![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAZYAAAGMCAIAAAB21xM8AAAACXBIWXMAABYlAAAWJQFJUiTwAAAR/0lEQVR42u3df2zcZ33A8c/zvfPZd46TOiGJf6Rp48ZmaxpKaWGFwsK6bmOr2ApbxWCbhAAxBH9tYtLQJv5AkzZpvyT+QFM0VWiahNA0wWBspbCKAmVbUQulBLaQNm1qJ2m6xCnJ5RKf777743u5uGlKQ+M6ufPr9Uf09d3Z0fOc9NbzPHf2pXq9Pj01EwA9qFyr1SJi7vDsKhnw5NiWPh5sH4+uv584U/Syh5x54oHeJWGAhAFIGICEARIGIGEAEgYgYYCEAUgYgIQBEgYgYQASBiBhgIQBSBiAhAFIGCBhABIGIGGAhAFIGICEAUgYIGEAEgYgYQASBkgYgIQBSBggYQASBiBhABIGSBiAhAFIGCBhABIGsPJSvV6fnpoxEUAvKtdqtdU25rnDs/06tMmxLf06uj4emim6lCHbSAI9TMIACQOQMAAJAyQMQMIAJAxAwgAJA5AwAAkDJAxAwgAkDEDCAAkDkDAACQOQMEDCACQMQMIACQOQMAAJA5AwoH+ler0+PTVjIoBeVK7VahHx8a35KhnwJw6kucOz/Tq6ybEt/Tq6Ph6aKbqUIdtIAj1MwgAJA5AwAAkDVovyBW99rB6fO5qK621D+aurMVONq8qmC+iRVdi2oc7bLPafTvfOp08eTO3cdAE9krBaFhGxa12+o5YPZ/lwlu85df5jFtomELjyNpJdNw5HRHzyYBrO8r2NmBqKe+cjImaqsbcREfGODTG7EP92LCLi19bHlkrMLsS3T0REvG00hkvxWD32NmKmGjuHO9cRcdNwfKfe+Tn3zce1Q/HmtbG54ukAljVhT5+JuTMxnOUR8ZrhaOax51TaNJDvOZUiYkct/9u5qLc7p2affiaGs/z9Y1HcO1PNdw7HffNRb6dnm/nO4Xjwx3GkmTYN5PV25zFnV3b5fcfj9zZ5OoBl2kgWPnc07TkV9Xaqt9M1g50bNw5ERAxn+Uy1068dtXxHLY+IejsNpCg2nnsb8cxC5wFHmun4Yhxppoj42drz/ouij/tPJ9tSYJkTVlSpuDjcPHfjjlr+B5PROBudt6+Pt6/vXO85FTtqxUX6n8a5b/nisc7Fz1TP3fjHW/K3rOtcn5IwYHkT9vtj+Xs35xGxbSgvTrgKM9XIUjx9do9ZyaKSRURsGsifPhPXnV2dPfBc6n7L/tNp6SKuUMmi6q1pwCuUsMEstg5GRNRb8eTp8+991UAnVQvtzquTR5rpVQPR3XIWuu/PKJZvWTLtwIok7NF63Husk7BbRs6/t7slvP943H/83I2VLDYNdLI1nOXdPWZEvGbYnAPL5kVfkSxOpoqd4HCW19vpljV5Mz93V0RsrnTueuhk6gareG/Ez9biyHMREW9ZF1eVOw+LiInKi/5fAMu2CuseXW0ayG8ZifduzodL598VER8aj13rOu993bUu/9D4+Qu04mi/+HfTwLkfcsH/C+CnkvI8nxzbcol/tbX43aOeOOTyV1sNzbPfT0Nenl/ddkIPXFkbSQAJA5AwgAvxOZJAD+t8juRDawZXyYDfcPKMVyQNzRT1zZBtJIEeJmGAhAFIGMBPZfk/WO3eZisiXlPKJrxnH7gsCbu32fr4mcXienuWbi9nvzlQGk0XlaTiGz8xWJ7ISuYXuDwbydeXOsHa1853L7Q+0miaLKBnElasuT5aKRct29fODy75LNxG7nNxgSs4YYU3l7M/Gez8rfvPNFsRcbCd/+np5q76wl+fWeyG7GA7//uFxTecPPORxoI5BVbMSx/nf6/V3pBiNKWrU9rXar/n7I7ys83WZ5utLw9XRlN6f2PhaB4R8e2W1RlwxazC7jq1UBzP72vnvzSQPXK2UB+tdNr334vtg+286Ne7BkofrDjCB66kVdj2LO1r558YLI+m9PnFVkRsSPG9dufP3e9p5z/OO9fvq5RGU9q90DKtwBWxCtuQYj7PI2IkRbEWi4ijedy32MnWw63299rt4sj/It91AbBCq7A/HSz/wenFDSn+7MziF0tZsSKLiE8MliNiNs/XRoqIv1pYjIj5PFcx4ApahW3Lso9WysVR16ebrbvKnaOu2Tz/Zqu9e6G