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Sample
Test
Chapter_05___Different_Types_of_Tastes
 
 
  | 
   1. Homothetic tastes
  are always tastes over essential goods. 
  
    
  
   
    | 
     ANSWER:   
     | 
    
     False 
     | 
    
   
    | 
     RATIONALE:   
     | 
    
     Tastes for perfect substitutes are homothetic — but
    neither good is essential in that case. 
     | 
    
   
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     POINTS:   
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     1 
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     DIFFICULTY:   
     | 
    
     A-Section Material 
     | 
    
   
    | 
     QUESTION TYPE:   
     | 
    
     True / False 
     | 
    
   
    | 
     HAS VARIABLES:   
     | 
    
     False 
     | 
    
   
    | 
     DATE CREATED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
    | 
     DATE MODIFIED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
   | 
 
 
 
  | 
   2. Tastes for perfect
  substitutes are both homothetic and quasilinear. 
  
    
  
   
    | 
     ANSWER:   
     | 
    
     True 
     | 
    
   
    | 
     RATIONALE:   
     | 
    
     The MRS for
    such tastes is the same everywhere — which implies it is the same along any
    ray from the origin (required for homotheticity) and along any vertical or
    horizontal ray (implying quasilinearity in both goods). 
     | 
    
   
    | 
     POINTS:   
     | 
    
     1 
     | 
    
   
    | 
     DIFFICULTY:   
     | 
    
     A-Section Material 
     | 
    
   
    | 
     QUESTION TYPE:   
     | 
    
     True / False 
     | 
    
   
    | 
     HAS VARIABLES:   
     | 
    
     False 
     | 
    
   
    | 
     DATE CREATED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
    | 
     DATE MODIFIED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
   | 
 
 
 
  | 
   3. Tastes for perfect
  complements are both homothetic and quasilinear. 
  
    
  
   
    | 
     ANSWER:   
     | 
    
     False 
     | 
    
   
    | 
     RATIONALE:   
     | 
    
     They are not quasilinear. 
     | 
    
   
    | 
     POINTS:   
     | 
    
     1 
     | 
    
   
    | 
     DIFFICULTY:   
     | 
    
     A-Section Material 
     | 
    
   
    | 
     QUESTION TYPE:   
     | 
    
     True / False 
     | 
    
   
    | 
     HAS VARIABLES:   
     | 
    
     False 
     | 
    
   
    | 
     DATE CREATED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
    | 
     DATE MODIFIED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
   | 
 
 
 
  | 
   4. There are no quasilinear
  tastes that have elasticity of substitution equal to 1 everywhere. 
  
    
  
   
    | 
     ANSWER:   
     | 
    
     True 
     | 
    
   
    | 
     RATIONALE:   
     | 
    
     In order for tastes to have constant elasticity of
    substitution, they must be representable by a constant elasticity of
    substitution (CES) utility function. The CES utility function that has
    elasticity of substitution equal to 1 is the Cobb-Douglas function — which
    is homothetic and not quasilinear. 
     | 
    
   
    | 
     POINTS:   
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     DIFFICULTY:   
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     B-Section Material 
     | 
    
   
    | 
     QUESTION TYPE:   
     | 
    
     True / False 
     | 
    
   
    | 
     HAS VARIABLES:   
     | 
    
     False 
     | 
    
   
    | 
     DATE CREATED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
    | 
     DATE MODIFIED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
   | 
 
 
 
  | 
   5. There are no
  quasilinear tastes that have constant elasticity of substitution. 
  
    
  
   
    | 
     ANSWER:   
     | 
    
     False 
     | 
    
   
    | 
     RATIONALE:   
     | 
    
     This is false — perfect substitutes are quasilinear
    (in both goods) and have constant elasticity of substitution equal to . 
     | 
    
   
    | 
     POINTS:   
     | 
    
     1 
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    | 
     DIFFICULTY:   
     | 
    
     B-Section Material 
     | 
    
   
    | 
     QUESTION TYPE:   
     | 
    
     True / False 
     | 
    
   
    | 
     HAS VARIABLES:   
     | 
    
     False 
     | 
    
   
    | 
     DATE CREATED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
    | 
     DATE MODIFIED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
   | 
 
 
 
  | 
   6. There is no
  elasticity of substitution that is inconsistent with tastes being homothetic. 
  
