十年一键
发表于 2013-10-7 16:48:09
逍遥处士 发表于 2013-10-7 16:42 static/image/common/back.gif
不知是否是这样。
嗯!这样是可以实现的。不过我看这个设备的体积是比较小的。应该还有其他的方法实现吧! 谢谢
xuh3888
发表于 2013-10-7 16:49:16
十年一键 发表于 2013-10-7 16:39 static/image/common/back.gif
就是这个设备。作用是PVC皮带分层用的
调节距离是多大啊?
十年一键
发表于 2013-10-7 16:51:06
tmouse416 发表于 2013-10-7 16:46 static/image/common/back.gif
调整间隙的范围小的话就用2个齿轮 ,一个钢的 一个塑料的
调整范围大的话就用双面的时规带
皮带传动。我看有点悬!
十年一键
发表于 2013-10-7 16:52:07
xuh3888 发表于 2013-10-7 16:49 static/image/common/back.gif
调节距离是多大啊?
调节距离3-10MM之间
十年一键
发表于 2013-10-7 16:54:11
十年一键 发表于 2013-10-7 16:39 static/image/common/back.gif
上一个图
皮带分层用的。然后可以把皮带熱合粘起来
李成亿
发表于 2013-10-7 16:55:49
这样可行?
huyinkun
发表于 2013-10-7 16:58:38
楼主,你在看看这图片。我这有这设备照片。
苦菩提
发表于 2013-10-7 17:00:42
用滚珠丝杆+斜块应该可以连续调节间隙
tmouse416
发表于 2013-10-7 17:01:39
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uAMb73ve+dPn361VeZ3A/bUxX+4aynP5h0NvWs0AZghqWlpVcVYGmuYGEVefS2lDnOo7elzKyzqWdF++xgkl13S0tL//73q+19PH1k/y//RH8+9cvvHH6693lLUzXPMZXGGGOPXthhjvPohR3zzqaeCdoAzLC0tPTKy/8e/PjTL/Z3K448PfSA3x3pdruHf/fv4b946pfVv7f/F3/i/9fTh7v1LE1VLKzqoXkQxzHvbOqZoA3ADEtLS6dPvzL4cSrb3z381Mp/PnW42+X/eSrb3+3uP3y4+oDTr5w+/crz2f5u9/BTlc/0/t7QF3/q8P7sFP8r/ItYmqp4FTHG8jijSC0dx8izqaeHNgAzLC0tvfTSy4Mfpx7Z1z10rPKZ536xr3v4WM0Djh3u7vvFc/SHbrfbPXzoUPfQsZefe2R/99Dv+o8Z49Cxly19LUURRnzs15eGlKqR43xw06WyL0cmagOw+53FBEtLS8svvjz4ceqRfd17j9V8ZvgBTx7q3nvs5eXnfrGve/jJF19efvF393b3P/Ic/YE+8/LyscPdQ79b9W/1/q6lzyPsqskYK1/jUpa4jvPkazbJvhzJkKoGWFpa+te/Tg9+PP/wvu69R2s+M/SfT93bPXz0X6effXj/voefX3nA4aMDfzj9r6Nj71XvPXra0ucRar7PHMwpSBLHCRyHOc4zB63rVOXQsmqGpaWlf/zzpcGP5x7a2z2YD31m30N/GPeAYwe7h/J/vnTy4X0rn+x9pvKHl/6RH+oePLbq33opP9g9mL9kaarSwir7Gt77fvOpuyhVfcfJHIc5zm8+dZfsi5IGPSFmWFpa+tvfXxz8eO7Bvd2DeeUz+aHu3kdOjn3Acw/u3ffgyRdPPrSve/DY3/7+4smHDu3de+i39BcPHut/kTEO5i9amqro+l4p/me+46z8WfY1yYMtzM2wtLT0178tD348+/O93Xt+u/Kfv72329338