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Managerial Economics

       Risk vs. Uncertainty
       • Risk
         • Must make a decision for which the
           outcome is not known with certainty
         • Can list all possible outcomes & assign
           probabilities to the outcomes
       • Uncertainty
         • Cannot assign probabilities to the
           outcomes

15-1
Managerial Economics
        Measuring Risk with Probability
        Distributions
       • Table or graph showing all
         possible outcomes/payoffs for a
         decision & the probability each
         outcome will occur
       • To measure risk associated with a
         decision
         • Examine statistical characteristics of
           the probability distribution of
           outcomes for the decision
15-2
Managerial Economics
       Probability Distribution for Sales
       (Figure 15.1)




15-3
Managerial Economics


        Expected Value
       • Expected value (or mean) of a
         probability distribution is:
                                                      n
          E( X )  Expected value of X   pi X i
                                                     i 1
          Where Xi is the ith outcome of a decision,
          pi is the probability of the ith outcome, and
          n is the total number of possible outcomes
        • Does not give actual value of the random outcome
              Indicates “average” value of the outcomes if the risky
               decision were to be repeated a large number of times

15-4
Managerial Economics


        Variance
       • Variance is a measure of absolute risk
         • Measures dispersion of the outcomes about the
           mean or expected outcome


                                    n
          Variance(X)     pi ( X i  E( X ))
                               2
                               x
                                                   2

                                   i 1


       • The higher the variance, the greater
         the risk associated with a probability
         distribution
15-5
Managerial Economics
       Identical Means but Different
       Variances (Figure 15.2)




15-6
Managerial Economics


        Standard Deviation
       • Standard deviation is the square
         root of the variance

                    x  Variance(X)

       • The higher the standard deviation,
         the greater the risk


15-7
Managerial Economics
       Probability Distributions with
       Different Variances (Figure 15.3)




15-8
Managerial Economics


        Coefficient of Variation
       • When expected values of outcomes
         differ substantially, managers should
         measure riskiness of a decision relative
         to its expected value using the
         coefficient of variation
         • A measure of relative risk

                 Standard deviation     
                                  
                   Expected value     E( X )

15-9
Managerial Economics


         Decisions Under Risk
        • No single decision rule guarantees
          profits will actually be maximized
        • Decision rules do not eliminate risk
          • Provide a method to systematically
            include risk in the decision making
            process




15-10
Managerial Economics
          Summary of Decision Rules
          Under Conditions of Risk
        Expected      Choose decision with highest expected value
        value rule
        Mean-         Given two risky decisions A & B:
        variance      •If A has higher expected outcome & lower
        rules         variance than B, choose decision A
                      •If A & B have identical variances (or standard
                      deviations), choose decision with higher
                      expected value
                      •If A & B have identical expected values,
                      choose decision with lower variance (standard
                      deviation)

        Coefficient of Choose decision with smallest coefficient of
        variation rule variation

15-11
Managerial Economics
        Probability Distributions for
        Weekly Profit (Figure 15.4)
         E(X) = 3,500          E(X) = 3,750
         A = 1,025           B = 1,545     
         = 0.29                = 0.41




                                                  E(X) = 3,500
                                                  C = 2,062     
                                                  = 0.59




15-12
Managerial Economics


         Which Rule is Best?
        • For a repeated decision, with
          identical probabilities each time
          • Expected value rule is most reliable to
            maximizing (expected) profit
        • For a one-time decision under risk
          • No repetitions to “average out” a bad
            outcome. No best rule to follow
        • Rules should be used to help
          analyze & guide decision making
15-13     process
Managerial Economics

        Decisions Under Uncertainty
        • With uncertainty, decision science
          provides little guidance
          • Four basic decision rules are provided
            to aid managers in analysis of
            uncertain situations




15-14
Managerial Economics
          Summary of Decision Rules
          Under Conditions of Uncertainty
        Maximax rule Identify best outcome for each possible decision
                     & choose decision with maximum payoff.
        Maximin rule   Identify worst outcome for each decision &
                       choose decision with maximum worst payoff.
        Minimax        Determine worst potential regret associated
        regret rule    with each decision, where potential regret with
                       any decision & state of nature is the
                       improvement in payoff the manager could have
                       received had the decision been the best one
                       when the state of nature actually occurred.
                       Manager chooses decision with minimum worst
                       potential regret.
        Equal          Assume each state of nature is equally likely to
        probability    occur & compute average payoff for each.
        rule           Choose decision with highest average payoff.
15-15

