MIDTERM 1 REVIEW Flashcards
The analytical tools underlying nearly all microeconomic studies are:
constrained optimization, equilibrium analysis, and comparative statics.
Microeconomics examines
the economic behavior of individual economic decision units
An endogenous variable is:
a variable determined within the economic system being studied.
In general, economics is the study of:
the allocation scarce resources to unlimited wants.
Identifying the appropriate way to allocate an economy’s resources is an example of
a constrained optimization problem.
Every society must answer which one of the following questions?
What goods and services will be produced, how much will be produced, who will produce them and who will receive them?
Which of the following statements regarding exogenous and endogenous variables is correct?
Endogenous variables will always be determined within the model.
The definition of an exogenous variable is:
a variable whose value is determined outside the model under study.
Constrained optimization, equilibrium analysis and comparative statistics are the three essential tools of:
microeconomic analysis.
Constrained optimization occurs when:
an individual is forced to choose between competing alternatives subject to some limitation such as budgetary considerations.
The three tools used repeatedly in microeconomic analysis are:
constrained optimization, equilibrium analysis, comparative statics.
An example of constrained optimization would be:
a firm trying to maximize its profits subject to its budget constraint.
A manager cares about the number of workers under her command. She can choose between two projects: Project A allows her to hire workers who must be paid WA each, Project B allows her to hire workers who must be paid WB each. She is allocated a budget of $100 that she can allocate to either project. Which of the following accurately represents the manager’s problem?
a) The objective function is Max (NA+NB), where Ni is the number of workers on project i (i = A, B); the constraint is WANA + WBNB ≤ $100, where Wi is the wage on project i (i = A, B).
Which of the following is not typically found in a constrained optimization problem?
Comparative statics analysis
Which of the following is an example of a constraint?
L + W ≥ 5
Which of the following is the best example of a consumer’s objective function?
satisfaction
***FIGURE OUT FORMULA:
Suppose a consumer’s level of satisfaction is given by AB^2 and he/she has a total of $10 to spend on goods A and B. If the price of A is $1 and the price of B is $2, and assuming you can only purchase whole units (not fractional) of A and B, how many units of A and B should he/she purchase?
4 units of A and 3 units of B.
An exogenous variable in a consumer’s choice problem would typically be:
price level.
Suppose the price of X is $15 per unit, the price of Y is $12 per unit, the consumer’s income is $100, and the consumer’s level of satisfaction is measured by XY + Y. The consumer’s constraint is
15X + 12Y ≤ 100
A good example of marginal reasoning would be:
the addition to total sales from spending an additional dollar on advertising.
What term in microeconomics tells us how a dependent variable changes as a result of adding one unit of an independent variable?
Marginal impact
An equilibrium:
a) is a condition that is reached eventually in any market.
b) is a state that will continue indefinitely as long as exogenous factors remain unchanged.
c) is a concept that is often meaningless because most markets never reach equilibrium.
d) is a temporary state.
d) is a temporary state.
Identify the truthfulness of the following statements:
I. Marginal analysis can explain why you would always choose to eat Chinese food rather than pizza.
II. Marginal analysis can explain the incremental impact of an increase in total cost when one more unit of output is produced.
d) I is false; II is true
Identify the truthfulness of the following statements:
I. Equilibrium analysis helps economists determine the market-clearing price.
II. Comparative statics help economists analyze how a change in an exogenous variable affects the level of a related endogenous variable in an economic model.
Both I and II are true