Fan-out is the number of loads that the output of a gate can drive without decreasing the performance of the logic gate.
Fan-out depends on the logic family of related gate.
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Showing posts with label Digital Logic Design. Show all posts
Showing posts with label Digital Logic Design. Show all posts
25 November 2008
Fan-in
Boolean Algebra
Basic identities used in boolean algebra digital logic.
Note that X' means not X, the complement of X
Other boolean algebra properties.
Note that X' means not X, the complement of X
- X+0 = X
- X.1 = X
- X+1= 1
- X.0 = X
- X+X = X
- X.X=X
- X+X'=1
- X.X'=0
- X''=X
Other boolean algebra properties.
- Commutative: X+Y = Y+X
- Associative: X+(Y+Z) = (X+Y)+Z
- Distributive: X(Y+Z) = XY + XZ
- DeMorgan's: (X+Y)' = X'+Y'
- X(X+Y)=X
- (X+Y)(X+Y')=X
- X(X'+Y)=XY
BCD Binary Decimal Codes
Binary decimal codes contains 0 to 9 numbers, that is human readable, unlike computer systems use binary number systems 0 and 1s.
BCD example
(215)10 = (0010 0001 0101)BCD
BCD Binary Decimal Codes tutorial
Decimal Number | BCD Digit |
0 | 0000 |
1 | 0001 |
2 | 0010 |
3 | 0011 |
4 | 0100 |
5 | 0101 |
6 | 0110 |
7 | 0111 |
8 | 1000 |
9 | 1001 |
BCD example
(215)10 = (0010 0001 0101)BCD
BCD Binary Decimal Codes tutorial
Octal Number System
Octal number system is base-8 system with 8 digits 0 to 7.
Example of a octal number: 147.2
Expanding numbers as a power series with base of 8.
Example of octal number:
(147.2)8 = 1x82 + 4x81 + 7x80 + 2x8-1 = 64 + 32 + 7 + 0.25 = (103.25)10
Octal number system tutorial.
Example of a octal number: 147.2
Expanding numbers as a power series with base of 8.
Example of octal number:
(147.2)8 = 1x82 + 4x81 + 7x80 + 2x8-1 = 64 + 32 + 7 + 0.25 = (103.25)10
Octal number system tutorial.
Binary Number System
Binary number system is base-2 system with 2 digits 0 and 1.
Example of a binary number: 1101.1
Binary number can be expanding numbers as a power series with base of 2.
Example:
(1101.1)2 = 1x23 + 1x2 + 0x210 + 1x2-1 = (13.5)10
Binary number 1101.1 is equal to 13.5 in base-10 number system.
Also 1K (kilo) = 210
Also 1M (mega) = 220
Binary number system tutorial
Example of a binary number: 1101.1
Binary number can be expanding numbers as a power series with base of 2.
Example:
(1101.1)2 = 1x23 + 1x2 + 0x210 + 1x2-1 = (13.5)10
Binary number 1101.1 is equal to 13.5 in base-10 number system.
Also 1K (kilo) = 210
Also 1M (mega) = 220
Binary number system tutorial
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