Phải nối thêm một đoạn dây vào hai điểm nào trong...
Câu hỏi: Phải nối thêm một đoạn dây vào hai điểm nào trong sơ đồ sau để đèn chỉ sáng khi đóng khóa K.![](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEAYABgAAD//gA7Q1JFQVRPUjogZ2QtanBlZyB2MS4wICh1c2luZyBJSkcgSlBFRyB2NjIpLCBxdWFsaXR5ID0gOTAK/9sAQwADAgIDAgIDAwMDBAMDBAUIBQUEBAUKBwcGCAwKDAwLCgsLDQ4SEA0OEQ4LCxAWEBETFBUVFQwPFxgWFBgSFBUU/9sAQwEDBAQFBAUJBQUJFA0LDRQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQU/8AAEQgAjAHBAwERAAIRAQMRAf/EAB8AAAEFAQEBAQEBAAAAAAAAAAABAgMEBQYHCAkKC//EALUQAAIBAwMCBAMFBQQEAAABfQECAwAEEQUSITFBBhNRYQcicRQygZGhCCNCscEVUtHwJDNicoIJChYXGBkaJSYnKCkqNDU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6g4SFhoeIiYqSk5SVlpeYmZqio6Slpqeoqaqys7S1tre4ubrCw8TFxsfIycrS09TV1tfY2drh4uPk5ebn6Onq8fLz9PX29/j5+v/EAB8BAAMBAQEBAQEBAQEAAAAAAAABAgMEBQYHCAkKC//EALURAAIBAgQEAwQHBQQEAAECdwABAgMRBAUhMQYSQVEHYXETIjKBCBRCkaGxwQkjM1LwFWJy0QoWJDThJfEXGBkaJicoKSo1Njc4OTpDREVGR0hJSlNUVVZXWFlaY2RlZmdoaWpzdHV2d3h5eoKDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uLj5OXm5+jp6vLz9PX29/j5+v/aAAwDAQACEQMRAD8A/VOgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoA8z+Ln7Qvgz4MXOnWGuXd3ea9qQLWPh/RbOS+1G6UMFLJBEC20E43HC54znigCD4LftGeEfjodYtNG/tLSPEOiyiLVfDXiCyax1SwJ5RpYH5CspBDAkHOMgggAHqdABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFAHzR8JPEdhp/7Y/xl0DxPb/ZvHN/DYXugXcy4S90BLdFEVsTz+6uvtBlHGWkBG4J8oB1Hx0+A194p8SaN8S/h9d2vh/4seHkaO0vLhSLXV7VseZp9+FG54WxlW5aJ8OuCDkA6j4K/G7RvjPo2otbW8+jeJNFuTp+veHL/Au9KuwOY3xw6HkpKuUdeQeCAAej0AFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQB5X8evgVZfGvR9MnttUuPC3jfw9O194b8V6egN1pV0V2ng8SQSDCywN8sijBwQrKAc3+z7+0JqXjLWtQ+HPxI0qLwl8X9ChWS90tHJttVts7V1Cwcj95A5ByBlo2BVuRyAR/H74OeIH122+K/wreOy+KGiweVNYSMEtvE1ip3Np9yTwGOD5Up5RjyQDlQDufgX8a9D+Pnw+tfFGiLNaOJXstS0q8Upd6XfR4E1pcIQCkiEjIIGQVYcMKAPQ6ACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoA8j/aE+AVr8adFsbzTdRfwp8QdAlN54b8XWaD7TptxjBU/89IJBlJIWyrqTkZAIAPlj4z/t5/Ebwp4