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114_pud_z10基板レイアウト・組立レイアウト/トップ型/●ボス有り 114_pud_z10基板レイアウト・組立レイアウト/トップ型/●ボス有り
1.2±0.05 2±0.05
A±0.05 (2)
(2.4)
φ1.3+0.1
0Connector outline
φ0.7+0.1
0
Odd
number
circuits
Even
number
circuits
Circuit No.1
114_pud_z13基板レイアウト・組立レイアウト/サイド型/●ボス有り
A ±0.05
0.9 ±0.05
φ1.6 +0.1
0
2 ±0.05
7.7 ±0.05 (2.4)
2 ±0.05
φ0.7 +0.1
0(2)
Odd number
circuits
Even number
circuits
Circuit No.1
114_pud_z14基板レイアウト・組立レイアウト/サイド型/●ボス有り
2 10.1
8.5 (0.4)
(14.1)
2
8.3(0.4)
(11)
114_pud_z12基板レイアウト・組立レイアウト/トップ型/●ボス無し
2
±0.05
3 min.
1 min.
1 min.
3 min.
A
±0.05
5.7
±0.1
(0.8)
Connector outline
Circuit No.1
Even number circuits
Odd number circuits
8.8 (1.6)
(12.3)
2
±0.05
3 min.
1 min.
1 min.
3 min.
A
±0.05
5.7
±0.1
(0.8)
Connector outline
Circuit No.1
Even number circuits
Odd number circuits
PUD CONNECTOR
PUD CONNECTOR PUD CONNECTOR
PUD CONNECTOR
2.0 mm pitch/Disconnectable Crimp style connectors
This is a board-to-wire connector with secure
locking device that has been designed to
2.0 mm pitch, crimping style and double-row.
In spite of realizing low insertion force,
the stable electric connection is demonstrated
against the condition such as vibration,
pinching and dry circuit. It is possible to
unfasten the locking even if the header is
surrounded with a case wall within height of
header because the tip of locking device in
receptacle does not protrude from its area.
Specifications
Standards
● High reliability contact
● Superior operability
● Secure locking structure
● Polarizing key for mounting on PC board
Top entry type
SMT type
Side entry type
PUD CONNECTOR
PUD CONNECTOR PUD CONNECTOR
PUD CONNECTOR
2.0 mm pitch/Disconnectable Crimp style connectors
PC board layout and Assembly layout
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