xPjH/C35eLBfd2DT9Lnu93u3gefLR7c1+12u3sfKYa/eO/xex98tvoZS19JlocId8011yQrqWrzVrPoCTHD0tJSWf5r8OPZB/ZW7iT3Pvz7cf9Xt/vjJ3r/1xM/HnrkwMcTP0a/6iqYRCNFUWzevJk5Dm3gbXOsYAtzMywtLf3v//5TzMcTBweScu/Dvx/zyN8/sHfvA3+ofsbGVD15km3fzrZulX0dskVRdMstt9BNOy2LoFGwhRMj6Akxw9LS0v/9f/+U/mFjqjLMADDGGHMc58knn+Q/iDzvFfE8z7o6HrYwN8PS0tJf/vJ36R+WRgt6AOhs6pJmQ1aUZa/nzLaIoS3MbX4+mOHAgQN/+cvfkKpy0L2JzSM+Opt6KFUJ/XCs+vlQTwi2MNfdgQMH/vjHU3/+y9/lfliaqpZXJ7Iso7OpR6YqW1nRa8+PCDNCZrj77ruPHDny7LN/PPVCiVRtGxVnrO1P5GdTj0tVttJsZMPOXugJMQlOA5TG5l2rq2dT16QqYyzLekNj3zd5dGzzk8Fsr7zyyl//+tenn376vvvuu++++/5PWyxNVWbxoK96NnV9qjLGiqJX2XNdY4s5WFhlKp6qPFjbYWWuMMZsLfsOnU09MVWJ2Y0B2MLcVJSqPFhbY2+q2tkGMHQ29ZSpylb65I3clNby0qXBXnnlFR6sbbI3Ve18LQ2dTT19qrKVn5h5C1uxhbnBXpHB3lS1sA1g9dnUM6UqG1zYagwsrAKx7E1Vqvxa1U/DG6q4WVOVMZbnvcYAzzOkMQBbmINY9qYqs6wNYOTZ1HOkKmOsLHu1Ptc1IYyoycGMdwhQgTWhMopVbQAjz6aeL1VXvqAhC1uxhTmIZXWq2tMGQA1VIz+/yO26GQtbrRqyQAusfjbZ0wYQRVE4qnK/YKoy/Re2Wji9Dk2zOlXtWVTjum4xNHHIw3T1HxhjjP3mU3dNeeoq/Rg13fH6u9/V+C0B1GR1qlpyn5IkSTDyrYNitPq/Q/+v45SvcX99aZjHE2pS+u54TQ0ANswCQWusTlVmx5ya7/vZuFJ9zfGq/P9a+Xj0ws6jt43t6tRxx2t6WzX+CQAts/0JZXwbQJZlqxuqGBsRmlN+/MNZX/PP6bWwlapthi0VA+lsT1Xj2wA6nU5S8+2Ju1fl+MJW9cuANGthQMstKMX2VKUIuOEG2dfRjKIo3JppY9q8SsS86hAtGgOoyKbCtqpFwdKUxTH7r/9iUcTimKUpyzIsTNCV7an62GNszRq2aZPs62hGFEXRuDtGx2FDnVXz9gCMpP6O1zRZ0f4NdVGwLGNxzDqd3gQU/7jwwtHzLp7HfJ91OiwMWRyzJGFZxvJcv44LS9ieqmxlatXISQDHcYYbqgaVZVl3M7uYolB6YSsFVtOJX5Oh/MN1WRCwKGLf/CaLYxaGvQfTBMXED9dlvs+CgIUhiyL2ox8p+jZmD6Rqb7jq+7KvQzQ6m3riw/KGS3V8YatSjQH0SxfeqjxThibJtGXSomB5ztKUJQmLIhaGLAiY5/VGA0Mf27f3vjUjbxS0gFRlbGUluIL3U4ugs6llXwVjSjYGiG1TTRJ2zTXCMnRWZcnynGUZSxIWx+zqqwcuIAxNe2KrD6nK2ErNyqRFVvxsakUoteO1wDbVOO69Ja9bNyJDJc57Jkm/fZhmZuMYMwMtQar20JPPmMbVIAjqGqpkqO54LbfMsnibalH0d5ah6aNDh1SsHdF1VudnMTPQAqRqD71IVO4Emt6EhqqK5eXlaeZeRakubJV437RIm2qe92eKKaS0GF9n2cBlY2agUUjVHj4qNGCUVD2bul6jPQBj/sV+GUfKq3ruNtUsGxhTdzpajmxWzwxEkQnPeaUgVftkNTCKNXQ29cQHt5yqROKO13P8lpNkoKBvQAxhZqBRSNW+PO89wxScIJve0NnU9WSlKpO34/VMIxJejKJKlDo9DKJkWb9Dg9+D/+pXsi9Lc0jVATQ40vrFM3Q2dT2JqcpkLGydsk11dTHK+Pu46szARRcp0aqhL6TqAJp003fH1dVnU9eTm6qssuO177cxRJjYpprnA/duuhSjRCkKduut/SlXHSeOVYBUHab1AtbVZ1PXk56qjLGiaGnH6/o2VTOKUULkeX8eWetxmyxI1WHUVqlSB/20Rp5NXU+FVGVt7XhNKxFGzjaEIdu505xilBB8DiQI8AOZDVJ1BLp1Umrd+jSmb6jiFElV0vTC1pFtqtVAv+22Rv5dfaVpv1in3ctBIqTqCDouYB13NvXEv6VOqrImF7Z+97tsw4bhNlW+KsF17R3v1yvLfhscSlhTQqqOpt0C1nFnU9dTLVVZZWGrwMaAsuzdc+3bN+Ifkr6CVn28WwMlrGkgVUfTbgHriLOpp6BgqrIGdrymu63q4EOp3V60gBLW9JCqo9Ee+bosYB17NvUkaqYqE7rjNQWo6/ZvSBXcmVAXKGFNA6k6Fr32tLiXqTubupayqUoWX9jK18tRsaW6CwHKL/PhIwn8DMdBqo6lywLWsWdTT0HxVGWVm6P57ispQ+mtkccBJgcXhBJWPaRqnY9/XINmgAlnU9dSP1XZAnOglMjUeszrLahNiVItYVm1Am0ipGqdsux13ij7hlwUxRwNVZwWqcrmqtfzv5Ln/RteZX+PmkIJaySk6gR8HkDNJ03d2dRT0CVV2eCO1xPH77yVig7mW3ByFurxN62Pf1z2pagBqToZv+tRcG5+4tnU9TRKVTa4Dqp+yElJetVVSh+dbZIsY9u2YTTQg1SdCp/aU6rKMeXZ1DX0SlUy8d6TflnnnMM2bxbZ9Ar1FB/VtQmpOi16Mc9bbG+EkLOpp9+MVR01O17z17bwBVowkcqjujYhVWdAw0lFWgJUO5u6ZeN2vB46CgVapuaormVI1RkURa8GosLLVcGzqVtWXdhKjQF0D3vmmahNyUTLZzzP3g42pOps+N71cl+0059NbTa+4zUdKsXvUn/wA9lXZjelRnXtQ6rOjI89JZaVwzBcpKGKW15eXrDepYLqHv6KjCQsxzvb7GwJQKrOg0aariutuDz92dT1dOwBGGnHjl6kXnSR7EsBxpgyozopkKpzopYAKeWimc6mrmdGqvLRAxZQKUWFUZ0USNX50eRR+wPomc6mrmdAqj72WD9P//u/+wtbQQXSR3VSIFXnx8/sbHMib9azqSfSsV+VyzJ2zjm9oj+9veW54B2vYUESR3WyIFUX0v7k0axnUxusOvCvbkotcMdrEELWqE4WpOqi2mx7nuNsalPx5VXjZu6wqYo6lGr0bgFSVQBqe67eLjX2D818NrWReGLSjh7jXqs1C1uhZVa1BCBVxaCWyV27GpzLo7OphTRUcdr1q1ZH9x/4wOQJOz5LgMYA6expCUCqilGW7F3vavbdWGBDFadXD0B1iep3vzvtxAtOqFZHa6M6uZCqIvHDO5u4/5vvbOp6GqVqdTsV3n0x5RvYTDteQ6NoVGd2SwBSVbCGDvOZ+2zqerqkKn+7ohlSemXO9NZV3fEaPRQS8VOL9uyRfSmNQaqKVxT9F7CoOsncZ1PXUz9Vq2lId6bUdDHfKJKnsw01E2X96le934KpDcVI1abwjqvF29EXOZu6nuKpykfuvPOUb0o99/0mGgNUQF0cpv4KkKoNyrJeKCx4c7TI2dT1VE5VXmXi26cy1vt5LvhqHLfjNbSGvzsaydBvSyXVEtYcg9YFz6aup2yq8jv9atcD/SSFFDqq7QSmjkMVRxM7RrZfI1XbwG+O5lhDueDZ1PXUTFX+PlR9yR05IngNW7X1FY0B7aN1Aeo9+wRAqrZk7hJWEw1VnGqpWlOpf9vb2AUXsDvuEPwvojFAInpXM69yiFRt1awlrMXPpq6nVKomCdu4cXRXKU3DNXSlI2+NoQU0hjOvdxWp2raZSlhCzqauoUiqJknvZ/KmN41eAUXB11zJeOQ0LrSAfu+GrWFFqsoxTQmrhbOp5aZqWbI47lWN6BZ13N0iPabR2c/qwlZoDb2fGfYzR6pKw1/GrssOHBjxgBbOppaVqkXRf1+hMWDNtCb9oFoYJ/Idrz0PjQHtaW0jzdYgVWWiEtamTb1sDcP+c6uds6nbT9U87+/jRzcpE0d/9Ph2Jj3LsldCMW9Yqixal2FS7zBSVb677uq/kvlA+IYbxJxNXa/NVM2ygSOmq28hNcqy9/g2dznCjtdt4r9iY8YHSFVV5DmLov4ko+M4//EfZdPtPu2kapIMvG1E0QwRSfNu7d/IYGFrm5quRrYMqaqcLGNBkDtONOtt3RyaTtUpi1E1KI6lNJNiYWtr+AJWM/ZdRaoqqiyHb/EolcSOkhpK1aIYOFeqvhhVo9E21Wnwc0GqexFAE0xawIpUVR0lVGVmgAWBsHs34ak6RzGqBkWz3B5S7HjdDpMWsCJVtZFlA4ElamYgX+BLlCXLc5YkLIpYELDNm/vX1ukIuLYW2lSngR2v22HMAlakqmZGzgzccgtLU5bnjVdRqxlavX3mH7t2sSgScxmttalOCQtbm0a/cQOOZkeq6qo6M3DhhcPp5nksCFinw6KIxTFLU5ZlrChmmxycmKGUep0Oi+Pe1xeozTbVKWFha9NoskX3AQFSVXtZxm65hXU6zPf7OwzUf7gu830WBCwMWRyzJGFZxh56SGaGDpHSpjoNNAY0yowFrEhVA5UlKwqWZSxNWRyzKGKdDgsC5nlj49Jx2AUXSMvQ1Si81Hx1YcfrRtFz78knZV/HApCqNioKlucsTdn+/f9cu3YpDFkQsGuu6WVomsoPC4ltqtOo7niNha1ifeADys38zAqpajVFdgIcIr1NdUpY2NoEGqZoPXONVLWamqmqQpvqlNAYIBy9p6rT+zEHpKrtFulXbYgibapTQmOAWLxQqS+drx1MpGPTYnXHa9WaFnREb6vSJ/fnhlQFtVx3nZYDaixsFYhWsulbBkSqgloom555RvZ1zA47XotCs9XavbNySFWrLS8vN3qG6xx0n1NDY8DidG8D0Pn5CwtTsAdA91Rl2C6EYX4AABXtSURBVPF6Ybq3AWj+/IXFqJaqRaFfqWokLGxdhO5tANpeOIigWqrqfpNShR2vF6F1GwBS1WqqpSq1KBlzf1cUveKb66IxYDZatwEgVa2mWqrqXqZYDTtez0frNgCkqtVUS1Wq82j6WqqBha2zovdXTUctSFWrqZaqlD5G9iRhYetMtJ5hR6paTbVU1Xo2baLqwlaop3UbgJ5XDYKolqpU2zG4sIMdr6enbxsAUtVqqqUqvZDM7kPCjtdT0nfgglS1mmqpqu+gb1ZY2DqRvqVLO57CMIZSqUpTacpcTuOwsLWevm0ASFWrKZWqWpd954PGgBr6Ph+QqlZTKlVpiadt9XHseD2Ovm0AGl4yiKNUqpq3sGpKq3e81jFKmrBhA3McduKE7OuYEX57VlMqVWk4bOck49DCVqQq2bRJy+Yq/PasplSqGrywakq8MQCpSjT9UWh4ySCOUqlKmWLzFiQ8Uqsf1tK3J8TiXxoolqrUG2/wwqpp8Har//kf2Zcim75bmCNVbZcrE2P6rlAUBTMAVfr2hOC3B6qwOU2GlrFa+3Oo0ncLc/z2QBWUqhb2bGLLlZH07QlBqoIq7JxXxfaA42AfANDS8vJyR5khFs0qWtVZhRWrNfTtCUGqWk2pHgCKGHvyBceu1MNOgKAlpVJV35rvrHBE4DRoFa+OE81IVasplarUn6jM5TQFx1lPSd/qJVLVdur0qzKdX0hTovtxKvcb/G0KoW+nnZ5XDYYyuw2ANuXStAezZfourGJIVVCKwRusYOf/mei7ZTVDqoJSTG0DwClVs9J3YRVDqlpOqX5VZmIbQFn2pjU0bRKSRestzJGqVlOqB4AZ1wawepN/mJK+C6sYUtVyqqUqM6gNAAdSLULrGXakqtUUTFUz2gCwFHVB+i6sYkhVyymYqlrfpBAsRV2c1m+uSFWrKZiqurcBoNwvBG2NqOnMCVLVagqmqr5tAEM7T8Mi9F1YxZCqllMwVTU9Aw47TwtEhb5du2Rfx7yQqlZTMFWZhm0AWIoqFs2i6DsrjVS1mpqpqlelAuV+sWiwotfb6hCkqtXUTFWN2gBQ7heO3qW0vutHqlpNzVTVog0AO083hEYqWv9Ikaq2KMsyz/MkSaIoCoJg9+7dQRBcc801a9eujeM4TdMsy4qiKBUYd1EbwBVXyL6O8bAUtSG0VZV6b/SzQaoaq5qhrus6gzZt2uSM57qu7/udTicMwziOkyTJsizP83Yyd3m5dw+oZmBh5+nm0PJ/xYcpEyFVDVGfoYSCMo7jLMuOHz+eZdndd9+9bt26KIo6nU4QBJ7njfu7Q5nreV4QBDfeeGPWTGcmzVcq+OpCub9R1J2m5rvp9JCqWpo1Q4sxLZTj5lWLosjzPE1T+lfCMAyCwPf9oX9r27ZtFLJRFI37J+ZDm1epVgjGztONojZVTXeqrkKq6iTP806n88Y3vnG+DF1tvmoVTdE+8MADt912m+d51WtIkkTULAE1LaqTX1iK2jTd21Q5pKoe0jQNgoDCa/369TxD0zRd5CZRSA9AnudhGFYjvtPpLD4zQIULFZYtYufpFhjQpsop8JyFWkmS8PtBGmsLLBmJ7ayqRj+/2kXOcKXWJbk3L3nem+zzPCxFbRC10+m4/8NqSFVFlWUZxzGfx/Q8L24gXZroV6UrFzIzQNV2iQdtVneehkYZ0KbKIVWVUxRFdUDt+37a5HNtkXvJiV85DMNqgWuOmQF6sUmZysRS1NaY0abKIVUVQsUonkFBEDTUt9SyRWYGqJOp/bowlqK2yYw2VQ6pqoSh3AnDsLlbSFlGzgz84Ac/mPgXaVqzzfcXLEVtmRltqhxSVbIkSXzf50EjthilpqGZgU6nU/8tt1nHqO48bcyLXHHGtKlySFVpWihGTbS8vNyRt0iI/wRc162fO25nASt2npbCmDZVDqnatrIsoyhqrRg18WLk7llVliWf+gjHz6vRvFuj+Y+lqFKY1KbKIVVblee553kXX3yxIsUo6alK4jjm7zEjJ5T5AtaGbiGxFFUWejMzrHENqdqeNE0pO3bv3q1IMUqRVGWM5XnO55dHToY0t4CVl/uxFLV9JrWpckjVlvDbsZpxrhSK5DvhjbpBEAyVsJpYwIqdp+U6dIht3cq2bZN9HaIhVdvAw0JKSUovaZqOK2GJXcCKnaflKstebfCOO2RfimhI1WaVZckHthKrUnopy5Kvhqje2tMCViEzFtWlqCbVSTRCUzpG1gaRqg3KsoxuuzzPU2qgrYWRJSwhC1h5uV+xyRiLUA+y65r5loZUbUqSJOOmCNUht191otUlrMUXsKLcLx2fIjd18IZUbQTvSFWtNjVEnR6AGkMlLJoM3bdvni+FnadVQAMOtV8ZC0GqisfnBBPlX7tapCobLGF9+tPpHEutqktRZXcJW4362Exan7oaUlWkoihoxOq6rvQO/2nokqpssIR16aUh1e6nnFnhO09jKapcvEhodpUBqSoMr035vi/2aLzmaJSqhJewtm79wJRrcrDztCJ4K5Xx7YVIVTF4bUrl4s9q2qUqYyzP8x07djiOs359Z+L0HHaeVgdNatvw3oZUFYCXUyLd6so6pipjrCgKvnVizb0Pdp5Wh9mtVEOQqgupbrmkfm1qNU1TlVU2VXCcdGSPDpaiqsP4VqohSNX5nTx58g1veAPVpjRt8tc3VVlljtVx8up2VkXRW4qKnacVYXwr1RCk6vyCINi4cePu3buVbfKfSOtUZStzL+vXe45T0lGs1Z2ntf21GMWGVqohSNU5UZ+/J/FUZRF0T1XGGM3AnHNOQC9d7DytFEtaqYYgVeeRZRmNPLVoSq1hQKqWZUknDJ55ZoilqEqxp5VqCFJ1HvQy1q7iv5oBqcoYy/N8ZYI1xmpUddjTSjUEqTozmssLjHiyGJCqKztPD7QEaD6EMIFVrVRDkKqz4d3+uqyeqqd7qlZ3nr711n5LgOtiZapMDz1kVyvVEKTqDHjzuY6tqSNpnaqrd56mjQLWr/dsKzorhX4vO3ZY1Eo1BKk6Ayo367UmtZ6+qTpuKSrtbrNuXYBOACn478XmHz5SdVpmtFIN0TRV+c7Tq4vLRVHQHje0mFX/gqJOsESYIFWnYkwr1RAdU3XiztP8l+U4ieOwQ4favT4r4bTaKqTqVIxppRqiV6pOv/M0Lyo6TrZli+23Tk3DabVDkKqTUSuVb2j5Q5cdDKpLUaep79OMzdq1ruMUNM1nYYtPC3Ba7WpI1QkMa6XSFH/pzlQDoZaAN77Rpzh2XQxOBeMT3NaW+0dCqtYxr5VKR4vsPO37/vr162+8cQ+f9cPrXxQ+wY0JliFI1TrmtVJpZ8Gy8tGjR+l9sSxLns6+j+m/hfAJbtSmRkKqjkXbd2pUzJnD8vKysu8ZosrKNA9AlcY878cB7rDmwye4PQ8L2EZDqo5maivVEGV7APjO04uXlelXWf02+f0vSlizShI0+U+GVB3N1FaqIWqmapb1h+pCUo8WXFUnx9OUoYQ1K16bMv1lsSik6gh79uwxuJWqSsFUbeJuiA65GloXV5b9egtKWBNNXHwBHFJ1WFmWjuOsX7/+mWeekX0tbVCqX7W5uyEafKSr7ktRwpqoeg6Y0fNhwiBVh1GRyoztU/XS6N0Q9R2PHH+ghFXj9tv77zqoTU0JqTqM5uBW39RAc8qyn2vN3Q3Rrivjyo+8hIU1QoyxouiPG7ZtQ21qNkjVAXRWh2pTjWbL85Y6dWgNa00nGUpYjLE877/B0HsMRv2zQqoOoBdeaE3xQnq/apuryGnGvH7xcbWE9b732RUoWdZvEKZqISaa54NUHUCDRKUKOI2S2wOwyFLU+dBGORPfNeOYbdnSuzbPY3Fs+JRimvZnYKhUaPb32zSkah/139jQUMVJTFUpOxzzjR3KSTfGL7zAoqhX++Z30+Y1FcVx/3t0XRTrxECq9tHSxtimZ5asVJW4w3F1Aes0sqw/J8DvrHWfGSjLfjGK6vvmvWFIhFTt4ZNuE+9