(2) A buko pie store can produce buko pie at Php95.00. It is estimated that if the selling priceof the buko pie is x pesos, then the number of buko pie sold each day is 1000 – x.a) Express the daily profit of the store as a function of x.b) Find the derivative of the function formed in part (a).Hint: Profit = Revenue - Cost

Solution: Given that x: selling price of the buko

Answered: (2) A buko pie store can produce buko…

Calculus: Early Transcendentals

8th Edition

ISBN:9781285741550

Author:James Stewart

Publisher:James Stewart

Chapter1: Functions And Models

Section: Chapter Questions

Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...

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Similar questions

The price p (in dollars) and the demand x for a particular clock radio are related by the equation x = 3000 - 10p. (A) Express the price p in terms of the demand x, and find the domain of this function. (B) Find the revenue R(x) from the sale of x clock radios. What is the domain of R? (C) Find the marginal revenue at a production level of 1800 clock radios. (D) Interpret R'(2500)= 200.00. (A) p = p(x) =
The price p (in dollars) and the demand x for a particular clock radio are related by the equation x = 3000 – 10p. (A) Express the price p in terms of the demand x, and find the domain of this function. (B) Find the revenue R(x) from the sale of x clock radios. What is the domain of R? (C) Find the marginal revenue at a production level of 2200 clock radios. (D) Interpret R'(2500) = - 200.00. ...
The price p (in dollars) and the demand x for a particular clock radio are related by the equation x = 5000 – 50p. (A) Express the price p in terms of the demand x, and find the domain of this function. (B) Find the revenue R(x) from the sale of x clock radios. What is the domain of R? (C) Find the marginal revenue at a production level of 2800 clock radios. (D) Interpret R'(3900) = – 56.00.
2) A rare stamp was worth $65 in 1995. It was predicted to grow in value at a rate of 8% per year. a) Write an equation to represent the value of the stamp, y dollars, as a function of the number of years, x, since 1995. b) What is the value of the stamp today? c) In which year the stamp will double the value?
Q3) A well-circulated lake contains 1000 kL of water that is polluted at a concentration of 2 kg/kL. Water from the effluent of a factory enters the lake at a rate of 5 kL/h with a concentration of 7 kg/kL of the pollutant. Water flows out of the lake through an outlet at the rate of 2 kL/h. Determine the amount and concentration of the pollutant as a function of time.
The demsnd function for a certain commodity is given by p=-1.5x^2-6x+110, where p is the quantity demanded each month. a) if the unit price is set at $20 show that x=6 by solving for x, the number of units sold, but not by plugging x=6. b) find the consumers' surplus if the selling price is set at $20. Use x=6
Use the demand equation to write out the revenue function R(x). The demand equation is p=570e^-0.001x where p is price and x is the number of units demanded

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