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CbaSuf9le+PU4H1FY1z4M1rVLK4vtSvzPqYTK25O846lS3QHrhRxmuo26P4Ws3ePybaAcZU4L/7zcs59h+VcR4h+JyW+VsWNrD/AAkqPMb6KOB6ZOfwoA51SFAB/CnbhXH3HiPU9RvGFlAx5LFdvmM3u3/1vzrW07VVv4splZBgOh6qf8KANZlD9a6vwJ4h/sfVBYXMuLG8cKpbpHL0B+jcKffb05rkUY45NNmlTy2DgbcHOfSgD3HxB4bsvEFg8FzEGzyG7g+oNeSalpGqaJfRwXRaZojizuMY8zP8DnrnHArvfhl4sPiLSp7WaRpbiwYIZic+ahztOT1IwQfoDk5rrNX0e11exktriMMrjGehHuD2NAGT4P8AEi63YCGckXkQw6v95gODn3B4P5960dY0iHUrV4pEBDDFeYXmn3fhHWkltyy7W3IyjiVQO4H8QH/fQ4+nqOi6vDrWmpdREAnh1HZsfy9KAPLpl1DwtrIkic7xzwOZUHr6kYGR3AGORXo+i65b65YLcQEBgBvTOcZ6c9wexo17RLfVLUrInzDlWHUH1FeWmfUPCerGSM7QvMigfK65+9j0/vD8RQB6T4mP/Evs/wDsK6f/AOlkNdzXm+oarb6voNhdW7fK2q6eGU9VP2yHINekUAcBq7BfiHqOf+gVZf8Ao26qKe+ht1LSOFx69/Ye9P1qIy/ELURux/xKrL/0bdVDJpqPyxJ4xye3+SamV7e6NWvqVptZthbmVZ8c4xj5h7kdQPwrw7U9Wvr24mjmlu7yVGIClmcZB9K9xl0yzVMSAEenaufl+zpJIkFvHAFbBJX5v/rVCbh8bNoUnVdoI8qt9E1y8UBbYW8ZyA0vHt9en866/T/CBx5l8WuW6lTwo/DvV261KCByoYyy9gOfb/6/+TW1pdprOswKkMLQw8je3HH1+lS63XZHR9WpU177u/Ijt0isVEMLRxMRhY4k7/QVLD4cu9SkH9o3s1yf+eEI+X+WD+QPvXXaX4GtLYCW5uWdh94KNo/E9at3PiPStIUwWMYlkXg7Og+prH6z0h7zManLK3LGxx0j6HoG5Ssazr8pRBul+jE8j8SKrve63qQxbxJptue5GZCP0P8A6D9TVuYQXGpzX8VmizzNvZyM4PcjPT8Kq3tt/aCLCb2RYgT5yxqMP7Z//WPUGupTTsuofVKqpuo1ZIxHhsY7gxwpJqt633mc7kHuexx69u5FLdQCPy5dVn86U/6q0h4H4Y7ds/hk1blvY7dhpmjW6tOThiOQvux7kfp7cVu+HfDW6czM32m9PMk79E+n+fpgVUpKKuzmsZVj4euL9o5tUxFAnMdpHwq/X/Ofp0rTvdcttMK2NhALi6HyrDEOF9jjp9Bz+HNa3iLQr+OG3S2v44kkJEp2kOB/s+v6fWqVppdrpFq5gTD4+eV+Xb8ew9hShNTV4g1Y4zxG17HbfaNUn827c7YLOP7qsemcfyGfqRV/TbK28J6ArzgNdSnc4X70kh/hH+fU1TiA1XxTLeztix0wFix6F+/5f0961LO0k1Mya5eoRGAVtIG/hX1Pv6+/HbmgOcjivNc8WQ2dwcfu/OnA6IhOFQemT1PUj8h6B4LtkivtfyoEq33ldP4FRdn6E/nXNeEVB8c60ZOXMULLn+7tH9