    
  
   
    | 
     ANSWER:   
     | 
    
     True 
     | 
    
   
    | 
     RATIONALE:   
     | 
    
     All CES utility functions represent homothetic
    tastes — and their elasticity of substitution can vary from 0 to . 
     | 
    
   
    | 
     POINTS:   
     | 
    
     1 
     | 
    
   
    | 
     DIFFICULTY:   
     | 
    
     B-Section Material 
     | 
    
   
    | 
     QUESTION TYPE:   
     | 
    
     True / False 
     | 
    
   
    | 
     HAS VARIABLES:   
     | 
    
     False 
     | 
    
   
    | 
     DATE CREATED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
    | 
     DATE MODIFIED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
   | 
 
 
 
  | 
   7. Consider the
  utility function . If , the elasticity of substitution is equal to 1. 
  The elasticity of substitution for CES utility functions is . 
  
    
  
   
    | 
     ANSWER:   
     | 
    
     True 
     | 
    
   
    | 
     RATIONALE:   
     | 
    
     The elasticity of substitution for CES utility
    functions is . 
     | 
    
   
    | 
     POINTS:   
     | 
    
     1 
     | 
    
   
    | 
     DIFFICULTY:   
     | 
    
     B-Section Material 
     | 
    
   
    | 
     QUESTION TYPE:   
     | 
    
     True / False 
     | 
    
   
    | 
     HAS VARIABLES:   
     | 
    
     False 
     | 
    
   
    | 
     DATE CREATED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
    | 
     DATE MODIFIED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
   | 
 
 
 
  | 
   8. Consider the
  utility function . If , the elasticity of substitution is equal to . 
  
    
  
   
    | 
     ANSWER:   
     | 
    
     False 
     | 
    
   
    | 
     RATIONALE:   
     | 
    
     The elasticity of substitution for CES utility
    functions is — thus the elasticity of substitution in this case is . 
     | 
    
   
    | 
     POINTS:   
     | 
    
     1 
     | 
    
   
    | 
     DIFFICULTY:   
     | 
    
     B-Section Material 
     | 
    
   
    | 
     QUESTION TYPE:   
     | 
    
     True / False 
     | 
    
   
    | 
     HAS VARIABLES:   
     | 
    
     False 
     | 
    
   
    | 
     DATE CREATED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
    | 
     DATE MODIFIED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
   | 
 
 
 
  | 
   9. All homogeneous
  functions (of any degree) are homothetic but not all homothetic functions are
  homogeneous (of some degree). 
  
    
  
   
    | 
     ANSWER:   
     | 
    
     False 
     | 
    
   
    | 
     RATIONALE:   
     | 
    
     All homothetic functions are homogeneous but not
    all homogeneous functions are homothetic. 
     | 
    
   
    | 
     POINTS:   
     | 
    
     1 
     | 
    
   
    | 
     DIFFICULTY:   
     | 
    
     B-Section Material 
     | 
    
   
    | 
     QUESTION TYPE:   
     | 
    
     True / False 
     | 
    
   
    | 
     HAS VARIABLES:   
     | 
    
     False 
     | 
    
   
    | 
     DATE CREATED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
    | 
     DATE MODIFIED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
   | 
 
 
 
  | 
   10. If tastes are
  Cobb-Douglas, they can be represented by a utility function that is
  homogeneous of degree k where k can take on any
  positive value. 
  
    
  
   
    | 
     ANSWER:   
     | 
    
     True 
     | 
    
   
    | 
     RATIONALE:   
     | 
    
     The Cobb-Douglas utility function is homogeneous of
    degree . Since we can take a utility function to any power an retain the
    same underlying indifference curves, we can represent Cobb-Douglas
    indifference curves with a function that is homogeneous of any degree. 
     | 
    
   
    | 
     POINTS:   
     | 
    
     1 
     | 
    
   
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     DIFFICULTY:   
     | 
    
     B-Section Material 
     | 
    
   
    | 
     QUESTION TYPE:   
     | 
    
     True / False 
     | 
    
   
    | 
     HAS VARIABLES:   
     | 
    
     False 
     | 
    
   
    | 
     DATE CREATED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
    | 
     DATE MODIFIED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
   | 
 
 
 
  | 
   11. When two goods are
  perfect substitutes, averages are better than extremes, resulting a diminishing
  marginal rate of substitution. 
  
