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[其他综合] 1.8寸四位数码管时钟,附上原理图和源程序,欢迎大家一起折腾(目前正常运行中)

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发表于 2013-8-18 22:42 | 显示全部楼层 |阅读模式
本帖最后由 cdma2 于 2013-8-20 15:22 编辑

这里高手多,请教一个硬件问题,折腾了好几天都没能搞掂,这个时钟是用四个1.8寸共阳极双色数码管做的,5V电压勉强能点亮红色,绿色的至少要6V以上才能点亮,这几天用ULN2003、ULN2803、74LS07等方法都没搞掂高电压,不知道是什么问题,麻烦高手帮忙看看硬件应该如何解决???

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经过几天的不断测试,目前1.8寸数码管的驱动问题总算完美解决问题了,现在附上完整的原理图和修改好的源程序。具体请看17楼
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目前只能用单片机的5V电压直接驱动1.8寸的数码管暂时用着,亮度很低,绿色的由于电压不够所以无法点亮,程序是网上找来的,程序原作者帖子地址:http://bbs.mydigit.cn/read.php?tid=287265
手机随便拍了个视频:http://v.youku.com/v_show/id_XNTk3NzYyODI4.html


手机拍了两张图片,时间和温度是自动切换显示的
显示时间
1.jpg

显示温度
2.jpg

附上原作者帖子下载回来的源程序和自己重新画好的原理图
1.8寸共阳极数码管时钟.rar (182.25 KB, 下载次数: 7615)




发表于 2013-8-18 23:29 | 显示全部楼层
<8550> 基极与发射极接一个4.7K电阻, 这个电路<8550> 可以啦高到12V,
发表于 2013-8-18 23:41 | 显示全部楼层
本帖最后由 alin 于 2013-8-18 23:48 编辑

