The financial department for a company established the following cost function for producing and selling x thousand notebook computers:   C(x) = 4,000 + 500x thousand dollars   Write a profit function for producing and selling x thousand notebook computers and indicate its domain. Complete the below table, computing profits to the nearest thousand dollars. Note: Price-demand function = p(x) = 2,000 – 60x. Domain = 1 <= x <= 25. Revenue already calculated for you   x (thousands) R(x) = Revenue C(x) = Costs P(x) Profit (thousand $) 1 1,940   -2,560

Find the point of diminishing returns for the given revenue function.R=−1.85(x3−24x2−27)R=-1.85(x3-24x2-27)For this function, RR stands for revenue and xx is the amount spent on advertising (in thousands of dollars).Amount spent on advertising: $ thousandRevenue: $ thousand

Students at University of Wakanda will pay $2004 for 9 credits and $2796 for 15 credits. If the cost function is linear, find the associated fixed cost.

You are an accountant for a manufacturer of radios.  The demand function for the tablets is p=40-4x^2 where x is the number of tablets produced in millions.  It costs the company $15 to make a tablet. i.  Write an equation for the manufacturer's profit as a function of the number of tablets produced. ii. The company currently produces 1 million tablets and makes a profit of $21,000,000, but you would like to scale up production a bit.  What greater number of tablets could the company produce to yield the same profit?

What would the revenue function be

A car initially sold for $23,999. Its class life is 12 years, and the car depreciates by $750 each year. Express this as a linear function. Find the salvage value. Then, find the value after six years.

A company is planning to manufacture mountain bikes. Fixed monthly cost will be $300,000 and it will cost $200 to produce each bicycle. A. Write the cost function, C, of producing x mountain bikes. C(x) = per month B. Write the average cost function, C, of producing x mountain bikes. C(x) = per month %3D C. How many mountain bikes must be produced each month for the company to have an average cost of $300 per bike? must be produced each month. Enter your answer in each of the answer boxes.

Describe a revenue function for a business venture.

Etwell Desserts currently sells chocolate syrup at a price of $28. per bottle. Their researchdepartment has derived the price-demand equation as p=50−0.004 x where x is the number of bottles that can be sold at $ p per bottle. (a) Express the demand x as a function of price p. Find the domain of this function.

BMX company makes a device which has a linear total revenue curve given by  TR = 10x and a total cost curve of TC=xsquared - 2090x + 200,000. Determine the break even points algebraically and write the profit function in terms of the TC and TR functions given above