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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
Binary can be read in both hexadecimal and octal
T/F: Binary numbers can be read off in hexadecimal but not in octal
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
7
Convert to 111 (base 2) base 10
511
Convert 777 (base 8) to base 10
4076
Convert FEC (base 16) to base 10
1911
Convert 777 (base 16) to base 10
73
Convert 111 (base 8) to base 10
A9
Convert the binary number 10101001 to Hexadecimal
E7
Convert the binary number 11100111 to Hexadecimal
6E
Convert the binary number 01101110 to Hexadecimal
This is not a binary number
Convert the binary number 01121111 to Hexadecimal
Data and instructions are represented in binary inside the computer.
Why are binary numbers important in computing?
True
T/F: The base of a number system determines the number of digits used in the system.
True
T/F: The digits 10 represents the base value in every number system.
2
How many digits are there in the binary number system?
16
How many digits are there in the hexadecimal number system?
8
How many digits are there in the octal number system?
5
What is the largest digit in the base 6 system?
14
In base 16, the digit E corresponds to what decimal value
0
Which number represents a value in every number system?
10
How many digits are there in the decimal number system?
Number
A unit of an abstract mathematical system subject to the laws of arithmetic
Integer number
A natural number, a negative of a natural number, or zero
Natural number
The number zero and any number obtained by repeatedly adding one to it
Rational number
An integer or the quotient of two integers (division by zero excluded)
Negative number
A value less than zero, with a sign opposite to its positive counterpart
10001100
Add 1110011 + 11001
1101010
Add 1010101 + 10101
10011110
Add 1111111 + 11111
1100000
1100111-111 (binary subtraction)
1010001
1010110-101 (binary subtraction)
8
How many binary digits are there in a byte?
166
Convert the following binary number to octal.
1110110
1605
Convert the following decimal number to octal
901
42A
Convert the following decimal number to hexadecimal
1066
8 bytes
How many bytes are there in a 64-bit machine?