    
  
   
    | 
     ANSWER:   
     | 
    
     False 
     | 
    
   
    | 
     RATIONALE:   
     | 
    
     When two goods are perfect substitutes, averages
    are valued the same as extremes, resulting in a constant indifference
    curve, giving us constant rather than diminishing marginal rates of
    substitution. 
     | 
    
   
    | 
     POINTS:   
     | 
    
     1 
     | 
    
   
    | 
     DIFFICULTY:   
     | 
    
     A section material 
     | 
    
   
    | 
     QUESTION TYPE:   
     | 
    
     True / False 
     | 
    
   
    | 
     HAS VARIABLES:   
     | 
    
     False 
     | 
    
   
    | 
     DATE CREATED:   
     | 
    
     10/7/2015 1:00 PM 
     | 
    
   
    | 
     DATE MODIFIED:   
     | 
    
     10/7/2015 2:04 PM 
     | 
    
   
   | 
 
 
 
  | 
   12. In the case of perfect
  complements, more is not necessarily better. 
   
  
    
  
   
    | 
     ANSWER:   
     | 
    
     True 
     | 
    
   
    | 
     RATIONALE:   
     | 
    
     Perfect complements represent an extreme case in
    that more of one component is not better if the other is missing; only more
    of both goods is better. 
     | 
    
   
    | 
     POINTS:   
     | 
    
     1 
     | 
    
   
    | 
     DIFFICULTY:   
     | 
    
     A section material 
     | 
    
   
    | 
     QUESTION TYPE:   
     | 
    
     True / False 
     | 
    
   
    | 
     HAS VARIABLES:   
     | 
    
     False 
     | 
    
   
    | 
     DATE CREATED:   
     | 
    
     10/7/2015 1:00 PM 
     | 
    
   
    | 
     DATE MODIFIED:   
     | 
    
     10/7/2015 2:08 PM 
     | 
    
   
   | 
 
 
 
 
  | 
   13. Suppose  consumer
  cannot taste the difference between Miller Lite and Bud Light, but Miller
  Lite is sold in 12 ounce cans while Bud Light is sold in 8 ounce cans. In a
  graph with cans of Miller Lite on the horizontal and cans of Bud Light on the
  vertical axis, which of the following is the correct slope for this
  consumer’s indifference curves: 
  
   
    | 
       
     | 
    
     a. 
     | 
     | 
    
   
    | 
       
     | 
    
     b. 
     | 
    
     -1 
     | 
    
   
    | 
       
     | 
    
     c. 
     | 
     | 
    
   
    | 
       
     | 
    
     d. 
     | 
    
     There is not enough information to tell. 
     | 
    
   
    
  
   
    | 
     ANSWER:   
     | 
    
     c 
     | 
    
   
    | 
     RATIONALE:   
     | 
    
     It takes 1.5 Bud Light cans to get to 12 ounces of
    beer — which is what one can of Miller Lite contains. Thus, 1.5 cans of Bud
    Light are just as good as (and no better than) 1 can of Miller Lite, giving
    us the slope of -1.5. 
     | 
    
   
    | 
     POINTS:   
     | 
    
     1 
     | 
    
   
    | 
     DIFFICULTY:   
     | 
    
     A-Section Material 
     | 
    
   
    | 
     QUESTION TYPE:   
     | 
    
     Multiple Choice 
     | 
    
   
    | 
     HAS VARIABLES:   
     | 
    
     False 
     | 
    
   
    | 
     DATE CREATED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
    | 
     DATE MODIFIED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
   | 
 
 
 
  | 
   14. Consider the
  utility function . Which of the following are true statements about the
  indifference maps represented by this function. 
  
   
    | 
       
     | 
    
     a. 
     | 
    
     MRS=-1
    along the 45 degree line if and only if . 
     | 
    
   
    | 
       
     | 
    
     b. 
     | 
    
     MRS=-1
    along a ray steeper than the 45 degree line if and only if . 
     | 
    
   
    | 
       
     | 
    
     c. 
     | 
    
     MRS=-1
    along a ray shallower than the 45 degree line if and only if . 
     | 
    
   
    | 
       
     | 
    
     d. 
     | 
    
     All of the above. 
     | 
    
   
    | 
       
     | 
    
     e. 
     | 
    
     None of the above. 
     | 
    
   
    
