Homework Answers
Probability that each of n residents has a home in one particular county is 1/159. If two of the residents have home in the same county, the probability would be 1/159 x 1/159. If there are three residents having home in the same quantity, the probability would be 1/159 x 1/159x1/159 and so on.
Thus in general, the probability of two or more residents having
residence in the same county would be (1/159)n ,
n
2 .............Ans
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Q6 The state of Georgia is divided up into 159 counties. Consider a population of Georgia...
Q6 The state of Georgia is divided up into 159 counties. Consider a population of Georgia...
Q6 The state of Georgia is divided up into 159 counties. Consider a population of Georgia residents with mutually independent and equally likely home locations. If you have a group of n such residents, what is the probability that two or more people in the group have a home in the same county?
The state of Georgia is divided up into 159 counties. Consider a population of Georgia residents...
The state of Georgia is divided up into 159 counties. Consider a population of Georgia residents with mutually independent and equally likely home locations. If you have a group of n such residents, what is the probability that two or more people in the group have a home in the same county?
Topic probabilities (cross check with image) Q. The state of Georgian is divided up into 159...
Topic probabilities (cross check with image)
Q. The state of Georgian is divided up into 159 countries.Consider
the population of Georgia Residents with mutually independent and
equally likely home locations. if u have a group of n such
residents, what is the probability that two or more people in the
group have a home in the same country
The state of Georgia is divided up into 159 counties. Consider a population of Georgia residents with mutually independent and equally likely...
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I need help with setting up the problem, as well as
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Congress is made up of the House of Representatives and the Senate. Members of the House of Representatives serve two-year terms and represent a district in a state. The number of representatives for each state is determined by population. States with larger populations have more representatives than states with smaller pulations. The total number of representatives is set by...
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Q6 The state of Georgia is divided up into 159 counties. Consider a population of Georgia residents with mutually independent and equally likely home locations. If you have a group of n such residents, what is the probability that two or more people in the group have a home in the same county?
The state of Georgia is divided up into 159 counties. Consider a population of Georgia residents with mutually independent and equally likely home locations. If you have a group of n such residents, what is the probability that two or more people in the group have a home in the same county?
Topic probabilities (cross check with image)
Q. The state of Georgian is divided up into 159 countries.Consider
the population of Georgia Residents with mutually independent and
equally likely home locations. if u have a group of n such
residents, what is the probability that two or more people in the
group have a home in the same country
The state of Georgia is divided up into 159 counties. Consider a population of Georgia residents with mutually independent and equally likely...
I need help with setting up the problem, as well as
learning how to use the calculator. I have a TI-83 plus
1. Assume that we are talking about all students at your college a. Which group is larger: Students who are currently taking English AND math, or students who are currently taking English? b. Which group is larger: Students who are taking English OR math, or students who are taking English? 2. Suppose a person is selected at random....
Problem 5 5.a Consider the following identity. For all positive integers n and k with n 2k, (n choose k) + (n choose k-1) = (n+1 choose k). This can be demonstrated either algebraically or via a story proof. To prove the identity algebraically, we can write (n choose k) + (n choose k-1) = n!/[k!(n-k)!] + n!/[(k-1)!(n-k+1)!] = [(n-k+1)n! + (k)n!]/[k!(n-k+1)!] [n!(n+1)/k!(n-k+1)!] = (n+1 choose k). Which of the following is a story proof of the identity? Consider a...
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