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Idea by Jennifer Wagner
Design By Cindy Robertson
 $ 1 Million
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50:50
 $ 125,000
 $ 64,000
 $ 32,000
 $ 16,000
 $ 8,000
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 $ 2,000
 $ 1,000
 $ 500
 $ 200
 $ 100
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N
$ 100 Question
How many different symbols are used in a binary number?
50:50
A.
1
B.
2
C.
4
D. depends on the size
$ 100 Question
How many different symbols are used in a binary number?
50:50
A.
B.
2
C.
D. depends on the size
$ 200 Question
Base 2 is also called
50:50
A.
flip code
B.
two decimal
C.
machine code
D.
binary
$ 200 Question
Base 2 is also called
50:50
A.
C.
flip code
B.
D.
binary
$ 500 Question
convert the following to base 2: 18
50:50
A.
10001
B.
100010
C.
10010
D.
101010
$ 500 Question
convert the following to base 2: 18
50:50
A.
10001
B.
C.
10010
D.
$ 1,000 Question
What is the value of 1010?
50:50
A.
10
B.
18
C.
12
D.
13
$ 1,000 Question
What is the value of 1010?
50:50
A.
10
B.
C.
12
D.
$ 2,000 Question
How do you represent 0 in base two?
50:50
A.
000
B.
10
C.
01
D.
0 is not a number
in base 2
$ 2,000 Question
How do you represent 0 in base two?
50:50
A.
C.
000
B.
D.
0 is not a number
in base 2
$ 4,000 Question
How many different numbers can be represented with
6 binary digits?
50:50
A.
32
B.
64
C.
65
D.
128
$ 4,000 Question
How many different numbers can be represented with
6 binary digits?
50:50
A.
C.
B.
65
D.
64
$ 8,000 Question
How many different numbers can be represented
with k binary digits?
50:50
A.
2xk
B.
k*k
C.
2 multiplied by itself
k times
D.
no easy way to state
$ 8,000 Question
How many different numbers can be represented
with k binary digits?
50:50
A.
C.
B.
2 multiplied by itself
k times
D.
no easy way to state
$ 16,000 Question
How could you represent negative numbers?
50:50
reserve a binary digit
to represent sign
B.
introduce the symbol
for negative
D.
A.
C.
negative numbers
cannot be represented
no clue
$ 16,000 Question
How could you represent negative numbers?
50:50
reserve a binary digit
to represent sign
B.
introduce the symbol
for negative
D.
A.
C.
$ 32,000 Question
If characters are stored as a pattern of 0s and 1s,
how does the computer tell the difference from numbers?
50:50
It knows the “type” of
each cell
characters use different
patterns
A.
B.
An
C.
It uses a special beginning
D.
sequence to denote chars
application is always
all numbers or all chars
$ 32,000 Question
If characters are stored as a pattern of 0s and 1s,
how does the computer tell the difference from numbers?
50:50
It knows the “type” of
each cell
A.
B.
C.
It uses a special beginning
D.
sequence to denote chars
$ 64,000 Question
1011
+0010 =
50:50
A.
1111
B.
1011
C.
1100
D.
1101
$ 64,000 Question
1011
+0010 =
50:50
A.
B.
1011
C.
D.
1101
$ 125,000 Question
What is the problem with
1011
+1011
50:50
You can’t add two of the
A.
same thing
B.
C.
Two
D.
odds make an even
You need an extra binary
digit to store the result
This is better done with
multiplication
$ 125,000 Question
What is the problem with
1011
+1011
50:50
You can’t add two of the
A.
same thing
B.
C.
D.
You need an extra binary
digit to store the result
$ 250,000 Question
What is the effect if I add a 0 to the right of a binary
number?
50:50
A.
no effect
C.
it doubles
B.
it gets smaller
D. becomes more accurate
it
$ 250,000 Question
What is the effect if I add a 0 to the right of a binary
number?
50:50
A.
no effect
B.
C.
it doubles
D.
$ 500,000 Question
if .3 is 3 tenths, what is .1 in binary?
50:50
A.
1
B.
1/2
C.
1/4
D.
1/10
$ 500,000 Question
if .3 is 3 tenths, what is .1 in binary?
50:50
A.
C.
B.
1/4
D.
1/2
$ 1 Million Question
Consider base three.
What would 120 represent?
50:50
A.
6
B.
9
C.
12
D.
15
$ 1 Million Question
Consider base three.
What would 120 represent?
50:50
A.
B.
9
C.
D.
15