  
   
    | 
     ANSWER:   
     | 
    
     a 
     | 
    
   
    | 
     RATIONALE:   
     | 
    
     When the exponents are equal to one another, the
    Cobb-Douglas function gives rise to indifference curves that are symmetric
    around the 45 degree line — thus (a) is true. Options (b) and (c) would be
    true if the inequalities were reversed. 
     | 
    
   
    | 
     POINTS:   
     | 
    
     1 
     | 
    
   
    | 
     DIFFICULTY:   
     | 
    
     B-Section Material 
     | 
    
   
    | 
     QUESTION TYPE:   
     | 
    
     Multiple Choice 
     | 
    
   
    | 
     HAS VARIABLES:   
     | 
    
     False 
     | 
    
   
    | 
     DATE CREATED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
    | 
     DATE MODIFIED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
   | 
 
 
 
 
  | 
   15. Suppose our tastes
  are homothetic. It is often observed that people become more rigid — more set
  in their ways — as they get older. Can you translate this observation into
  “economics-speak” by discussing which feature of our tastes is likely the be
  changing as we get older? 
  
   
    | 
     ANSWER:   
     | 
    
     The feature of our tastes that is indicative of
    “flexibility” is the degree of substitutability in our indifference map.
    The more substitutable we think of goods, the more flexible we are in
    terms, whereas we become more inflexible as our tastes treat goods as
    relatively more complementary. 
     | 
    
   
    | 
     POINTS:   
     | 
    
     1 
     | 
    
   
    | 
     DIFFICULTY:   
     | 
    
     A-Section Material 
     | 
    
   
    | 
     QUESTION TYPE:   
     | 
    
     Subjective Short Answer 
     | 
    
   
    | 
     HAS VARIABLES:   
     | 
    
     False 
     | 
    
   
    | 
     DATE CREATED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
    | 
     DATE MODIFIED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
   | 
 
 
 
  | 
   16. Suppose our tastes
  can be represented by the function . It is often observed that people become
  more rigid — more set in their ways — as they get older. What parameter is
  changing as we get older — and how is it changing? (Explain.) 
  
   
    | 
     ANSWER:   
     | 
    
     The parameter is increasing from a value as low as
    -1 to a value as high as — causing our elasticity of substitution to fall
    from a value as high as to one as low as 0 as we grow older. 
     | 
    
   
    | 
     POINTS:   
     | 
    
     1 
     | 
    
   
    | 
     DIFFICULTY:   
     | 
    
     B-Section Material 
     | 
    
   
    | 
     QUESTION TYPE:   
     | 
    
     Subjective Short Answer 
     | 
    
   
    | 
     HAS VARIABLES:   
     | 
    
     False 
     | 
    
   
    | 
     DATE CREATED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
    | 
     DATE MODIFIED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
   | 
 
 
 
  | 
   17. Suppose the only
  characteristic of beer that a consumer cares about is alcohol content.
  Currently, Bud Light and Miller Lite both have the same alcohol content. 
  a. Illustrate the consumer’s indifference curves in a graph
  with ounces of Miller Lite on the horizontal and ounces of Bud Light on the
  vertical axis. 
  b. Suppose that the producers of Bud Light lower the price of
  Bud Light. How will your answer to (a) change? 
  c. Suppose that the producers of Bud Light lower the alcohol
  content of their beer by 50%. How will your answer to (a) change? 
  d. Since we identify tastes with indifference maps, would you
  say that the consumer’s tastes have changed in (b) or (c)? 
  e. How could we change the units we use to measure Miller Lite
  in order to get the indifference map in (c) to again look like the one in
  (a)? 
  
   
    | 
     ANSWER:   
     | 
    
     a. The indifference curves are straight lines with
    slope of -1. 
    b. The answer will not change — prices affect budgets, not
    tastes. 
    c. The indifference curves will again be straight lines,
    but this time with slope of -2. 
    d. While the indifference map has changed in (c), the
    consumer’s tastes have not. Rather, the nature of the underlying product
    has changed — and the same tastes that care only about alcohol content
    therefore give rise to an indifference map that looks different. 
    e. If we changed the units of Miller Lite to
    “half-ounces”, we would again have indifference curves that are straight
    lines with slope of -1. 
     | 
    
   
    | 
     POINTS:   
     | 
    
     1 
     | 
    
   
    | 
     DIFFICULTY:   
     | 
    
     A-Section Material 
     | 
    
   
    | 
     QUESTION TYPE:   
     | 
    
     Subjective Short Answer 
     | 
    
   
    | 
     HAS VARIABLES:   
     | 
    
     False 
     | 
    
   
    | 
     DATE CREATED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
    | 
     DATE MODIFIED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
   | 
 