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Chapter15 f 2010

  • 1. Managerial Economics Risk vs. Uncertainty • Risk • Must make a decision for which the outcome is not known with certainty • Can list all possible outcomes & assign probabilities to the outcomes • Uncertainty • Cannot assign probabilities to the outcomes 15-1
  • 2. Managerial Economics Measuring Risk with Probability Distributions • Table or graph showing all possible outcomes/payoffs for a decision & the probability each outcome will occur • To measure risk associated with a decision • Examine statistical characteristics of the probability distribution of outcomes for the decision 15-2
  • 3. Managerial Economics Probability Distribution for Sales (Figure 15.1) 15-3
  • 4. Managerial Economics Expected Value • Expected value (or mean) of a probability distribution is: n E( X )  Expected value of X   pi X i i 1 Where Xi is the ith outcome of a decision, pi is the probability of the ith outcome, and n is the total number of possible outcomes • Does not give actual value of the random outcome Indicates “average” value of the outcomes if the risky decision were to be repeated a large number of times 15-4
  • 5. Managerial Economics Variance • Variance is a measure of absolute risk • Measures dispersion of the outcomes about the mean or expected outcome n Variance(X)     pi ( X i  E( X )) 2 x 2 i 1 • The higher the variance, the greater the risk associated with a probability distribution 15-5
  • 6. Managerial Economics Identical Means but Different Variances (Figure 15.2) 15-6
  • 7. Managerial Economics Standard Deviation • Standard deviation is the square root of the variance x  Variance(X) • The higher the standard deviation, the greater the risk 15-7
  • 8. Managerial Economics Probability Distributions with Different Variances (Figure 15.3) 15-8
  • 9. Managerial Economics Coefficient of Variation • When expected values of outcomes differ substantially, managers should measure riskiness of a decision relative to its expected value using the coefficient of variation • A measure of relative risk Standard deviation    Expected value E( X ) 15-9
  • 10. Managerial Economics Decisions Under Risk • No single decision rule guarantees profits will actually be maximized • Decision rules do not eliminate risk • Provide a method to systematically include risk in the decision making process 15-10
  • 11. Managerial Economics Summary of Decision Rules Under Conditions of Risk Expected Choose decision with highest expected value value rule Mean- Given two risky decisions A & B: variance •If A has higher expected outcome & lower rules variance than B, choose decision A •If A & B have identical variances (or standard deviations), choose decision with higher expected value •If A & B have identical expected values, choose decision with lower variance (standard deviation) Coefficient of Choose decision with smallest coefficient of variation rule variation 15-11
  • 12. Managerial Economics Probability Distributions for Weekly Profit (Figure 15.4) E(X) = 3,500 E(X) = 3,750 A = 1,025  B = 1,545  = 0.29 = 0.41 E(X) = 3,500 C = 2,062  = 0.59 15-12
  • 13. Managerial Economics Which Rule is Best? • For a repeated decision, with identical probabilities each time • Expected value rule is most reliable to maximizing (expected) profit • For a one-time decision under risk • No repetitions to “average out” a bad outcome. No best rule to follow • Rules should be used to help analyze & guide decision making 15-13 process
  • 14. Managerial Economics Decisions Under Uncertainty • With uncertainty, decision science provides little guidance • Four basic decision rules are provided to aid managers in analysis of uncertain situations 15-14
  • 15. Managerial Economics Summary of Decision Rules Under Conditions of Uncertainty Maximax rule Identify best outcome for each possible decision & choose decision with maximum payoff. Maximin rule Identify worst outcome for each decision & choose decision with maximum worst payoff. Minimax Determine worst potential regret associated regret rule with each decision, where potential regret with any decision & state of nature is the improvement in payoff the manager could have received had the decision been the best one when the state of nature actually occurred. Manager chooses decision with minimum worst potential regret. Equal Assume each state of nature is equally likely to probability occur & compute average payoff for each. rule Choose decision with highest average payoff. 15-15