Only number 2. Thank you! Chapter 28: Determining More Complicated Probabilities2TAKE-AWAY MESSAGE ... Finding all the outcomes of a multistep experiment re-quires care. One way is to make a systematic list. Another way is to make a treediagram, which carries the added benefit of making it possible to find the probability ofan outcome by multiplying the probabilities along the path to the outcome. Some treediagrams can be shown in a condensed form. Experiments without replacement callfor extra care in assigning probabilities.t me not colly6.Learning Exercises for Section 28.17.1. Suppose you plan to poll people by telephone about their opinions on a controversialissue. What method of calling would correspond to drawing with replacement? Todrawing without replacement? Which method do you think is better? Why?2. Make a tree diagram for this experiment: Toss a die and a coin. Note the number ofdots on top of the die (1 through 6) and the face of the coin (H or T). Include theoutcomes and their probabilities in your tree diagram." You then makes for

Answered: 2. Make a tree diagram for this…

Algebra and Trigonometry (6th Edition)

6th Edition

ISBN:9780134463216

Author:Robert F. Blitzer

Publisher:Robert F. Blitzer

ChapterP: Prerequisites: Fundamental Concepts Of Algebra

Section: Chapter Questions

Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...

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Only number 2. Thank you!

Chapter 28: Determining More Complicated Probabilities
2
TAKE-AWAY MESSAGE ... Finding all the outcomes of a multistep experiment re-
quires care. One way is to make a systematic list. Another way is to make a tree
diagram, which carries the added benefit of making it possible to find the probability of
an outcome by multiplying the probabilities along the path to the outcome. Some tree
diagrams can be shown in a condensed form. Experiments without replacement call
for extra care in assigning probabilities.t me not colly
6.
Learning Exercises for Section 28.1
7.
1. Suppose you plan to poll people by telephone about their opinions on a controversial
issue. What method of calling would correspond to drawing with replacement? To
drawing without replacement? Which method do you think is better? Why?
2. Make a tree diagram for this experiment: Toss a die and a coin. Note the number of
dots on top of the die (1 through 6) and the face of the coin (H or T). Include the
outcomes and their probabilities in your tree diagram.
" You then make
s for

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In probability theory, a diagram may be used to represent a probability space. Each node on the diagram represents an event and is associated with the probability of that event

According to the question, we need to draw a tree diagram for the experiment described.

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