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NE5517, NE5517A, AU5517
http://onsemi.com
14
PACKAGE DIMENSIONS
SOIC−16
CASE 751B−05
ISSUE J
NOTES:
1. DIMENSIONING AND TOLERANCING PER ANSI
Y14.5M, 1982.
2. CONTROLLING DIMENSION: MILLIMETER.
3. DIMENSIONS A AND B DO NOT INCLUDE
MOLD PROTRUSION.
4. MAXIMUM MOLD PROTRUSION 0.15 (0.006)
PER SIDE.
5. DIMENSION D DOES NOT INCLUDE DAMBAR
PROTRUSION. ALLOWABLE DAMBAR
PROTRUSION SHALL BE 0.127 (0.005) TOTAL
IN EXCESS OF THE D DIMENSION AT
MAXIMUM MATERIAL CONDITION.
18
16 9
SEATING
PLANE
F
J
M
RX 45_
G
8 PLP
−B−
−A−
M
0.25 (0.010) B S
−T−
D
K
C
16 PL
S
B
M
0.25 (0.010) A S
T
DIM MIN MAX MIN MAX
INCHESMILLIMETERS
A9.80 10.00 0.386 0.393
B3.80 4.00 0.150 0.157
C1.35 1.75 0.054 0.068
D0.35 0.49 0.014 0.019
F0.40 1.25 0.016 0.049
G1.27 BSC 0.050 BSC
J0.19 0.25 0.008 0.009
K0.10 0.25 0.004 0.009
M0 7 0 7
P5.80 6.20 0.229 0.244
R0.25 0.50 0.010 0.019
____
NOTES:
1. DIMENSIONING AND TOLERANCING PER
ANSI Y14.5M, 1982.
2. CONTROLLING DIMENSION: INCH.
3. DIMENSION L TO CENTER OF LEADS
WHEN FORMED PARALLEL.
4. DIMENSION B DOES NOT INCLUDE
MOLD FLASH.
5. ROUNDED CORNERS OPTIONAL.
−A−
B
FC
S
HGD
J
L
M
16 PL
SEATING
18
916
K
PLANE
−T−
M
A
M
0.25 (0.010) T
DIM MIN MAX MIN MAX
MILLIMETERSINCHES
A0.740 0.770 18.80 19.55
B0.250 0.270 6.35 6.85
C0.145 0.175 3.69 4.44
D0.015 0.021 0.39 0.53
F0.040 0.70 1.02 1.77
G0.100 BSC 2.54 BSC
H0.050 BSC 1.27 BSC
J0.008 0.015 0.21 0.38
K0.110 0.130 2.80 3.30
L0.295 0.305 7.50 7.74
M0 10 0 10
S0.020 0.040 0.51 1.01
____
PDIP−16
CASE 648−08
ISSUE T
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