The Mathematics Department is holding an election for department chair. Each member ranks the candidates from first to third. The preference table below shows the results of the ballots with candidates Clark (C), Jones (J), and Smith (S). Number of Votes 7 10 4 8 First JSJC Second SJC S Third CCS J Determine the winner using the Borda count method. Did the winner receive a majority of the first place votes using the Borda count method? Select one: a. Smith; No Smith; Yes Jones; No Clark; Yes e. Jones; Yes O f. Clark; No O b. c. O d.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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The Mathematics Department is holding
an election for department chair. Each
member ranks the candidates from first
to third. The preference table below
shows the results of the ballots with
candidates Clark (C), Jones (J), and
Smith (S).
Number of Votes 7 10 4 8
First
Second
Third
JSJ C
SJC S
CCS J
Determine the winner using the Borda
count method. Did the winner receive a
majority of the first place votes using the
Borda count method?
Select one:
a. Smith; No
O b.
Smith; Yes
O c. Jones; No
d.
Clark; Yes
e.
Jones; Yes
O f. Clark; No
Transcribed Image Text:The Mathematics Department is holding an election for department chair. Each member ranks the candidates from first to third. The preference table below shows the results of the ballots with candidates Clark (C), Jones (J), and Smith (S). Number of Votes 7 10 4 8 First Second Third JSJ C SJC S CCS J Determine the winner using the Borda count method. Did the winner receive a majority of the first place votes using the Borda count method? Select one: a. Smith; No O b. Smith; Yes O c. Jones; No d. Clark; Yes e. Jones; Yes O f. Clark; No
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