Convert Boolean function to NAND-only using De Morgan's lawBoolean Expression Simplification (De Morgan's)Nand this Boolean Algebra Function?Boolean Algebra, using DeMorgan's lawConvert boolean expression to pos then nor onlyImplement boolean function with OR-NAND and NOR-OR gatesDe Morgan's Law Operation orderPass a logic function using only NANDBoolean algebra with the definition of Huntington - prove de morgan's law without the use of associativityDe Morgan's Laws and Boolean SimplificationK-Map resulting in a simplified function of 1
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Convert Boolean function to NAND-only using De Morgan's law
Boolean Expression Simplification (De Morgan's)Nand this Boolean Algebra Function?Boolean Algebra, using DeMorgan's lawConvert boolean expression to pos then nor onlyImplement boolean function with OR-NAND and NOR-OR gatesDe Morgan's Law Operation orderPass a logic function using only NANDBoolean algebra with the definition of Huntington - prove de morgan's law without the use of associativityDe Morgan's Laws and Boolean SimplificationK-Map resulting in a simplified function of 1
$begingroup$
I have a function that I must convert to NAND-only. I've been trying to use the De Morgan's law but, I'm getting wrong results. Here is my function:
$$z = overlined overlinef(overlineace + acoverlinee + overlinebaoverlinec + overlineaboverlinecoverlinee + overlineaboverlinecoverlinee) + df(ace + overlineabcoverlinee + aoverlineboverlinecoverlinee) + de(overlinecoverlinef+aoverlinebcoverlinef) + abcoverlinedf$$
I used De Morgan's law:
$$overlinea+b = overlinea*overlineb$$
to get the following function
$$overlineoverlineoverlinedf(overlineaoverlinece * overlineoverlineace * overlineoverlineabc * overlineaoverlinebce * overlineaoverlinebce)
*
overlineoverlineoverlinedoverlinef(overlineoverlineaoverlinecoverlinee * overlineaoverlineboverlinece * overlineoverlineabce)
*
overlineoverlineoverlinedoverlinee(overlinecf * overlineoverlineaboverlinecf) * abcoverlinedf$$
which outputs wrong results.. This function even looks too difficult, I must be doing something wrong. I've been trying to get this working for two days now but it looks like I'll need help from the pros.
boolean-algebra
New contributor
$endgroup$
add a comment |
$begingroup$
I have a function that I must convert to NAND-only. I've been trying to use the De Morgan's law but, I'm getting wrong results. Here is my function:
$$z = overlined overlinef(overlineace + acoverlinee + overlinebaoverlinec + overlineaboverlinecoverlinee + overlineaboverlinecoverlinee) + df(ace + overlineabcoverlinee + aoverlineboverlinecoverlinee) + de(overlinecoverlinef+aoverlinebcoverlinef) + abcoverlinedf$$
I used De Morgan's law:
$$overlinea+b = overlinea*overlineb$$
to get the following function
$$overlineoverlineoverlinedf(overlineaoverlinece * overlineoverlineace * overlineoverlineabc * overlineaoverlinebce * overlineaoverlinebce)
*
overlineoverlineoverlinedoverlinef(overlineoverlineaoverlinecoverlinee * overlineaoverlineboverlinece * overlineoverlineabce)
*
overlineoverlineoverlinedoverlinee(overlinecf * overlineoverlineaboverlinecf) * abcoverlinedf$$
which outputs wrong results.. This function even looks too difficult, I must be doing something wrong. I've been trying to get this working for two days now but it looks like I'll need help from the pros.
boolean-algebra
New contributor
$endgroup$
add a comment |
$begingroup$
I have a function that I must convert to NAND-only. I've been trying to use the De Morgan's law but, I'm getting wrong results. Here is my function:
$$z = overlined overlinef(overlineace + acoverlinee + overlinebaoverlinec + overlineaboverlinecoverlinee + overlineaboverlinecoverlinee) + df(ace + overlineabcoverlinee + aoverlineboverlinecoverlinee) + de(overlinecoverlinef+aoverlinebcoverlinef) + abcoverlinedf$$
I used De Morgan's law:
$$overlinea+b = overlinea*overlineb$$
to get the following function
$$overlineoverlineoverlinedf(overlineaoverlinece * overlineoverlineace * overlineoverlineabc * overlineaoverlinebce * overlineaoverlinebce)
*
overlineoverlineoverlinedoverlinef(overlineoverlineaoverlinecoverlinee * overlineaoverlineboverlinece * overlineoverlineabce)
*
overlineoverlineoverlinedoverlinee(overlinecf * overlineoverlineaboverlinecf) * abcoverlinedf$$
which outputs wrong results.. This function even looks too difficult, I must be doing something wrong. I've been trying to get this working for two days now but it looks like I'll need help from the pros.
boolean-algebra
New contributor
$endgroup$
I have a function that I must convert to NAND-only. I've been trying to use the De Morgan's law but, I'm getting wrong results. Here is my function:
$$z = overlined overlinef(overlineace + acoverlinee + overlinebaoverlinec + overlineaboverlinecoverlinee + overlineaboverlinecoverlinee) + df(ace + overlineabcoverlinee + aoverlineboverlinecoverlinee) + de(overlinecoverlinef+aoverlinebcoverlinef) + abcoverlinedf$$
I used De Morgan's law:
$$overlinea+b = overlinea*overlineb$$
to get the following function
$$overlineoverlineoverlinedf(overlineaoverlinece * overlineoverlineace * overlineoverlineabc * overlineaoverlinebce * overlineaoverlinebce)
*
overlineoverlineoverlinedoverlinef(overlineoverlineaoverlinecoverlinee * overlineaoverlineboverlinece * overlineoverlineabce)
*
overlineoverlineoverlinedoverlinee(overlinecf * overlineoverlineaboverlinecf) * abcoverlinedf$$
which outputs wrong results.. This function even looks too difficult, I must be doing something wrong. I've been trying to get this working for two days now but it looks like I'll need help from the pros.
boolean-algebra
boolean-algebra
New contributor
New contributor
edited 17 hours ago
Rodrigo de Azevedo
13.1k41960
13.1k41960
New contributor
asked 18 hours ago
NedasNedas
1
1
New contributor
New contributor
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