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21ic问答首页 - TAG - AD原理图
  • AD原理图导入到PCB后为什么引脚位置不对

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**l5dfp9vWC35ZAF+FmiUVFtRgVO3sSDspf/0rcPjhwIABQJ8+QL9+wODBwCGHAAcdBIwZA/j96ruhELBsmfps1w7o3BkYOdJJ1hJgzhz1nVaE/AHMDH1X95x+zwY0dnd+LyJL8ZAzlaZMUY/clidkrF8P/MOZ4S1frmZpMlsbOlTVhMzWrrhCPZ77oouA669XL1OR+nHHAYcdpr5HRAljoKXKSScBQ4aotpz3+ulPgZdeAiZNAi68EKitVTWxahXwm98Aixapfk2NOiSVQ1UJPzmXJjM5IkoKAy1VOnRQn2vWqM9Yq1cD994LNDWp/vnnq894Zs5Un3wGGlHSGGipEr1COWOG+tzZK6+oc2VCZmwteewx9RnviicRtYqBlioNDerz//5PfcZzySXqxSlPPKF3xHH77erTpZcTE5mMgZYq33yjDikDAWDsWHVxYGdygWDBAmDzZr1Dk3vSDj0UePxxdQVUfh+5aEBESWGgpYrcP/baa+p+Mrly+ec/qwsFibjjDjVzk/Nm8uv/9z/gmWd0kYgSxUBLpb//HXjkEXX4KTMtmXUloqxMfcqVUPn1N92k+kSUFK4UiJGylQJy2JmXB9TXq9sw2lJYqGZmEoSJfF/jSgGi5jhDc4MEk9xblmg4yXdldpZEmBHRrhhobunbV908+89/tnzf2SmnAPfcA9xyC3DkkXonEe0uBpob5KqlrOk8+GCgZ0+1ciCeE08EundXS6IuvVTdfEtEu42BlmryKCC5OVbOowm5mfaTT1R7ZzJDq6hQ589kDac8oeP559U5NSJKGgMtlYYNAx56SLUbG1VbZmHXXqv2xXPaacD48cB//6uCTVYI3HefmrkRUVIYaKn0k5+oQJJg+tvf1I2yiZLzaM8+q9rFxeqZaUSUFAZaKsnzzISsGnj7bdVOxr/+pW71EHLujYiSwkBLpeiCclkpsLtkvaeQx3QTUVIYaKkUfTzQhAnqc3dEVxfIYSsRJYWBlkrRJ2TIubTdJRcRRF2d+iSihDHQUumjj9Tnntx2Ef21a9eqTyJKGAMtlR54YEcQPfecuvs/kXNh8pQN+W70bU9bt6qF7kSUFAZaqp1zDrBxo3raxmWXqWC67jrgzDPVcqio/fcHzjsP+MMf1Hfku7nOfw5ZB/rkk/pLRJQMPm0jRkqftnHDDeqlKdG3PMlJftmiFw4kvGSLkpocssrMLnro2gY+bYOoOc7Q3CCzrF85QSM3x379tQoxCTYJMHmskGzRMJMnbMyfr74rKwoSDDMi2hVnaDFSNkNLE87QiJrjDC0dHnxQPUooEbK4Xb7/4x/rHUSUKAZaOnTqpC4CJELeRSDfHzlS7yCiRPGQM0ZKDjllQXoqXhIsb1L//e91Jz4echI1xxlaqk2cqO4jk0Xm0S0qdl9Lm6wQ+PTTNsOMiHbFGVoM1y4KvPiiem/AySfrHanBGRpRc5yhpYOcF/vd7xCWp3HoB3IQUepxhhbDzds2wgEfHr77UmyP3mjryHH+5HPDYeSGwsgLN8HvfAa3VCJYVYvgtloUVtYg6GwFzpZf5bQj++vgr2twthDqA35M2cYZGlEUAy2Gq/ehjRoFXHQR0LGj86euQi3s/BM67TSEgnlouPlG1JWWoH7pYtR++RnqNq5DXUkh6ooKUFdcgIZ2+WgoCKAx6EfYn4cmZ7a3PXdHOEL/V2xyPrc7/+PkI5oat6MxDDSGnM/GJvUZ3aTW6Pw7OPvDYfWL+RY9ynYMtBiuBVrv3uqR3MGg6ss7OIUsXJdnp0mSyNvShw9X+zdtAs44Q7Vb0ewcmnMoW39wFRqcGVquE3Y+vSAhLy8X/kCO85nj7HM+/dG280ucQMxxNlm0EDNx/FZ0pVYkIJ3Qk3/NSBA6gRh2PkPOZyjkBOK34ejUnS9td77HcKRMYKDFcC3Q5C1Q8mo7WRIly5uWLwduvhno1WtHoMljg8rK1Hs8xeuvqxBshZsXBaIP3/X5JPxydTjqQPRLSKqwjISkrOSS70kwSkg64bhzQEaXsn47e3QCUoWgfDYh5PzRyGc4EpKcPdLuYaDFcPUqp/w0y+OFnnpK7bvrruaBFiXfkXcTLFgAXHml3hlfNl3llIDMcbY8mT06n5EZpBOOfj2DVMG4Y/YoAZnbxuxxuwRjJCBlxth89ijtUIMKy+jsscn5c5Y/aoajuRhoMVwNtJ1v22gp0OTw9M47gUWL1COFWmHrbRvxZo8SiP7I7FFvMbPKXAnJBGePcogdObyOBqQEoswenWlloxOQocg+CUjnOzLVdH4dA9I7GGgxXA00+SmQm2WjT9NoKdD+8hdg8GDg88+Byy/XO+PjfWipEZ095ub6nBnjjtmjhKHfObyOtpvPHuX7KiB3Fg3IyOzRCccm5z9vdPYY/YwcVkfOP0o4yhDg7DEVGGgxXAu06dPVtCD2vFhLgRb97qxZwPXX653xMdC8KXJIHdmcw2u/miVGNj17lJlk9BBbPmPDcZeAlGCMBKQKxm8vzkTCUa5cS1iqK9gSktGarbNHBloM1wLt9tuBAQPUX9tvvAF89ZVaIiUXASTQxowBevQAfvhD9ZMgo1AC76WX9G8QHwPNfDIc4IScL8/nBKCE406zRx2Ksk+FqBOQzmeOk4xORkZ+bawWZ4/RGWR0i557dAIzm2aPDLQYrgWaBJe8Gb1rV9WXERX9q3jzZvXIoOgDH+UkjrxB/b77VL8VDDRKlgo92fStPc4MUs5Dfnv+UYejfEowRgKyldmjhIeEowxbuXK949yjCka5refbsIzU5Pvu3drDQIvhWqCJLl3UzbXyzgF5RPfOJOT+9z/gnXeAmTP1ztYx0CiTvp09+nbcvrMjGOXco8wo1TnIb2ePCVyciQZk5MJLNBydTa5aS1/d1uO048weGWgxXA00FzDQyCQ7zx4jM0iZPeobwyPB6Hz6ZfYodScYI7NHCUkdjgy0GAw0ouzGQIuxx4F29dWJP5m2LXLx4O67dSc+BhpRc/pMNKXEoEFAu3ap2eReNCJKCmdoMTJ2yCmP7B42DPj1r4H8fHWl8+WXgalT9Rfi4wyNqDnO0DJN3qh+223ANdeoq59LlgDHH99mmBHRrhhomXL00ep1dbK+c6+9gNWrgX84M8KLL9ZfIKJkMdAyQVYB/PznznFtJ/VSlLPPBn72M+CVV/QXiGh3MNDSpWdP4KSTgOefV2s45Q1Pt96qljutX6+elUZEe4SBlg5XXaWeoiGrBKIrAn7wA+DNN/UXiCgVGGhuOu884MkngUMOUU+klSdo3HADcOON+gtElEoMNDfI47YffRQ48UQVZHLCX65cyuOA5I3oROQK3ocWI3of2oBjvsI+Ry5Ceb/ZQE+nUOxs/Zxti7NVOFtL5B4yCTC5r0zIitkNG1w7P9aUm4tNTR1VO+TDp/P64LnZB0b65B17770ah3//Y3TqWKn3eEtO7nYUF9ciEGjEunWlqK4qwMYNJVi5shMWf9kjsi9bMNC03r03YEzvr7Df8Z8hUJS9J+hnfzgIDz94pO5RpvXstRG/vvJJ3ctOy5d1waxZ++Ddd/bVe7zLN7q8/DrdtlKHsir88OT3cPLEd9F9+Fr4Ai48pCmNevTYhPdnDkFdnVrxQJl11DEfoW/f9bqXndqXVmPYsOX4zsFfoKHejxUrOuuK91h9Dm3U6EW4+rfTIp8mCeaHdIsyLd+g/xYdOlThlNPewbnnv4KiIv1uWY+xNtCOGzcbp5/xFoJBs374V6/uiHVrO+geZdoXn8tJWLPsN+IbXPrLZyOH015jZaAdP2EWxh43R/fMsfbrTvj3o2N0j7xg7py98dqr5l2o6dylApMumh45xeEl1l0UOGzMAvzg5Pd0r2VLXuqP/q8uAT51OvIXURdnWysV76jNL8ADdWdF2k2NuVheUsCnbXhUYWE9SkurdM+bOnWpxNYt7VBWtg19+q7HsGHL0LWbXNpvmVwBvfWWk1BbG9R7MsuqQOvbbx0uu/wZ3Yvv/Vv/X2QL1tbzibVkveH7LcXRx3zkBNw6vWdXH80diAfuO0r3MsuqQ84TTvxAt3a1cWMJ/jXxdLz2y2OwbVWJ3ktktwXz++Ivzgzs9dcO0Ht2deDIr3BQ+WLdyyxrAq181JcYMHC17jW3dk0H3HHbBHzzQW+9h4hivfCf7+DZZw7WvV0dM3aubmWWNYH2vcMW6FZz4cZcPHD/Udi8WZYDEFFL3n5zBN5ytnj26rolMmnINCsCrV+/dZGTnPE8++zBWL1KLR8iotY958zS1qwu073mGGhpsu/wpbrVnFyhmfHf4bpHRIl4/bX4t6EMHrIC7drV6V5mWBFoAwet0q3mZn2QpjcryUMd//lP3WlDt27q+1deqXcQecuc2XujsrJQ95obMHCNbmWGFYHWs2f8O5o/XdhHt1wmr4MuTfCJBX6/+r48npvIoz7/LP4FtJZ+1tLF+ECThbV+/64Lzuvr/S2eC0i5ceOAiRN1pw3Ll6vvX3653kHkPSuWx1+g3rFTZh+RZHygyR3a8VRsbadbRJSsrS38/LT085Yuxq8U2P+AJTj73Fd1b4dQKA+/vOQ83VMy9qLh3bTzSoEjnH8Odf4h+vnkybrljrHHzsVx43d9+nJVVQGuvkItx8sE4wOth3NMf8VVuz5gr2qb8wd/ZfM/+GwPtNrRzuH1YB/+8OCfcM2ZV6GyXSW2O/9E5Tj/lFSXsG5B3e1AG7H/Epxz3q4TBXnSyw1/OEX30s+KiwLxVG6Lf5Umm8nglkEug10GtQxuGeRRrNtRT4fGRp9uNZfpG9StDTRTeeWHivXM1W3GQDOQF36oWM9c3WYMNIN46YeK9czWbcVAM0gwFExq0LNudt1GDDSDfP+joz33Q8V6+us2Y6AZ5I0DX/PMDxXrmavbjIFmkHp/vWd+qFjPXN1mDLRUOfhg4P77U7edkvzNiV76oWI9c3WbMdBSpVcvoEuX1G2jRunfODle+aFiPXN1mzHQUuXxx9VTMrZt0zscH38MTJig9ie7XXaZ/k2S54UfKtYzV7cZAy3V5FBx0SLV3n//tD4GyEs/VKxntm4rBpobfvUrNTsThx4KnHqqaruM96GxHlu3EQPNDeEw8Kc/AcuWOdMmZ4Al+nDHPcT70FiXus0YaG6pqgLkES5yPuzEE/VOd/E+NNalbjMGmkF4HxrrUrcZA80gXvqhYj1zdZv5RpeXX6fbRiopqcEhh36mezts21aI994dpntK8MsC+CrUg+sKC2owMPg1avMLPLuFfXn4sG505N9XhHo2INS9AQ2BBswc+l5k0Mun9GOxbnb92Nnj8HL5i7rnji5dKnBQ+WLd22HjhvaYM3uQ7qWftY/gXr26I2664Ue6p8Q+gjsb1YyuQu3I6khb/uaWv8Fl0Mvf6PI3t/wNHsW6ufXbp051/RHcw/ZdhgsmvaR7O8jr7e78xzjdSz8echpEBnmUDG4Z5DLYZdDL4GfdnrqtGGgG4X1orMfWbcRzaDFy6nMR6tOQsu2E5Sfik0PnodFp+7rl4rhV4/Hl6M9R278GDTHfS1V93JwJWDb0m5Sfk2E9u+pHfPJ9a8+hMdBiNO4VSul27uzz8cL45yLt+u51kbC5/sUbMePwt1HTs7rZd1NV98oPFeuZqwtbA42HnGni9cMT1s2p24yB5jKvDnrWza3bjIHmMq8OetbNrduMgeYyrw561s2t24yB5jKvDnrWza7bioHmMi8PetbNrtuIgeYyrw961s2r24yBlgZeHPSsm1u3GQMtTbw26Fk3t24zBprLvDroWTe3bjMGmsu8OuhZN7duMwaay7w66Fk3t24zBprLvDroWTe7bisGmsu8POhZN7tuIwaay7w+6Fk3r24zBloaeHHQs25u3WYMtDTx2qBn3dy6zRhoLvPqoGfd3LrNGGgu8+qgZ93cus0YaC7z6qBn3dy6zRhoLvPqoGfd7LqtGGgu8/KgZ93suo0YaC7z+qBn3by6zRhoaeDFQc+6uXWbMdDSxGuDnnVz6zZjoLnMq4OedXPrNmOgucyrg551c+s2Y6C5zKuDnnVz6zZjoLnMq4OedbPrtmKguczLg551s+s2YqC5zOuDnnXz6jZjoKWBFwc96+bWbcZASxOvDXrWza3bjIHmMq8OetbNrduMgeYyrw561s2t24yB5jKvDnrWza3bjIHmMq8OetbNrtuKgeYyLw961s2u24iB5jKvD3rWzavbjIGWBl4c9KybW7cZAy1NvDboWTe3bjMGmsu8OuhZN7duMwaay7w66Fk3t24zBprLvDroWTe3bjMGmsu8OuhZN7tuKwaay7w86Fk3u24jBprLvD7oWTevbjMGWhp4cdCzbm7dZgy0NPHaoGfd3LrNGGgu8+qgZ93cus0YaC7z6qBn3dy6zRhoLvPqoGfd3LrNGGgu8+qgZ93suq0YaC7z8qBn3ey6jRhoLvP6oGfdvLrNGGhp4MVBz7q5dZsx0NLEa4OedXPrNmOgucyrg551c+s2Y6C5zKuDnnVz6zZjoLnMq4OedXPrNmOgucyrg551s+u2YqC5zMuDnnWz6zZioLnM64OedfPqNmOgpYEXBz3r5tZtxkBLE68NetbNrduMgeYyrw561s2t24yB5jKvDnrWza3bjIHmMq8OetbNrduMgeYyrw561s2u24qB5jIvD3rWza7biIHmMq8PetbNq9uMgZYGXhz0rJtbtxkDLU28NuhZN7duMwaay7w66Fk3t24zBprLvDroWTe3bjMGmsu8OuhZN7duMwaay7w66Fk3u24rBprLvDzoWTe7biMGmsu8PuhZN69uMwZaGnhx0LNubt1mDLQ08dqgZ93cus0YaC7z6qBn3dy6zRhoLvPqoGfd3LrNGGgu8+qgZ93cus0YaC7z6qBn3ey6rRhoLvPyoGfd7LqNrA20wsI63XKX1wc96+bVM6moqFa3MiPn4smTjD6LOGzfZbhg0ku6t0NDgx+XX3qu7rnj9qlTdYsovX4+ebJuuePIo+bhhBM/0L0dKisL8durztS99DM+0Hr02IQrrn5C93ZYs6YMf/rjRN0jomTs60wUzo8zUfjs0964a+o43Us/4w856+r9utVcpqfGRNmsqDj+z099Cz9v6WJ8oG3dWqRbzRU7/0FK2tfoHhElo1u3zbrV3JYt8X/e0sX4QAs35mLd2g6619zgwSt0i4iSMWifVbrV3No1ZbqVGVZc5VyypKtuNTeyfLFuEVGi+vdfix49N+pecy39rKWLFYEmJyrjGTJkhTNLW6l7RJSIw4/8RLeaW726I9avK9W9zLAi0D75uD+2bSvQveaOj3PpmYjiGzV6EUbsv0T3mps7Z6BuZY4VgSbem7GvbjXXq9cGnP6Tt3SPiFrSf8AanHb6f3WvOTlXPfO9obqXOdYE2ptvjGhxljbqO4tw+hkMNaKWDB22HBdOfgm5uU16T3Ovv3YgqqvzdS9zfKPLy6/TbaOFwz7UOH/gw/dbqvc016PnJuy3/zfYsrkYGza013uJ7Ob3N2Lc+NmYeOoM5OWF9d7m1qwuw/3/Olr3MsuaQBMrV3ZCh7Iq9OwV/wpNSUktDipfjIF7r0GeP4yamiBqnY3IJn5n7PcfsBbfG7MAZ5z1JgYPaf3C2X33Hh2ZCHiB8Uuf4rno4hewT4JXN+XOZ5lKl5TURNr1dZm9E7ol4XAuFi7si2efPljvIa8YMnQ5jvz+J+jUqULv8Zac3O0oLKyH35mBVVU5Yz2JG84fe+RwfPD+YN3LPCsDLRBoxLkXvGzkLRvzPhrgmek/AX36rscvf/W07pnliWnfw3vvDtM9b7DmokCshoY8TP378Xh/5hC9xxwHHPh15LCavKF81CLdMkdNdRD33j3Wc2EmrAy0qH8/OgaPPHwEKra203vMEPA36hZlmhwNmOSjuQNx040/wvxP+uk93mLVRYF4Vq3shBkzhiMUykOXzhUoKGjQley0YkVnvPbqgbpHmZaX1xSZNWe7hQv64qknDsUbrx+AurqA3us9Vp5Da43cbzN06HL0678W3bpvbvFStRctW9oF0x4bg1WrOuo95AVjj5uDscfObfEeLi+qqGjn/OXYCYu/7IEFzmxs48bseCM7A60N8pihQDCEdoX1kds4vKqpKQebPXLpnHYlfzGWllbrnjeVllVhkxNc1VXByBOdsxEDjYiMYfVFASIyCwONiIzBQCMiYzDQiMgYDDQiMgYDjYiMwUAjImMw0IjIGAw0IjIGA42IjMFAIyJjMNCIyBgMNCIyBgONiIzBQCMiYzDQiMgYDDQiMgYDjYiMwUAjImMw0IjIGAw0IjIGA42IjMFAIyJjMNCIyBgMNCIyBgONiIzBQCMiYzDQiMgYDDQiMgYDjYiMwUAjImMw0IjIGAw0IjIGA42IjMFAIyJjMNCIyBgMNCIyBgONiIzBQCMiYzDQiMgYDDQiMgYDjYiMwUAjImMw0IjIGAw0IjIGA42IjMFAIyJjMNCIyBDA/werI3v3UdQHWgAAAABJRU5ErkJggg==[/img]

    AD原理图 引脚 PCB 单片机

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