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Sierie Anne Caduada
on Oct 14, 2024

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Oskar's preferences over gambles in which the probability of events 1 and 2 are both 1/2 can be represented by the von Neuman-Morgenstern utility function .5y.51  .5y.52, where y1 is his consumption if event 1 happens and y2 is his consumption if event 2 happens.A gamble that allows him a consumption of $9 if event 1 happens and $25 if event 2 happens is exactly as good for Oskar as being sure to have an income of

A) $12.5.
B) $9.
C) $16.
D) $17.
E) None of the above.

Von Neuman-Morgenstern

Refers to the theory of expected utility, formulated by John von Neumann and Oskar Morgenstern, which addresses choices made under conditions of risk.

Expected Utility Function

A mathematical expression that represents a consumer's preference for uncertain outcomes, weighting each outcome by its probability of occurrence.

  • Assess the expected utility and incorporate it into financial planning and decisions.
  • Assess the projected worth of a speculative endeavor and compare that with absolute results to formulate judicious choices.
  • Explain the concept of certainty equivalent and its relation to risk attitudes.
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Cassie BalesOct 16, 2024
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