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bWeTXPoCpjnuiMvj/Nvyd6kdUkd3lq+RjfPx7SUdsYiMJj9VEPY2t+EliFPrQvdTQdD90WXsWpZ+Pme6q4t/sVQe5hEbMvQwkhpauk6YyG3sEZLz3w8YyF1aYJDFq1mu50MrIQ9DwpYYkKHSg7EEglCxMZS7gdR8znQ8OYflB3pKIc5CbCsX4+Oq0htjEqj8a4iM6kQqVJKq5m4ZeglzbNtzMxlm52w1UbQVibEgvh8p9CNIAa0WS7YJO2teIwt3UtxPt6u1FYtKbJGg55p7pE1GgO6g34BN1+Y2A0Qnld0SF8bCRqCKHsZKgMhgf/6mPbtjEShJ1rDuhkgScRLcPRgZVbFxbqwcj2igvRxIWgXhvQJsupYbmp2B/WcQUdphFWN7kYlgDK8qqtHFd6O2Embihm9v+QnHj+lXDveQKyTV+FnGrmeMtPSsJa/y79wyMg3Zo4FvwIkBZ9xOtHhYhyRQP61kRTQ1ZgO0BiSfuQW6bR8bHnyh0wiYJ/dEJH9EJWLgkQRMx3ODFmb9XCGxTy24jPJXcSxOKZyMc7qeBQ6ZxNjaxTUNunEsw3E8jppuqwRGNZLibrFm+veJo3S8RAvsq5GZSuKsVAournbvs8x3OehxDRvuVRNEQbq+c+duGPtuC+whIGF0+t8Xm8U4m+nsLEoGbHOjnsAgiiUHO+PgThG7YJKU/Q3U2tsImCcO022cNnIfp2vaUJql0gG1Ru+Mw3f1wl/ucQvGgXelv4MpXfkjP4zCdcWaixsfjMF3DxavgYiS6skN+VjF1QxLUniE8y9Ds2kPwMvoyvwvDdeXsMtHZjrubVfM5y2F8qqwoNNCdpEii3sZWFCRRyy5r8ffiHkqtI9u1W5M6d1OZyEijd+HKwfmwjAwpFNOiu2oe7ksEh6scUFVjr5qvojsZnypMkW7dSZIkDNDqRHeYJGob+aAp0k0SVutob6FNhSwU9zJEQVU19qr5/ORifPx7LK3YJE4SdTK2mCRErZV6Oi1Iotg8XAp03WLuOfi5ouw9i1wMFwWqGnvVfDW7mfGpwhbp0p20kITuY4tJoqZVCJxAL5II3NxwC1A19qr5wpU++tJU26maL/oWhVuDajtV84UrfbSlibYxCpKou1tgq95MW7sfM9X89KodINrBtcVLdwrVdqrmSzcaldKptlM1H+OjGwL+8orqgKqN8nfd1uEtsFVvpq2tM5lqb/yodoBoB9cWL90pVNupmi/daDBJyPaPqh6o5pOVL8n0om1UtVHebavPW2Cr3kwr0MmZLq+3KayMqh0g2sEC8qU6iWo7VfOlGgwP4VTbqZqP8dENgZStJOryFthz5slsv5tpBVSGSUIAJL8kqsZMNV8AURPJqtpO1XyJNDJApartVM0XQNTYs4q2UXUi69mgurwFdth8Dc/nZlqRjmWSEEHJJ42oIruzq+YLIGoiWVXbqZovkUYGqFS1nar5Aogae1bRNsZPErrdAvt6lZtpq7iRHD3OJBFA/UUVmUlCDmRVXOVqST61ajtV8yXfYnEJRNsYKknU4y2wxhOrrk/Vm2krk2d8rkAyUqp2gGgHi6tMOlOqtlM1XzpR8JdKtZ2q+Rgf3RAIrjuqNsq75vq7BdYzMKnqzbQeJMEhsOoDS9WYqeZTlzSZnKrtVM2XTCvVa1Vtp2o+dUnjzynaxnBJog5vgbXfu/a8mVbsoiI+TBdA/0UVmd1NciCr4ipXS/KpVdupmi/5FotLINrGsEmCJKy3W2Dd7WnIOm6mFegSJgkBkPySiCoyk4QcyKq4ytWSfGrVdqrmS77F4hKItjEKkhCXMsUpx80tsCnuAxJNVJGZJOQ6UhVXuVqST63aTtV8ybdYXALRNjJJiGOqmjKylQR13nj4qgA/HnCx28j4VB8HjI8/PiLYMEmIoBQsTSQkEUwkzs0IMAKMgBgCTBJiOAVJxSQRBD3OywgwAokiEAVJ1N0tsPgud77rYXxeYTl6d/DbsAofYXtd+BG2SG6BTVRruHJGgBEYNwiETRKFfP3dAlvo64apDSuhpesk6sVp2N66GhoacpDzOmjnoTmR3AI7bjSUG8oIMAKJIhAuSdTjLbBnzbubJm2AXrFjERX9Gcm1HIlqDVfOCDAC4waBUEmiLm+BfRnassuhoXkrVHsWoprCMEmMm+HEDWUE6g+BUEmiHm+B3b8TWiYsh6bmB6AFycLYk2hqh0VdEnsSUbwnUX+qyC1iBJJHoHD2FBw+eBQOD7xfvuk49h7kd74Ie9/wu9XzAoy+9x6cOnseG3EBRt54GTY9ug3aH30B87wPY8JNw7yHXoD2h38Nxy8IZ4o0YfwkodktsBZJZJpy0NZ7GvsCN7Fza6Cp4U5o60vwFthItYILV0Ng7AMYPPgSPEbGYf02WP/kr+Hg0AcSBkKtWs4VBgJjMPrq87B4PvqWZ+FMcNZquDr3S+g/a1nqwm+h/apVsHDbqcrKCqdg17oHIUv5Wn4I9219Fha33A7Tv/QQzL92Ff7uYeh81cNYjA7B3u37oWeb8/sCdKy+DzJzfgTtW/D321+G10bFKSYMJNxlhEoS9XgL7OsvQuuk5TCp9UBpYmE9Z9qcE3NARXILbBTKwGUGQGDsDOx7iAwFGYcfwMJvPAizrlqBBmIjdLxylokiALQyWc8ffR6+8o0fIf5Vvt/aBnuHXdP0sdOw5Za7YcbqfXBo4CT0v/gcLLvuDpjyrd1wiIjClyQuwDvP/R+YNv/H0LnvFdjz5E9h9hW3w+yHfgMjZNvHzkK+40GYfMuLcMJt68/2Q/t1NikRMXl8r+iELaeTXVKEShJQj7fAmpvxgUgiiltgZQYOp40egQtv7IHPfupBWJs/U5pNFM7AixsehIlfex6OJTsZjB6AlNQwdvYt2LqWyPoumL/6SVzRPV35fegFyNsrBFtugwTWQHu+NOMvDOXhtutWw+xcHgZH/VYS6BpZvway639r9vvYIHTeeB/c0fd+EZFC/mnIXvU09HkYgsLwUXj0lu9BY8sPoP25EzA6dh4Gtz0MGZ/0ScAcLknU4S2w2PNDXfc73Eu2u0kiBLZax4bdAUkoEdcJcP7Qdvj4lZth3wflaHzQtxku/tx2yJOrmj/xIIDunx13roFpK/65cvbuJ8GFN6Gj9U5Y8PhbZXsRhYH96DpaDQs6tkPblV7upgIce7IDJv6/z8C+0+dwxfh7OHX0deh/5/dmTdZKoupEoTAML/6kE2ZccRcseCgPLz65sa5JgmCpt1tgjX2Ijesh22BvXNv7E2IqzyeuxXBKVaqxD87C20PvwqDxPQMjPsvBwtkzZpo3/wXav5iDhRsOQP6N0/i70/DaoQOw9hs5mPPo63AuVa2rf2HGTh+G3C3/BFsEDzMhzcOJ3Ztg2qxVMGvZ89BfJHXcSH5lN7S2oOsQ/+a1JzF29nXo+NbdkPnUj2GH0411fgA6/3E1ZK5YB6tePFPD5fh7OJnfadWDhqaOVxJ1o31pvwXWG+jzMDJ4Gk4rHujw67yx0dNw4CAuhYsJRqF/9y9h19GR2sfOaTP38L9Az0+eMZf9G3bBT3/xKhwzokBS9MEZ3+Gnn4AFS3bCoXPWkr/oI74DrkZDX7n1aLoaPH3JTv/yN/bDYIqayqL4IYCGGon94W2vw0hZEoxcGngZOtdugvb973lmHht9Bw7+6jicKnMr4n7Etudgxyv/WnucWKUWhl6Gdd9AwknR6pO9HdGPmMhXEoWzJ6HvZ7vgdpy1Ns56GHqGKg3w2Nm3Ye+Tz6KR3gs/x5C83w8dgrXfwvRX3APzcy/AYbePtqi05JfFzTWnK+XCIGxacicax7uhtRsHlJ+/HZf9O3PrUKYVkL32QXMz8cvov0UD2ji/Ezo9N3TPQf+Tm+ArTw7g3I4+5+HUoTxsO/SeNRO7ACef7YSJN7+IW2CuT2EUTr0zKjwgS7k/gKNPPgJTrroflna/AoMFiyS+9DTsyP8WXnj8MZj2qUeg5203++Isc+AY9GGaqt+jjn2K6PVtnNeAffJqH7STbuPMf/YtvbBnyHL91EBm7OybsGV9B7p9UF+vexTW7Tstpktj70P/s1uglSKjrroPFnccQh0S6QZ1WUVKDysNk0RYSPqXEw1JFN6H42g8H127AZWalqf3wY1rd8GWAycqjfbYKdjyv3F2ghtz88lIt9wHc7+wGmYtfwY2bd0Nd3z1bpiC/tuTbmNv5LsHIzx+BvvcoZxjo3Bs9z/B7E89AGsPlTbpnIa3/yc/gInX/RSecM2kCkhYezo2wJS/64G9I+7IDddGIM7fyzYGkTSMjT2P2bl7g3Dsnddh287XXbM7j446h5uS//Nu+MdnT1tE5Krj92/A+i/eBa3bTrpcBkwS0Q8fyRp+h325AF1Ghm7/Au67ZQ1MbH0WV4e1ynkf9WwtNF77GDz45AvQ+aNHYRYGIqx/pVac+xi8n98Kl15xHyx59Dl44vGtsPja1WIuRmVZa7Ul3L8zSYSLp1dpIZIEupMGXoPexzfDjddh/DXGcs+9dSPM