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QUIZ
. . . . . . . .
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1. If four
players try out for your team, how many ways can you pick just two of them? a) 1 b) 2 c) 4 d) 6 e) 12 2. To find
the answer to the previous question, you could
first find the number of ways to place two players out of four in two
positions, and then
__________________________ 2. a) add b) subtract c) multiply
by d) divide
by e) raise it
to the power of
there is a
better than even chance that the next flip will be tails. a) True
because it is unlikely that a coin will come up heads six times in a row b) True
because repetition of a pattern is less likely than deviation from a pattern c) False
because the coin is most likely a two headed coin d) False
because repetition of a pattern is more likely than deviation from a pattern e) False
because it is just as likely to land heads as tails however many times you flip
it
a) less
than 70 b) 76 c) 89 d) 98 e) more
than 100 5. True or
False? You cannot draw a cross inside a square, like the diagram shows, without lifting your pen off the paper or
retracing a line. a) True
because the diagram has more than two points where an odd number of lines
intersect. b) False
because the diagram has more than two points where an odd number of lines
intersect. c) True
because the diagram has a point where an odd number of lines intersect. d) False
because the diagram has a point where an even number of lines intersect. e) True
because the diagram has a point where an even number of lines intersect.
sees a
green X; but no one knows the color of his X immediately. Therefore... a) no one
sees a red X. b) someone
sees a red X. c) no one
sees a green X. d) someone
sees a green X. e) someone
sees a red X and a green X.
O,
Brother, Where Art Thou?
7. If you
flip a coin 80 times, how often would you expect the coin to land heads? a) 50% of
the time b) 40 times c) half of
the time d) all the
above e) none of
the above 8. Which
formula below describes the nth term of this sequence: 1
3 5 7 9 11 ... t 9.
Which formula below describes the nth term of this sequence: 1 2 3 4 5 6 n a) t = n+2 b) t = 2n+1 c) t = 2n-1 d) t =
2(n+1) e) t =
2(n-1)
9. Each
side of a tetrahedron, a hexahedron, and an octahedron are numbered. If you toss
them all at once, how many possible ways can they land? A
tetrahedron can land face up in 4 ways. A
hexahedron can land face up in 6 ways. An
octahedron can land face up in 8 ways. a) 1 b) 3 c) 18 d) 468 e) none of
the above
www.Chessex.com 10. At the
bottom of a document written in a secret code, you see the letters UIF FOE After much
contemplation, you conclude that these letters refer to a) the end
of a story b) an
ominous unidentified flying object c) the
pseudonym for the foreign author of the document d) a text
message that means you are drafted if we encounter an enemy e) acronyms
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