21) Robert Weed is considering purchasing life insurance. He must pay a $180 premium
for a $100,000 life insurance policy. If he dies this year, his beneficiary will receive
$100,000. If he does not die this year, the insurance company pays nothing and Robert
must consider paying another premium next year. Based on actuarial tables, there is a
0.001 probability that Robert will die this year. If Robert wishes to maximize his EMV,
he would not buy the policy if the EMV were negative for him. He has determined that
the EMV is, negative for him, but decides to purchase the insurance anyway. Why?
A) He believes that the actual likelihood of his death occurring in the next twelve
months is really much greater than the actuarial estimate.
B) While the EMV is negative, the utility gained from purchasing the insurance is
positive, and high.
C) Mr. Weed is not rational.
D) A or C
E) None of the above
22) What is said to exist when total demand equals total supply in a transportation
problem?
A) an equalized problem
B) an equilibrialized problem
C) a harmonized problem
D) a balanced problem
E) This situation can never occur.
23) Drivers arrive at a toll booth at a rate of 3 per minute during peak traffic periods.
The time between consecutive driver arrivals follows an exponential distribution. What
is the probability that it will take more than 1/3 of a minute between consecutive
drivers?
A) 0.632
B) 0.111
C) 0.368
D) 0.208
E) Not enough information given
24) Bret’s bakery must decide how many loaves of fresh bread to produce in a single
day. Daily demand for fresh bread is normally distributed with a mean of 70 loaves and