iTNJ+qk6/83RDVi9gnVKSDEw7ep6WI+XVxShr63LNQar2UD+jbW2qLafqrDtPN4S2Iptvd0dqOdJxZgDFqNYgVXvsbFNtM1XV2Zhj5ALWWWXZwE2fsjMDZcmSZKAYFYb63WLrBanKmMVtqq2lqmobc4xbwDoHpWYGypJlGUsSFobM93sjg/PP7xejbJrfkgapyph9bapcO6mq4IHGNQtY57N6ZuBtb2Of/CSLY5amLMtYUYhPtJEZOvThuuw//1OPOQpjIFUZs69NlWs6VVU+0Lh+Aevc+MzA618/IuMo5nyfBQELQxZFLElYmrI8n5y51QwNgrEZ6vssDFkcsyzDnakcSNVeUXjBWTZNNZqqih9o3PQ2Oj/5CYtjFkWs02FBwDxvdA6ujkXPY0HAOh0WRewzn6nLUKr7IUNVg1S1sU2Vay5V1T/QmHrpXve61508ebLdf5flee+uM4p6oTlu/H7uuchQ/dieqna2qXINpao65f561GKlVONHWbKiYFnG0pTFMfvyl5Gh+rE9Ve1sU+WaSFXVyv01qEpp/Dk60DLbU9XONlVOeKrqdQ4HNa4qe8osaMrqVOV7bci+EGkEpqr0pahzoD5lOwuV0Bx7A4VZ3KbKiUrV1naeFs7yt1VogtXPJxr+W9imyglJ1Wq5Xzu0yKpmH2uAWVmdqrhPWTxV2995Wizqq7N2Yh2aYG+m0KSqhWv/qxZMVQWXos4KbQAgnL2pSpUKq3b+H2nuCRBll6LOBG0AIJy9qUovJ2s7VRdRFL2lqK6r4lLUmaANAISzN1Wp/9/mBoD5KLLztECYXgex7H0y0YSancv/56bLUtSZoA0AxLI3VekQ4/mO2TDG8vLy9FOKGi1FnQnaAEAse1OVdtYQvr2mXqbvAdBrKepM0AYAYtmbqlgCwKZLVZV3nhYCbQAglr2pSlvB27kBIDcxVRXfeVoI6lxGGwCIYm+qovJLau7W1d95WhQ8GUAgS59JtFm15Qur6um+FHUmaAMAgSxNVQz66pla7h8HbQAgkKWpSicAYmHVSAaX+8dBGwAIZGmq0sIqlH2H+lV13HlaCLQBgECWpiqdWox7k2oPgHlLUaeHGSEQyNJUpYVVWK5KVTum+c7TQqxfv/6SSy6RfRVgAktTFdUJQqlqVbl/HDRXgSiWPo2wsIpQquq+8/TiMAMAAlmaquhPdEaRfVHSYAtzEMjSF5LlIVLlOI71t+zoAQCRLE0WpCqHnwNb6QnBFuYghI2vqBMnTqxZs+a8886TfSFKQKoybGEOQtn4ilop0dj4vcNI1BNi+RbmIIqlyYJtAKEKW5iDQJamKl5FUIWeEBDI0lTF2iqowtgFBLI0VXFsNVRhnh0EsvSZhK5v4LCFOYhlaaqiDQA4vMWCWPbGCk2loUAB2MIcxLI3VdEGAAST7CCWvamKNgAg2MIcxLI3VXGHAoTeX7GwCkSxN1VRowBCc0HYwhxEsTdV0QYABFuYg1hWZwraAIDhaQCiWZ2qaAMAhoVVIJrVTya0AQAWVoFwVqcq2gDg8ccfd133sssuk30hYA6rUxVtAECnAOCdFQSyOlXRBgBUqkIDAAhke6Cg/mszOloVgxUQy/ZURRuAzei4KpQrQSzbUxVtANbi8z84AgDEsj1VkyTZsmXL1VdfLftCoG3UAYINAEE421N1eXmZblgwtWobWqiK5f8gnO2pylYmAdBbYxVqqkPzPzQBqdp7gWF+zSpoU4XmIFUZW+kEQM3KHmhTheYgVRlbObkI40FL0K/b8zzZFwJmQqr2UO0CG8LbAG2q0Cikag8ts8