We would like to know what is the probability that a standard 2.5-inch toothpick will fall on a line when the lines are parallel. In 1777, Buffon showed that the probability is p = 2/pie (squiggly equal sign) 0.636619 when the lines are also 2.5 inches apart. 1. Suppose we don't believe Buffon's proof. That is, we think that the probability of landing on the line is most definitely not p = 2/ pie. State the hypotheses for our research claim.
We would like to know what is the probability that a standard 2.5-inch toothpick will fall on a line when the lines are parallel. In 1777, Buffon showed that the probability is p = 2/pie (squiggly equal sign) 0.636619 when the lines are also 2.5 inches apart. 1. Suppose we don't believe Buffon's proof. That is, we think that the probability of landing on the line is most definitely not p = 2/ pie. State the hypotheses for our research claim.
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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We would like to know what is the
1. Suppose we don't believe Buffon's proof. That is, we think that the probability of landing on the line is most definitely not p = 2/ pie. State the hypotheses for our research claim.
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