Computer Science - Chapter 2

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37 Terms

1
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That is not the reason why Binary numbers are important in computing

T/F: Binary numbers are important in computing because a binary number can be converted into every other base

2
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Binary can be read in both hexadecimal and octal

T/F: Binary numbers can be read off in hexadecimal but not in octal

3
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We read from right to left when grouping binary digits

T/F: Starting from Left To Right, every grouping of four binary digits can be read as one hexadecimal digits

4
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7

Convert to 111 (base 2) base 10

5
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511

Convert 777 (base 8) to base 10

6
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4076

Convert FEC (base 16) to base 10

7
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1911

Convert 777 (base 16) to base 10

8
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73

Convert 111 (base 8) to base 10

9
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A9

Convert the binary number 10101001 to Hexadecimal

10
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E7

Convert the binary number 11100111 to Hexadecimal

11
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6E

Convert the binary number 01101110 to Hexadecimal

12
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This is not a binary number

Convert the binary number 01121111 to Hexadecimal

13
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Data and instructions are represented in binary inside the computer.

Why are binary numbers important in computing?

14
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True

T/F: The base of a number system determines the number of digits used in the system.

15
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True

T/F: The digits 10 represents the base value in every number system.

16
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2

How many digits are there in the binary number system?

17
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16

How many digits are there in the hexadecimal number system?

18
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8

How many digits are there in the octal number system?

19
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5

What is the largest digit in the base 6 system?

20
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14

In base 16, the digit E corresponds to what decimal value

21
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0

Which number represents a value in every number system?

22
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10

How many digits are there in the decimal number system?

23
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Number

A unit of an abstract mathematical system subject to the laws of arithmetic

24
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Integer number

A natural number, a negative of a natural number, or zero

25
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Natural number

The number zero and any number obtained by repeatedly adding one to it

26
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Rational number

An integer or the quotient of two integers (division by zero excluded)

27
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Negative number

A value less than zero, with a sign opposite to its positive counterpart

28
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10001100

Add 1110011 + 11001

29
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1101010

Add 1010101 + 10101

30
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10011110

Add 1111111 + 11111

31
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1100000

1100111-111 (binary subtraction)

32
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1010001

1010110-101 (binary subtraction)

33
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8

How many binary digits are there in a byte?

34
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166

Convert the following binary number to octal.

1110110

35
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1605

Convert the following decimal number to octal

901

36
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42A

Convert the following decimal number to hexadecimal

1066

37
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8 bytes

How many bytes are there in a 64-bit machine?