Q2. Suppose we have the following Demand and Supply equations. Here u₁t are IID (0,0%) and u2t are IID (0,0%) Q = 1 + 2 Pt + u₁t...eqn (1) Q = 81+82 Pt+u2t....eqn(2) a. Derive the reduced form equation for Pt (in this case that is just equilibrium price) b. Derive equilibrium quantity and called it Q. c. Derive the covariance between Pt and u₁t Cov(Pt,u₁t).
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- 1. It is known that the number of lunches demanded is 80 units when the price is GH¢S5.00 and 45 units when the price is GH¢12.00 Determine the equation of the demand function in the form Q=f(P) Use the equation of the demand function to calculate the change in demand when the price; increases by GH¢3.00; decreases by GH¢2.00 Estimate the decrease in price for each lunch when the number of lunches demanded (quantity demanded) increases by GH¢15Producers of a certain brand of refrigerator will make 1600 refrigerators available when the unit price is $320. Ata unit price of $370, 5600 refrigerators will be marketed. Find the equation relating the unit price p of a refrigerator to the quantity supplied x if the equation is known to be linear How many refrigerators will be marketed when the unit price is s4207 refrigerators What is the lowest price at which a refrigerator will be marketed?Q2 The demand and supply function for a good in the market are as follows: Q = 60 – 5P Q, =10P where: Q = Quantity demanded (units) Q, = Quantity supplied (units) P = Price (RM) (a) Given the price of an item as in Table Q2(a), find the quantity demanded (in units= and quantity supplied (in units) Table Q2 (a) Price (RM) 1 2 3 4 5 (b) Draw the demand and supply curves. (c) Determine the value of price and equilibrium quantity. (d) Calculate the value of price elasticity of demand at the point of equilibrium. (e) Explain what is inflation and give TWO (2) causes of the inflation.
- The following questions pertain to analysis of the supply and demand scenario derived from the schedules below: Candy Canes P QD QS 1 - 20 7 2 14 14 3. 8 21 4 28 Create a graph of the supply and curves from this chart for use in your analysis. 13. What would occur to the supply curve of candy canes if firms decided on their own to raise the price of candy canes by one dollar? It would not shift at all - only the quantity supplied would change, not the supply curve itself: a b It would shift to the left, because candy canes are more expensive than before. it would shift to the right because candy canes manufacturers would be earning more profits.Q4 The demand function and supply function for a good in the market are as follows: Q =140 – 10P Q, = 20 +10P where: Qa = Quantity demanded (units) O, = Quantity supplied (units) P = Price (RM) %3D (a) Given the price of an item as in Table Q4(a), find the quantity demanded (in units) and quantity supplied (in units) Table Q4 (a) Price (RM) Price (RM) 1 7 4 9 10 (b) Determine the market equilibrium price and quantity (c) Why is the price of RM4 not the equilibrium price? (d) Using your answer in (a), draw a graph and determine the market equilibrium price/point.1. Suppose consumers will demand 40 units of product when the price is $12 and 25 units when the price is $18 each. 6). Find a linear equation for the: 0. Demand curve. (ii). Demand function. (b). Find the price per unit when 30 units are demanded. 2 The demand Curve for a prodtuct is p= 60-0.00OSC where p iE the price per unit. and q is the number of units demancec. How many units must be sold to achieve sales of $1.200,000?
- In the following question(s) you are asked to determine, other things equal, the effects of a given change in a determinant of demand or supply for product X upon (1) the demand (D) for, or supply (S) of, X, (2) the equilibrium price (P) of X and (3) the equilibrium quantity (Q) of X. Refer to the above. An increase in the price of a product that is a close substitute for X will: Group of answer choices a. decrease D, increase P, and decrease Q. b. increase D, increase P, and decrease Q. c. increase D, increase P, and increase Q. d. increase D, decrease P, and increase Q.4GE 10:01 ITEMS INFO 8. 2 attempts remaining. TAMU_QID: BM_00048 Consumers will demand 1070 items at a price of $2.75 per item. When the price per item increases to $5, the number of items demanded will decrease by 45. Write the linear demand function, p(x), for this item. Enter your answer in slope-intercept form, using exact numbers. p(x) = Submit answerThe demand equation for school lunches is x=100-10pwhere x is the number of lunches purchases and p is the price in dollars. Which of the following represents E(p)? A) p/10-p b) -p/10-p c) p/20-p d) -p/100-10p e) p2/100-10p
- When sold for $790.00, a certain desktop has an annual supply of 129.5 million computers and an annual demand of 155.5 million computers. When the price increases to $865.00, the annual supply increases to 147.5 million computers, and the demand drops to 134.5 million computers. NOTE: Round slope and vertical intercept to 4 decimal places and use those rounded values to the end. (a) Assuming that the supply and demand equations are linear, find the supply and demand equations. Supply Equation p = Demand Equation p = esc (Note: The equations should be in the form p = mq + b where p denotes the price (in dollars) and q denotes the quantity (in billions). The slope and y-intercept should be accurate to 4 decimal places). (b) Find the Equilibrium price and quantity. Equilibrium price p = Equilibrium quantity q = 9- F2 A (Note: The equilibrium price should be accurate to 2 decimal places and quantity should be rounded to the nearest whole number, and the equilibrium price should include a…4. There is no demand for a certain make of one-time use camera when the unit price is $ 12. However, when the unit price is $ 8, the quantity demanded is 8000/week. The supplier will not market any cameras if the unit price is $ 2 or lower. At $ 4/camera, however, the manufacturer will make available 5000 cameras/week. Given that both the supply and demand equations are linear: (a) Determine the associated linear demand function (b) Determine the linear supply function. (c) At what price should the camera be sold so that there is neither a surplus nor a shortage?The demand equation for a certain brand of pencil is 100y? + 9t2 = 3600 where (y) represents the number (in thousands) of ten-packs demanded each week when the unit price is $(t). How fast is the quantity demanded increasing when the unit price per ten-pack is $14 and the selling price is dropping at the rate of $0.15 per ten-pack per week?