TXWWQ/s3x9dRHiLVbZZ0J6GWP5WA/4CVNNAdYoxUg6UwdaePyoApaH/wAj7rX/AGC7H/0bdV1tcnof/I+61/2C7H/0bdV1lIAooooAKKKKACiiigD5cooorwz9cCiiigD6P8M/8ipo/wD14w/+gCsTwyobRbtWGQdV1HI9f9Mmrb8M/wDIqaP/ANeMP/oArH8KLnR7r/sK6j/6WTV7UfhR+U4j+NP1f5kWo2UdyoSSGOVQcgSIG/nVL7Czt8wzXTPAG7VH9nA7VRiY0Niqn7tUPFlnd3nhi8sdNneG8lUBDGcEjcMgnIwCMjOe/wCFdP5WO1Vp4vQDPrQB8yro+taxqU2n2Ti9SB9r3UYIj+pJ6f1rroPhzYw2bQSNJPPIMPNkrj/d9vr/APWr1aazZ2PHU5PufWnwaaAclaAOF8L/AA503Rb1b6MTzXABCGZgQmRgkAAc445zXbSTQ2ds0hcIi5VpOuD6Dg5Ptz6Vqx2gVeBis+fR/OuTIVGT3oA47Vb3WbmGaO1t0SKZWUo4+Zs4G6QjvgYA/hBxk9uNtftmmStbX8G0N8zRPyp9wf6j6e1e3xaXFGmNgrJ1nR7G8T7PPCJG6gDgpnvn+Hp+OO9AHm1wNHjhW7u5kWJ2EeGX+M8jOO+AeavzT29lB8pUKBxjpU/iG00S20a3soYoJpo3Ad3+cT+pwePxA7VW07w5carKslzny+uOgoAteC5dQ1DxNHdQ4js4Q3msx++CpAAHfnB/Cu38Xa/P4e8PyXtrEstwXWKJWBKgsepx6AE1WtdOj0TTZ5beNA8cbMoPRmA4B+pxXj/jN/FVr4htIPE+ox5ZN0X2d8wtzyoHGD0ByOmPYkAvyeMvEZtpoZdYuHaZ97bTtKH0UjkD2HFb2n/E7VdO0Uw3aRXNyCPKmmJyV77gMZ7YOR75ryfUdVdUlhhjkjdX2+Yw44PNUP7RvLlijO7segA5oA970/xbrHxBH9m6Xt0xIVBv7pG3EA5wEHXnB4z9Txz2eh+HtM8O25i0+HEjj97PId0kv+839BgDsK8L+G+vN4R1G4nv499tdIqOE+/Hg5B9+vT/APVX0DY3UGoWkV3ayrNBKodJFPDA0AT9ah8Df8i5L/2E9Q/9LJqtBfaq3gf/AJF2b/sJ6j/6WTUAHjj/AJF6H/sKad/6WQ1eBqj43/5F6H/sKad/6WQ1exQA4UhNLjiuS+JOt6h4f8D319piE3Pyx+YP+WIY4L/h/Mg9qALPiHxno/h1CtzP5tz2toSGf8f7o+v4ZryfxD451PxKWhY/ZrInIt4zwf8AePVv5e1cTZXz39qHdy0q8SZPJPr+P881bjYqCScDrmgD2jw1aaLZaNDqNhGFjljzJcTMC6kcMGboAD16DpWR4g+IdjZRSR2W2aQcGdmIjB7+hc/kD6mvJrrxNJFaGxt5pJYQ/mFN5EQfAGcdzwKr6boOr+JJlfawi7TSDCj/AHV7/wCeaAJ9Y8WX+rXhdZHklb5Q7Lk47BFHAHtj8Kt6J4E1HVpBPemSGNuSGOZG+p7V6F4Z8A2mmqrmPzJyPmlcZY/4fQV31npKRqMKBQBxOl+DbTT7cRwwKo7+59Se9YfiXwMzudQ0weVeLlmVf+Wn9M/Xg/rXqGspLZWiTwIzBGzIqKGJX2Hf6ZHGe+CKlve6fqjGGCeJrlYxI8IcFlGcZ+meM/T1oA8Jl19LOApdQulwh2lACMkdxnt9eQeornr/AFVtRgbzXkVi+ViTAQD37k/y/Hj27xJ4CstYuFuWiKyg5baSBJ/vD+tcZqPw5NnbvJZxlpUO4IxJ3juvoPb8KAOz+DlkbDQ/tDqBJdgMTuz8oztH6k/jXrKNla8C+HvildBuRY3rkaa7HDPwbZs859BnqO3X1z71CQUGKAKGuaPDrFhJBIMPjKOOqsOhFea6TqN14T19o7hCsLvsmQdD7j2Ocj3yO9evGuQ8aeHBqdqbuBM3Ea/Mo6yL1x9e4PrQB06Sx3MKSxOrxuNysDkEVzfifw/HqdqSuFmT5o3x901heBvEP2dzpF7LkE5gkJwDntjtk5/HPqK758MKAPDtPnu9I1iy00gpbzapYq0ZGdpW5jYD6dwfQkelfR9eU+LtEj+26TqUXyumqWSvj+IG5jAH5n+frXq1AHA6u234hakf+oVZf+jbqq8tzIzoqI23dhyByB6j3q5qQB+IepZH/MKsv/Rt1U+xfQflSaurDTsZYnuU81beMAsTh5ACQPp0/nXNXXh2a4nlmuruV2c5YZ9sf0rsZ2kXiNMmo7dZYk3PErybmIbnpnjI6cDH488VjyKGyuzWNR33sY+g+HdKsjHNeWn7uSQIjOwGSenHVuetdLq/iPTNGRYI9rSgYWGIcgf0rJvrRrqX7RcSsHHfceKgh8PwMouJ8xQHnd1Zz7DvXNVoc0uapLTsUmuhmXGuapqjyAsYoXAHlr6e5/GsuaaGxy9xIEK9gf8AP+f1fqM14l+0WnWwhg27I1Lbj1OWPqTn6VZ07wm0jG91Emaf72GPC/hTUVCNkrHsYZ0YK8VeX5DIpbzV1QW8DrEQM4G3P1NbKWdno1v5l4VZiMBPX8KRdQSylEVsNzdCF6Cs2+t5LktNcOWc/pWkFKe2iMMTWUXeWr/Ixry+tNFs5nsLYKpYEru5OT0z6DNd/wCDvFGnalock0No9qbdgjRswbcxHBB75x3ArxzXb5FeXT0QlgVLsTgLyD+NanhvxZY6NpjxvbP5/XcGG1z9T0rWtRVRJM8hSs7nql/fhiZ7ggPjhR0UelZc8yvEXnwq9dpryXWviDeXMmUmMeGyqwjH5sf8K2ND17U9XtYHv9w2uSoZcFhxgngZ70pQkoqMTpw06UZOVQ6680+Kd47KBUgS4mV5yoxle/4kgf5NdBdWim08tECoq7VUdAK5+wnM+pIzEY8xQBn0wP8AGuj1K58i3Zh2FXTfTsGJppWkuupwNkW0/wAfWUoU7LuB7WQ46FTuU/jkD8K7LX9kNrY61/FplysrkDJ8pvkkH/fJ3f8AAa5GyuzcapO7cMFBGO2T/wDWrW1jUop9HutPuHdY7q3aN2Q4IyMVSleTRM8M40Y1b7nokTRyxrJE6uhGQynINSAV87fDfx/e+G7iWyvmW40qSf58f6yEnC7x2I4GR+NfQ8colRZEYFGAII6EGrOYp6J/yP2tf9gux/8ARt1XV1yminPj7Wv+wXY/+jbqurpAFFFFABRRRQAUUUUAfLlFFFeGfrgUUUUAfR/hn/kVNH/68Yf/AEAVleEx/wASe6/7Cuo/+lk1avhn/kVNH/68Yf8A0AVl+Ef+QPdf9hXUf/Syavaj8KPynEfxp+r/ADNgjmm7alIpMVRiQkVG8YarG2k20AUzbDPSnrBjtVkJTttAEAjxTgg9KmC5oxQBUug4t5PKIWTadpPY44rmrmKW8zHLCFU/eRT1PfJ7/j6CuueMMMGq/wBkQHOKAObTw/BKVZ4lJHT5RxV5oINPh3FRjoAMDPBPU8Doa2hEAOlVL60FxC0ZGQe1AHJ6vfXkimLTpEaZjxcgny4fdR1ZgOxwM9c9vLvHHhbX9SgimjZrxbUHEZGZGBxkjHBPHQAew7V7bHpQDZI6dPalnsE2HIAAHU9qAPlSzvgFMF2S0f3SWGcdsEfh16irdq2nwTtGgPmoOXYfe/GvZbvwr4aufEces3losqFJC6MCsdywwM4xyRnk8A+56eYax4aSTxldadoZ8604kXadwiDYyhb2PTJ/WgDIeWfUbgW1mhYk4GO9fQ/w50W70HwnBZXk6yyGRpQFORGGx8ufrk/Umub8IeBYdMQSOu+UjliK9Ls4PJjCjpQBaA4qn4H/AORem/7Cmo/+lk1XwKoeCP8AkX5v+wpqP/pZNQAeN/8AkXof+wpp3/pZDWgMVn+OP+Rdh/7Cenf+lkNXFagB8hYRMU278HbuOBntmuU1i1a/tZINQcTq6kNCDtiAPXPQke5wPaupY5FYF/Zh5nkAZix6MxKjjHA6UAfNWtaXN4W8SSwwqZLVhviLHAeM9OfUHIz7ehqK0s9V8Rz+TAmY8/MRwi/U96961Dw1DqQH2mJZCOhYZIqfTPDcFmAkUSqB6CgDgvD/AMNLSIxy3gNzKOfmGFH0X/HNek6doUMCACMACta2slQDgVoRxAdqAK8FkiAYFXUiUdqcoAp4oAguUH2aQ+WXIUkIOrH0r568Q2dx4P1qLUtNu3Fh5xeOQNva2d8kjn7yN79ee9fRMo3IV9a8Y+K8V5p9vGixn+ybjK3UkZO9GJGDjGNuevqfTjIB23hPxBb+JtOHmKsV/EqmeEdCD0dfVGxx6cg8iti402ORT8tfN/hPX7rwh4gS6G2QFNpLMQs0J7D8gR7j8D9MabfQarplvfW5JhuI1kXd1AIzg+46H3oA8f8AiB4GZoZ9S01JBMDvmiT/AJaAdwP7wxnHfHrU/wAK/iJKbi38Oaq4dWAS0m7j+6p9Qeg9DgdCMes3Vos6EEV4P8RfB02jXzaxp6bbdnDOF48pyeo/2SfyJ9+AD6IDjHWkbBBB5rzf4c/EKLxBZR6dqEu3VIxty/HnADr/AL3qO+MjuB6F5gNAHnHjnw6LO5XU7NSiMSXZf4HPcj+6e/vg+9avhDxYdTQ2N+wW9ThSer8cj6/zH0NdbcxRXVu8MqhkdSpBHUGvIfEOjXGg6krQO2M5gkzywHO0n+8Ox/8Ar0AejeJiDp9n/wBhXT//AEshruq8ih8SJr+g2W8gXUeqad5gAxuH2yHkD+Y7H8K9doA4bUBn4ial/wBgqy/9G3VW8Cqt/wD8lE1L/sFWX/o26q3QAAD2oI44p1GKAKE1q8kgYvgDmqzW6QW6xRkoiqEC57DgCtWRGI4qoNPaSTdKflBBAxnoc1MlfXqVGViuNChtlW8u1eRwNywKcZPbJrNt/wC0WtngbcgZ2YFnLMATnGTXUvEznJbOeST1qJoFXnHNZRo3d5as3VeUFaJzsWnrbJnaM9c1g6/fXEVnKLOMyXGAsagZyxOBwOtdhepiM/Ss/T9Lt3Vrm4MjSL88YRtpBB475z+mK0nLkjcyu5vU+fDe3s909xOW2s+1pnO5TzgHP/1q6fw3pA8QXjW8ok8hBud1G36A/WvQfEHhE+J7uBr3dDbQqFWKLAJAbd17Dt/WuksdKhs7dYoIViRRgKoxVRbauyHa+hyMPg/TbJcw2kYb++Rk/mageyEE+QuAK757YEYIrF1GxG0kDmmI5WOafTtSEj/6p5N8b9ga62/vI7rTPOUjDLyPQ1y08qqktvPzGeQf7p7EVXtdQ06T92t3D5i8FDIAc1yzbpSuldM9qjGONpKM3ZxJdNt5FmluM7VYAdKNbtpmtBKAcFM9K63RdKW7gEsgBjB+VR0Nal7o6XEDIVHIq6Kk25vqZ46cIU1h4a8vU+ZCGtb6RWX5BlWX1Q/4Z/zivoX4V66dW8JraTvuutPbyHJP3k6o35fyrhfE/wAPb15Gnso8svI46103wl0K80qCU3D3IHlAFJANgYtyBxnI25znkP6itzynrqd7on/I/a1/2C7H/wBG3VdZXKaL/wAj9rX/AGC7H/0bdV1dAgooooAKKKKACiiigD5cooorwz9cCiiigD6P8M/8ipo//XjD/wCgCszwiP8AiTXX/YV1H/0tmrT8M/8AIqaP/wBeMP8A6AKzfCH/ACBrr/sK6j/6WzV7UfhR+U4j+NP1f5m3SYp1JVGI3FJinGm0AOAoxQKXNACYpcc0UUAGM0baUGigBpFNKginmk7UARFPasjVy4CKqK6c7lbp+I7j2NbZqCWBZPvCgDlIdNa4ULLl8AKC3OB6c1ctvD1rC25IUB9hW6sCp0FSBMUAVIbVYwMAVaVMU4DBp4FADMVneCf+Rfn/AOwpqP8A6WTVqYrL8E/8gCf/ALCmo/8ApZNQA3xz/wAi5F/2E9P/APSyGrAJzV7V9JtNc017C+WRoHZHPlytGwZHDqQykEEMoOQe1Yv/AAgWkf8AP3rv/g7u/wD45QBe7VE0YY9Kr/8ACB6R/wA/euf+Du7/APjlH/CB6R/z965/4O7v/wCOUATeQPSlWIA9Kh/4QTSP+fvXP/B3d/8Ax2j/AIQTSP8An71z/wAHd3/8doAuKmKeBVD/AIQXSf8An71z/wAHd5/8do/4QXSf+fvXP/B3ef8Ax2gDQozWf/wguk/8/euf+Du8/wDjtH/CC6T/AM/eu/8Ag7vP/jtAGgTxWXqumw6javDNGro4IZWGQQe1Sf8ACCaT/wA/euf+Du8/+O0f8IJpH/P1rn/g7u//AI7QB86eNfBd34cmZECvpLy5ikfJNuSeQcdj0zz26Gut+Evi5bW6Phy7lHlSkvaM55D90P17e477hXql38NPD99A8NzJrEsTjDJJq9y4I9CDIRXNJ8AfCsciyJqWuq6sGRlu1BXHTB2fT8qAO4zkVnatpkGp2MttPGskcilWVhwQaki+H+kxwojX+vysqgF31q6BY46nEgGT7ACn/wDCBaQf+XvXP/B3d/8AxygD5z8UeE7vwjrAmhaUWjN+4uFJzGeoVsfofy5r0jwF8Rl1dxpGryoNRU7Y5gRtm9s/3vyz9eK7m9+GPh7UIHgupNXljcYZZNWuXB+oZyK5v/hn/wAKrMJk1LXUcHO5btM/nszQB2O/IrP1bTYNWsXtp1yGHB7g9iKnt/h1pUMCRyan4hncDmWTWbgM312uB+QFSf8ACv8AR/8An71z/wAHV1/8coA8euNLudH8T6WkmAW1SzJb+GUC4jwR6N0yK+i65A/DbQGura5eTVZZLaZJ4xNqc8qh0YMpKuxB