Solve the problem.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). 
Determine the winner using the plurality with elimination method and if the winner received a majority of first place votes.
A. Jones; Yes
B. Smith; No
C. Smith, Yes
D. Jones; No
Answer: B
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Find the equation of the line passing through the points.
(2, 5) and (10, 9)
Evaluate the integral by first performing long division on the integrand and then writing the proper fraction as a sum of partial fractions.
A. 2y2 - ln 
+ 4 ln 
+ C
B. 2y2 + ln 
+ ln 
+ C
C. 2y2 + ln 
+ (2y + 1) ln 
+ C
D. 2y2 + 4 ln 
+ ln 
+ C
Provide an appropriate response.0.500 equals 
.
A. True B. False
Solve the problem.An insurance company has written 96 policies of $50,000, 500 of $25,000, and 946 of $10,000 on people of age 20. If the probability that a person will die at age 20 is .001, how much can the company expect to pay during the year the policies were written?
A. $0 B. $267,600 C. $2676 D. $26,760