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)
51
Q015 : SN74LV08APW
(TOP VIEW)
1
2
3
4
5
6
7
14
13
12
11
10
9
8
1A
1B
1Y
2A
2B
2Y
GND
V
CC
4B
4A
4Y
3B
3A
3Y
FUNCTION TABLE
(each gate)
INPUTS
OUTPUT
AB
Y
HH H
LX L
XL L
A
B
Y
LOGIC DIAGRAM, EACH GATE (POSITIVE LOGIC)
Q017, Q502 : TC74HCU04AF
Truth Table
AY
LH
HL