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NPP Number System, Boolean Algebra and Logic Circuits 247
A B C
B
F
(ii) NOR-NOR Implementation: Use POS (ii) NOR Bpåßb_o|Q>oeZ hoVw POS ê$n F = . A (B + C )
Form: F = . A (B + C ). Draw Logic circuit boH$a CgH$m _yb^yV JoQ>m| H$m n[anW ~ZmZo na:
using basic Gates:
A B C
B
F
Convert OR into NOR by putting a bubble OR JoQ> H$mo NOR _| ~XcmoŸ& BgHo$ {cE AND Ho$
at the output. But to cancel this bubble put a BZnwQ> na EH$ ~~c cJmZm hmoJmŸ& Bgr Vah AND Ho$ Xygao
bubble at the input of AND. To convert AND BZnwQ> na ~~c d NOT JoQ> cJmAmoŸ&
into bubbled AND, put one more bubble at
other input and one NOT Gate in series with
the bubble.
A B C
B
F
Now, Convert NOT Gates into shorted A~ NOT Ho$ ñWmZ na em°Q>}S> NOR VWm ~~ëS>
NOR and Bubbled AND into NOR: AND Ho$ ñWmZ na ^r NOR ~ZmZo na: