Maximization Decision Problem Derivation and Relationships Quiz

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Questions and Answers

What property is displayed by the total expected utility function E(U) = Ut + θE(Ut+1)?

  • Additive (correct)
  • Subtractive
  • Multiplicative
  • Divisive

What does the individual maximize to choose Ct and stochastic Ct+1 optimally?

  • Total Utility (correct)
  • Expected Return
  • Expected Consumption
  • Marginal Utility

What constraint is used for substitution in solving the individual's choice optimization problem?

  • (Xt-Ct)(1-Rt+1)+Xt+1 = Ct+1
  • (Xt+Ct)(1+Rt+1)+Xt+1 = Ct+1
  • (Xt-Ct)(1+Rt+1)+Xt+1 = Ct+1 (correct)
  • (Xt+Ct)(1-Rt+1)+Xt+1 = Ct+1

What is the slope of the Utility function U(C) in terms of marginal utility?

<p>Positive and decreasing (D)</p>
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In the individual's choice problem, what financial asset has a stochastic return Rt+1 that needs to be considered?

<p>Single financial asset (A)</p>
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What does risk aversion imply for individuals in terms of consumption smoothing?

<p>Individuals want to decrease the volatility of consumption. (D)</p>
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What determines an asset's average return (price) in the Consumption-Based Capital Asset Pricing Model?

<p>The degree to which the asset provides consumption smoothing. (A)</p>
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In the Consumption-Based Capital Asset Pricing Model, what is U'(Ct) where Ct represents consumption at time t?

<p>Rate of return for the individual at time t (C)</p>
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What does the parameter θ represent in the context of individual's subjective rate of time preference?

<p>Indifference point between saving and consuming today (B)</p>
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Which factor does the risk of an asset depend on in the Consumption-Based Capital Asset Pricing Model?

<p>Stochastic interaction between asset return and consumption (A)</p>
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How is an individual's inter-temporal utility described in the Consumption-Based Capital Asset Pricing Model?

<p>It is additive and separable. (C)</p>
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What does Equation (4) imply about the price of the asset?

<p>The price of the asset is determined by the expected present value of future consumption. (C)</p>
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How is the behaviour of the Stochastic Discount Factor (SDF) primarily influenced?

<p>By future labour income. (C)</p>
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For large values of labour income, how does the SDF typically behave?

<p>The SDF is low. (C)</p>
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In Figure 1, what does the probability distribution represent?

<p>Probability distribution of Ct+1. (D)</p>
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What does the result in Figure 2 depend on?

<p>U’(C)&gt;0, U’’(C) (D)</p>
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What does the equation (2) reveal about the relationship between Ct and Ct+1?

<p>Ct depends on the value of Ct+1 (A)</p>
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What is the Stochastic Discount Factor (SDF) according to the text?

<p>Ratio of present value of marginal utilities of (optimal) consumption at t and (optimal stochastic) consumption t+1 (B)</p>
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What does equation (3) in the text suggest about the stochastic return Rt+1?

<p>Rt+1 should satisfy a specific valuation equation (D)</p>
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What is the main purpose of interpreting equation (3) as a pricing equation in the text?

<p>To establish a connection between financial assets and present consumption (A)</p>
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What does the optimising expression (equation 2) imply about the relationship between present and future consumption according to the text?

<p>The expected utility of future consumption equals the present value of utility today (D)</p>
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In terms of pricing, what does the ratio (1+R)=Ф/P represent in the context provided?

<p>The relationship between financial asset payoff and asset price (B)</p>
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