Exam 15: Introduction to Simulation Modeling

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(A)Use @Risk with 100 replications,provide a summary statistics of portfolio return; namely,minimum,maximum,mean,and standard deviation. (B)Use your answers to (A)to estimate the probability that Mrs.Smart's portfolio's annual return will exceed 20%. (C)Use your answers to (A)to estimate the probability that Mrs.Smart's portfolio will lose money during the course of a year. (D)Suppose that the current price of each stock is as follows: stock 1: $16; stock 2: $18; stock 3: $20; and stock 4: $22.Mrs.Smart has just bought an option involving these four stocks.If the price of stock 1,six months from now are is $18 or more,the option enables Mrs.Smart to buy,if she desires,one share of each stock for $20 six months from now.Otherwise the option is worthless.For example,if the stock prices six months from now are: stock 1: $18; stock 2: $20; stock 3: $21; and stock 4: $24,then Mrs.Smart would exercise her option to buy stocks 3 and 4 and receive (21- 20)+ (24-20)= $5 in each cash flow.How much is this option worth if the risk-free rate is 8%?

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The triangular distribution is sometimes used in simulation models because it is more flexible and intuitive than the normal distribution.

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Suppose that the demand for cars is normally distributed with mean of 120 and standard deviation of 20.Use @Risk simulation add-in to determine the "best" order quantity; that is,the one that has the largest expected profit.Using the statistics and/or graphs from @Risk,discuss whether this order quantity would not be considered the "best" by the car dealer.

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A correlation matrix must always have 1's along its diagonal (because a variable is always perfectly correlated with itself)and the correlations between variables elsewhere.

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Different random numbers generated by the computer are probabilistically dependent.This implies that when we generate a random number in a particular cell,it has some effect on the values of any other random numbers generated in the spreadsheet.

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We can think of the uniform distribution as:

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The "random" numbers generated by the RAND function (or by any other package's random number generator)are not really random.

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(A)Assume that the weight of each can in a six-pack has a 0,8 correlation with the weight of the other cans in the six-pack.What mean fill quantity (within 0.05 ounce)maximizes expected profit per sic-pack? (B)If the weights of the cans in the six-pack are probabilistically independent,what mean fill quantity (within 0.05 ounce)will maximize expected profit per six-pack? (C)How can you explain the difference in the answers for (A)and (B)?

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A primary difference between standard spreadsheet models and simulation models is that at least one of the input variable cells in a simulation model contains random numbers.

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One important special use of bounded distributions is when the only possible values are:

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Excel's built-in functions,along with the RAND function,can be used to generate random numbers from many different types of probability distributions.

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It is usually not too difficult to predict the shape of the output distribution from the shape(s)of the input distribution(s).

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Suppose you run a simulation model several times with different order quantities.What can we infer about the the quantity that maximizes the output,the company's profit?

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The "building blocks" of all spreadsheet simulation models are:

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We typically choose between a symmetric and skewed distribution on the basis of practical modeling issues.

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The binomial distribution is a discrete distribution that is applied to situations where n independent and identical "trials" occur,with each trial resulting in a "success" or "failure," and we want to generate the random number of successes in the n trials.

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Sometimes it is convenient to treat a discrete probability distribution as continuous,and vice versa.

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Obtain another set random numbers by pressing the F9 (recalculate)key.Do your results change significantly? Do the changes match your expectations? Explain your answer.

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A probability distribution is continuous if its possible values are essentially some continuum.

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A probability distribution is bounded if there are values A and B such that only one possible value can be less than A or greater than B.

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