u24c02
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Hi.
Now I'm trying to sove this problem this.
ABC +AB'C'+AB'C+ABC'+A'B'C*
And
I have just found some discussion like this.
F(A,B,C) = m7+m4+m5+m6+m1
= A'B'C' + AB'C' + AB'C + ABC' + A'B'C
F'(A,B,C)= m0 + m2 + m3
If we complement F', we get F;
F = (m0 + m2 + m3)'
By DeMorgan's Theorem;
F = (A'B'C')'(A'BC')'(A'BC)'*
F = (A''+B''+C'')(A''+B'+C'')(A''+B'+C')
F = (A+B+C)(A+B'+C)(A+B'+C')
I want to know how can him did like this to solve?
p.s. How can found the midterm and maxterm?
Now I'm trying to sove this problem this.
ABC +AB'C'+AB'C+ABC'+A'B'C*
And
I have just found some discussion like this.
F(A,B,C) = m7+m4+m5+m6+m1
= A'B'C' + AB'C' + AB'C + ABC' + A'B'C
F'(A,B,C)= m0 + m2 + m3
If we complement F', we get F;
F = (m0 + m2 + m3)'
By DeMorgan's Theorem;
F = (A'B'C')'(A'BC')'(A'BC)'*
F = (A''+B''+C'')(A''+B'+C'')(A''+B'+C')
F = (A+B+C)(A+B'+C)(A+B'+C')
I want to know how can him did like this to solve?
p.s. How can found the midterm and maxterm?