A manufacturer has a monthly fixed cost of $52,500 and a production cost of $8 for...
The total cost C for a manufacturer during a given time period is a function of the number N of items produced during that period. To determine a formula for the total cost, we need to know the manufacturer's fixed costs (covering things such as plant maintenance and insurance), as well as the cost for each unit produced, which is called the variable cost. To find the total cost, we multiply the variable cost by the number of items produced...
A manufa produces a product at a cost of $27.80 per unit. The manufacturer has a fixed cost of $100.00 per day. Each unit retails for $39.00, Let x the of units produced in a 5-day period. (a) write the total cost C as a function of x. C(x) - (b) Write the revenue R as a function of x. R(x) (c) Write the profit P as a function of x. (Hint: The profit function is given by PO-R(x)-ar).) P(x)...
A manufacturer of 24-hr variable timers has a monthly fixed cost of $63,000 and a production cost of $6 for each timer manufactured. The units sell for $15 each. (a) Sketch the graphs of the cost function and the revenue function, and thereby find the break-even point graphically. (Use lines.) III CROSO. Assign graphing to Submission Data Select a Tool or Object to O Help E Submission Data (b) Find the break-even point algebraically. (x, y) = ( 15,4200x )
A manufacturer of widgets has fixed costs of $1200 per month, and the variable cost is $49 per widget (so it costs $49 to produce 1 widget). Let N be the number of widgets produced in a month. (a) Find a formula for the manufacturer's total cost C as a function of N. C(N) - 49N+1200 (b) The highest price p, in dollars, of a widget at which N widgets can be sold is given by the formula p =...
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AT&T LTE е 70% 9:32 PM 을 webassign.net The total cost C for a manufacturer during a given time period is a function of the number N of items produced during that period. (In this exercise, we measure all monetary values in dollars.) To determine a formula for the total cost, we need to know the manufacturer's fixed costs (covering such things as plant maintenance and insurance) as well as the cost for...
Suppose a company has fixed costs of $54,400 and variable cost per unit of 1/3x + 333 dollars, where x is the total number of units produced. Suppose further that the selling price of its product is 2065 - 2/3x dollars per unit. (a) Find the break-even points. (b) Find the maximum revenue. (c) Form the profit function P(x) from the cost and revenue functions. Find maximum profit. (d) What price will maximize the profit
Business calc
1. A stereo manufacturer finds that at a price of $500 per stereo, the demand is 625 stereos per month, while at a price of $400 per stereo, the demand is 675 stereos per month. Fixed costs are $2250 per month and total costs are $6,250 per month at a monthly output of 400 stereos Find the price-demand equation p(x), where p is the price in dollars at which x stereos can be sold. (b) Find the revenue...
Suppose a company has fixed costs of $51,200 and variable cost per unit of 1 3 x + 333 dollars, where x is the total number of units produced. Suppose further that the selling price of its product is 1965 − 2 3 x dollars per unit. (a) Find the break-even points. (Enter your answers as a comma-separated list.) x = (b) Find the maximum revenue. (Round your answer to the nearest cent.) $ (c) Form the profit function...
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...
need help with #13 please and thank you
13. DETAILS HARMATHAPBR1 9.9.008. Cost, revenue, and profit are in dollars and x is the number of units. Suppose that the total revenue function for a product is R(x) - 55x and that the total cost function is c(*) - 2000 + 35x + 0.01x? (a) Find the profit from the production and sale of 500 units. $ (b) Find the marginal profit function. (c) Find MP at x = 500. Explain...