Find the supply equation using the given information. (Let x be the number of items.) At a price of $1400 a supplier will supply 170 items. If the price decreases by $100, then the supplier will supply 20 fewer items. S(x) =

In this problem, p is in dollars and x is the number of units. The demand function for a certain product is p = 144 – x² and the supply function is p = x² + 2x + 104. Find the equilibrium point. (x, p) = ( Find the consumer's surplus there. (Round your answer to the nearest cent.) 2$

Retailers will buy 45 Wi-Fi routers from a wholesaler if the price is $10 each but only 20 if the price is $85. The wholesaler will supply 56 routers at $46 each and 70 at $50 each. Assuming that the supply and demand functions are linear, find the market equilibrium point. (q, p)

If the price is 600, the demand is 30, and the unit cost of a computer per day is 55, the profit is Answer: 16,350 x (5,100) Question 5 If the price is 600, the demand is 65, and the unit cost of a computer per day is 40, the profit is Answer: 36,400 x (24,200) Question 6 If the price is 400, the demand is 50, and the unit cost of a computer per day is 65, the profit is Answer: 16,750 x (3,900) Question 7 If the price is 600, the demand is 65, and the unit cost of a computer per day is 70, the profit is Answer: 34,450 x (20,300)

The demand for brownie dishes is q(p)=361,201-(p+1)^2 where q is the number of dishes they can sell each month at a price of p cents. Use this function to determine a) the number of dishes they can sell each month if the price is 50 cents, b)the number of dishes they can unload each month if they give them away, and c)the lowest price at which they will be unable to sell any dishes

If demand falls as a result of a change in tastes, it is likely that as a result: Selected answer will be automatically saved. For keyboard navigation, press up/down arrow keys to select an answer. a price will fall and then demand will increase. b price will fall and then demand will not change. c price will rise and then demand will not change. d price will rise and then demand will decrease.

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If the demand function for a company is given by the equation p= -(16+4)q+(16+16000), and the supply is given by the equation q=(16+550)-p. Find the equilibrium point.

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The demand function for a product is p = 40 – 29 where p is the price in dollars when q units are demanded. Find the level of production that maximizes the total revenue and determine the revenue. q = units R =$