.The classical probability concept applies only when all possible outcomes are _________.
2.In general, if r objects are selected from a set of n objects, any particular arrangement (order) of these objects is called.____________ The number of ways in which r objects can be selected from a set of n distinct objects (in other words, that is when the order of objects doesn't matter) is called___________
3.The sum of the probability in the formula for the mathematical expectation is equal to ________
4.A fair game is defined to be in which:
a.the probabilities of all events are equal
b.the sum of all probabilities equals to 1
c.E = 1
d.E = 0
5.The mathematical expectation for a game is determined by multiplying each amount by its ________ and adding the products.
6. In a probability Tree Diagram such as that of Figure 41.1a on page 113 of the textbook, the branches representing the ------------ of a event.
a.possibilities
b.number of leaves
c.probability
7.The number of ways of choosing zero objects from a distinct object is ________
8.The probability of selecting a defective component from 20 components, 3 of which are defective is 3/20. This is an example of: a.the classical probability concept
b.the frequency interpretation of probability
c.the law of large numbers
d.subjective probability
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