Please enter your initials here (5) Multiple Choice 1. How many possibilities are there for drawing either a club or a face card from a standard deck of cards? A. 16 B. 19 C. 22 D. 25 2. Identify the solutions of- (n+5 ) ! (n+ 3) ( n+ 2 ) ! = 12, where n El A. n = -1 and n = -8 B. n=-1 C. n= -4 and n = -5 D. n = 4 and n = 5 3. Which situation could give rise to the expression 12! (12-5)! A. Counting arrangements of 12 objects, 5 of which are identical. B. Counting arrangements of 5 objects chosen from 12 different objects. C. Choosing a basketball team of 5 from a starting line-up of 12 players. D. Forming a sequence using 5 different symbols followed by 7 different digits. 4. Rachelle is determining the number of arrangements of n marbles in a row, of which a marbles are white and the other b marbles are blue. Which formula applies to this problem? A. n Ca B. The formulas are equivalent and both apply. C. n! a! - b ! D. Neither formula applies. 5. Four players are each dealt a 13-card hand from a standard deck of playing cards. Which of the following does this situation involve? A. Permutations and the Fundamental Counting Principle. B. Permutations and the Principle of Inclusion and Exclusion. C. Combinations and the Principle of Inclusion and Exclusion. D. Combinations and the Fundamental Counting Principle. Page 2 of 5