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MC14007UB
http://onsemi.com
9
PACKAGE DIMENSIONS
SOEIAJ−14
CASE 965−01
ISSUE B
HE
A1
DIM MIN MAX MIN MAX
INCHES
--- 2.05 --- 0.081
MILLIMETERS
0.05 0.20 0.002 0.008
0.35 0.50 0.014 0.020
0.10 0.20 0.004 0.008
9.90 10.50 0.390 0.413
5.10 5.45 0.201 0.215
1.27 BSC 0.050 BSC
7.40 8.20 0.291 0.323
0.50 0.85 0.020 0.033
1.10 1.50 0.043 0.059
0
0.70 0.90 0.028 0.035
--- 1.42 --- 0.056
A1
HE
Q1
LE
_10 _0
_10 _
LE
Q1
_
NOTES:
1. DIMENSIONING AND TOLERANCING PER ANSI
Y14.5M, 1982.
2. CONTROLLING DIMENSION: MILLIMETER.
3. DIMENSIONS D AND E DO NOT INCLUDE MOLD
FLASH OR PROTRUSIONS AND ARE MEASURED
AT THE PARTING LINE. MOLD FLASH OR
PROTRUSIONS SHALL NOT EXCEED 0.15 (0.006)
PER SIDE.
4. TERMINAL NUMBERS ARE SHOWN FOR
REFERENCE ONLY.
5. THE LEAD WIDTH DIMENSION (b) DOES NOT
INCLUDE DAMBAR PROTRUSION. ALLOWABLE
DAMBAR PROTRUSION SHALL BE 0.08 (0.003)
TOTAL IN EXCESS OF THE LEAD WIDTH
DIMENSION AT MAXIMUM MATERIAL CONDITION.
DAMBAR CANNOT BE LOCATED ON THE LOWER
RADIUS OR THE FOOT. MINIMUM SPACE
BETWEEN PROTRUSIONS AND ADJACENT LEAD
TO BE 0.46 ( 0.018).
0.13 (0.005) M0.10 (0.004)
D
Z
E
1
14 8
7
eA
b
VIEW P
c
L
DETAIL P
M
A
b
c
D
E
e
L
M
Z
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