Self Study Questions Topic 3 Flashcards

(36 cards)

1
Q

Expected utility formula

A

probability x wealth + probability x wealth

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2
Q

Absolute risk aversion (ARA)

A
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3
Q

fair lottery/fair gable

A

one that has expected value of zero
risk averse individual avoids

A gamble with zero expected monetary value

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4
Q

test for legitimate utility function
utility function requirements for risk averse investor

A
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5
Q

Relative risk aversion (RRA)

A
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6
Q

What does concave utility imply?

A

Risk Aversion

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7
Q

Budget constraint with borrowing/lending

A
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8
Q

indifference curves in regards to utility

A

as far north east
but along an indifference curve utility doesnt change

convex (for concave up decreasing)
diminishing marginal utility in trade off between c0 and c1

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9
Q

Optimal consumption condition

A
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10
Q

slope of indifference curve

A

marginal rate of substitution
rate at which consumers trade of consumption today for consumption tomorrow

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11
Q

marginal rate of substitution

A
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12
Q

Optimal investment condition

A
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13
Q

Fisher Separation Theorem

A

Investment and consumption decisions are independent under perfect capital markets

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14
Q

What is the monetary risk premium Ο€?

A

The amount a risk-averse investor pays to avoid a fair bet

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15
Q

What is the PPF in intertemporal choice?

A

The production possibility frontier showing trade-off between current and future consumption

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16
Q

What is bootstrapping in bond pricing?

A

A method to derive zero rates from bond prices step-by-step

18
Q

Quadratic utility function

A

c>0
W< b/c (bliss point)

19
Q

differentiating a logarithmic utility function

20
Q

differentiating a negative exponential utility function

25
26
production is optimised in Money market setting (now established capital markets & money market)
𝑀𝑅𝑃 = βˆ’(1 + π‘Ÿ). this is when the MML is just touching the PPF
27
along the MML
present value of income = present value of consumption
28
slope of MML
-(1+r)
29
maximum pay for insurance
value - certain wealth = what you pay for insurance
30
E[u(W)]
sum of probabilities x U(w scenario)
31
U(Wc)
level of certain wealthm
32
min premium insurance company accepts
insured value - E[W] E[W] = probability x wealth
33
Level of wealth indifferent to remaining exposed or taking insurance
E[U(W)] Wc -> using the E[U(W)] compare Wc (certain wealth) to W (uninsured wealth) difference greater than premium = take insurance // if less than premium = no premium(no insurance) level of wealth where indifferent if wealth below = take the insurance if wealth above means not take insurance
34
sole occupation island level produce & consume
1. I.C as a constant 2. equate c1 for IC & PPF 3. quadratic for csquared0 discriminant set to zero just touch 4. constant for indifference curve and sub back in for c1 & c0
35
introduction of MML & Level of production
1. c1 for PPF 2. c1 for MML = B - (1+r)c0 3. equate and discriminant = zero 4. MML sub in B for c1 5. c0 solve when discriminant = 0
36
lending/borrowing to maximise utility
1. highest IC touching MML (IC is a constant) 2. equate c1s 3. quadratic, discriminant = 0 4. c0, c1 values 5. borrow = consumption - endowment lvl 6. repay = borrow (1+r) 7. consume = endowment - repayment