/dT3yqIp3EJcOLoL5lyxATrfoJFyDjfaHoaJc34Ku/7VNNDG393+VPrD8EuwBAdKx1GfETb2LuxYcQ9c9ugxa9bvqNnYCLwbFhcNr0sqwzDn4Nb95Qt72gAqJwV1kqgWVVImzdB+WFi2AnOvVtwy2LnZ3RT98JGr4fwrz8Jlf/sE7H3fnPGMnXoRFlfTYbv488dg/TXfK+mjFRI75ydv4tG4ap8P4PCj98NFucNw1kiGexvPdiEx7YL+GpGryrLKQRI4NZNEYAhrFhAaSRgRNBSH/+WfwkPPvoIRFBhN4RG655bIbSwrjGeFkbRK8Pt9sQI/44kJasp1CnrQ91q5EZgASZx+EW684gdIon5uiRHYm/ueJxlWblz3Qd/Rk7xxXXNYRJOgQrdr6qElR0W6KrpdJnplOtHJibKs0UDnW2oUJFFXV4VbBwSN6zhc32xbv1BvhXZV+Pmjv4DP0QGtq74PN214HnYdOgUjH1TGd4dGEsbs6h64afe73pEZvm4YzUjiwlvQufjuivBHG8ex4YOw7O/W4GrNnCt6fTgEVmgsRJ5I2fAyScRGEvV4VXgZeIUj0DYVL/yb2u15NsYL6FCvCh/74D04vO//g7Urvo8bwLjB9oXvwXTcfF66+x3fTTZj4PxtF3QeMDdY9z/eBRc5fu7b/TTM9dzwLsDgs4/BlJYNsHb3a/D6MMWBEwH8DgZffRm671yLew5Pwwvu06tGGiKvu2HJ44d9NnVxc/FLd/muJC5avgf2GxvCh6Fz+d1Q+rkfdqx/wH9Polo7qbyDb8Gpik3FC/Du/n/CvZ21sOzJl6F/6HcmltTOV/IYxop7Nm3Pw9Eq+598mC5y+y9UgVvX+w7sgSV/69JDLx2o0Fe33pEuvlY6/+BaTZf002N8kd55BC8oyyqERHiJwl1J1ONV4U6sCzCQy0FDxn5bQqwfIroFFsPy3nkTrwF4GhYb+xPkhuqGtU//tiKywlBGryP/Zb/zjoqiw0CHn+yGWbQ5Xpb+dpjxrWf8I0eMQedz1UCxHK+4c3U/f7B2vg9Hf7YZrqaVmrudt+w1r2ao9hkbgb6OhxzXcvwA5n4eo134Wg6xURJSKmUd0E1fQ8JLpJhQSaIurwp3zDoLB4x7nGSvDY+IJBzda5xF+DV0r38EZl+FoZruEFgKDS0eDLMPiLn+PXEWrwTwV5nCe0OQ3/8SbKbLyJ79Nc6M3quanjbwRt7xqasoyzAMf1BpfIt+/ioyv/2etaopI/Hg7RwbfRcOH/g1bBFup6sf+II/EbsTXRplXddTX6MDslRyqCRRj1eF5+3AHut6DslVBCEdPUmU2alz8AHfExTH2OE6GIFxgUD8JKHZVeFFkvBzpdVWk1hJorY4nIIRYAQYAXEEQiWJerwq3L76RciV5o279FXh1Cn8ZQxYB1gH0qIDTtPmJg1xuqGU9XhVuIlAoXcDTMqsANE3JMowlbkqXA5wTs0IMAKMQLwIBCOJerwq3KAIK6oJX6Mrup/E+0XqMJ14sZySEWAEGIH4EQhKEoZJze+GRc0rS4fPGlZBS9seyNsz6sLr0LWoHZqsw2kN2fvhLuNp0Mq8zr+BK1+Gyr3rJRgycp6G3rZcscwMbjA3tx2w/lYFRyqzbV3pGnCUqeHiVXAxXgvekF0PG403SM5Bvg3vs2sQf0OibCVRrRvDADx+NeEaGQFGYLwiwDbL6vmkrgofr4rH7WYEGAE9EGCSCL+farqbVDanaGdbJZ/RwYp5VfMlUadOsqr2I+ervbGtqgdx5wsyRpLQg/DN5PgusSpJKEMThM5V86rmo0aq5o07XxKyKisBZ6yJQNz6o1pfEL2rCQInSDsCTBJBBoDqoFPNl4SsaddgneVT1YO48wXRO537h2U3EKh6C6wyRqpKHEQZdapTJ1mVlYAz1kRAVQ/izhdkXNYEgROkHYGqt8AqC6+qxEGUUac6dZJVWQk4Y00EVPUg7nxBxmVNEDhB2hGoei2HsvCqShxEGXWqUydZlZWAM9ZEQFUP4s4XZFzWBIETpB0BJokgA0Cnwaoqa9o1WGf5VPsk7nxBxojO/cOyGwgwSQQZADoNVlVZeaBEh4Bqn8SdL8gYiQ49LjkmBJgkggwAnQarqqwxKeK4rEa1T+LOF2SMjMuOra9GV70FVrmpqkocRBl1qlMnWZWVgDPWREBVD+LOF2Rc1gSBE6QdgXhDYAtn4Pjhf4a+w2/CSMH5+lABTuV7YfPe12DUZwCMjQ7D26dGjPedx0aOwt5ND0F7+0Owae9RGKGihAfOMOQ3rYP7dx2D4rtz7rxjozD89umSjGPvw2DfNuhY2w7t638MO/InzHemPevEp1sHX4LdB0/im9tjUDiZh60d61DWddCx9QAMjmKtFfkuwEj+cch1/AyOjpyvrjOedWI9I6dh0MIHCu/C0X2I5+Ze2Hf03Sqypl09NZbP0Jln4adG36PetK+B9Z09sGPfqzBs676v/hyEnz/9GKw38tF3PXQ+vRvyx88E60tf3XkTDvf9Mxy2y7dhHzsJ+W1bYO9rZyXGl8Z9xqJ7IhDfYbrRI9C9+DJoREXNZBohe/Vy2Nz/HppR+uAbzO2zILOwBwYrFBmfP911N1ydbcR8l8CC+34MGxZPh8bpc+Ha+bMgm/k4tHYe9iCXMRh97TnY3NMDPWXfH8LSWZNh8sJ2eBx/70lMgz2wMDML2vtGUDZ8X3rTP8KUzGSYPvcf4Nq5WLdvnefh3RfugdmNGZi45BkYOroJ/teURlPWhZ+HWdmJMKX1EThU0cYCDPbcaOHyXfhp34D/86tV8UEsOnph+x1zLZwJaz98eEREhkDhTdh525XQmJ0F841+R93NXg5zZ00x+tjQAZoMVPTlCPR3L4EZqD+Zxukw99qFsHAhfq+dC9ON310Gi7uP+E6karanoj4cI/3dsHjGZBSFdGUaXH3bZui3JyqFPmjPZmFhz3EmiZrg1m8COZI43w+bvtJqKq7vdzG0exjBE1uWwMQZ34aeQ2/A8f7noXvZ/4DGKTdAxyEiCn+SGHtnJyybNgtu6vw5/GrPj2HZ7IsgM/te6DMUGd/+zT8AV09eAlu8ZucvrjEMtjkAvL+NN26Bk+68TpI4swuWTr4UbtpyzJzFwe/h3X05mD3Ro84LR6BjDg609l/giuEk7L31Mpi8eDMMGDNHnO2/+wK0z/4YXIP1lb/iapFE9jZ4Yue9sGDKx2DuTetg84vHXCuuytXL2IktsHji5RY+j8JNMyZC5tLl0PvW+zCGs9m3epfDpV6y1q9OJ9yy8/DOru/Ax65+APKWsR0b6YN18xbCetT10cE+eGzJTJh26x4449I7sy9nwbItv6ns98J7cHTLLUgg18MmV77z/ZvgK1XHJI7X1nthb8WKeQC2LP44zFj6BBw6fgz6X6DxdXGJxJgkEtaldFQvRxJjZ+Do1lU4q8cZ8fw2uKe4HLaXxfTv2goltlcK2fY+y9Bi463Z1sTZt8POwdO+K4lCXztks+3QZ1joD+C1zi/AxXfsw/9ZH0ORcdbvuZRGg55/FGdKF8GUBWtg17GzaJyPQ8/CLJTJUo0kTm6BGxtvhJ5Bx/NMfnXavzdWIFTPdHMWVvyYZJjF+sofe7JJgtpJLqqXoKf9emNG2Th9AbS1b4BNW3bB/v5TUHDJWo6PVX4ZztXwSYcS1pcUHn1gTIJmw8fX5nFaMwYf7MP7/kmnq/alByo+ejc28hvYesfnUa8ugflLV1suKueYpP8/Dnm3npfpK9WHujf4LNw2exrMvu1ZnOi8yCuJ+lJOpdbIkYRRBbp/dnwHZkxbBjtO+LxrV2GwR6G/Yz40LngMjjr3IgqvQQ+6jiYuuBseaLvU0900dmwTXDNxPqzdN4guGFTiU7+BA2QsDVmslcTEytlVCQ0yur+EDnJ1TfkCtO95DrqFSCKLs/m10Pnkj2DppZfDsl0nrNn/BXj/0A9hXuMXoNNvZrZsKxwb/QDe6vkyXLJsJ7xjLRuMGeXVl8Ji35WETYYkPe1tHIRdm9bCsoWzDWLxcseZ+Hwe2/UbeOvoz6H96ouhcd4P4dD7tONiyVoVHyW94Uy+CJyDY5uuh8ZLV8Ped35vpDL7fRrM6TgC50cHYd9aHAtzOqDfvZKgvmyUX0kYlRSOw45ls2Ha15+BE+XL1JKkbn01Vr4fgwWd/Y5JC46XYz2weMo0WLDuPmi7uORuWo4u2Hr/smJXIqBAEqT1b8Pe3Nfh21vecLlNzApIkdyfsRPPwNenTYTsrCWwqZ9eSzI/YyMHoaP146Y7CPckvuXOO/YeHOq4AfcELoElO8w3nMwPEk9nKxrPi2D2qudgmUedZTIUhuDFhxZhOabbybmSqJB39FXY8dBqWHrD1aYvmPJcth4On69Vpz0TuwhXAJ+Fr7ZdD7MaJ8OMhTfDPffcDAtpRdP6GHy1QlbnSsJbTWnjfmh4tBLbIj4kJ2LxnfvhPsTT2AcxfNmC+PDoCA2BsTP7of0z6BY19hXMPYnG2atgz8k3YceSS/D3V8J397wN363QA7E9ie/46PrYyT2QW7wSthw/59mWynFZgBM7lsG0zBSYtagb+osxEzj5OvQItOJ+WiZjkURo6KS3IC+7lV5p45NMjSRqyOcNthXp8/BT6KstxhWZRDF6DJ7rXA03te/1NvYUKXLwV3D4lHPlQhFBT8HDOw7Du7g6EetgXAW98AAsnDLRWvqbDamWd2z0XXiz/yV4ru8NpCWrzq15OOlbJ7ZzuB/29nTAfbcugVbDV3w9LLn13mJ0U2V91ib7tjyc8psFWph7y/p7GH7tYDFqrCz6a0+/EU0jhk98ilfvNZX6AKOaNu2B/mFaVWAU38HnYP+xEWNy5d0n5gqyWnSTal965/sATua3wcM9B9Ep5vygHMefg847vg3te0/We3fVtAPjAgCfRkYSAquqxLUMdrWO0qlOnWQdz4Mj6rar6kHc+aLGIS3lq+KaFvmjkiOSW2CDgK2aVzVfEsSkk6xRKR6XW30FG8WEKIjejYf+Yny8ezmSazmCgK2aVzUfk8R4GP7pbKNbZ0VDWf9X5r+XNUg1H4iGtLO7KZ0KFJNUTBK+vuHaPaBKTKr5kiC02ihwClUE3HogGsq62EUSqvlANKQ9P6zaRK3yBRmXWjVUUlgmCSYJSZXh5GEh4GmUBEJZQ80nEtIeVoNTXg6TBLubfFVUVTnizscriZRbGUnx/PRHPpTVrFg1X62QdslmaZtcdTxr22BBwSO5BTYI2Kp5VfMlYXh1klVQjziZAgKqehB3PoWmaZlFFVctGyshNIfAsrtJQl04aZgIqBqluPOF2eY0l6WKa5rbFIZsMR6mExNXtaNU8/FKQqxfOFX4CKjqbNz5wm95OktUxTWdrQlPKiYJXkmEp01ckhQCqkYp7nxSjdI4sSquGjdZSHQmCSYJIUXhROEjoGqU4s4XfsvTWaIqrulsTXhSRUIS4q/EeTTE88pvgQar5qOiVfPGnS8JWQWg1z4J9iMZiCS+Stgp6l0i7VOUVQmXoJl0kjVoWyXyM0kkYXiDKKNqXtV8EsqkbVLdsNFJXpZV22FhC84kwSShvRIHboBOhiyIvgYGSqEAnbDVSVaFrlDNEkkIrLL7JsgACNLBqnnjzpcUPqrapUs+1X5Mqn06ycuyJqUlodUbyS2wTBI1+ifIwFHNq5ovNFVLcUG6YaOTvCxrihVfTLRI7m5ikmCSEFO/lKTSyZAFWU0mAbdO2Ooka4x9ySQRZNCpKpVqviRkjVEZE6sqSH8kIbRO8rKsSWhIqHUySSRheIMMHNW8qvlCVbeUFqYbNjrJy7KmVOnFxWKSYJIQ15Z6TamTIQuir0n0n07Y6iRrjH0ZyS2wvCfBexIx6nDwqnQzDjrJy7IG18+ES+AQ2CAzM9UBoJovCVkTVtBYqg/SH7EI6KpEJ3lZ1iQ0JNQ6+TBdEoY3yMBRzauaL1R1S2lhumGjk7wsa0qVXlwsJgkmCXFtqdeUOhmyIPqaRP/phK1OssbYl0wSQQadqlKp5ktC1hiVMbGqgvRHEkLrJC/LmoSGhFpnZCTx6qvycr7zDuZRVSrFfEHrNPLLflBWXfCRbZqW6RX7I4m2BtLXmAXWSVZjPCrakJhhjb26yEiC8J4/H6C3V7xNv/qV2VF/9VcA69eL5zNSYr4/+ROAtjYAGcNtK/LkyfHVSbLa+MiQha3In/ykHK42PkptlOyGJJPLjnHSTcKSOkNGT8Nqo4y8pKek26TjSRgzXWSVkZP6kcYU2Skjn2zmsBQh5eVEQxLYaKdS00DctEkcCSIIMmj0Xb1a3OjTQP/MZ8yBRB0vY4CddcoQlG1oZAnKqZyqssqShS1rvZKF6BhX7TNxDRZLKSKvexwlQWbWHKxmo5yyyup0zcIFE4hg6iaHpGQVbFLiySIjCbtlpDhkdP/8z03jvWuXeJtpQHziEwD/5t8AfO1r4vmcBviSS8TzUUqSddIkU9YDB8Tzkqz/9b+ast5yi3g+p6xEcDIfkvVP/9QkU5nVky3rRz4CsG6dTI3pTlvLQKSFHGwUq8mbFnKQlTVpg1tLB4JMztKt/dFJF805CUtemyDIfURG92/+BuDoUbHG0MrDXgY2NwM8/LBYPlKCG24w6/voRwG++lWxfCQrrVpsWa+8Utzwkqxk4ElBSdbNm8XqJPcatZFk/U//CWDVKrF81EaS1V5tkayiHyIWWoGQrJ/+tBxpi9aRVDo/A5E2cqhmeNNGDqKyJk0OtciMyUF9VEZyVTgNStv4kUEiwyQy07UNvG38yAcr4jJykxHVbexvCHycZESGXtTVROXbZCTjFnOTEZUhKivJZpMR/SvqwnOSkb3fI9IfAvClKombJNJKDl4GLa3kUEvWtJCDH0kwOQQfoqHd3USdQUZd1cATmdh7CaJ+V5uMyDjYZCQCiZuMaFYeBxmpGnibjMjAi+7R2GRE/UG4UhkibRTBL61pbJJIOzk4DVraycFP1rSRg5skmBzCG6WBSWLlytLslhRHdHb7yCOl1YbM7Lavz3QhyZIRQUayqpCRLassGZGsCxeWb8KLGGoyHN/6Vsn1JbMyuu8+tdVGeCqVXEl2/8gGESQhMfUxyUuyygYgxC2vU9a0koOTJGw3ddpljbsfVesLRBK0sfuhD5m+/+98R8ylZAv6F38B8OEPAyxYIDfDveYac3DR/oYoIVGdtE/Q0GDKmsvJyfpv/y1AY6P8bJwGP7WRfP+iqyOSlUiJ2njxxeLuLxvXCRMAaEOa+kOEkFQVJ435CDPZEOik2kEuQJJXRi+SkpXGGcmqgz6phJYnhasu9QYiCbuRcfvK3a4tUVeKvXehsprQbZ/F6doS3WfRRWn95KwV2ZK29ukkry6y6iJn2nSxmjyhXhXujroRNd4koDPqRuYQXhDjHWQPxY6CknEFqW6SOyO24tok10mJna4GneTWyaDpIqsucmqlp4WIpHUab5k9h6Ab4E7jLbqUD2q8nQf/RJbk7ggnWaJR3QC3I85kNsAjUo9IitXNQOgkry6y6iJnJAMgokJjO0xH/nXaEyB/u+iHjDztPVDHX365aC7Td0p7HbQpSP550Q8Zb9qvoH0L2muROfhHREOH6UhW2jcR/ZBvmmSlvYu//EvRXOaeyq23mu0jWUXPn9irNltWmYN/4tIlk1I3A6GTvLrIqoucyYwQtVojJQl3fD5FF4nE57vdVl/8otjpZ+eeg72BJXoIz+22IllFPu5wWoq8EjHYXmc7RA/huVc+orK6z3ZQBJVIf4jgkIY0uhkIneTVRVZd5EzDeBGVIXSSCBKf79wAlwmnVT0sFtS1FWQDXDacNomzHaJKlJZ0uhkIneTVRVZd5DTHzCnYtXQ6ZOZ0QP8F9ygahf6O+ZCZfDPsOoN/vDAIfT3tsHAyXQ5K34/BwvYd0D/izHgOBvt6oH3hx6w0GZi8cA08238m0BANjSScV1PIngZWOSzmXG3IHhZTJaOk9llUyMi52pA5aBhIm8LKTCNd9RuWDKLlqMpp5xOtJ4x040XWMLCKpYwLcGbXzTA5Mx86+kfLaxz5JbTPysKcjiNw4cIA7Lp5DmRm3Qw9lsG/MPg8rEEymHx9DwwYPIEEsWs5zMrMgaU9R2CEfoXE8ss1C/FM2ZehZ+CccosCkQStGq66CoDOEchE3ZC03/626YO3Dbzo1RTkkqH7kUjfZciIXEC0v0H1yWykk6zkQqILCqmNMhFbdHnef/kvpqwyEVt0CM+WVeZaE5KV6qE9FZJV9FoTZe2JKOPyzCylkpOYRarKSg2MW97xIGvcmCopqjPThSPQMccig+LvLfIwjPuoL5Fc6O+AOZnpsHTXKcBEsBQHvUEqFeVPhslLd4HqeiIQSZAx+/f/HuCP/1jOCFIbyMD/4R+WrtMQ9Y3TRitt1pIhlDGCtAlNN6basoqSEslKpGKTksyZA9rApjZOmSJ+nQbV55RV5m4nyksBArIEGljRQy5A1ZglYSBUZWWSqK40qrgmoQPB1P8cDPR8GSd1llvJKMx0Q5mGfQT62mf5uKRKNRf62iHrtSIJJpyRO5RbYIP69uv9zEEQV5wzbFXmokTnLbEyq58QdCpwEToZCFVZmSSYJIoIGKsAa0VAvzR+ngvtfcP4w3HoWZiFbHsf+B9XKMBgz42QybZDXwRnGkK/BZbPHPgrf9DDhvb5CJlNfdV9lMCWPkABqoY3iVmkqqxMEkwSJQTMTWpz5WC5moqb2SkgiS7XfkmAsV2WNej13aoHxlQ2wTkiK6xeD6ccVcPLJBGN4dWJ0JLQgTC03thfIJfT8GHco5gO1/e8Ye0tVHM3nYH+XVtgF25m+7ubLsBI/27o2dVvbmYrfEK5u6lWvXSAbto0gD/4A7nDdLTZPGeO+dqb8RaxxIf2A+iFOcor8yFZ6fJBklXmMB2lpQN/dGBQ5jAdtZHS0wWCJK/M5847TVmpTpGzGXbZJCv1B+WTefFPRrYgaZkkgqDnn1cVVyaJaPqjvFTah5gL32i/1SQLCns1Pmjk+9Zg1FJlBNSFgR643t6sdkZDOQu+8Ab0XI8hsZ5htmLtiowkeCVRvQN0OtshpkrhpVI1ZnYUmcjVKGFJqyprErfAqspq3wIres1NGNiqymoHbcQpaxjtLZGBV4SSZeg9QmAzs9ZAn3FWwtoA9wqBzdj7G2qShk4SqvH5QQ6LOZ8djeseJBW3lk5nO9TUKZxcQQyE/ZYAPekq80a5quSqstqzcwpVpitS4jBqqrI635NIu6xEEhT1SKHuFH4eB66qulORzwiH/YfKMxPGggIP0z2yFFcUzsN0PdA36Dz/QIfpOmHprMmOw3Tt0NM3WB4WKylwKLfAcnRTddQ5uklOK1WNme2PJn2sdm5MTprqqVVldbpwdJHVJgs/edOAq60DccoaZrvTWFagEFiaqdFMSPawGAFBG9N/9Edq5yT+3b+TPywW5JzEJZcEOyche9CQZP2zPzMPKfI5CfFh49y0JCNBByA/8YmSfkbhhgqDJEhWmvnaLy5G9VJdGLLaBEwvLkb5qp6qrE4dIJcejSE7jDwqXMU1VM+UgQ7TkXL/9V+rDcLrrzcPtsl2HJ24pnMVZHhlDrbRxq5TVpnDdH//9yVZZeqkjeX/+B9LhCZ6YJDIVxXXv/u7aAdvHGoehoEgOcnVQIaM8IzqSUtVWZ0rCfo/6RXptL2XR/+XHRu1+iYsWcmdQ2Mwyve5VWV1RzcRrqQDNP5tN1TYuNbCXfe/ByIJu/Gqj44HUTL7sXtZsrBdYyqzIHsg23WKGn1bVtk7pmxcKR+tvET9q86QXll80qDQYRkIe8VKBEEfVT2thomqrG6SoJ/JeJEhsz+2voVl1MKU1V4dk6xBxrEftqqyeoXAUv/b0ZFRyJqGMROlDKGQhBdZyMzUnR0nG+dsG2DZfE5DKpuX9hhI6WTzOY1UXPiQobGvFYlSkcIsO0wDYbtynK6mMMlCVVYvkrBdOW4swyKLMGW1V2lOWcM0wKqyeo1JkovGAI1b+xOmrGHqfhrLCpUkig2UtZ5OZFTzqubzGq2iPaVap2q+JGQVxSLEdGEaiGpi2WRBbC+6SnOXpyqrSlfaZCE9O7GEjktWpwGOW1bZoRWGrCGqfvWifvc7051Ay0360v/pdxF/mCRURqvdKbIaGTRfErJGrIBexQcxZkriYj+Kug7DJAklWQPoQNy4GpgqjhGdZFXuR5mMb74JMGMGwKpVAC+9ZH6JKOh39LcIP0wSAQad6gBQzpeErBEqn1/RcRuIIP0Ru6wBdIBlraHMioQWyxAhQujpqazq+98HmDcvUhGYJAIMOmXjEkQZVfOq5otU/bwLj92YBcAmdlkD6CvLqilJ0JKMVgx+HyIJWllE9GGSCDDomCSi0crYjRmTRDQdGWBsxa4DAWSNDjyr5P7+8rA3d4W0wvBaZYQkGJNEEOVQNS6q+ZKQNSRFkykmdgMRoD9ilzWADrCsmq4kaM+hmkuJXFHPPy8zxKTSMkkEGHS8kpDSNeHEsRszJgnhvpFOqIht7DoQxA5Ig6KQgUiCVhTuD/2OXFERRjkxSQRRDsUBoEwuSciqoM9Bs8RuIFT7ERsau6wBdIBl1XQlQWJTuKs7ksmOeFKN3xYcqEwSAQadsrEPYJQSqVNQmcJKFrsxC9AfscsaQF9ZVo1JgkR/9FGTKCiiib6kt/S7iD9MEgEGXSIGW9WgqeaLWAG9io/dmAXAJnZZA+gry6o5SZD4FOlEm9Sks6qHeyTHNJNEgEHHJCGpbYLJYzdmTBKCPaOQTBHb2HUgiB1QgCVwFkVcVeplkgiiHKodpZovCVlVtCpgntgNRID+iF1WdE1D5rNKCLOsVWDDa8Uhs1QJ10QyBdBZWXmZJJIwvEE6WDWvaj5ZjQohfezGLAA2scmaQ2A/jF98gwUy5/HGOnI9yIEdm6wk10fxO4Fkxac1symX9f9C+T5EshbwXnH8lwgj7Z8AOivbNCYJJglZnYk8fWzGzG5JgAEXi6z40h7QSHV/iSgkPrHISvL8jYes+PiTzCc2WYnA3LgSGRPmiX0KMHL8MPT1HYbjI0hcjs/YqTxs2/wcvBZAZ2WbxSTBJCGrM5Gnj81A6EISeN27J0lIjt7YcDVWEB5fCc2JTVYvOel3qyWEDTXpCPR3L4EZjdZb1tnPwW2bj8DImFlJoa8dspkboYdJQgH1IKCp5o07XxKEptAVQbPEZiAcJEF1pvV7OLPflyTSKLMfoekk69HMvwTQh8vhq5n/Gy7JfLTq9//JfBzeddmQsRNbYPHEWbC0Jw/Hjx+BF7pvhtmNH4fWjoMGUdQNSQQZ5Kp5VfORnVDNG3e+JGQNavBV8qviqlJX0DyxyEo+fnKBOGe95EOX3L+ORVYC9EqPVcSn5ZCOTVYv1xithCT3e8pbdx5Gjm6DO66eBpkp82HpPe3Q3u7x3ZSHERdJGCSQbYe+opfpAxjceTvMnngl3LbzTRitl5VEkA5WzauaLwnDq5OsckM7nNTLM1+AtuxyjDCu/GZbnoTeIXMEFfK7YVHzymK6huz9cFfvaUuIAgz1dkNzk1VGwyqYt/F1KPfwBpd3eebTkG+701PWcnlOQ29bDprsNjW1w6IuWx6XrJimqflh6MqPlgSkV9WIKIwNVvw2yxuycGR1YDa0G1qaVkJL13A5kPbG9R9YMtPGsKTRDUXWwuvQtai9hDnqQMtdL8GQU1qSi+RrwC/JG9rG9RgUBp+BZTMug6/veAssb1GlwrlI4kJ/B8xpbIXOo46+h1E41rMEpky8FtY9cBNcXA/uJt2MoKq8cedLgtCCm1H5Eookke2GfDE7GtLtGyHbsBwmtR6AQuEAtE5aDg3ZjbCdSKPwKuRmImE03Q9d9PPAVmhuWAHNuQGTUHo3wKTM7dDae1ZeoCo5SsbsTmjLnyulHNoPrUR0kzZAb6EAA7kcNGTIoJ7ENCehqwVlbchBboBoawByzSuQGLoNAizkn4KZSG5GO90GjUJgFaNvwpHVEshuX2ZFJUnYMicq6xnobb0dMV4Nrdtp4jAK+dwaJAy7D1ydSrLSN9RPAU7uXQeLv70FjvuxhNtlPfYW7Pj6pZDJzoZFm/oB49jMz9h7cKjjBpiC6TPpJQkMZRs8CPD0Y4BrJ+uLO2pP7wY4fqYMWlXjWWEEC1ju4X/GL96CWHCijEMnjz2697VivZV1orzDJwCM6ACE+rXnANavwe//wf/LyDuMj+OuA9h1rEJ9inWOIeu/jYpoyzj2PkDfNoC1iNP6H6OsKIfjUy4r4foSwEEyHtjGk2gWO7C+dvxuPYC6jX+vyIu/yz+O6X6G7SuqUVX1DtInoY4bgcK8SYIyDqNxXWEZ3sqCRrvWwQTLaDn/b6TMd+OG33LItnlckiYgk18SX8OLGUwZvImpTD4XodntbGjeivQR3icUWVGcQl83TJ2ApLixEzGtQhIBRA9L1jIRRvdAy4TlMKFlD1JGSj5e+5qFE5Df+mPoyaPtcX7GzsLx5x6DO25aB3tV90MVmi0YHzECgDvugDvu0Dgd4NqFAAvxe+1c63eX4d+PFKsPYpCKeUexvMVYLoGRaQS4ejnegvieVQfK0z4LZSi91FRWZwFJZdXnzbxTrgV4AslsykUAc68BmDUF/38jloVlWB8zLxpoIhL7bvbivz/EPJOxLjT49DsvYhqkY/JYRh+ViQSx6R/xZ8wz9x/wi3jhBhV0HvbABw38C/eYGC55BuAo+hSmYFunI64LUf7sRIDWR8qIwJQVia8H22Dg8l2sF02J73rWrDZInyjoVaAswUjCMsqGK8S1kmhAw9YXrnlQMmbuVY9BYE5je850YU1YB10hihuKrKR9+efgXnLrVcgdqNvLMoclqxdJVKzQwhNbviRVY6+aT15Cw7tZ+4M77oA77rDlN64ZPWkMGu4tt6Chux7gmLncLhqk8zhr+0qrSSi+38VoeGkW7TRmaAS3LMHLrL4NcOgNNOh4V/qy/4EG9Ab8mYiiGkmg4d31Hcz7DYA9+5C8bkbZ0GC3/9I0pGPDAOvmIwFhmyzDasqLs/MXcaVBBtsgJp/vjZivTFb8wUkSZ3YBTL4U5bdXHr8H2IcnoSZie06YzoMiPheQCOdMQ9l+gdNOxOBWJMXFmy2MUbh3XwCY/TEkHfeKySKJ7G0AO+9FXDANzi7gRayzbMVV6lr9ScLlbqrQWtOF0zC129r0s108pX2NKIyDmAunJKzp9iKZVkJz2wHDP16x6oGYSaLMNVZd1jLYkyAJVVlxYjXUdT80RTBRqG1Aq6RQNfaq+RSEFSMJ3FEH3HH33fUr9OHf7Zm0wwiOoVtnKz7cTTPi+fgwRtFNZbur6N+1OCNBw11meC0SaMdy7Q+tDm7DsInZt6NRxlmM70rClXfst/hgx2fQUNurECzQ1Z6SAUWDnqebFnHVsQAJ4xj5r48jweGJG6cs1UjiJJJII87yBx3eZD98yn5P9eCqowf/LX4qcShbSRh9Qi6ql1A+JGkiuOkL8P8bkKSQrPpPuXBV0JAEsvhvXKNhXbQb8hW7z5a/2WEADJdIQ8n/7P45rGZV22Ct2HwuKXNxf2VqG8bAO9xkZpKoSaIyIEBU1jLoYyGJcGQ193lWAOEddvBCIF1SNfaq+RSEFSOJY+gGaVRYSRgCfQCwA2f205YVZ9LV5DSNIK6xO3C2vwD3P5wz4wLOqBejIV1wNz7nh7