Question

11) A company manufactures and sells x e-book readers per month. The monthly cost and price-demand...

11) A company manufactures and sells x e-book readers per month. The monthly cost and price-demand equations are : ?(?)=350?+50,000 ????=500―0.025??ℎ??? 0≤?≤20,000A) Find the maximum revenue (Remember: ) What is the maximum monthly profit? How much should the company charge for each reader? (Remember: B)_____________________________?(?)=?(?)―?(?))

Homework Answers

Answer #1

Maximum Revenue = 2,500,000

Maximum monthly profit = 175,000

Price the company should charge each reader = 425 per unit

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
a company manufactures and sells x cheap radios per month. The cost $C, involved in producing...
a company manufactures and sells x cheap radios per month. The cost $C, involved in producing x radios per month is given by the equation C=60x+7000, 0≤x≤6000. the revenue equation, $R, based on the sales of x radios per month is given by R=1/30x^2+200x, 0≤x ≤6000. Accurately draw the graphs of the cost and revenue functions on the same set of axes.
An office supply company manufactures and sells X permanent markers per year at a price of...
An office supply company manufactures and sells X permanent markers per year at a price of P €/unit. The Price/Demand equation for the markers is: P = 7 − 0.002X. The total cost of manufacturing is: C(X) = 1000 + 2X. Revenues function = R(x)=7X - 0.002X2. Profit function = P(X) = 5X – 0.002X2 - 1000 Government decides to tax the company in 3€ for each marker produced. 1. Write new cost function 2. Write new profit function 3....
An office supply company manufactures and sells X permanent markers per year at a price of...
An office supply company manufactures and sells X permanent markers per year at a price of P €/unit. The Price/Demand equation for the markers is: P= 7 − 0.002X The total cost of manufacturing is: C(X) = 1000 + 2X PROFIT FUNCTION = 5X -1000 - 0.002X2 PROFIT MAXIMIZATION = 1250 MARKERS , PRICE= 4.5 QUESTION: Draw a graph representing the above-mentioned situation.
An office supply company manufactures and sells X permanent markers per year at a price of...
An office supply company manufactures and sells X permanent markers per year at a price of P €/unit. The Price/Demand equation for the markers is: ?=5−0.001? (1- Write the Revenues function 2- What level of production and what price should the company charge for the markers to maximize revenues? The total cost of manufacturing is: ?(?)=3000+2? 3- Write the Company’s Profit function 4- What level of production and what price should the company charge for the markers to maximize profits?)...
When e-Bikes Company sells bikes at $500 a piece, they sell 30 of them per month....
When e-Bikes Company sells bikes at $500 a piece, they sell 30 of them per month. For every $20 increase in price, the number of bikes sold decreases by 5. Assume that the fixed production costs are $4000 and the variable costs are $250 per bike produced. (a) Assuming the price-demand relationship is linear, describe the price-demand curve. (b) What is the cost function in terms of demand? What is the revenue function in terms of demand? (c) What is...
A shoe company sells x shoes at price p = 500-x. The cost for production is...
A shoe company sells x shoes at price p = 500-x. The cost for production is c = 2000 + 10x^2. a. what is the marginal revenue of the 50th order? b. what is the breakeven point? c. what production maximizes total profit? d. what price maximizes profit?
Let's say an online retailer sells tablets. The demand (price) function is given by p(x)=500−18x, where...
Let's say an online retailer sells tablets. The demand (price) function is given by p(x)=500−18x, where x is the number of tablets produced sold and p(x) is the price per week, while the cost, in dollars per week to produce x tablets is given by C(x)=35000+120x. Based on this, answer the following questions: 1. Determine the Revenue Function. 2. Determine the number of tablets the retailer would have to sell to maximize revenue. What is the maximum revenue? 3. Determine...
Use the following information for Problems 10-14:  A company produces and sells a product with a monthly...
Use the following information for Problems 10-14:  A company produces and sells a product with a monthly demand estimated to be Q = 500 - 5P, where P is the selling price per unit in dollars. The fixed cost of production is $1,000 per month and the variable cost of production is $20 per unit. Price = __________ at the profit-maximizing quantity. A. $45 B. $60 C. $35 D. $52 E. None of the above
For a company that produces and sells x number of chairs per month, the profit function...
For a company that produces and sells x number of chairs per month, the profit function is given by G (x) = -0.02x^2 + 200x - 40,000 and the marginal profit function by G' (x) = -0.04x + 200. So, we can conclude that G' (8,900) =-156 can be interpreted as follows: a. The company has a loss of approximately $ 156 when 8,900 chairs are produced and sold. b. The company has a loss of approximately $ 156 when...
If company A manufactures t-shirts and sells them to retailers for US$9.80 each. It has fixed...
If company A manufactures t-shirts and sells them to retailers for US$9.80 each. It has fixed costs of $2625 related to the production of the t-shirts, and the production cost per unit is US$2.30. Company B also manufactures t-shirts and selll them directly to consumers. The demand for its product is p = 15 − x 125 , its production cost per unit is US$5.00 and its fixed cost are the same as for company A . (i) Derive the...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT