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请教运放电路中电阻电容的大小对信号波形的影响 sos
[i=s] 本帖最后由 ssuperlovely 于 2021-1-11 21:35 编辑 [/i] 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Xvor+h9lE/UWs1srUEcIkSz2f1bAVvBW+/L+EugaUwlsyIbTHCcMW1/sX6I5QDd915ZyjgYtxCwASbpl59tX99lMGW6KSYHJSNFLzL9sZar770QfyJiXoYl0g2QuQvAonEISYHTMSJyUAQokaSgreCt9+/JF0c1obnjRtnAAULaqVkHOADRiRuh0aV35dcdHGFjltKZnB45umn5d/AvYJ3IFv0oHIgFgfG/vxsM6YRcey9d9+teQ8pNMXiHKlYnNW0LbnEuLWRpOCt4G36Fy5QiGUJwwn4EHGHjstK8YXnn29kH9SyY3JAwTsmo/Qy5YDDAYKzIFEklzzjXJwoXnNvv91cK5HHHlm0yCm18l/GTdzNmBywEYktKClP5V3p/1PwVvA2AfoJCkLHJlylkIS63LPnbn4YQDmn+/w5oOCdP8/1ia3BAXHdJBXobruuBdj33nsvtHGIvFm8ANyktwTwSQoUReK+Sdxzie8/e9asqFvqOgd4/+TH/+EROyILkvGlLK5itL3X7ntk0fRYZRQyPOqok042nXPK5MlVjZDMOYh7lZrLAfm4VOfd3PegTy8XBwjAQlrMti5dzSKExCK1Vt+y6iZ2AyQBiJ54/PHAxturbnzK33//fRMVkbSYtcKEBhZY4+DLL7/sbbbZZl6HDh287623njdp0qQad9Q+LeNL0cH7zTff9LbddlvT9vXWW887//x8VLuFA29EQXRkdDroeFxidkenRwxEkHul5nFAPi4F7+a9A31y+TggwUVkFcyqWlbfBAhyifNkvGLVLTG3UR0yTh48YG1yIPce+TZZdQvJwico0Itck2ZPKtN/+Zd/MeAFeMs2p073XmlDkcEbA+r//M//9NssbZ8akn40DX/D7ikUeNvAHOVu9Nijj0YCfFhj9Xi2HJDVwNTJV2dbcA6libX5wAMH5PA0fUQrceDmm24KjHMg8Q526trNhMmU/9098RC6dupcEbP7nrvWrr5PH31qFaswNAOoAV+bBh1yqDnuGpbiGia6bju5CcDPBCAsTgP1ZBJhh1p16x70f6fttq8CL0DsnzfYIJJPQWXZx8Q4rxZ4EzjKvi/t79179PS679iWqKyuO3QJbHvnzp3tV9WQ34UCb9HLxBGJi2id+LZKzeHA9dddZwaPCePHN6cCdTwVMSIDIh+6knIgLgeIJEi/idpwa406j8gcvbVNrK577rKrkSjaq29ZdZMISFbdct/yZcvMcwiHapOsWEedvG7VLedn3HCDAfCo+iU996N//udAAPvB3/4gkg9xn1MLvOOW04jr/u1HPwpse9euXYXlDdsXBrzFGA2Fv+SkjWo1ohr0N65RW9Q9ei5bDsggoWLzbPmqpRWXA2JR3YiwurL6PuPU03wG3HnHHQYA3VW3XHBQ/wPN+ZdefNEcYtVN7nrUivaqW65vxJ5ATz/+8Y+rQOyee+6p63EyvtQC72bGNgerNt1006q2z2qgYaAwtRDgndYNzHUnk0bpPh8OyMel4J0Pv/UpzedAI8GbVTYiYICX1be96kZSFERLFi824D3sqKHmtHyTSCbzpLfeestra2vz/uqv/srbYIMNvOnTqxOoJK2PtKXI4E2bkIj07NnTAPj3v/99b8qUKUmbmur6QoC3GHAgGsIwI8kmopDbb70tFQP0pvQckI9LwTs9D/XOcnGgkeANJ+6+8y4DxqgQJTLimNMrdd0ux/rsu5+559VXX/VwoyUWRl6rbrcuWf4v40vRwVvaDBa1u5Sg06+Z5m3bcavQDabQIcOu2WH7Tt6ihQuFh7rPiQPycSl458RwfUzTOdBo8LZX33jVsKAJW3ULMxYueNiAd1vXbmaf96pb6pH1XsYXBe9gzhZi5R1ctXVH857RrHuy/origHxcCt5RXNJzrcSBRoM3vJIVN+MeK/BaRJjUvXv1NsDNIuftt96udUspzsv4ouAd/LoUvIP5okdjcEA+LgXvGMzSS1qCA3mAt6y+McatteoWps6/734D3qeOGiWHSr+X8UXBO/hVKngH80WP1uAAgxg+qawOygbeDI6EpaTujbAarsE6PV1iDuQB3rDn008/9aLCpQaxkNgYjYxdHvTMRh5T8I7mroJ3NH/0rMMBPAOYCZOqFfAjvzdJFspAuNEwIBCIgrpj1au2EmV4c8WpY17gXZwWN68mCt7RvFfwjuaPnv2OA3/84x+9mTNmeCSMAfg6bv4zj2A6X3zxReF5hE6QoBi999jT1J0gGhj1EPNZSTmQhAMK3km4Vd+1Ct7R/FPwjuaPnvU87/nnnvN23KGLAT5CO5JTneQKZSDqud/e+5i6M+kgR7ydqa4MbdA6FocDCt75vQsF72heK3hH80fPep531RVX+uBHKMZf/epXpeHL08uX+3XHlea+efM8xOdKyoE0HFDwTsO1dPfMv3+tEd51068NLODySy813zaBaopALA7anZ93LcbnzZRa9Wlv58nuRphGoj/xLhA7jzxuhPfaqlWlYAWJG44YPNgHcZI23HvPPSaCVSkaoJUsDAcU***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**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**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**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**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***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[/img][size=2]鉴相芯片根据相位超前或滞后情况在D 或 U引脚(不是两引脚同时输出)输出脉冲信号,由运放电路积分后输出控制电压,谁能帮忙分析一下这个电路怎么工作的啊?电阻电容值为什么这样设置啊[/size] [size=2] [/size]
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