Shoppers at Pageturner's Bookstore are tracked, with the following results: 39% visit the periodicals section, 46% visit the fiction section, and 25% visit the children's section. Furthermore, 15% visit the periodicals and fiction section, 13% visit the periodicals and the children's section, 10% visit the fiction and the children's section, and 5% visit all three sections. A shopper is randomly chosen. Complete parts (a) through (d) below. a. Find the probability that the shopper visited the fiction or the children's section. First identify the probabilities in the Venn diagram to the right and write them in decimal form. Let event P = the event that a shopper visits the periodicals section, let event F = event that a shopper visits the fiction section, and let event C = event that a shopper visits the children's section. Also, let S be the sample space. 1= "=₁=₁ IV = v=₁V=₁ VII, VIII = (Type integers or decimals. Simplify your answers.) P 1 IV || The odds in favor of F U C occurring, in lowest terms, are: (Tune whole number 1 V First write an expression for the odds in favor of F U C. Select all that apply. A. (1-P(FU C)): P(F UC) B. P(FUC): (1-P ((FUC)')) C. P(FUC)): (1 - P(F U C)) D. P((FUC)') :P(FUC) E. (1-P ((FUC)')) :P(FUC) F. P(FUC):P ((FUC)') VII с The probability that the shopper visited the fiction or the children's section is. (Type an integer or decimal. Simplify your answer.) b. Find the probability that the shopper visited at exactly 1 of the three sections. The probability that the shopper visited at exactly 1 of the three sections is. (Type an integer or decimal. Simplify your answer.) c. Find the probability that the shopper did not visit any of these three sections. The probability that the shopper did not visit any of these three sections is (Type an integer or decimal. Simplify your answer.) d. Find the odds in favor of the event in part (a) occurring. F III VI VIII Is Q (...

A First Course in Probability (10th Edition)
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Chapter1: Combinatorial Analysis
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Shoppers at Pageturner's Bookstore are tracked, with the following results: 39% visit the periodicals section, 46% visit the fiction section, and 25% visit the children's section. Furthermore, 15% visit the
periodicals and fiction section, 13% visit the periodicals and the children's section, 10% visit the fiction and the children's section, and 5% visit all three sections. A shopper is randomly chosen. Complete
parts (a) through (d) below.
a. Find the probability that the shopper visited the fiction or the children's section.
First identify the probabilities in the Venn diagram to the
right and write them in decimal form. Let event P = the
event that a shopper visits the periodicals section, let
event F = event that a shopper visits the fiction section,
and let event C = event that a shopper visits the children's
section. Also, let S be the sample space.
IV = -0.1 V=
=₁V₁=[
|= |, || =
VII = , VIII =
(Type integers or decimals. Simplify your answers.)
||| =
P
I
IV
The probability that the shopper visited the fiction or the children's section is
(Type an integer or decimal. Simplify your answer.)
b. Find the probability that the shopper visited at exactly 1 of the three sections.
The probability that the shopper did not visit any of these three sections is
(Type an integer or decimal. Simplify your answer.)
d. Find the odds in favor of the event in part (a) occurring.
D. P ((FU C)') :P(FUC)
E. (1-P ((FUC))) :P(FUC)
F. P(FUC): P((FUC)')
The probability that the shopper visited at exactly 1 of the three sections is
(Type an integer or decimal. Simplify your answer.)
c. Find the probability that the shopper did not visit any of these three sections.
First write an expression for the odds in favor of F U C. Select all that apply.
A. (1-P(FU C)): P(F U C)
B. P(FUC): (1-P ((FUC)'))
C. P(FU C)): (1-P(F U C))
The odds in favor of F UC occurring, in lowest terms, are:.
(Type whole numbers.)
||
V
VII
C
VI
VIII
(...)
Transcribed Image Text:Shoppers at Pageturner's Bookstore are tracked, with the following results: 39% visit the periodicals section, 46% visit the fiction section, and 25% visit the children's section. Furthermore, 15% visit the periodicals and fiction section, 13% visit the periodicals and the children's section, 10% visit the fiction and the children's section, and 5% visit all three sections. A shopper is randomly chosen. Complete parts (a) through (d) below. a. Find the probability that the shopper visited the fiction or the children's section. First identify the probabilities in the Venn diagram to the right and write them in decimal form. Let event P = the event that a shopper visits the periodicals section, let event F = event that a shopper visits the fiction section, and let event C = event that a shopper visits the children's section. Also, let S be the sample space. IV = -0.1 V= =₁V₁=[ |= |, || = VII = , VIII = (Type integers or decimals. Simplify your answers.) ||| = P I IV The probability that the shopper visited the fiction or the children's section is (Type an integer or decimal. Simplify your answer.) b. Find the probability that the shopper visited at exactly 1 of the three sections. The probability that the shopper did not visit any of these three sections is (Type an integer or decimal. Simplify your answer.) d. Find the odds in favor of the event in part (a) occurring. D. P ((FU C)') :P(FUC) E. (1-P ((FUC))) :P(FUC) F. P(FUC): P((FUC)') The probability that the shopper visited at exactly 1 of the three sections is (Type an integer or decimal. Simplify your answer.) c. Find the probability that the shopper did not visit any of these three sections. First write an expression for the odds in favor of F U C. Select all that apply. A. (1-P(FU C)): P(F U C) B. P(FUC): (1-P ((FUC)')) C. P(FU C)): (1-P(F U C)) The odds in favor of F UC occurring, in lowest terms, are:. (Type whole numbers.) || V VII C VI VIII (...)
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