Solve the problem.In how many ways can a jury of 12 people be chosen from an available pool of fourteen women and six men if the jury must consist of eight women and four men?
What will be an ideal response?
C(14, 8) ? C(6, 4) = 45,045
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Solve the triangle. 
A. C = 55°, a = 13.79, c = 10.72 B. C = 50°, a = 13.79, c = 10.72 C. C = 45°, a = 10.72, c = 13.79 D. C = 50°, a = 10.72, c = 13.79
Refer to the weighted voting system 
and the Banzhaf definition of power. (The four players are P1, P2, P3, and P4.)The Banzhaf power distribution of the weighted voting system is
A. P1: 40%; P2: 30%; P3: 20%; P4: 10%. B. P1: 37.5%; P2: 37.5%; P3: 12.5%; P4: 12.5%. C. P1: 40%; P2: 40%; P3: 10%; P4: 10%. D. P1: 25%; P2: 25%; P3: 25%; P4: 25%. E. none of these
Use a calculator to find the approximate value of the expression. Round the answer to two decimal places.sec 
A. 1.10 B. 1.24 C. 0.86 D. 1.00
Write the statement indicated.Write the negation of the following:8 + 2 = 10
A. 8 + 2 = 12 B. The sum of 8 and 2 is ten. C. 8 + 2 = 2 + 8 D. 8 + 2 ? 10