Engineering Boolean circuit electrical engg 2nd year

AI Thread Summary
A user seeks assistance with a Boolean circuit for a lab due tomorrow, having derived the equation c'd + bd + b'cd' + ab'd but struggling to create the circuit using only AND and OR gates. It is clarified that inverters are permitted, allowing the use of NAND and NOR gates if needed. The discussion emphasizes that while NAND and NOR gates can be used, the basic AND, OR, and NOT gates are sufficient for constructing any logical expression. The conversation highlights the flexibility in circuit design, noting that many early gate arrays utilized only one type of gate. Overall, the focus is on finding a solution to the circuit design challenge within the given constraints.
desidriver
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hi everyone i have a lab due tomorrow and wondering if someone can help me with question b. See attachment. I have done the k graph and got my boolean equation

c'd+bd+b'cd'+ab'd. i just simply can't make the circuit.
i have to use only and or gates.
can someone please help

Not sure if you can view the attachment. if you can't i have uploaded alternate links

http://i46.tinypic.com/wtt7a8.png

http://s9.postimage.org/vwyydvd7z/Sc...1_07_05_PM.png

Thanks
 
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c'd+bd+b'cd'+ab'd. i just simply can't make the circuit.
i have to use only and or gates.

The problem actually says inverters are allowed as well. So you can also use NAND and NOR gates if you wish (eg make a NAND from an AND and an inverter, however you may not actually need a NAND gate).
 
CWatters said:
The problem actually says inverters are allowed as well. So you can also use NAND and NOR gates if you wish (eg make a NAND from an AND and an inverter, however you may not actually need a NAND gate).

Of course, you never need a NAND gate since the three (AND OR NOT) are sufficient for any logical expression. I guess the interesting thing about that is that NAND's and NOR's each by themselves are also sufficient.
 
Indeed. Many early gate arrays were nothing but a sea of one type of gate.
 

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