Three molecules of type a , two of type ß, one of type y, and four of type 7 are to be linked together to form a chain molecule. One such chain molecule is aßynaßnamn. Please answer the following questions. ) How many such chain molecules are there? i) Suppose a chain molecule of the type described above is randomly selected. What is the probability that all three molecules of each type end up next to one another ( an example of such a chain molecule is aaaßßynmnn

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.8: Probability
Problem 31E
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Three molecules of type a , two of type ß, one of type y, and four of type 7 are to be linked together to form
a chain molecule. One such chain molecule is aßynaßnann. Please answer the following questions.
i) How many such chain molecules are there?
ii) Suppose a chain molecule of the type described above is randomly selected. What is the probability that all
three molecules of each type end up next to one another ( an example of such a chain molecule is aaaßßynnm
Transcribed Image Text:Three molecules of type a , two of type ß, one of type y, and four of type 7 are to be linked together to form a chain molecule. One such chain molecule is aßynaßnann. Please answer the following questions. i) How many such chain molecules are there? ii) Suppose a chain molecule of the type described above is randomly selected. What is the probability that all three molecules of each type end up next to one another ( an example of such a chain molecule is aaaßßynnm
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