1NsXrzr6D7J6F1ntOeUUSuAIS9sTZd4G9cyDbkCIidi+0dp6t1e6FVrGX/Idm69qzv0j02WZrX9srksDl3kiOZ2kqS1NZqqYop/QXQwP/1GxFxGOt/PO1yr8ttnYvtF5fSh+slHdkqZzSl4cr/9xs7V5ofbBSerKdFz/B5AKXJ2E3lrIbS9mLffmBSvkDled942hKL7wR4LJtJAEkDEDCAC7Eh7ABPazzIWzf/Y3VchL/2n9Z9CFshmaK+mbINpJAD5MwQMIAJAxAwgAJA5AwAAkDkDBAwgAkDEDCAAkDkDAACQOQMEDCACQMQMIAJAyQMAAJA5AwQMIAJAxAwgAkDOhfqV6vT0/NmAigF5VrtVpE7H1kbpUMeOZ1k3OHZ/t1dJNjW/p1dH08NFN0KUO2kQR6mIQBEgYgYQASBkgYgIQBSBiAhAESBiBhABIGSBiAhAFIGICEARIGIGEAEgYgYYCEAUgYgIQBEgYgYQASBiBhQP9K9Xp9emrGRAC9qFyr1SLi7X83tEoG/MUPnZ47PNuvo5sc29Kvo+vjoZmiSxmyjSTQwyQMkDAACQOQMEDCACQMQMIAJAyQMAAJA5AwQMIAJAxAwgAkDJAwAAkDkDAACQMkDEDCAF42nyMJ9LDO50ju+NW/XCUD3vPvf+RzJA3NFPXNkG0kgR4mYYCEAUgYgIQBq0X5grcunDp26viT3S9rV11bqa0vrvf8+x/FanoFE+i9hJ06/uQzP/zXxYUT3VsGR8a3v/kPzRfQGxvJ4Q3XFeWKiHJl5MyJQ6fm95svoDcSVtj6uvdO7/rY4sKJwZHx5w49uvSu9uLC8YOPHD/4SHtxISKK64VTx7r3HvnRV1QPuAwbyfM2lRHROnOyMrxx6e2LCyfnHv1MRNR2faxSXl9cT9747kpt/ZEffeXZffdFxLP77hscGd/6uvd2j9IAVi5hP3rgz88G68S6sRsv5ie2FxeKfhXOnDh09Mmvj19/l7kGVnojeS51lZF2a+FiHlk/9nhnE3rz+4Y3TEdE/dgTJhq4DAnbuP2X142/trg+PvfwxfzEk//3v8XFgYfvqR/9UbEQy9stcw2sdMKumrx5y2t/JyJKg2vmD/zny/5vmqefM9fAsnuJs7B260z3VcXibRYv3GCetzpbN37jsacejIhtt364Utv43OFHK9X1jvOBy5Cwx7/5N8XFmROHJna8Y+ldA0PrImJ06xuXHt5HRHXd1uJi/399qpu56V1/nJUrphtYoY3kc4e+u3Sptf6a22qj25Y+IGWl9dfcVvSrXBlZevvY9Xd1bylXRka3vjFlJXMNrNAqbO2mG2q7PtaJXKlSHlzTvWvpb0eOX3/X6NU/12wcX/OqmeK0q1xZExEbrrlt/dW3Np47EBHnhQ/gFU9YVq5Uyhd1ejU0Mj40Mh4R5512pawkXsBl20gCSBiAhAFIGCBhABIGIGGAhAH0pFSv16enZkwE0IvKtVotIt5Xft8qGfA9i/fMHZ7t19FNjm3p19H18dBM0aUM2UYS6GESBkgYgIQBSBiwWlz474U9kz/zw/YPi+tNadNYGlufluGP39+zeE+splc/gcuTsJP5yfl8fj7mI+KJ/ImImEpTby291XwBvbGRHE2jETGRJqpRLULWzJsX8xPbedu0ApdzFdZ1W3ZbM5qfb30+Ih5tP1p0bWvaOpAGHm8/Xmwzh2LoQH6gqN58Pv9U+6lrsmuKb382f3Zj2lg8/oU//ER+Yk97z8a0cVvaliWncsByJ6yrGtXFWHyg/UBE3F26eyAGiutd2a5NadMD7QeqUW1EIyKujquXfhl5RMS7S++upurSH/i5xc8VG9XI46F46FdKv7Isx22AjeQ5D7cf/nLry0WPXp1e/RMeOZ7Gi4uJNNH9sriOiP35/qUPbuSNol+jMRoRjWjsbe/1ZADLnLAn8ica0WhEYypNldNLLNkm0sTdpbu3Zp2Pwt2V7Xpb6W3FUVqx0+w6mB8sLq7Nri0qdig/5MkAlnkjOZEmNqfNE2liY2ysR/0nP3g6TY+kkRP5ifNWZ/P5fLdZhafzp4uL77S/U1zMx3wzb17wyAzgZSbstuy2kXT2k7rzl/MfnI7TxTH/0huHYqibyO71YiwOhIQBy5ewF6pG9cH2gxfzyGfzZ0fz0YP5wYk0UewWu7Zl237Q+kGxcFuT1uxv71+b1p533g+wnAkbjuFiY1i82fUl/SD/QdGpg/nBXdmupXdtjI3FRfGyZrHEm07TNpLAT+VFj/Nf2KksZTdlN3XfrP+Sj++6KbtpW9p23o+6s3Rnd2k2kSbuLN1ZipLnA1iGVdjWtPXu0t3dldfSGN2Qbjgdp0fSyM35zRExFEOlKBUP7p5qFW7Nbr06XT0cw923rS797cjNafM7yu9o5I2IsIUEljNhA2ngxU7Wu3edO+aPGImRFz5yMAaXPuaCxAt4RTaSl+giz8sAln8VdimGY/iC+0qAHkhYlrIL7isBemYjCSBhABIGSBiAhAEsm1Sv16enZkwE0IvKtVotIr729ftXyYDf+vO3zx2e7dfRTY5t6dfR9fHQTNGlDNlGEuhhEgZIGICEAUgYIGEAEgYgYQASBkgYgIQBSBggYQASBiBhABIGSBiAhAFIGICEARIGIGEAEgZIGICEAUgYgIQB/SvV6/XpqRkTAfSicq1Wi4i5w7OrZMCTY1v6eLB9PLr+fuJM0cseso0k0MMkDJAwAAkDkDBAwgAkDEDCACQMkDAACQOQMEDCACQMQMIAJAyQMAAJA5AwAAkDJAxAwgAkDJAwAAkDkDCAl5Dq9fr01IyJAHpRuVarRcTc4dlVMuDJsS19PNg+Hl1/P3Gm6GUP2UYS6GESBkgYgIQBSBggYQASBiBhABIGSBiAhAFIGCBhABIGIGEAEgZIGMCVyx+eBnpY5w9Pf/DD5VUy4N2fWvSHpw3NFPXNkG0kgR4mYYCEAUgYwE9lJU7xT/w4j4ihagwMJDMOrFDC2u38yDOx57H2/Hz+M9dn121P1epPatDuTy3GhV7c/Mw/tiLi9juy7TMSBqxIwo4dzb/0hVaj0fnyW99of+sbcd329Iu/XDJrwBUie7H115e+0Cqu12+I67Z3Vk87djo7A674VdgT+/JqLRqn4oad6U1vKUXEL9yRH3kmNm3uPKDZzJ/anz/1ZL5jZzY2fuHt4eFD+Z7H2pvHbR6BlU3YkWfyiGg04tbbskYjX2xGRAwPx5kzUa3Ggafa936pXTzy8X2tajV+67dL5x2T/cd9rcf35RFR/Auwcgmbn49qNUXkWZa+9Y1WN0PFWdhD/9Xp1+SWNDebNxox93S+9Ki+2cyLb6lWo1qLY0fNM/CKuPDZ1rGj+dBQVKvPu7E4EWs08iJJt9+R3fnrpfUbIiL+93+et9Q6dLDz5V2/Wfqtd5XNMrCiCZuYTNVqNBrRaORvekv27t899yrk3NN5ka3NYykitk1l1WrMzebN5rmKzR7oPGZ4jRkGVjxh1WoMDqVqNZ47HtVqGll7bpO4ZiQVq7B6PSLi+Hxnw7j0batrr0qNUxERrZYZBlY8YVPbs4e/3V6/IX3l3ta+ve0DT7W7d3VflHxiX/vY0fzxfXmjce5dF51F3EQq3lD21P583962WQZeIRc+qBobT+s3xLGjeUTc/9XnNSjL0g070/cfy7//WP79x1rd5C19zFWjnYvzvhdgJVZhEfEb7yzddMvz7u2+LnnTLdnNr+/ctX5D3H5H1l2adTN3+x1ZcRx23msCAK/4KiwiBgbSDTvT9TtS/WQMr4n6yYiI8kBRpXTz69NNN6f6yVh6TLb0tyO3z2TbZ7ITP8673zukZcCKJay7nhpZGxFR/HvBu36CInAv+TCAZd5IAkgYgIQBSBggYQASBiBhgIQB9KRUr9enp2ZMBNCLyrVaLSLu/9pXV8mAb3/rHXOHZ/t1dJNjW/p1dH08NFN0KUO2kQR6mIQBEgYgYQASBkgYgIQBSBiAhAESBiBhABIGSBiAhAFIGICEARIGIGEAEgYgYYCEAUgYgIQBEgYgYQASBiBhQP9K9Xp9emrGRAC96P8BOxBKILQb7swAAAAASUVORK5CYII=)
9
The resistor colour code
Colour Ring 1
1. Code
Ring 2
2. Code
Ring 3
Multiplier
Ring 4
Tolerance
Black 0 1
Brown 1 1 10 1%
Red 2 2 100 2%
Orange 3 3 1000
Yellow 4 4 10000
Green 5 5 100000 0.5%
Blue 6 6 1000000
Purple 7 7 10000000
Grey 8 8
White 9 9
Gold 0.1 5%
Silver 0.01 10%