Consider the following situation. A political party holds a national convention with 1,100 delegates. At the convention, five persons (which we will call A, B, C, D, and E) have been nominated as the party's presidential candidate. After the speeches and hoopla, the delegates are asked to rank all five candidates according to his or her choice. However, before the vote, caucuses have narrowed the choices down to six different possibilities. The results of the first ballot are shown (choices, followed by the number of votes):
(ADEBC)
(BEDCA)
(CBEDA)
330
270
200
(DCEBA)
(EBDCA)
(ECDBA)
180
100
20
?
Who would win in a runoff election using the principle of eliminating the candidate with the fewest first-place votes?Answer A, B, C, D, or E.

What will be an ideal response?


Answer: B

Mathematics

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A. About 12 students B. About 72 students C. About 108 students D. About 120 students

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Multiply.110 ? 80

A. 8810 B. 8796 C. 8800 D. 8790

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Find the inverse of the matrix.



a.
b.
c.
d.
e.

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