5Arr6AOIvv8Akomp/wDYKsv/AEbdVcqnff8AJRNT/wCwVZf+jbqrvSgApRjFFKKAAcU8UgpRQAuaay5p3agUAVpbRZRhqfFbKmFUACp+9KOKAFaKPb90ZqExqOgqXPNJjNAFaRAR0rJvosxtgVuMuaqz25ZSMUAeWeIIJBbXQjXMhRtg6ZOOK5yx8D3V9aaRcwxykzORdsJB8vBPQ9OQa9N1nSfMBIHWrXh/SDbRR2slrJLG7k+YACEBHHU54+bp/erGtzWTidFCpGN1JXJvAtvcW3hwRzlyBO/lFxglM4Bx74JrpwmTyKmW0EKBRjAGOKNuK1WxlUld6DFjX0FSooUcAD6UKKcBTIM3R/8Akfta/wCwXY/+jbuuqrltH/5H/Wv+wXY/+jbuupoAKKKKACiiigAooooA+XKKKK8M/XAooooA+j/DP/IqaP8A9eMP/oArn9JuNY0a3u7N/Cuq3P8AxMLyZJoJrTY6SXEkikbp1b7rjqBXQeGf+RU0f/rxh/8AQBWpXtR+FH5TiP40/V/mcx/berf9Cbrf/f6y/wDkij+29W/6E3W/+/1l/wDJFdPRVGJy51rVz/zJut/9/rL/AOSKT+2tX/6E7W/+/wBZf/JFdTRQBy/9tav/ANCdrf8A3+sv/kij+29X/wChN1v/AL/WX/yRXUUUAcv/AG3q3/Qm63/3+sv/AJIo/trVv+hN1v8A7/WX/wAkV1FFAHMf23q3/Qm63/3+sv8A5Io/tzVv+hN1v/v9Zf8AyRXT0UAcx/berf8AQm63/wB/rL/5IpP7b1b/AKE3W/8Av9Zf/JFdRRQBy/8AbWrf9Cbrf/f6y/8Akik/trVv+hN1v/v9Zf8AyRXU0UAcsdZ1b/oTdb/7/WX/AMkUf2zq3/Qm61/3+sv/AJIrqaKAOV/tnV/+hN1v/v8AWX/yRTv7a1f/AKE3W/8Av9Zf/JFdRRQBy/8AbWr/APQm63/3+sv/AJIq34QtLuz0ApfWr2s8t7eXBgkZGZFkuZJFBKFlztYdCa3aKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooA8717WdL0n4iX/8AaWpWdl5ulWfl/aZ1j34lus43EZxkfnSDxj4X/wChk0f/AMDov/iq9BeCKRtzxIx9WUGk+y2//PCL/vgUAcD/AMJl4X/6GTR//A6L/wCKpR4y8L/9DLo//gdF/wDFV3v2aD/nhH/3wKPs0H/PCP8A74FAHB/8Jl4W/wChl0f/AMDov/iqUeMvC3/Qy6P/AOB0X/xVd39mg/54x/8AfIo+zQf88Y/++RQBwo8Z+Fv+hl0f/wADov8A4qj/AITLwt/0Muj/APgdF/8AFV3X2eD/AJ4x/wDfIpfs8H/PGP8A75FAHCf8Jn4Wz/yMujf+B0X/AMVS/wDCaeFv+hl0b/wOi/8Aiq7r7PD/AM8Y/wDvkUfZ4f8AnjH/AN8igDhv+Ez8Lf8AQy6N/wCB0X/xVJ/wmfhb/oZtG/8AA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ACCESSORIES
www.keithley.com
1.888.KEITHLEY (U.S. only)
A Greater Measure of Confidence
Item shipped may vary
from model pictured here.
