Imagine the market for Good X has a demand function of QDX = 100 – 2PX – 4PY + .05M + .1AX and a supply function of QSX = 4PX – 10, where PX is the price of Good X, PY is the price of Good Y, M is the average consumer income and AX is the amount spent to advertise Good X. If PY is $3, M is $24,000, AX is $500, find the equilibrium quantity of Good X.

Imagine the market for Good X has a demand function of QDX = 100 – 2PX – 4PY + .05M + .1AX and a supply function of QSX = 4PX – 10, where PX is the price of Good X, PY is the price of Good Y, M is the average consumer income and AX is the amount spent to advertise Good X. If PY is $3, M is $24,000, AX is $500, find the equilibrium quantity of Good X.

Microeconomic Theory

12th Edition

ISBN:9781337517942

Author:NICHOLSON

Publisher:NICHOLSON

Chapter5: Income And Substitution Effects

Section: Chapter Questions

Problem 5.5P

See similar textbooks

Similar questions

Imagine the market for Good X has a demand function of QDX = 100 – 2PX – 4PY + 0.05M + 0.1AX and a supply function of QSX = 4PX – 10, where PX is the price of Good X, PY is the price of Good Y, M is the average consumer income and AX is the amount spent to advertise Good X. If the price of Good Y is $5, M is $5000 and AX is $10,000, find the equilibrium price of Good X.
Suppose that the demand for a good is described by the inverse demand function p = 10 - 3q and the supply of the good is given by the inverse supply function p = 2 + 2 q: Q: What price will the buyers pay (use one decimal point)? Pb= [x]
Mike has two identical brothers. Each of them have the same utility function below. If Mike and his brothers are the only people in the market, what is the aggregate demand at each price of X below? (Each of their income is $100 and the price of Y is always $1). U (x,y) = x^2/5 Y^3/5 Price of X=$8 Price of X=$4 Price of X=$2 Price of X=$1
Suppose the supply function for product X is given by Qxs = −30 + 2Px − 4Pz. How much of product X is produced when Px = $600 and Pz = $60? How much of product X is produced when Px = $80 and Pz = $60? Suppose Pz = $60. Determine the supply function and inverse supply function for good X. Graph the inverse supply function.
Imagine the tea market has a demand function of QDX = 10 – 2PX and a supply function of QSX = PX − 2, where PX is the price of the tea. Assuming the price is at equilibrium, calculate the equilibrium price (P*). P* = _________
Suppose the demand and supply function of the item x and y are associated with each other. If qx and qy are the units produced and sold of x and y, respectively, and px and py are the corresponding prices, the demand functions are qx=7-px+py and qy=24+px-py and the supply functions are qx=-3+4px-2py and qy=-5-2px+4py. What is the equilibrium prices?
Imagine the market for Good X has a demand function of Qdx = 200 – 2Px – Py + .1M and a supply function of Qsx = 2Px – 2Pw, where Px is the price of Good X, Py is the price of Good Y, and M is the average consumer income. Pw is the price of Good W, which is an input to the production of Good X. If Py = 10, Pw = 50, M = $2700, what's the price of X in equilibrium?
Suppose the market demand curve for pizza can be expressed as QD = 100 - 2P + 3Pb, where QD is the quantity of pizza demanded, P is the price of a pizza, and Pb is the price of a burrito. What is the slope of this demand function, and what information does the slope provide?..
If the supply function for a commodity is p = q2 + 4q + 16 and the demand function is p = −8q2 + 7q + 436, find the equilibrium quantity and equilibrium price.
Consider a market characterized by the following inverse demand and supply functions: PX = 10 - 2QX and PX = 2 + 2QX. Compute the number of units exchanged and the price at which those units will be exchanged when there is an $8 per unit price floor.
The demand function for a truckload of firewood for college students in a small town is QC = 400 − p. It is sometimes convenient to rewrite a demand function with price on the left side. We refer to such a relationship as the inverse demand function. Therefore, the inverse demand function for college students is p = 400 − Qc. The demand function for other town residents isQr = 400 − 2p. 1. What is the inverse demand function for other town residents? 2. At a price of $300, will college students buy firewood? What about other town residents? At what price is the quantity demanded by other town residents zero? 3. Draw the total demand curve, which sums the demand curves for college students and other residents.
What is wrong with this statement? Demand refers to the willingness of buyers to purchase different quantities of a good at different prices during a specific time period.