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Introduction to the Practice of Statistics
Introduction to the Practice of Statistics

Gambler`s Ruin - Books in the Mathematical Sciences
Gambler`s Ruin - Books in the Mathematical Sciences

Markov and Chebyshev`s Inequalities
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... If Brent spins a 3 on the first spinner what is the probability he records a total of at least 12? ...
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AP Statistics- Unit 4 Exam Review (Ch. 14 – 17) A new clothing store

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Unit 4 Review packet

Understanding Probability and Long-Term
Understanding Probability and Long-Term

... Rule 3: If two events do not influence each other, and if knowledge about one doesn’t help with knowledge of the probability of the other, the events are said to be independent of each other. If two events are independent, the probability that they both happen is found by multiplying their individua ...
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ACTS 4301 Instructor: Natalia A. Humphreys HOMEWORK 2 Lesson

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Theory of Probability : Recitation 2(Feb13) 1. Solutions for examples

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Example 3, Pg. 253, #7

... In the above definition for the addition rule, I claim that the chances can be added if two events are mutually exclusive. What if two events are not mutually exclusive? In this case we cannot add the chances because our sum will be too big. Let’s see why, through an example. Example Find the probab ...
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Unit 4 Review Packet

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The Metaphysics of Chance

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ECE-316 Tutorial for the week of June 1-5

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Section 7B: Combining Probabilities

... Section 7B: Combining Probabilities Example. There are 10 freshmen and 15 sophomores in a class, and two must be selected for the school senate. If each person is equally likely to be selected, what is the probability that both people selected are ...
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This is just a test to see if notes will appear here…

... Sarah is bored again, so it’s back to the bag of beads! However, this time she really decides to spice things up. She still has 12 beads, but this time there are 5 red, 6 blue and 1 green. Crazier still, when she picks one out this time, she decides not to put it back! What is the probability that a ...
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probability-stats

< 1 2 3 4 5 6 7 8 9 ... 12 >

Boy or Girl paradox

The Boy or Girl paradox surrounds a set of questions in probability theory which are also known as The Two Child Problem, Mr. Smith's Children and the Mrs. Smith Problem. The initial formulation of the question dates back to at least 1959, when Martin Gardner published one of the earliest variants of the paradox in Scientific American. Titled The Two Children Problem, he phrased the paradox as follows:Mr. Jones has two children. The older child is a girl. What is the probability that both children are girls?Mr. Smith has two children. At least one of them is a boy. What is the probability that both children are boys?Gardner initially gave the answers 1/2 and 1/3, respectively; but later acknowledged that the second question was ambiguous. Its answer could be 1/2, depending on how you found out that one child was a boy. The ambiguity, depending on the exact wording and possible assumptions, was confirmed by Bar-Hillel and Falk, and Nickerson.Other variants of this question, with varying degrees of ambiguity, have been recently popularized by Ask Marilyn in Parade Magazine, John Tierney of The New York Times, and Leonard Mlodinow in Drunkard's Walk. One scientific study showed that when identical information was conveyed, but with different partially ambiguous wordings that emphasized different points, that the percentage of MBA students who answered 1/2 changed from 85% to 39%.The paradox has frequently stimulated a great deal of controversy. Many people argued strongly for both sides with a great deal of confidence, sometimes showing disdain for those who took the opposing view. The paradox stems from whether the problem setup is similar for the two questions. The intuitive answer is 1/2. This answer is intuitive if the question leads the reader to believe that there are two equally likely possibilities for the sex of the second child (i.e., boy and girl), and that the probability of these outcomes is absolute, not conditional.
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