13. Suppose the demand for good X is given by Qª, = 20 – 4P, + 2P, + M. The price of good X is $5, the price of good Y is $15, and income is $150. Given these prices and income, how much %3D of good X will be purchased? А. 160 В. 180 C. 220 D. None of the statements associated with this question are correct.
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- If the price and quantity for a normal good, Good A, is $7 and 5 units at the original equilibrium, what is one possibility for the new equilibrium of Good A if we see income increase and all other factors stay constant? Choose 1 below. $6 and 4 units $6 and 6 units $8 and 0 units $8 and 6 units $8 and 4 unitsThe demand for good X is given by Qd = 6,000 – 1/2 Px – Py + 9Pz + 1/10 M Research shows that the prices of related goods are given by Py = $6,500 and Pz = $100 while the average income of individuals consuming this product is M = $70,000. A. Indicate whether goods Y and Z are substitutes or complements for good X. B. Is X an inferior or a normal good? C. How many units of goods X will be purchased when Px = $5,230? D. Determine the demand function and the inverse demand function for good X. Graph the demand curve for good X.Q1.14 Utility from consuming a good is understood by economists to mean; (a) how often we consume the good.(b) how much satisfaction or benefit we get from consuming the good.(c) how much it costs to buy the good.(d) how we best use the good. Q.1.15 The marginal utility of a good or service declines as one more unit is consumedbecause:(a) supply slopes upwards.(b) consumers are constrained by income.(c) of the law of diminishing marginal utility.(d) prices move with demand.
- Q1: The demand for good X is given by Qx d = 6,000 − 1/2 Px − Py + 9 Pz + 1/10 M. Research shows that the prices of related goods are given by Py = $6,500 and Pz = $100, while the average income of individuals consuming this product is M = $80,000. a. How many units of good X will be purchased when Px = $5,230? The calculation should be handwrittenSuppose that the market demand for Turkey is given by: Q_(T)=2-8P_(T)+2P_(C)+0.0015I Where Q_(T) is annual quantity demanded of turkey in million pounds, P_(T) is the price of turkey per pound, P_(C) is price of chicken per pound, and I is the average household income in dollars per year. a. Find the annual quantity demanded of turkey if the price turkey is $2.00 per pound, price of chicken is $1.50 per pound and the annual household income is $30,000.In this problem, p is in dollars and x is the number of units. The demand function for a product is p = 54 − x2. If the equilibrium price is $5 per unit, how many units will be purchased at this price? x1 = What is the equilibrium point? (x1, p1) = What is the consumer's surplus? (Round your answer to the nearest cent.) $
- 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=$1Suppose the demand for shoes is given by Qd = 40 – 5P and the supply for shoes is given by Qs = 10P – 20, where P = price (per shoes). Graph the supply and demand schedules for shoes. What is the equilibrium price and equilibrium quantity using the equations provided? What would happen if suppliers set the price of shoes at $8? Illustrate this problem Explain the market adjustment process of the problem in part (iii)Suppose we have a demand and supply curve where Qd = −2P + 42 Qs = 3P + 7 a. What is the equilibrium price and quantity? P* = Q* =
- In the following cases, calculate the inverse demand and the consumer surplus at the price p = 10 dollars, as well as the graphical representation. a) D(p) = 100 − p. b) D(p) = 100 − bp, where b is a positive constant. c) D(p) = 100 − 0, 25p. d) D(p) = a − p, where a is a positive constant. 2- The price goes from 10 to 13 dollars, a) D(p) = 100 − p. b) D(p) = 100 − bp, where b is a positive constant. c) D(p) = 100 − 0, 25p. d) D(p) = a − p, where a is a positive constant.Assume the demand function for good X can be written as: QX = 30 - 3PX + 2PY + 0.2I Where PX is the price of good X PY is the price of good Y I is the consumer income. a) Based on the demand curve above, is X a normal or inferior good? b) Based on the demand curve above, what is the relationship between good X and good Y? c) What is the equation of the demand curve if consumer incomes are $40,000 (use $40, income in thousands) and the price of good Y is $35?Q2. Assume that the demand curve D(p) given below is the market demand for widgets:Q=D(p)=1307−11p, p > 0 Let the market supply of widgets be given by:Q=S(p)=−4+8p, p > 0 where p is the price and Q is the quantity. The functions D(p) and S(p) give the number of widgets demanded and supplied at a given price. What is the equilibrium price? Please round your answer to the nearest hundredth.What is the equilibrium quantity? Please round your answer to the nearest integer.What is the consumer surplus at equilibrium? Please round the intercept to the nearest tenth and round your answer to the nearest integer.What is the producer surplus at equilibrium? Please round the intercept to the nearest tenth and round your answer to the nearest integer.What is the unmet demand at equilibrium? Please round your answer to the nearest integer.