The demand for two goods depends on the prices of Good 1 and Good 2, p₁ and p₂Q=135-27p1 +99p2Q²=54-18p₂+9p₁but each supply curve depends on only its own price:Solve for the equilibrium values of P₁, Q₁, P2, and Q2.The equilibrium prices are== 18+9p1Q=9+992-P₁ = $and p2 = $ (Enter numeric responses using real numbers rounded to two decimal places.)

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ENGR.ECONOMIC ANALYSIS

14th Edition

ISBN:9780190931919

Author:NEWNAN

Publisher:NEWNAN

Chapter1: Making Economics Decisions

Section: Chapter Questions

Problem 1QTC

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Suppose that in 2007 Ford sold 500,000 Mustangs at an average price of $18,800 per car; in 2008, 600,000 Mustangs were sold at an average price of $19,500 per car. From these statements what changes in supply or demand on the market for Mustangs produced such changes in equilibrium? (One graph. Start by plotting two points (price versus quantity, shift either supply or demand, not both) and then draw supply and demand graphs through them in a way that explains the change in the equilibrium from 2007 to 2008.
The demand and supply functions for three (03) goods are given as follows: Dx = 100-3Px+Py+3Pz Dy = 80+Px-2Py-Pz Dz = 120+3Px-Py-4Pz Sx = -10+Px Sy = -20+3Py Sz = -30+2Pz The equilibrium prices and quantities of all three goods are? The government decides to: a) Impose a 25% Tax on X? b) Impose a 5 Rs /unit Tax on Y? c) Give a 10% subsidy on good z? Analyze the impact of each of these policies separately on equilibrium prices and quantities? Analyze the impact of each of these policies separately on equilibrium prices and quantities? Provide theoretical justification (using diagrams) of all results obtained?
Assume a market for a normal good is currently in equilibrium. If the expected price of the good is lower than the current price, then: Demand will (decrease / increase / not change): Blank 1 Supply will (decrease / increase / not change): Blank 2 Equilibrium price will (decrease / increase / not change): Blank 3 Equilibrium quantity will (decrease / increase / not change): Blank 4
For each of the following sets of demand and supply equations, find equilibrium P and Q. Qs = 5P Q₂ = 10 + P Q = 1500 +4.5P a) Q = 84-P b) Q = 67-2P c) Q = 5000-0.5P a) The equilibrium price is P = $1 and the equilibrium quantity is Q = (Simplify your answers. Type integers or decimals.) b) The equilibrium price is P = $1 and the equilibrium quantity is Q = 1 (Simplify your answers. Type integers or decimals.) c) The equilibrium price is P = $1 and the equilibrium quantity is Q = 1. (Simplify your answers. Type integers or decimals.)
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Suppose that Bob and Cho are the only suppliers of pizza slices in a particular market. The following table shows their weekly supply schedules: Price (Dollars per slice) 1 2 3 4 5 PRICE (Dollars per slice) 6 5 0 0 Bob's Quantity Supplied Cho's Quantity Supplied (Slices) 0 (Slices) 5 4 9 On the following graph, plot Bob's supply of pizza slices using the green points (triangle symbol). Next, plot Cho's supply of pizza slices using the purple points (diamond symbol). Finally, plot the market supply of pizza slices using the orange points (square symbol). 4 Note: Line segments will automatically connect the points. Remember to plot from left to right. 8 6 7 12 8 16 QUANTITY (Slices) 12 20 14 24 15 A Bob's Supply Cho's Supply Market Supply
Suppose the supply of a good is given by the equation Q = −6+2P and the demand for the good is given by the equation QD = 14 - 2P, where quantity (Q) is measured in millions of units and price (P) is measured in dollars per unit. The equilibrium quantity in this market is 4 million PRICE (Dollars per unit) the following graph, plot the demand curve using the blue line (circle symbol) and plot the supply curve using the orange line (square symbol). Then place the black point (plus symbol) at the equilibrium price and quantity. Dashed drop lines will automatically extend to both axes. 10 9 8 7 2 1 0 0 1 2 3 4 5 6 7 QUANTITY (Millions of units) 8 units and the equilibrium price is 9 10 Demand Supply $5. Equilibrium
Suppose the demand function for avocados is Q=104-40p + 20p₁ +0.01Y, where p is the price of avocados, p, is the price of tomatoes, and Y is average income, and the supply function for avocados is where p, is the price of fertilizer. Suppose p = $0.80, Y = $4,000, and p = $0.40. What is the equilibrium price and quantity of avocados? The equilibrium price of avocados is and the equilibrium quantity is Q=58+15p -20pf, and the equilibrium quantity is p=$2 Q = 80 units. (Enter your responses rounded to two decimal places.) Suppose the government charges a $2.20 specific tax per avocado to be paid by consumers. With the tax, the equilibrium price of avocados is p=$ Q= units.
Suppose that Raphael and Susan are the only suppliers of pieces of cake in some hypothetical market. Their annual supply schedules are given by the following table: Price (Dollars per piece) 1 2 3 4 5 PRICE (Dollars per piece) On the following graph, plot Raphael's supply of pieces of cake using the green points (triangle symbol). Next, plot Susan's supply of pieces of cake using the purple points (diamond symbol). Finally, plot the market supply of pieces of cake using the orange points (square symbol). Note: Line segments will automatically connect the points. Remember to plot from left to right. 6 5 1 0 0 20 Raphael's Quantity Supplied (Pieces) 0 20 30 35 40 40 60 80 QUANTITY (Pieces) 100 Susan's Quantity Supplied (Pieces) 20 35 45 50 55 120 Raphael's Supply Susan's Supply Market Supply (?)
#10: The quantity demanded x (in units of a hundred) of the Mikado miniature cameras per week is related to the unit price p (in dollars) by p= -0.2x² + 80 and the quantity x (in units of a hundred) that the supplier is willing to make available in the market is related to the unit price p (in dollars) by p = 0.1x² + x + 40. If the market is set at the equilibrium price, find the consumers' surplus and the producers' surplus.
The demand side of the market for Sprite is comprised of 2 people. These people are William and Owen. P represents the price of 1 gallon of Sprite, and Qd represents the quantity demanded of Sprite in gallons. William's demand for Sprite is modeled by the equation QdW = 10 - 2P Owen's inverse demand for Sprite is modeled by the equation P = 10 - 2QdO (Part I) With this information, draw the market demand graph. Please label the graph for slope values, intercepts, kinks, etc. (Part II) The market supply is modeled by P = Qs. Let's say that the government places a subsidy of $8 (s = 8). As a result, what is the market equilibrium with this intervention of the government (Q**, PD**, and PS**)? (Part III) Please draw the market demand and market supply on a new graph and indicate/label the market equilibrium with the government intervention through a subsidy. Label the graph for slopes, subsidy, equilibrium points, etc.

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