N1T3cTrmY2ocG8GmfWJ2mtjvX3417KKfyXPvZK4hpsU9lKwpaKjC6uOsjVNeULuBpBF5QQSSCR3ISE9+SPAC69HFcz9j4ErlAOocuqEct6zZShtJeBbqLF6IpathWbjH/r+TL+f2fJdTSCJHk1rUpKnulKkrDltvaMNqEMC2ebKyE/d5yCosSZpcLdVHTP5KCtGL1kS2SvMJwbkl5Gtt+ImArbH125kihtkNorBW/szM3qDG3OJ+ZuUpDV2ZhYSMIOCAggq7H6wMCAlt3lkU1xKrVfXarGXjWfQpvFSILcO0H2JMbeBsh9HY0duo5qfIoG9AT66KfhCmTWEjTyDsfsCBr8VjSs1YygnWbiNzH0zrGxe/4VgM+he6cRff4v1JhlF9AR8NCiktup2kpiFM/wP4RHNG+4uuSuugz3Qc6j3J3obsvgymQVkk0FKeEvBp/F1RH+ffpnkfhoNUD7H+giuwe/tKJpRaIcLW04+JOEC9jRYdz/LOGmvbupcATapuKs0o5eMpprh5WuhJm5Vx0zxCRJguQahT7cUyhFM3kpvUkSxua0z8a1QSC1BozE371dY5KyJkYSCriSi8kKg26a+ZTHClQCvKiSqhp71XwK7RAkCSo57ugmK9Ln4adwC6I8wgdG0ffeiUa5fW+xyRVGcHQQ333FzeKyDV00nD0/wWgpO5bezO5vQHF2/8IDuKJAslpbOVw9842+i6T2Erq0iBApCgnl34p5HSui8nwo4DDu3fR04J4EEqKxd4Nkceu9VaKbrE32bVhujQ1rGyDtSQIbYrqM8AyBMSO0wkjRt19OEGaLzQic0tmI6N1NrhDYMlIbMUnD1x1mEYYVzusbAqswwJ1ZfPdPpGR1lBjrSsKqV1jWQXMPgs6cpJUgqEmqxl41n4IOxUMSZLB/jsaSQlCNfQn8txN/zqP/3bXRWmbMKJT04G5Mi7Nyez9jPc6sf47G0XXxVYURVM2rmi8IiSaBj4KyxJXFP7qpNOudeetj8EkkDM8Dd0aYK7onuh4uO0xXcZAqhAZVi8IpkhoZqdFqB7u8DtOZZybC/IQja8Ik4ZwsVMXVcud5HMgMe4UWqI9Ujb1qPgVhBUlC1d2E09z+bnSboAvFDgk1ZsoYGjrd+t1i/HuFO4XGuCME1ggJtSKkjJBSFHsGzrorwlgtBFTzquZTdsclhI+CosSZRa9VD+2h6fFhXFPYT6rGXjWfAgRiJKEaAjtmb8w+XTHzN0KljuLvZ+AegVeIpxECi6G1Rx1RSUYD0bCOYCjuMhycnpvPdvisbF7VfCiSVvgoaEnMWdiYRQM44xoNroFKVTX2qvkUhBUjCdUQWFfoZ6V8fiGeHiGw7sy+YayqeVXzoWBa4aOgJXFniXEABG4ayxoYQs8CNMK12rGqWn8jr0itNF5/V82nAqsYSaiGwI5hyOo1uFJYJruSsMJYlVYSqnlV86GKa4VPNGM61FJVNDlUASQKY1klwJJIqhGuGomqtE8uRhK6+dxV9xZU8+mGj8RYTSSpc9QZ12u4bhodOgBtjttfM8UbVb0PodnRQsXLAMNsVJmFMCOuys9iuG5/pZPW9oFAr+gg+0xI8WK6EIWtJ1l9dQDxihlXJomijgYIgU0iekc1Skk1H0c3hWfN7FHnedOodd1Gk3Wwzjaqxm2rHiRhlREJQVCLixbiNGxvXY1nI1wH9owzEPYVHPaBMOt+qQpjZpURBUHUlazVdMCLJKLFlUnCGPp4IK0fTwW3zsRBgRfkLcazA4PWCWYP01C2QTaCUUrGlRF4Gd1sPFG8p/q9lqXTyLhhvQXDZSkyKjsH71vC+4187iUiEcpDZxXz4nW8anVqhk945jyaknDU+d806jiEZtVu3H1kXLuNRth5MV4xpn4N5JxvM4QpNVkIox668mEbfLPsVLdlzIpXgmPFxk2k1sWDZSThCO8tOxgYorB1I2s1HcAAlJhxZZIgHX0fL7C/FK+dWIJXXTyBdxstxmsf5jyEV8x4n+QqGWw0uu14Md+smzCCCa/ovg9JYiLebnrI/07/4o2sfXgpXiPeufQgHn7rxP/Pwr2N9Xja2udTqhNlUsqrmk83fEI0OlEVRSThe9Oox/UaRaNw0kES1mG7pggJwp6d0+M299JjNm7Zapz8Lsp92jr45X0wMDSYDZKoB1mr6cCwgyTiwZVJgjT0MB5mu+i7AGctUjBCPvFuJed1GQ5NLt0C+y8Al+EdSHutZ6mMkFg859BRulbcPQDMvHiIbv08PHVsn6i2wlPn4Klk1+FrO3+JJFTzqubTDZ/QTE50BTlHndsl4/UmQAVJ3A3XXWO6fsJ+P6Ki0WUWwm28rPcvyq78dqSx5G6+7n7jMaXID3nVi6xVdaBEEnHhyiRBo8Id4lkjtLVosCvS1Q4zNfN6pKsRZloiCdW8qvl0wyc62x5ayUFJwjhlixe60dOlcawkig1XIQnz1PhH8IZSuuvJ64qRSHCtWPWIEFpKZBUiifhkZZJgkvC9Ir1ITFqRaGgmJ7qCqpFEhXFDMdwrCdvYGpFR+MRp8Y2JCESuOjsXcTfZdwvZT5qG/zBSsdV1I6uIuyk+XJkkbJK4aAnAfry6ug+/+zvR/YRuo050B9HPxrf0IFH5SsKZDtMvwZ+XYP5ivpdK13hjXWUrCWe6TqzfKQPl93wvwVoRSOdVzWetJLTBJwJDGXaRVUnCZ9MyQxfsnXW96GY9NEOXvEV1TXRVw+u3cW25wdyuNIvUym+6DRHcupG1mg7geaeYcWWSsEmCkKj6LT20U04StfLhhrjjoZ0ykqhVp+d7CZaxl86rms8iiVr14ePl9kNEyeITotGJqqiqJGEbXuuB+1ohsHiduBma6nxvIkTBqxperMcIgUVSaN2PG9u1QmBLr+9FQmp1I2s1HXCuLHF/wvhEiyuThIExGtBBvMm12vdt7JCK9xJww/kUviVRNS8+zjNa2o0uRjeN4HXeter0fC+B7nZSyauaTzd8QjSQURVVlSSw0oqDVPZjRD4vutmhsFE8XVnL8BbfvLBvrC09W+r9RrQdCrs8/FfU6klWXx3wIglS1OhwZZJQMARBLhJTzauaj5qnmjfufEnIqtD9wbPU+6gLjpBaCYyrGm41ctU7rILXcshhq2o8kzKCqvLGnS8pfOR6P4TU9T7qQoBIqQjGVQm2WpnqHdbISOLc7xxPjtZC2fo75Ynb8CZRJ7VRF3wEuy7cZJqNunesY0DhghBBaYgryxo+rpqpqzQAkZHExkXLpA3hqTcHDZKgf2U/lO8Xj+KpbsnPv77zrlHny8/jqXLJD+Xb8f2NkrlM91YS+KjIKt24MDLgqJuMt7GsxzOcqTdqKOuf/Ak+T97GsobR9cUyHLi+ik/Ip/nDJKHYO2SQVAwhGet7ZsyXJgoiFsqnYgjtvLJEQasBaqNKnTrho6gCgbJt2gTwyU+CFgaYjNh8vIBAB7Lo7dUH11/hvI1wJSNM/6aVLJgkAgz1JAzh/fNuVDLaTBQBOjrCrGTUbENx+eURVhRC0TZZ/OEfAsybF0KBERZhkwXJ+rWvRVhRCEUTrjfcAPDHfwzGCjNtq0smiYCdHDdRBJndM1EE7OyQs5NxIDcOGYY//3OAv//7kCsIsTia9ZIho9UEyXoLvp6b1o89QydZ/+IvAO68M62SmoRAbse/+isT2098In2yMkmE0CdMFNVBjBufIK65ENShahG2UbBdTbSKoFlvGj9uA0aykgFO44dkXb3aJFwytkRoaZWV8CN3o72C/AxeBk1EkdYPk0RIPRO3IeQVRfWOSxtROGe3NGtM86a104ARmaXZgJGsZGTJkNG/9HNaP86VI5EZrSLTug/hxJBJIkSNSpIoZENO2fUUYsf7FEUGwJ7dklGg2W1ajYJOBsz24dOKgXAljNOKq04rR78RwSQRsq1IiihUIq2YKELufFdxtLnb0ADw13+dbtcHiU2rmw9/GODKK9MvK+0z/NEfAXz2s+klB1sVHnnEXOX85/8MsGFDtPoWVelMEhEgy0RRHdS48UnS9eQ1601b9IrdWzq5xOyoMFpN2C6xtOLqtV+S1pWP18hlkoiAJKjIuA0huZtU6+QVRURK4CpWJ/857UOQ8bVj+NPq6/faXE9rIACpg05EbKsvk0SE9kHVaKseuAtCTkwUESqCq2idZpY67lXQPkXa9ypIJdxEnFZyY5KI2DYwUbDrqRoCNLP89KfN/QDytaf5Q0aMZCWjccklaZbUjHJqbjZlnTMn3bLaLsmPfASADv8dPZoueeueJKiBSX+/lNkI38gsg/+QGZWS5arMr+A7mfkwPTMolY/aq1on1UV1Ut0yuFHbqI1Ur0y+ILKq4mO30Slr3MPSPpxmx/VTzPzDD8cthVh9TllJ3i9+EWDXLrG8cafSSVY7+o2CBuwQ3pUr40asdn1MEjGRiKrRVjWEtvFdhi/GyZIME0XtgaOSwosY0urrdxvbNB9O00lWL2JI85kZ0nMmiZhIwjbaCzLbpGfaRBRfzaySzmfXqZLXJgrZVYG9ovhvmaPS8hKRxomP3UZbVhXDXysPE0MthNT+zsSghptKLlkbkHR62TZmkhaY60/e3SfaB7LKVSv9ZZeZ5yToPp60rhjsNpDLg/zhV1yhzzkJHWRdtcrU/ylTAHK59F3eV0uHx8PfmSRiXCmJGuO0pgt7QOh095HzdLh991FaY/l1irgindIp9Nl/DIxCvuthaG6y3zJfDg3Z++Gu3tNmlsLrsHHeKmjImH9vau6G3qFC2EMqkvIieXQoEkm50FgR8CKqKAVw3qJKs3a6SiKth790iuV3XrWe9kN1Ol3T4h4Lhd4NMCmzEprbDsCQkxQa7oS2vtPQ23o7ZJruhy6DGEahr+1OmDC1G/o04AkmiSgtn8Zlx00STqh0mVk67x2yD9WlNZZfp1Ub6YJORAxwDvJo9DMT1kGX89Xmga3Q3LAcsl/vgdZJy2FCyx6kB+uT74Zs5nZo7T2beivBJJH6LkpGwCRJwm6xc2Y5aVK6H/Jxunj+9E8xxPpLyfSbSK3Oq1CamtL99oWTiOnRIdq/St8KswADuKHSQCuJRbsh714dFA74kMQKaM4NiHRZommYJBKFP72Vp40k/uzP9CEJMrxMEuHoth4kUbnnkGlqh9a2HujK09rhJHS1rCy5mwqvQm4m/ox7E9m2/nCAirAUJokIwdW56CRJQhd3E/WvLldHsLspptGIG9Rdt3RDW2s7NNEmdcNqaN2Om9dDB6Ct2SSGDK04Wu42/s4kEVO/cDXhIxA3SfDGdfh9SCXyxnU0uAqVOrQbWjDaqaF5K7idSuZG9wpo6RoWKirJRLySSBL9FNcdB0noNLvlSwejU1adVo6eKFh7DpVkMAC55hWeJDHatQ4mNOQgN5D+8CYmieh0X+uS4yCJyy83D6hdc036ofrLvzRlTfNeg43iRz8KQJfh6SDrunUAH/oQAOlC2i7uE9dKM6TV2Li2Q2Axjim/cT1kG1biauF1KwR2DeRoj8JyPTW17DbDZVP+YZJIeQclJV4cJGH79O2rq9P8VrRz/4EO09H7y+mLsilpC2HpvBI8zbKSS4zOcOiAq/94xLMQuQ1lh+mMzevcSyYRlO1J4F5Ey5N8mC4p48b1hoNAXCRhS+s0amm/ooOM2mc+Yxo1up1WJwMcjnZEU4qbLKKphUuVRYBXErKIjZP0cZOEkyx0uVWTzhuQrGm9nsOpqhQYoIusRBa66MB4MAdMEuOhlxXamBRJGKLqZCFYVgXtEsiiE64CzdE5CZOEzr0XoexMEoLg6mTMWFbBTuVkTgSYJFgfPBFgkhBUDDa8gkBJJtMJV7tpdJCubR1GNJVugq3coKbbYruhJeu8LXYdtGEElBkMa90DhZFSLV0ny0AzwmYzeGFg/pxxq2zXIuvAnnFobxW03GVtkktCXSs5k0QthMbp35kkBDteJ2PGsgp2qkIy+6qNphy0WdeDF/K9MA/JoKF42ysSRG4NnrR23vGEUVF33W8Qy9S2I0gUNkmg4S/eGmvKUyKJYTOk1j7NTeG2VrluYlFoSUUWJokwUKzDMkInibH3AQ7uBujE2Mz2dvO7/jGAn+cBRlwHitiYSWgUYnf8MEAfft04nkJsNz+H1mXMLC8NuI4OA5waMeUZOYqPSTyEuoDfvfh/S8zUyCrcC/YFf5W3utonq42L/IwT2CssMnAWbp2zMK4VP2PeKGu/O+E4S1G2knDLNroHWia4bpoVlr96QiaJkICst2JCJYnRIwCL8Rk6KnT6XICFC83v3Onm72YsAei3DEdajJlohyZqeBGzbsSu0Xo5K/s5JAXE2ja2fUjE+IY7DFoknKisHwDsuhsg24gyXQJw349RJ7D/SR/mz8LffRwnEEh09idRWUU73043jBf4rYDMpA3QW+UAdVUjb18r3vayde34GvjmEjqgVyIeEZKY1HrAclvJtsE/PZNEeFjWVUnhkQSOmi1oyGbcgkdq33NhhNZs5DcAy9BIXLOpZNySNBD9KIdNYn7/tt4L8O55sy1JynpiC8BExK4HVwzHkRy6b0bCQGPbcdDEMk0k8c5OgGkoa+fPAfYgQcy+CL+I4wjhiN/8A3j6D/XkRBoITXYo90MbupXK3ouoKMLnzYliOruMXfAr+22KkSPQNrXkrvIniQIMdd0PTcZKxPmghWw7vNMzSYSDY92VEh5J4Gy3HY1De58/RmTMsvi1Z2FJGl4irTs+b852l+LzeLZrrOzfx9G4XUieJNy4Ac7Wd96OxHEl/vtmukiiTFaUs/MLiPO+kk4UUD+yqCd91ooySR2QHs0RkQTae9NdZe5XjDg3rh0yFvJPwUxPN5Z0QzwzMEmEg2PdlRIeSWAkxqbr9VlJUE8WjuPqZjbA158p95N79XKSxqy/A1cOrbhCc84e8f89OCOfeC3AAzelx910DFdoE/F4+r5BxBSXOaeQjPtPWYhaK4mJqCfHUF+SXqFJj+Zq7ia6ruNxyOFmtpy7yX7lznqLAlcJS765phTdZMs4tB9asysgynugmCSkFWJ8ZAiPJBAvHfckTu5Bn/lKdONYRsuv25MkibG3kMguxRk4Etomx+M1Y+jW67jBdIWlZU+iKBOu0HY4r7VDUutEosug+2kVbrLb+ylJ4io9xC13j8dzpIW+bpiKkUvGXoF1dXjlvoHHxrXzKVQrn7mZbYXA4rJ7qLfbuCuqaeZTla/hSbfBPwOTRIhg1lNRoZIEAcPRTdGoR+EEwFb08eeHy8sfw7eTn8PosZvwmtU07J8UdQDvBznl3N1Ftx26S2AHbloXHOFNWpEErT7N/YOMRwhsKZTVJhOBENiy97LtfDZJjJp7EEgaUROEsaiLRnO5VN0RCJ0kZADRyUCwrDI9K55WJ1ztVrkPuNHLcy3d1hOmxUS4Aniy9mG6MpJwkJCxknjdeKfCDpMt+zfbDRjGEOqHSSJUOOunMCYJwb7UyZixrIKdysmcCDBJsD54IhAeSaDPedOy2mGl7XtLciRpzHQKgWVZefTGgACTRAwg61hFeCSBkStHtwFcPQ1gCka33GOdtnaHlm5yLJKTJAmdQmBZVh2HlnYyM0lo12XxCBweSZC8uCE5iOGkM/DU9Q6MyKn1SZIkSDZdQmBZ1lqaxH8PAQEmiRBArMciwiUJw5rh/TwYafNtPCXsvKPHA7zlGTxUlfRHMASWZZXsKJ1wlWxavSZnkqjXng3YrvBJQlygVBheQXFZVkGgJJPphKtk07RLziShXZfFIzCThBjOOhkzllWsTzlVOQJMEqwRngiEShJ02nYLbljPmIyng+cArPtF+cEplwTJGjPcaO/fCtA6E08RTcFT13jx3CDeNeTzYVlFB5BOuIq2aXykY5IYH/0s3crwSAI3IPpyeMfQZwAe/AlewYD/n4WRTuvxptI0Gt738UTwpVmAJbh/8sSjSBJ45cUcfO/gnPdGSqIkwbJK6zVnkEeASUIes3GRIzySwMeG1s8DuNU+B2FdHT4HL6ezLlJ1A5qo4T2MjyJd9F2AsxYpGNdxY+huv/cVzCyr4HDQCVfBJo2XZEwS46WnJdsZHkl4XBVeccV1uXCJGl63bO4rrNPkGmNZJbWak6sgwCShgto4yMMkYXUyk0Q42q4ToYXT4rophUmibroy3IaEThJLOnFvAh+WoW/nEnTp4He/9TP9rvi2AEDiKwmnbPtR7ovwmc1OdJfZ8vfhWwjWjaUsq6DeEUnogqtgk8ZLMiaJ8dLTku0MnSS8CnT+bmFPUcLEDW8tWR1vNLCsgoplPKVK71tU+5be404UV8EmjZdkTBLjpacl2xkeSdA71qcxjBRfJKv2HS5tDCdqIAq4h1JL1reHi6fGWVZBxdIJV8EmjZdkmZrkXov8+e+1J0gRYBS1goZHEvKSJmp4JcVlWSUBE0yuE66CTdI2GZNEBAY8DuKNWuOYJMQQ1smYsaxifcqpyhFgktCUJKK+KDVpkjj1JrqnNPiQ4d3x/Y0aSGoGBOgk68vP48FG/iSOAJMEk4SnEiZJEmQc7pkxH3QginO/G4WNi5ZpYXx1kpX6nnSAiSJxjkB3usZGcrzLHqX6JEkS1C4mimh6l4kiGlzruVSObtKkd+M22nHX59UNTBTRKCcTRTS41mupTBKa9GzcRjvu+vy6gYkiGgVloogG13oslUlCk16N22jHXV+1bmCiiEZJmSiiwbXeSmWS0KRH4zbacddXqxuYKGohpPZ3Jgo13MZTLiYJTXo7bqMdd30i3cBEIYKSfBomCnnMxlMOJglNejtuox13faLdwEQhipRcOiYKObzGU2omCU16O26jHXd9Mt3ARCGDlnhaJgpxrMZTyv8fG+9jJbhCU5QAAAAASUVORK5CYII=
不要ULN2803,在LED模组的阴极接几百欧的电阻直接接到单片机的IO口都可以啦,你上面搞的有点复杂了吧 8050不要都可以啦
发表于 2013-8-18 23:54 | 显示全部楼层
什么单片机啊,串个电阻直接接数码管就可以了
发表于 2013-8-19 02:25 | 显示全部楼层
电阻大了吧
发表于 2013-8-19 07:06 | 显示全部楼层
alin 发表于 2013-8-18 23:41
不要ULN2803,在LED模组的阴极接几百欧的电阻直接接到单片机的IO口都可以啦,你上面搞的有点复杂了吧 8050 ...

绝对不可以按你说的串几百欧到IO,这样估计点不亮,容易损坏IO,而且是6V-12V的高压,驱动电流也会大,单片机承受能力有限的。必须加驱动如245或2803,像你说的8050倒是可以省掉的

点评

一般单片机可以啦低 10..20MA 的电流, 但输入电压不能到12V  发表于 2013-8-19 20:37
发表于 2013-8-19 07:32 | 显示全部楼层
去搜索本坛我的帖子。
发表于 2013-8-19 09:08 | 显示全部楼层
俩三极管,浪费啊
发表于 2013-8-19 09:31 | 显示全部楼层
本帖最后由 cxw0102 于 2013-8-19 09:35 编辑

我的5v数码管,STC强推挽驱动,用诺基亚ca-100提供电源,亮度刚好,不发热,正常使用中。
 楼主| 发表于 2013-8-19 11:43 | 显示全部楼层
aa7812 发表于 2013-8-18 23:29
基极与发射极接一个4.7K电阻, 这个电路 可以啦高到12V,

你说的是位驱动吧,如图!
5.jpg

我试过位驱动用上图这样接法,段驱动用2803,通电后数码管出现乱码,该灭的不灭,该亮的不够亮、、、、


点评

R2 用 1K 太小了, < 8550_e_b ----> R2 > 有10mA 的电流, 用4.7K 或10K  发表于 2013-8-19 20:42

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