount of medicine in her %3D bloodstream decreases by 25% every hour. The function gives the amount of medicine left in her bloodstream after t hours of taking the medicine. In a lake, the population of a species of fish is 400. The population is [Choose ] expected to grow by 25% in the next year. The function gives the number of fish in the lake t years after it was 400.
Standard form of g(x)=x^2-10x

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