Numerade

Questions asked

BEST MATCH

Danielle quit her job as a manager for Target to start her own car repair shop. She gave up a salary of $40,000 per year, spent $18,000 to rent a location for the shop, hired a part-time assistant for $12,000 and incurred another $15,000 in expenses on equipment and car parts. In the first year of operations, the shop earned a revenue of $75,000. Based on this information, what is Danielle's economic profit for the first year?

View Answer

BEST MATCH

Internet surveillance has contributed to the early identification of which of the following, including searches of global media sources such as news wires? A. Disease outbreaks B. Disease progression C. Disease transmission D. Disease clusters

View Answer

BEST MATCH

Question 15 (1 point) Goleman has found that effective leaders must share which of these components? self awareness social skills ability to understand the emotional make up of others all the above

View Answer

BEST MATCH

The wrist is an example of which type of diarthrosis joint? gliding joint saddle joint pivot joint hinge joint

View Answer

BEST MATCH

Ethical consideration of scoping review on severity of malaria in sickle cell

View Answer

BEST MATCH

Question Determine the domain and range and state whether the relation is a function or not: \{(5, 0), (5, 2), (5, 4), (5, 6), (5, 8)\} Select the correct answer below: Domain: \{5\}; range: \{0, 2, 4, 6, 8\}; function: no Domain: \{5\}; range: \{0, 2, 4, 6, 8\}; function: yes Domain: all real numbers; range: all real numbers; function: yes Domain: all real numbers; range: all real numbers; function: no

View Answer

BEST MATCH

Adam's preferences for opera tickets (good 1) and ballet tickets (good 2) can be rep- resented by the utility function uA(xA1, xA2) =xA1 xA2. Eve's utility function is given by uE(xE1,xE2)=xE1+xE2. Here, the subscripts denote goods whereas the superscripts denote the individuals. Adam's initial endowment consists of 4 opera tickets and 2 ballet tickets per year whereas Eve's initial endowment is given by 6 opera tickets and 3 ballet ticket per year. Assume that Adam and Eve are the only potential traders in this exchange economy. (a) (6 points) Draw an Edgeworth box for this pure exchange economy with two consumers. Indicate the point of initial endowments and sketch several indifference curves for both consumers. Which allocations are attainable in this economy? Indicate graphically the set of mutually beneficial exchanges ('lens of exchange'). (b) (6 points) Is the initial endowment Pareto-efficient? Determine the set of all Pareto-efficient allocations and draw the contract curve. (Hint: in this economy, some Pareto-efficient allocations may be located on the boundary of the Edgeworth box. I.e. it may be efficient for one of the consumers to consume positive amounts of both goods and, for the other one, only one of two goods.) (c) (6 points) Consider the utility maximization problem of Adam. Derive Adam's demand for opera tickets and ballet tickets as functions of prices p1,p2. Is there a price ratio such that Adam demands a positive quantity of only one of both goods? Now consider Eve's preferences and endowments. At which price ratio p1/p2 would Eve demand positive quantities of both goods? (d) (6 points) Using your results from (c), find the equilibrium price ratio between opera tickets and ballet tickets. Clearly explain how you achieve your result. (e) (6 points) Find the equilibrium allocations. Is this market equilibrium Pareto- efficient? Why or why not? Illustrate your answer graphically. Adam's preferences for opera tickets (good 1) and ballet tickets (good 2) can be rep- resented by the utility function uA(xA1 , xA2 ) = xA1 xA2 . Eve's utility function is given by uE (xE1 , xE2 ) = xE1 + xE2 . Here, the subscripts denote goods whereas the superscripts denote the individuals. Adam's initial endowment consists of 4 opera tickets and 2 ballet tickets per year whereas Eve's initial endowment is given by 6 opera tickets and 3 ballet ticket per year. Assume that Adam and Eve are the only potential traders in this exchange economy. (a) (6 points) Draw an Edgeworth box for this pure exchange economy with two consumers. Indicate the point of initial endowments and sketch several indifference curves for both consumers. Which allocations are attainable in this economy? Indicate graphically the set of mutually beneficial exchanges ('lens of exchange'). (b) (6 points) Is the initial endowment Pareto-efficient? Determine the set of all Pareto-efficient allocations and draw the contract curve. (Hint: in this economy, some Pareto-efficient allocations may be located on the boundary of the Edgeworth box. I.e. it may be efficient for one of the consumers to consume positive amounts of both goods and, for the other one, only one of two goods.) (c) (6 points) Consider the utility maximization problem of Adam. Derive Adam's demand for opera tickets and ballet tickets as functions of prices pl, p2. Is there a price ratio such that Adam demands a positive quantity of only one of both goods? Now consider Eve's preferences and endowments. At which price ratio pl/p2 would Eve demand positive quantities of both goods? (d) (6 points) Using your results from (c), find the equilibrium price ratio between opera tickets and ballet tickets. Clearly explain how you achieve your result. (e) (6 points) Find the equilibrium allocations. Is this market equilibrium Pareto- efficient? Why or why not? Illustrate your answer graphically

View Answer

BEST MATCH

Question Determine the infinite limit. x+3 lim x-0+x2x-4 Select the correct answer below X 8

View Answer

BEST MATCH

1. (Section 3.1 #66) The number V of computers infected by a virus increase according to the model $V(t) = 100e^{4.6052t}$, where $t$ is the time in hours. Find the number of computers infected after (a) 1 hour (b) 1.5 hours and (c) 2 hours.

View Answer

BEST MATCH

Ge-Y 18 First: [4] Four projects are under consideration by an Engineering company. All projects have a 10-year life and the company's MARR is 7%. Details about these projects are as follows: The Net present worth (NPW) of project A is $3,429. The B/C ratio of project B is 0.98. The AW of project C is $554. The Internal rate of return (IRR) of project D is 6.85%. Which project should be selected? Explain your answer. Out of the besto second4 For the following two alternatives, choose the best one using AW method. Show calculations. Consider that the interest rate is 10%. A: Capital cost is $65,000, Annual cost is $20,000, and Salvage value is $24,000. B: Capital cost is $85,000, Annual cost is $4,000, and Salvage value is $15,000. Life year is 3. IBI USx MOD

View Answer

gloria h.