suppose that the quantity supplied S and the quantity demanded D of hot dogs at a baseball game are given by the following functions

S(p)=-5,000+2000p
D(p)=15,000-3,000p

Where p is the price of a hot dog in dollars. The equilibrium price of a market is defined as the price at which quantity supplied equals quantity demanded (S=D)

what is the equilibrium price, quantity, and the prices for if the quantity demanded is higher than the quantity supplied ?

Question

suppose that the quantity supplied S and the quantity demanded D of hot dogs at a baseball game are given by the following functions

S(p)=-5,000+2000p
D(p)=15,000-3,000p

Where p is the price of a hot dog in dollars. The equilibrium price of a market is defined as the price at which quantity supplied equals quantity demanded  (S=D)

what is the equilibrium price, quantity, and the prices for if the quantity demanded is higher than the quantity supplied ?