The supply function for a product is Qs=2P - 14. while the demand function for the same product is Qd=P+12. Find the market equilibrium point.

Let Qd = 30 - 6 P and Qs = 9 P be the demand and supply curves for soft drinks. Then the equilibrium combination in the market is: a. P* = 2; Q* = 18 b. P* = 2; Q* = 15 c. P* = 18; Q* = 2 d. P* = 10; Q* = 90

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

Given a demand curve of P = 165 - 6Qd and supply of P = 65 + 5Qs, find the equilibrium price (Pe), AFTER lower input costs have shifted supply by 4 dollars.

Mary sells bottles of lemonade. The demand factor for her lemonade is given by D(q)=100-1.5q and the supply function is S(q)= .75q, where q is quantities of bottles produced. What is price paid by consumer when q=20.

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) =

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.

The supply function for a product is  2p − q − 60 = 0,  while the demand function for the same product is  (p + 20)(q + 10) = 8100.  Find the market equilibrium point.

Demand and Supply functions are P=-2Qd+50 and P=0.5Qs+25, the equilibrium output is: 9 11 12 8 10

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