Model 5804 Test Lead Set: Designed to be used
with Keithley instruments that measure
4-terminal resistance. Contains: 2 test leads,
0.9m (36 in), red and black; 2 test clips, red and
black; 2 plunger clip adapters, red and black; 2
alligator clips with boots (accept standard test
probe tip); 2 alligator clips with boots (barrels
accept standard banana plugs).
For use with: Series 2400 SourceMeter® SMU
Instruments, 2750, DMMs
Model 5805 Kelvin Probes: 2 spring-loaded test
probes, red and black, 0.9m (36 in) with banana
plug termination. De signed to be used with
Keithley in stru ments that measure 4-terminal
re sis tance and in-circuit current. 1⁄8-in spacing
between pin tips. A package of 8 re place ment
contacts (P/N CS-551) is available.
Model 5805-12: Similar to 5805 but 3.6m
(12 ft) in length.
For use with: Series 2400 SourceMeter SMU
Instruments, 2750, DMMs
Model 5806 Kelvin Clip Lead Set: 2 clip test
leads, red and black, 0.9m (36 in) with banana
plug ter mi na tion. Designed to be used with
Keithley instruments that meas ure 4-terminal
re sis tance. Maximum jaw opening ½ in. A
package of 8 replace ment elastic bands (P/N
5806-306B) is available.
For use with: Series 2400 SourceMeter SMU
Instruments, 2750, DMMs
Model 5807-7 Helical Spring Point Test Leads:
Two excellent Kelvin test probes for Keithley
in stru ments that measure 4-terminal re sis tance.
The probes have point ed tips that rotate when
pressure is exerted on the handle. Good contact
is assured, and the handle can be held at any
angle to the mea sure ment surface. The lead
wires ter mi nate in banana plugs. Lead wire
length: 2m (7 ft).
For use with: Series 2400 SourceMeter SMU
Instruments, 2750, DMMs
Model 5808 Low Cost, Single Pin, Kelvin
Probes: Two 1.17m (46 in) long, single fixed
pin probes with source and sense leads per
probe and color coded standard safety banana
plugs. Designed for applications requiring Kelvin
resistance measurements with the convenience
of a single point of circuit contact. The Kelvin
connection at the base of each probe pin results
in very low resistance errors, eliminating all wire
and probe body resistance. For the highest preci-
sion sensing applications, use the Model 5805,
5806, or 5809 for complete control over sensing
point placement.
For use with: 2700, 2701, 2750, Series 2400,
DMMs
Model 5809 Low Cost, Kelvin Clip Lead Set:
Two 0.94m (37 in) long probes with alligator
style clips, each with opposing blade source and
sense connections to color coded standard safety
banana plugs. Designed for applications requir-
ing Kelvin connection to wires, axial leaded
components, and other terminals able to be
clipped onto. The miniature blade design accom-
modates narrow available width applications as
well as general lighter duty applications. The
maximum jaw opening is 9.14mm (0.36 in) and
the blade width is 2.92mmm (0.115 in).
For use with: 2700, 2701, 2750, Series 2400,
DMMs
Test Leads and Probes
Test leads and probes
Test leads and probes