The demand equation for a certain product is given by p= 126 -0.06x, where p is the unit price (in dollars) of the product and x is the number of units produced. The total revenue obtained by producing and selling a units is given by R = xp. Determine prices p that would yield a revenue of 5500 dollars. Lowest such price = Highest such price:

The daily demand price function of selling x units of a product is given by p 100 - 4x. What is the maximum revenue? Select one: O a. $12.5 O b. $625 O c. $10000 O d. $6250 Clear my choice

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 during that period and then add the fixed costs.The total revenue R 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 revenue, we need to know the selling price per unit of the item. To find the total revenue, we multiply this selling price by the number of items produced.The profit P for a manufacturer is the total revenue minus the total cost. If this number is positive, then the manufacturer turns a profit, whereas if this number is negative, then…

-; A price p (in dollars) and demand x for a product are related by 2x? – 12xp+ 50p? = 6400. - If the price is increasing at a rate of 2 dollars per month when the price is 10 dollars, find the rate of change of the demand. Rate of change of demand =