H9i/HQpgpNQ6r2eZ6HVhvjoU0VmoZU7cPrzQZoU4WmIVUHoDRsNt5FJ/tCwGR4eg2gNsZOpyP7QqARaFOFFiBVB/BSBhawGgljEWgBUnUYFrCaCm2q0A6k6rCiKNB5YyS0qUI7kKoj0MsviiLZFwLCoE0VWoNUHQELWM3zyU9+cuPGjdddd53sCwHzIVVHwwJWk9DCOdSpoB1I1dGwgNUYfKIc75HQDqTqWFjAagba5hE9yNAapOpYtIAVxxprLY5jmiJHkQpag1St47ruueeeu3//ftkXAvPg61Mx4IA2IVXr3HXXXahy6IvmcNAhBy1Dqk5AS60whNQO/eIwgQPtQ6pORuUOvD41glYqkAipOllZljSWxOYAWijLknZRQSsVSIFUnQqve2AVufrQSgVyIVWnxQeVKCirDK1UIB1SdQb0isVsnbLQSgUqQKrOhirLnufhVkhBaKUCFSBVZ0bTdjg0UDVopQJFIFVnxkvMaAlQB1qpQB1I1XmgJUAp/H0Ovw5QAVJ1TrT3iuM4WZbJvhbboZUKlIJUnR8dg4wDWeXas2cPWqlAKUjVhdAJV6iQyEIVqp07d6KVCtSBVF0UncWC4WfLyrKkgT+6U0E1SNVFFUVBpRK0SbYmz3NqTfU8D0V/UA1SVQA6k9VxnG9961uyr8V8vIkqCALMpYKCkKpi8JYA3LE2ilcI0SwMykKqCrN37156wfu+j2FpE6g2iL5UUBxSVaQsy2i+D5t7ilUUBVUFUZsC9SFVxaN2H2oMwMTf4rIso3qg53loDQb1IVUbwSsqruti8dUi+IQ1etdAF0jVphRFwRsqUcKaD69N4QcIGkGqNotvdI0S1qx4bQoz1KAXpGrjeMs6AmJKRVHQTwzzJ6AjpGpLUMKaEp+S9n0ftSnQEVK1PdUSFtqDRuITJqhNgb6Qqq1CCWucNE2vuuoqNPmDAZCqEqCEVZUkCZ933rFjB+7iQXdIVTlQwirLMo5jau+nDn/cooIZkKoy8RLWzp07kySxpIpVFAVvRKUbdtyfgkmQqpKlabpr1y4eMZ1Ox+BeojzPeRcqbeVn8DcL1kKqKiFNU17FoiaBKIpMmnLNsqz6DYZhaNJ3B1CFVFUITTXy+VYaHes+M5AkCd9uijoftP52ACZCqqooz3M+5arvzACKUWAnpKrSdJwZWF2MsrPJAayFVNWAFjMDRVEcOnTove99L4pRYDmkqk5oZoAPq2lmQEpbUlEUaZpGUdTpdKpxf8EFF9BVKX5DDdAcpKqWhmYGLrjgAt/3O51OGIZxHCdJkmVZnueibmbHZWiV53mdTucb3/gGtkQByyFVNUYzA77vX3LJJSOTjs/Gep4XBEEYhlEUJUmSpmme5+PijzI0juOJGRpFEX2plr9xAJUhVU1w4sSJPM/TNE2SJIqiMAyDIPB9vzpXUMPzPN/3r7766poMDYIAGQowDaSq+cqyzPM8y7IkSeI4DsOw0+n4vj+UoTt27ECGAiwOqWq7siyLosiy7KGHHkKGAiwOqQoAIBJSFQBAJKQqAIBISFUAAJGQqgAAIiFVAQBEQqoCAIiEVAUAEAmpCgAgElIVAEAkpCoAgEhIVQAAkZCqAAAiIVUBAERCqgIAiIRUBQAQCakKACASUhUAQCSkKgCASEhVAACRkKoAACIhVQEARPr/+ePuLx4615QAAAAASUVORK5CYII=
李成亿
发表于 2013-10-7 17:10:21
李成亿 发表于 2013-10-7 16:55 static/image/common/back.gif
这样可行?
齿轮传动转动手柄调节滚筒之间的间隙。