c. Note that these results imply the marginal revenue, or marginal benefit, of website analysis is MB(X) = 11.09 − 0.2 × X and the marginal cost of website analysis is MC(X) = 0.21 × X. What level of website analysis will maximize net benefits? Round to the nearest hundredth

Dave's Donuts sold 1,000 donuts. Total revenue was $400, and the cost of producing the 1,000 donuts was $300. What is the profit for Dave's Donuts? $1,000 $500 $100 $400

13. The marginal profit for the new X-99 pogo stick is P'(x) = -0.1x+ 60 where x is the number of sticks produced and sold. The profit is - $1000 when 50 sticks have been produce and sold. a) Find the profit function. b) What level of production of pogo sticks (x) produces a maximum profit?

ammm. 11

Why is a normal profit considered an economic cost?

A company produces very unusual CD's for which the variable cost is $ 9 per CD and the fixed costs are $ 50,000. They will sell the CD's for $ 57 each. Let x be the number of CD's produced and sold. a. Write the total cost TC as a function of the number of CD's produced and sold. TC = $ b. Write the total revenue TR as a function of the number of CD's produced and sold. TR = $ c. Write the total net income NI as a function of the number of CD's produced and sold. NI = $ d. Find the number of CD's which must be produced and sold to breakeven. The number of CD's which must be produced and sold to breakeven is Round UP to the nearest whole number of CDs. Submit Question

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In the following problem, find the profit maximizing quantity and graph the marginal revenue and marginal cost. Interpret your first-order condition in terms of marginal benefit and marginal cost. max π = (12 - Q)Q-20² 9

A company produces very unusual CD's for which the variable cost is $ 11 per CD and the fixed costs are $ 30000. They will sell the CD's for $ 89 each. Let x be the number of CD's produced. a. Write the total cost C as a function of the number of CD's produced. C = $ b. Write the total revenue R as a function of the number of CD's produced. $ R = c. Write the total profit P as a function of the number of CD's produced. $ P = d. Find the number of CD's which must be produced to break even. The number of CD's which must be produced to break even is Round to the nearest number of CDs.

What is the profit maximizing level of output and how much daily profit will the producer below earn if the price of pizza is $0.50 per slice? See the attachment for graph.