Multiple Choice Identify the
choice that best completes the statement or answers the question.
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1.
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The binary addition of 0 + 1
=
a. | sum = 1 carry =
1 | b. | sum = 1 carry =
0 | c. | sum = 0 carry =
0 | d. | sum = 0 carry =
1 |
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2.
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The binary addition of 1 + 0
=
a. | sum = 0 carry =
0 | b. | sum = 1 carry =
1 | c. | sum = 1 carry =
0 | d. | sum = 0 carry =
1 |
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3.
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The binary addition of 1 + 1 +
1 =
a. | sum = 1 carry =
1 | b. | sum = 1 carry =
0 | c. | sum = 0 carry =
1 | d. | sum = 0 carry =
0 |
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4.
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Solve this binary
problem: 0110 + 0011
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5.
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Solve this binary
problem: 1000
+1001
a. | 11001 | c. | 1111 | b. | 10001 | d. | 10111 |
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6.
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Solve this binary
problem: 1111
+1001
a. | 1111 | c. | 11000 | b. | 11111 | d. | 10111 |
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7.
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Solve this binary
problem: 0010
+1101
a. | 10001 | c. | 1011 | b. | 1111 | d. | 10000 |
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8.
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Solve this binary
problem: 0110
+0110
a. | 1100 | c. | 1110 | b. | 10010 | d. | 10110 |
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9.
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Solve this binary
problem: 00010111
+00101001
a. | 00101111 | c. | 01000000 | b. | 01100000 | d. | 00110011 |
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10.
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Solve this binary
problem: 10001011
+00111010
a. | 11001100 | c. | 11000101 | b. | 10111110 | d. | 10111111 |
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11.
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The binary subtraction 0 - 0
=
a. | difference = 0 borrow =
0 | b. | difference = 0 borrow =
1 | c. | difference = 1 borrow =
0 | d. | difference = 1 borrow =
1 |
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12.
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The binary subtraction 0 - 1
=
a. | difference = 0 borrow =
0 | b. | difference = 0 borrow =
1 | c. | difference = 1 borrow =
0 | d. | difference = 1 borrow =
1 |
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13.
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The binary subtraction 1 - 0
=
a. | difference = 0 borrow =
1 | b. | difference = 1 borrow =
0 | c. | difference = 1 borrow =
1 | d. | difference = 0 borrow =
0 |
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14.
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The binary subtraction 1 - 1
=
a. | difference = 0 borrow =
0 | b. | difference = 1 borrow =
1 | c. | difference = 1 borrow =
0 | d. | difference = 0 borrow =
1 |
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15.
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Solve this binary
problem: 0110
-0010
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16.
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Solve this binary
problem: 1000
-0001
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17.
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Solve this binary
problem: 0011
-0001
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18.
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Solve this binary
problem: 1011
-0101
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19.
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Solve this binary
problem: 1010
-0100
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20.
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Solve this binary
problem: 01110000
-00011000
a. | 01101000 | c. | 01010000 | b. | 00011000 | d. | 01011000 |
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21.
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Solve this binary
problem: 0101
×0011
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22.
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Solve this binary
problem: 0110
×1001
a. | 00110000 | c. | 00111000 | b. | 00110110 | d. | 00011110 |
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23.
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Solve this binary
problem: 0110
÷0010
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24.
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Solve this binary
problem: 01000110
÷00001010
a. | 10011 | c. | 0111 | b. | 0011 | d. | 1001 |
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25.
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The maximum value that can be
represented by an eight-bit binary number is
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26.
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The sign bit
is
a. | found in the MSB
position. | c. | 0 for
positive. | b. | 1 for negative. | d. | all of the above |
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27.
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The range of
positive numbers possible in an
eight-bit two's complement system is
a. | 0 to
100. | c. | 0 to
256. | b. | 0 to 127. | d. | 0 to 64. |
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28.
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What is the two's
complement of 01001110?
a. | 10111111 | c. | 10110010 | b. | 00111110 | d. | 10011110 |
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29.
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What is the two's
complement of 00001111?
a. | 11110111 | c. | 11111111 | b. | 11110001 | d. | 11110000 |
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30.
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How is -110 represented in
eight-bit two's complement notation?
a. | 11110111 | c. | 11110001 | b. | 11111110 | d. | 11111111 |
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31.
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When using signed two's
complement notation, what is the decimal value of 11110001?
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32.
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What is the hexadecimal symbol
for decimal 10?
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33.
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What is the hexadecimal symbol
for decimal 15?
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34.
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Solve this BCD
problem: 1000
+0010
a. | 0000
1010BCD | c. | 0001
0000BCD | b. | 0001 0010BCD | d. | 0001 1000BCD |
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35.
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Solve this BCD
problem: 0101
+0110
a. | 0000
1001BCD | c. | 0001
0111BCD | b. | 0001 0001BCD | d. | 0001 0011BCD |
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36.
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Two's complement
representation can represent
a. | negative
numbers. | c. | both positive and
negative numbers. | b. | only numbers greater than 8 bits. | d. | positive numbers. |
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37.
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When borrowing for hexadecimal
subtraction; you are borrowing
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38.
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The two's complement of
the binary number 01011010 is ________.
a. | 10100101 | c. | 10100101 | b. | 10100100 | d. | 01100101 |
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39.
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The binary addition of 1 + 1 +
1 + 1 = ________.
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