The demand function is x = ÷(25 – 2p) where, x is the number of units and p is the price Let the average cost per unit be Tk.40. i. Find the cost function, revenue function and profit function. ii. Find the unit that maximizes the profit and calculate the maximum profit.
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- For a unit demand function p=24-8x where x is the number of units and p is the price in tk,finds tge sales function. If the average cost per unit is Tk,8 find a.The profit function, b.The number of units that maximize that profit function.The demand equation of a certain product is p=90-q-q². The total cost function is c=50+q-0.1q². Find the profit function. Simplify your answer as much as possible.It is known that the demand function for a good is shown by the equation P = - 5Q + 110 and the total cost of production is C = 100 + 10Q + 5Q². Calculate the maximum profit rate of sales, the amount of profit and the selling price per unit.
- Marginal Cost is equal to Marginal Revenue when Price= $13 and Quantity= 350, which is the profit-maximizing price.Revenue from product X is $11,000, variable costs are $7,000, and allocated fixed costs are $6,000. If you drop product X in the long term, profit will:The revenue function for a lawnmower shop is given by R(x)=x⋅p(x)R(x)=x⋅p(x) dollars where x is the number of units sold and p(x)=400−0.5xp(x)=400−0.5x is the unit price. Find the maximum revenue.
- Suppose a company has fixed costs of $53,200 and variable cost per unit of 1/3x + 444 dollars, where x is the total number of units produced. Suppose further that the selling price of its product is 2372 − 2/3x 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 P(x) from the cost and revenue functions. P(x) = Find maximum profit. $ (d) What price will maximize the profit? (Round your answer to the nearest cent.) $A commodity has a demand function modeled by p= 100-0.5x and the total cost function is C= 50x+37.5 if x is number of units. Price of maximum profit has to be calculated. We have to find the price where there is the maximum profit.Find the price that will maximize profit for the demand and cost functions, where p is the price, x is the number of units, and C is the cost. Demand Function p= 78-0.1 square root x Cost Function C = 33x + 550 $ =
- The demand function for small high-definition televisions is given by p = 9,000 − 55x, where p is the price, in dollars, that x televisions can be sold. The cost function (in dollars) to produce televisions is C = 3,500x + 2,000. (Simplify your answers completely.) (a)Find the revenue function, R. R = (b)Find the profit function, P. P = (c)Find how many televisions should be sold to maximize profit. televisions (d)What is the maximum profit (in dollars)? $The average revenue function for a commodity is p = 50 – 4q. Find edp when: demand = 5 units ; price = Rs. 6. Find consumer’s surplus at price = Rs. 6For a certain product, suppose that total costs are given by c(x) = 1600 + 1500x and total revenues by R(x) = 1600x-x2 (b) Find the profit function, p(x). c) Find the number of units that will maximize profit. (d) Find the maximum profit.