Hey,
I want to convert the following expression to NAND2 form, so all terms are in the NAND form
Z'W+Z'XY+WY'
= W(Z'+Y')+Z'XY
A partial solution:
w (z'+y')+z'xy
= (w (z'+y')+z'xy)''
= (w' + (z'+y')' (z'xy)')'
= w' + (z''y'') (z''+x'+y')
= w' + (zy) (z+x'+y')
Is that right so far?
Is the next step the use of two bars over the (zy)(z+x'+y') terms?
Thanks.
I want to convert the following expression to NAND2 form, so all terms are in the NAND form
Z'W+Z'XY+WY'
= W(Z'+Y')+Z'XY
A partial solution:
w (z'+y')+z'xy
= (w (z'+y')+z'xy)''
= (w' + (z'+y')' (z'xy)')'
= w' + (z''y'') (z''+x'+y')
= w' + (zy) (z+x'+y')
Is that right so far?
Is the next step the use of two bars over the (zy)(z+x'+y') terms?
Thanks.