1.) Use the line drawing tool to draw the equation Y = 1 + 1.50X. Label your line 'A'. 20- 2.) Use the line drawing tool to draw the equation Y = 18 - 1.50X. Label your line 'B'. 18- 16- 3.) Use the point drawing tool to indicate the point where both equations are equal. Label this point 'Equilibrium'. 14- Carefully follow the instructions above, and only draw the required objects. 12- a 10- 8- 6- 4- 2- 0- 6. 8. 10 12 14 16 18 20 Quantity (Q) Price P = f(Q)
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- What is the dependent and independent variable when the household-level annual demand of water is modeled? water demand water generation for households price of relevant inputs price of water What theory is this economic phenomenon? Demand or Consumption utility theoryCome up with two variables that, in your view, are related, indicate the name of these variables as well as why these variables are related; determine which variable is the dependent variable and which one is the independent variable. Draw a line graph by hand, labeling the vertical and horizontal axis consistent with your choice of variables. The line in the line graph has to represent, what, in your view, is the relationship between the two variables. Describe your graph verbally in your post (no need to upload the graph itself). Note:- • Do not provide handwritten solution. Maintain accuracy and quality in your answer. Take care of plagiarism. • Answer completely. • You will get up vote for sure.The following table shows the quantity D of wheat, in billions of bushels, that wheat consumers are willing to purchase in a year at a price P, in dollars per bushel. D = quantity of wheat P = price 1.0 $2.05 1.5 $1.75 2.0 $1.45 2.5 $1.15 In economics, it is customary to plot D on the horizontal axis and P on the vertical axis, so we will think of D as a variable and of P as a function of D. (a) Show that these data can be modeled by a linear function. For each increase of 0.50 in D there is of in P. Find its formula. (Use P for price and D for quantity.)P = −.6d+265 (b) Add the graph of the linear formula you found in part (a), which is called the market demand curve, to the following graph based on the following table for market supply curve. S = quantity of wheat P = price 1.0 $1.35 1.5 $2.40 2.0 $3.45 2.5 $4.50
- Please explain point 17Step3, part b of the question: it asks for equilibrium level of C. If formula for C is C= 1000+ 0.8Yd, then since at equilibrium Y=7000 shouldn't C be equal to C= 1000 + 0.8(7000-350) = 6320? If so, than the last part of the question regarding S should be 7000-6320= 680 Please let me know where I am wrongHeckscher-Ohlin Theorem: Suppose Azerbaijan and Georgia produce meat and potatoes. Azerbaijan is capital-abundant than Georgia (Scarce factor in Azerbaijan is land, and in Georgia it is capital). Suppose meat production is relatively more capital-intensive. When the two countries will open up borders and start trading with one another, please indicate in the boxes below, what is likely to happen to the variables after the trade Write + the variable increases; - if the variable decreases; 0 if the variable does not change; A if the direction of change is unknown. VARIABLES AZERBAIJAN GEORGIA The relative price of meat (Pm/Pp) Output of meat Output of potatoes Exports of meat Exports of Potatoes Imports of meat Imports of Potatoes Income of landowners in Azerbaijan Income of capital owners in Georgia Wages
- Q2. a. What is the law of demand? Give two examples of how you have observed the law of demand at work in the “real world.” How is the law of demand related to the demand curve?b. What variables influence the demand for a normal good? Explain why a reduction in the price of a normal good does not increase the demand for that good.Q4. What is econometric forecasting? If econometrics forecasting is considered the bestforecasting technique, what usefulness remains over other forecasting techniquesAssume that Country A has an efficiency in output market. However, efficiency in the use of input production is not. Using graph(s), explain how the economy of Country A will adjust to achieve a desired equilibrium. What (is) are the condition(s) to achieve this equilibrium?For each of the following scenarios, indicate whether the relationship between the two variables is positive or negative, as well as which line on the previous graph has a slope that reflects this type of relationship. Hint: The X-axis and Y-axis on the graph are not labeled intentionally. You need to substitute the variables from each scenario for the horizontal and vertical axis. For example, in the first scenario, X-axis should be labeled “Income" and Y-axis should be labeled "Education". Relationship options: Positive, Negative Line: A, B, C, D True or False: Line A has a slope of zero.
- A stadium can seat 60,000 people. Assume 35% of seats are not occupied (not for sale) because of Covid-19 and social distancing requirements. You are told that the current price of tickets is $70 and that the demand is linear and that the demand function (Qd) = 60,000 - 250P. examine the market for tickets for games at the stadium during these Covid times. You should Illustrate themarket for tickets using a demand and supply diagram. Show all your calculations and properly label the diagram. At $70 a ticket the cap on the number of seats available (because of Covid restrictions) is creating a shortage. How many people miss out on tickets when they are priced at $70 per ticket?Can you please make sure that it is clear in which each line is shifting No handwritting solutionPart 1. The demand for a commodity is given by Q = β0 + β1P + u, where Q denotes quantity, P denotes price, and u denotes factors other than price that determine demand. Supply for the commodity is given by Q = g0 + g1P + v, where v denotes factors other than price that determine supply. Suppose u and v both have a mean of 0, have standard deviations su and sv, respectively, and are mutually uncorrelated.a) Solve the two simultaneous equations to show how Q and P depend on u and v.b) Derive the means of P and Q.c) Derive the variance of P, the variance of Q, and the covariance between Q and P.