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G6K 表面安装继电器
实现较小级别的封装面积与高度5.2mm低高度的表面安装继电器
▶ 高5.2mm×宽6.5mm×长10mm的超s小型，对应高密度封装
▶ 实现高度为5.2mm的低高度，封装效率提高的承诺
▶ 约0.7g的超轻量型，对应更高速度的封装
▶ 实现与本公司以往产品相比70%的低电力消耗100mW的高灵敏度
▶ 红外线照射效率极高的端子构造，IRS封装时端子温度容易上升， 焊接性能良好（表面安装端子型）
▶ 实现线圈接点间耐高压AC 1,500V、且耐冲击电压1.5kV 10×160 μs（Fcc Part68标准）
▶ 将线圈 接点端子间距离的佳化，还备有耐冲击电压达到2.5kV 2×10 μs（TelcoRdia规格对应）的Y系列产品
▶ 标准型取得UL、CSA规格
| ■ 种类 |
●表面安装继电器端子型标准型号 |
| ●印刷基板用端子型的标准型号 |
| 线圈额定电压 | 型号 | 最小包装单位 | |||||
|---|---|---|---|---|---|---|---|---|
| 单 稳 型 | 塑料密封型 | 2c | G6K-2P | DC3 | 50个/杆装 | |||
| DC4.5 | ||||||||
| DC5 | ||||||||
| DC12 | ||||||||
| DC 24 | ||||||||
| G6K-2P-Yz | DC3 | |||||||
| DC4.5 | ||||||||
| DC5 | ||||||||
| DC12 | ||||||||
| DC 24 | ||||||||
| 1 绕 组 闭 锁 型 | 塑料密封型 | 2c | G6KU-2P-Y | DC3 | ||||
| DC4.5 | ||||||||
| DC5 | ||||||||
| DC12 | ||||||||
| DC 24 | ||||||||
| 注1. | 订购时，请注明线圈额定电压（V）。 例：G6K-2F DC3 此外，交付时的包装标记及标注的电压规格为□□VDC。 |
| 注2. | 订购带状包装（表面安装端子型）时，请在型号末尾加上-TR。 此外，带状包装的最小订货单位为2卷（最小包装单位900个×2卷=1,800个）。 |
■ 额定值
操作线圈/单稳型 |
操作线圈/1绕组闭锁型 (G6KU-2F-Y、G6KU-2G-Y、G6KU-2P-Y)注. *1. 额定电流、线圈电阻为线圈温度+23℃时的值，公差±10%。 *2. 动作特性为线圈温度+23℃时的值。 *3. 最大容许电压为继电器线圈能够施加的电压的最大值。
| 注. | |
| *1. | 额定电流、线圈电阻为线圈温度+23℃时的值，公差±10%。 |
| *2. | 动作特性为线圈温度+23℃时的值。 |
| *3. | 最大容许电压为继电器线圈能够施加的电压的最大值。 |
■ 开关部（接点部）
| 负载 项目 | 电阻负载 |
| 额定负载 | AC125V 0.3A DC30V 1A |
| 额定通电电流 | 1A |
| 接点电压最大值 | AC125V DC60V |
| 接点电流最大值 | 1A |
| 注. | 上述为初始值。 |
| *1. | 测量条件：根据电压下降法，在DC1V 10mA的条件下。 |
| *2. | ( )内的值为实际值。 |
| *3. | 测量条件：用DC500V兆欧表测量，位置与测量耐压时相同。 |
| *4. | 该值是开关频度120次/min时的值，接触电阻的故障判定值50Ω。 该值根据开关频率、使用环境的不同会有所变化，请事先确认实际使用条件后再使用。 |
■ 性能
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
| 注：除非另有规定，否则所有尺寸均采用毫米作为单位。 单稳型 G6K-2F | |
| 印刷基板加工尺寸 (顶视图) 尺寸公差:±0.1mm | |
| 端子配置/内部连接图 (顶视图)  注.请注意线圈极性。 | |
| 注 1: 一般尺寸公差为±0.3mm。 注 2: 端子间水平差在0.1mm以下。 | |
| G6K-2G | |
| 印刷基板加工尺寸 (顶视图) 尺寸公差:±0.1mm | |
| 端子配置/内部连接图 (顶视图) 注.请注意线圈极性。 | |
| 注 1: 一般尺寸公差为±0.3mm。 注 2: 端子间水平差在0.1mm以下。 | |
| G6K-2P | |
| 印刷基板加工尺寸 (底视图) 尺寸公差:±0.1mm  | |
| 端子配置/内部连接图 (底视图)  注.请注意线圈极性。 | |
| 注 一般尺寸公差为±0.3mm。 | |
| G6K-2F-Y | |
| 印刷基板加工尺寸 (顶视图) 尺寸公差:±0.1mm | |
| 端子配置/内部连接图 (顶视图) 注.请注意线圈极性。 | |
| 注 1: 一般尺寸公差为±0.3mm。 注 2: 端子间水平差在0.1mm以下。 | |
| G6K-2G-Y | |
| 印刷基板加工尺寸 (顶视图) 尺寸公差:±0.1mm | |
| 端子配置/内部连接图 (顶视图) 注.请注意线圈极性。 | |
| 注 1: 一般尺寸公差为±0.3mm。 注 2: 端子间水平差在0.1mm以下。 | |
| G6K-2P-Y | |
| 印刷基板加工尺寸 (底视图) 尺寸公差:±0.1mm  | |
| 端子配置/内部连接图 (底视图) 注: 注.请注意线圈极性。 | |
| 注: 一般尺寸公差为±0.3mm。 | |
| 1绕组闭锁型 G6KU-2F-Y | |
| 印刷基板加工尺寸 (顶视图) 尺寸公差：:±0.1mm | |
| 注.请注意线圈极性。 | |
| 注 1: 一般尺寸公差为±0.3mm。 注 2: 端子间水平差在0.1mm以下。 | |
| G6KU-2G-Y | |
| 印刷基板加工尺寸 (顶视图) 尺寸公差:±0.1mm | |
| 注.请注意线圈极性。 | |
| 注 1: 一般尺寸公差为±0.3mm。 注 2: 端子间水平差在0.1mm以下。 | |
| G6KU-2P-Y | |
| 印刷基板加工尺寸 (底视图) 尺寸公差:±0.1mm  | |
| 端子配置/内部连接图 (底视图)  注.请注意线圈极性。 | |
| 注: 一般尺寸公差为±0.3mm。 | |
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