Generate a special truth-table based on four variables (A,B,C,D) using "your own student id number" as shown in the following example. Synthesize the Boolean function described by the truth table in sum of products canonical form. Compile the Karnough Map. Synthesize the minimal network described by the map and write the AND-OR boolean expression. Open the d-DcS and

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3. Generate a special truth-table based on four variables (A,B,C,D) using "your own student id
number" as shown in the following example. Synthesize the Boolean function described by the
truth table in sum of products canonical form. Compile the Karnough Map. Synthesize the minimal
network described by the map and write the AND-OR boolean expression. Open the d-DcS and
draw the network's schematic. Perform a timing simulation of the network, including all possible
combinations of the inputs A, B, C and D (a suitable test sequence is available in the Timing
Diagram window).
A BCDF
0 0 0 01
0 001 1
0 0 10 1
001 1 | 1-
0 10 0 1
0 10 1 0
0 1 1 00
0 1 1 1 1
10 00 o
1001 0
101 0 0
0 1 1 0
1 10 00
1 1 010
1 1 100
1 1 1 0
EXAMPLE
For student ID Number
12485213
The numbers indicate that these rows must be one (true).
1
Remaining rows in the table are all zero (false).
1
Transcribed Image Text:3. Generate a special truth-table based on four variables (A,B,C,D) using "your own student id number" as shown in the following example. Synthesize the Boolean function described by the truth table in sum of products canonical form. Compile the Karnough Map. Synthesize the minimal network described by the map and write the AND-OR boolean expression. Open the d-DcS and draw the network's schematic. Perform a timing simulation of the network, including all possible combinations of the inputs A, B, C and D (a suitable test sequence is available in the Timing Diagram window). A BCDF 0 0 0 01 0 001 1 0 0 10 1 001 1 | 1- 0 10 0 1 0 10 1 0 0 1 1 00 0 1 1 1 1 10 00 o 1001 0 101 0 0 0 1 1 0 1 10 00 1 1 010 1 1 100 1 1 1 0 EXAMPLE For student ID Number 12485213 The numbers indicate that these rows must be one (true). 1 Remaining rows in the table are all zero (false). 1
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