The notation n(S) stands for the total number of outcomes in the sample space. Using combinations, we can calculate n(S) by finding the number of ways we could select two stocks from ten without replacement. n(s)-(10, 2 ) 10 x

A First Course in Probability (10th Edition)
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Chapter1: Combinatorial Analysis
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We are given a table of the top ten stocks from 2015, along with their performance. We are asked to calculate the probability that if we select two stocks
at random, both stocks will have yields of 3.5% or more.
Since we are selecting the stocks at random, we consider each outcome to be equally likely. Recall the formula for the probability of an event E in which
all outcomes are equally likely.
P(E) -
n(E)
n(S)
The notation n(5) stands for the total number of outcomes in the sample space. Using combinations, we can calculate n(S) by finding the number of
ways we could select two stocks from ten without replacement.
n(s) c(10, 2
W
10
X
Transcribed Image Text:We are given a table of the top ten stocks from 2015, along with their performance. We are asked to calculate the probability that if we select two stocks at random, both stocks will have yields of 3.5% or more. Since we are selecting the stocks at random, we consider each outcome to be equally likely. Recall the formula for the probability of an event E in which all outcomes are equally likely. P(E) - n(E) n(S) The notation n(5) stands for the total number of outcomes in the sample space. Using combinations, we can calculate n(S) by finding the number of ways we could select two stocks from ten without replacement. n(s) c(10, 2 W 10 X
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