怎么去掉这种噪声？

Apollo_9

* ]0 G, w# p6 g# ]
怎么去掉这种噪声？ 两个峰是周期信号10HZ
http://data:image/png;base64,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

EDA362YD

在什么地方

Apollo_9

EDA362YD 发表于 2017-10-27 13:40
在什么地方

/ {$ c5 t/ T' w, }9 v+ G5 y+ Q传感器出来的信号
1 H- P& n0 }3 }0 I' Y& g

AD9_PCB

楼主解决了吗

Marvin1743

加电容或磁珠，看下频段选择合适值。