Economics 212 Section A Midterm Exam October 24, 2000 Question One (20 marks) Jennifer 's preferences for hot sandwiches and cold sandwiches can be represented by U(h,c) = c4h. Prices of hot sandwiches and cold sandwiches are represented by ph and pc. Jennifer 's weekly lunch income is m. A) (5 marks) Find Jennifer 's weekly demand for hot sandwiches. Answer: MRS=- MUc/MUh=-4h/c. (2 marks) Optimality condition: MRS=- pc/ph. --> -4h/c=pc/ph. (1 mark) Substituting this expression into the budget constraint pcc+phh=m, you will find: c=4/5*m/pc, h=1/5*m/ph. (2 marks) B) (5 marks) Jennifer works in an office building with 399 …show more content…
(3 marks) Let c=humberger consumption, r=leisure Budget constraint: 5c+10r=1000 Graph is a straight line on consumption-leisure space, whose slope is 2(=-10/5), the intercept on the horizontal axis is 100, and that of the vertical axis is 200. (2 marks) B) (10 marks) Now Don 's income is taxed at 10%. However, the government promises to refund 10% of his expenditures on food. Write out Don 's new budget constraint. Show this new budget constraint on a new graph, labelling the intercepts and the slope. Answer: Endowment is 100 hours of leisure, and its value=100*9=900. Notice that there is 10% income tax, so the net wage per hour is $9. (4 marks) As there is 10% refund on the food expenditure, the unit cost of hamburger declined to 4.5(=5*.9). (3 marks) Budget constraint: 4.5c+9r=900 Graph is a straight line on consumption-leisure space, whose slope is 2(=-10/5), the intercept on the horizontal axis is 100, and that of the vertical axis is 200. (3 marks) Question Four (20 marks) Terry lives for two periods. In the first period, Terry studies and has an income of $0. In the second period, Terry is employed and earns $40,000. Terry can borrow or lend at an interest rate of 20%. Terry 's preferences for consumption in the first period and consumption in the second period can be described by U(C1, C2) = C1 + C2 . A) (10 marks) Draw Terry 's budget constraint, labelling the
1. Use the graph below to predict what the results will look like if the null hypothesis is
2- The per unit profit for 1 Kg of "complete meal" = Price to DM - Total unit cost= 4.40 - 4.92 = (0.52).
Finally we got all our number and determine the slope, and the intercept in order to find out the forecast for the next
|B) On the same set of axes, plot the total , average, and marginal-revenue schedules of part (a) |
a) Graph the following data on semi-log OR regular graph paper. Determine the D-value using the graph. Show your work.
Suppose that the advertising budget is restricted to 31 units. Determine the level of advertising (in units) that maximizes sales subject to this budget constraint.
Unit contribution = Unit Price – Unit Variable Cost = $1.80 – $1.40 = $0.40
Knowing this information, you need to first tell me, and then show this in your graph:
To answer this problem, first I needed to gather important information about what they told me in the document. The information I got was the height of the MCLC library balcony which was 417 inches and and the x and y data table which x represents the number of rubber bands they used and y the jumping distance the barbie reached for each of the rubber bands they used. My plan was to make a graph to find the slope of the line. Then with the slope, I needed to make an equation that best its the table and graph.
Linear functions are represented in slope-intercept form, y=mx+b and are plotted on a coordinate plane as a straight line. m represents the slope, or the measure of the steepness, of a line; b represents the y-intercept, the place where the line crosses the y-axis and the value of x equals 0. Slope is calculated by dividing the change in y by the change in x between two points, or (y_2-y_1)/(x_2-x_1 ). Slope is commonly referred to as the average rate of change or rise/run , the change in y values (rise) over the change in x values (run). x values of the table move the point horizontally along the x-axis; y values of the table move the point vertically along the y-axis. When points of a linear function are displayed in a table, the top number of the slope is the average rate of change in
9. (Ignore income taxes in this problem.) The Crawford Company is pondering an investment in a machine that
When shown a graph with x axis labeled years and y axis labeled revenue in dollars. The line for printed ad revenue starts at (0, 3) and goes through the (10, 2). The line for online ad revenue starts at (0, 0) zero and goes through the (10, 3). The equation of a straight line passing through points (x1, y1) and points (x2, y2) is given by
Explain the trends in the graphs and compare them to what you saw in Scenario 1.
“The next day, the Burbank Buy More decides they will have a television sale so they change their order to include at least 200 TVs. What is the maximum number of refrigerators which could also be delivered in the same truck? Describe the restrictions this would add to the original graph”.
· The slope is linear and is the negative of the ratio of input prices