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LF347, B LF351 LF353
http://onsemi.com
4
OUTLINE DIMENSIONS
NOTES:
1. LEADS WITHIN 0.13 (0.005) RADIUS OF TRUE
POSITION AT SEATING PLANE AT MAXIMUM
MATERIAL CONDITION.
2. DIMENSION L TO CENTER OF LEADS WHEN
FORMED PARALLEL.
3. DIMENSION B DOES NOT INCLUDE MOLD
FLASH.
4. ROUNDED CORNERS OPTIONAL.
17
14 8
B
A
F
HG D K
C
N
L
J
M
SEATING
PLANE
DIM MIN MAX MIN MAX
MILLIMETERSINCHES
A0.715 0.770 18.16 19.56
B0.240 0.260 6.10 6.60
C0.145 0.185 3.69 4.69
D0.015 0.021 0.38 0.53
F0.040 0.070 1.02 1.78
G0.100 BSC 2.54 BSC
H0.052 0.095 1.32 2.41
J0.008 0.015 0.20 0.38
K0.115 0.135 2.92 3.43
L0.300 BSC 7.62 BSC
M0 10 0 10
N0.015 0.039 0.39 1.01
N SUFFIX
PLASTIC PACKAGE
CASE 646–06
ISSUE L
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LF347/D
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