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MBR1545CTP
http://onsemi.com
4
PACKAGE DIMENSIONS
TO−220 THREE−LEAD
TO−220AB
CASE 221A−09
ISSUE AA
NOTES:
1. DIMENSIONING AND TOLERANCING PER ANSI
Y14.5M, 1982.
2. CONTROLLING DIMENSION: INCH.
3. DIMENSION Z DEFINES A ZONE WHERE ALL
BODY AND LEAD IRREGULARITIES ARE
ALLOWED.
DIM MIN MAX MIN MAX
MILLIMETERSINCHES
A0.570 0.620 14.48 15.75
B0.380 0.405 9.66 10.28
C0.160 0.190 4.07 4.82
D0.025 0.035 0.64 0.88
F0.142 0.147 3.61 3.73
G0.095 0.105 2.42 2.66
H0.110 0.155 2.80 3.93
J0.018 0.025 0.46 0.64
K0.500 0.562 12.70 14.27
L0.045 0.060 1.15 1.52
N0.190 0.210 4.83 5.33
Q0.100 0.120 2.54 3.04
R0.080 0.110 2.04 2.79
S0.045 0.055 1.15 1.39
T0.235 0.255 5.97 6.47
U0.000 0.050 0.00 1.27
V0.045 −−− 1.15 −−−
Z−−− 0.080 −−− 2.04
B
Q
H
Z
L
V
G
N
A
K
F
123
4
D
SEATING
PLANE
−T−
C
S
T
U
R
J
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