 
 
  | 
   18. Suppose the only
  characteristic of beer that a consumer cares about is alcohol content.
  Currently, Bud Light and Miller Lite have the same alcohol content. 
  a. Using to denote ounces of Miller Lite and to denote ounces
  of Bud Light, what’s the simplest possible utility function that can describe
  this consumer’s tastes over the two products. 
  b. Suppose Bud Light lowers its alcohol content by 50%. How
  would you change the utility function to account for this? 
  c. Derive the MRS for
  the functions in (a) and (b) — and interpret your answer. 
  
   
    | 
     ANSWER:   
     | 
    
     a. 
    b. or 
    c. In (a), MRS =
    -1 — i.e. no matter what bundle the consumer consumers, she is always
    willing to trade one Bud Light for one more Miller Lite. 
    In (b), MRS = -2 — i.e. no matter what
    bundle the consumer consumes, she is always willing to trade 2 Bud Lights
    (that now have half the alcohol content) for 1 more Miller Lite. 
     | 
    
   
    | 
     POINTS:   
     | 
    
     1 
     | 
    
   
    | 
     DIFFICULTY:   
     | 
    
     B-Section Material 
     | 
    
   
    | 
     QUESTION TYPE:   
     | 
    
     Subjective Short Answer 
     | 
    
   
    | 
     HAS VARIABLES:   
     | 
    
     False 
     | 
    
   
    | 
     DATE CREATED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
    | 
     DATE MODIFIED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
   | 
 
 
 
  | 
   19. Suppose you are very
  picky about your outdoor BBQ experiences — and you need exactly 1 cup of
  lighter fluid for each bag of charcoal you use. If you have either leftover
  charcoal or leftover lighter fluid, you simply discard it. 
  a. With cups of lighter fluid on the horizontal and bags of
  charcoal on the vertical axis, illustrate some of your indifference curves. 
  b. Suppose that your favorite charcoal has just gotten better
  because the producer has infused the charcoal with half a cup of lighter
  fluid per bag. How does your answer to (a) change? 
  c. How could you change the units in which lighter fluid is
  measured on the horizontal axis to get your graph from (b) to look the same
  as you original graph in (a)? 
  
   
    | 
     ANSWER:   
     | 
    
     a. The indifference curves would have an L-shape,
    with the corner of each indifference curve lying on the 45 degree line. 
    b. The indifference curves would still be L-shaped, but
    the corners of the curves would now lie on the 60-degree line; i.e. 1
    charcoal bag is paired with half a cup of lighter fluid, 2 bags with 1 cup,
    etc. 
    c. If we measure lighter fluid in half cups, we get back
    the original graph. 
     | 
    
   
    | 
     POINTS:   
     | 
    
     1 
     | 
    
   
    | 
     DIFFICULTY:   
     | 
    
     A-Section Material 
     | 
    
   
    | 
     QUESTION TYPE:   
     | 
    
     Subjective Short Answer 
     | 
    
   
    | 
     HAS VARIABLES:   
     | 
    
     False 
     | 
    
   
    | 
     DATE CREATED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
    | 
     DATE MODIFIED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
   | 
 
 
 
  | 
   20. Suppose you are
  very picky about your outdoor BBQ experiences — and you need exactly 1 cup of
  lighter fluid for each bag of charcoal you use. If you have either leftover
  charcoal or leftover lighter fluid, you simply discard it. 
  a. Letting cups of lighter fluid be denoted as and bags of
  charcoal as , give the simplest possible utility function that captures your
  tastes. 
  b. Suppose that your favorite charcoal has just gotten better
  because the producer has infused the charcoal with half a cup of lighter
  fluid per bag. How does your answer to (a) change? 
  
   
    | 
     ANSWER:   
     | 
    
     a. 
    b. or 
     | 
    
   
    | 
     POINTS:   
     | 
    
     1 
     | 
    
   
    | 
     DIFFICULTY:   
     | 
    
     B-Section Material 
     | 
    
   
    | 
     QUESTION TYPE:   
     | 
    
     Subjective Short Answer 
     | 
    
   
    | 
     HAS VARIABLES:   
     | 
    
     False 
     | 
    
   
    | 
     DATE CREATED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
    | 
     DATE MODIFIED:   
     | 
    
     2/11/2015 10:52 PM 
     | 
    
   
   | 
 
 
 
 
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