c0H4S/wDCGSeFv2j/ABDew6HFPdAf2KhlcRLqVpM2VlSRmGxCD5bbxJu8vbIAWvh18IPHn/BPFNU+Ies+Jbj4o+FfEc8d18QmS1f7XpUxZidUtxuZp4laVxMNocoFfGFIQA+69H1ix8Q6VZappd9b6npl7Clxa3lpKssM8TDcjo6khlYEEEEgggjigC9QAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQBx3jb4v+B/hrD5nirxfovh4YBC6jfxQswPQhWIJ/AUAeUX37fPwTiluoNM8U3Hia6tgDJB4f0q7vmGTgYMcZB/OgDGj/4KHfDQlGl0Lx7bWrMVF3L4RvBEWzgLkITk9en1x0oA29O/b8+BF5eCzvPHSeHr3jNv4j0670wj8biJFP4GgD2fwf478N/EHTBqXhjxBpfiPTzjF1pN5Hcx8jI+ZCQD7ZoA36ACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoA4r4rfB7wh8bPCl34e8ZaFaa1YXEMkStPCrTW24YMkMhBaNxgEMuCCoPagDxj4CfE7Xvh745m+AXxa1JtT8SW8LzeFPE9+wb/hKtLGcB2IAa7hUbZUPzMF8z5wTIwBmNYt+wv4smvLMOf2fPEN+XurRVLL4LvpW5mjwDtsJnIDJ92F2DLgOwIB9UwzJcxRyxOskTqGV0IKsDyCCOoPXNAE1ABQAUAFABQAUAFABQAUAFABQAUAFABQB5p8W/2ifAPwRigXxXr0dvqNxk22k2kT3V9ckdkgjBc/XAHvQB5lqH7dWh6fZQ3jfCj4vyWsqF45k8FXG1hjPUkDpk/gaAPMvCv/AAUf/wCF2NrZ+G+n+FdCTSyVEfxK8QLpVzeEAE+VFGJAAM4JZ+p7YOADz/4O/wDBQW/+LWreKrL4jwa7bppMs9jJpHwy0Y6rp13ayIV8yW7jMrhgQ2GjaMEFSDnIAB2/gf4o/su+BWmutK+DPiSyu0Hmm5v/AAHfXdwCwycSyRyMCRySWGc5yaAPQtL/AOCjnwCsdYstFv8AV9R8HT3Mi28I1vQLqxiHOBucx7UUEgFmIVc5JAyaAPqygDO1rQtN8R6fJY6tp9rqllIMPbXkCzRuCMEFWBB4JHI70AeHeK/2E/g3r+qLrOjeGG+H3iWJCttr3ga5fRrq2Jx86CAiItx/GjA85BzQBiSa78ff2epidasB8fPAEKsW1HRbdLTxTaKCxG+1BEN6FARB5XlyMSWKkjkA9w+GnxU8J/GHwzF4g8Ha7a67pbsY2ltyQ8MgAJjljYB4pBkZR1VhkZAoA62gAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoA83+PHwP0T4+eBJPD+rTT6dfW8yX+ka5YOY7zSb6M5hu4HUhldG54IyMjIzmgDzT9n/AOMmseJL/WPgj8bLSyj+KWl2jif9wPsPirTGBQX0ClQjBwSssYGAwf5VG6OMA5fRvEF9+wt4xs/CviS7muv2fdZuvI8PeIb2Z5pPCNwwGzT7uRsk2bNlYZmJMXCyMVG8AH13QAUAFABQAUAFABQAUAFABQAUAFABQB4p8UfjNrtx4pb4ffC3T7XXvGw8s6ne3T4sdAgfpNcEffkxkrCPmbqcDqAb/wAJPgRofwrW41F3fxD4x1BvN1XxTqSK17eykYODz5cY6LGpCqMDk5JAPTKAPmyw+APxA+GMWr6b4H1LwZ4k8NXmq3eq2WmeNdLlM+mG4lMrwpcwsTMgd5CpkTeoYKWYAUAd38EPglH8LNR8W69cnTU17xVcW9zqFvodl9ksIPJhEaJFHkknGSzscsSCQMYoA9L1TVLPQ9NutR1G6hsbC1jaae5uJAkcSKCWZmPAAHJJoA+Kv2xdK1D9qf8AZm+IGuYvfD3w+8O6Xc6zpAlijjuddubdGkS5O8Ex2u1WCABXlD7sqAoIB9afCM5+FPgs+Y03/Elsv3ruXZ/3Cclu5PXPegDrqACgAoA+c/jl+zZrM/i4/Fb4NatF4N+K1vGBdwSL/wASrxPCpyLfUYhjc2Mqs6kOobGfljaMA7T9nr9oXRvj94bv5YbOfw74u0Of7B4k8J6gwN5o94Mgo/A3xsVYxzABXUHhWV0UA9YoAKACgAoAKACgAoA4z4n/ABa8MfB7w+ur+J9Qa0hmlFva20ETT3N5M33YoYUBaRz0woPvgc0AeYal4x/aG8azLeeC/BfhHwfocsJaE+Pb24fUWYjKO9tagrGDkZRpSw5BCkEUAc9c63+1/wCD4Yb+68O/Cz4g20blrjSdCu73TL2VMcCKW4JhBz3b245yAD0f4KftJ+G/jNqGp6AtpqfhPx1o6h9V8HeIoPs2pWi5AEoXJWWFsqVljLKQ6Z2lgKAPXKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoA8g/aM/Z8s/jn4esbizvpPDXj/AMPyNe+F/FNrxPpd1x6cPDJtCyRsCrL2yFIAOU+Cnxf0r9prwb4k+GnxQ8P2ek/ETS4X03xh4KujlWXAAuoATlreUMkiOpO3eoDN8rsAcr4E8c6h+x7470b4SeOrm6vPhjq0kdl4D8ZXjea1u5AA0i9cD5WXOIZGAVowBnKMEAPrSgAoAKACgAoAKACgAoAKACgAoA8K8e/FPWvH/ju5+F3w5+1QXP2Zjrnji3jEtpoWQcRIT8sl2wwQgJ2AhmHoAeR6j+1l8Iv2Mta1f4Yx+H/G/ibWNBghv/Emt6bpa3rkzIjm7vbhpFLEiRCWIIG4KOgAAKf7UnxR174zaz+z/oXwm8bPpmj+PVvtUbN1JpqavaQRwyG3FwI2lilKu4ChQQSdwyAKAPLbn4MfGP4B/Gb4ZeK/D9prnhzwzdeLrDSNb0+Xx5Lrlvc2tzMkTEwSxISAC/zEllJVto2lgAfpfQBU1LUbXRtPuL6/uobKxto2lmubiQJHEijJZmOAAACSSeKAPLI9EufjxdR3+tw+X8NVMc1jotxEUl1aRXJE90p/5d+FZIT98EM4AAUgHnv7T3x38F+Ivgl+0P4J0PV7fUvEHhnwhdpqltFGXjtjPBLGqFwNu9SDlQcqSM4IIAB7X8FLP+zvg14DtCWJg0CwiywIJ228Y5z34oA7WgAoAKACgDwL9oH9nvUvEmuWfxO+GF5beGPjJokRS21CVD9l1m2x8+nX6AgSQvgYY/NGyqylSAQAdF+zr+0Jpfx98MXsn2Kbw54x0OYWHiXwpfHF3pF2M5RwQN0T7WMcoG11B6MrqoB63QAUAFABQAUARXEyWsEk0rBI41Lsx6AAZJNAHgvwQt7f4iq3x78VGSE6pZvP4ctL/Kx6Fo5BKyKpJCzXEYWWWQHO0qgIVTkA4S8/4Ko/s66fd3NvceK9SjaJhsY6Jd7Z1OCJE/d8qQcgnGRyB0yAS2n/AAVL/Z21GVILHxZqV9eSECO0ttAvnlkJ6hQIuSP/ANWaANT4q6LoX7VXwl0D4xfBrVYbnx14aMmq+EtdggZJJ5YiyzadOrbH8qcCSF0YrguGORkMAe1fBb4paZ8bfhR4W8d6Qvl2Ou2Ed2IN2827kYkhLYGWjcOhIGCVJHFAHb0AFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQB4H+0x+zvffEi50Xx/wCA72Lw58YPCQMmi6uwIivosln068wQXt5MkcnKF2K8M4YAi+GPxE8JftnfCXxR4R8aeGlstYtD/ZHjHwTqRJm064ySpBGCUYp5kM6kcqCpDIcAHMfCDxz4o/Z0+Idp8G/ijql5rnh/VJ2i8B+PNRYM18oGV0u9kAAF2oB2O2BMAQMNhSAfVFABQAUAFABQAUAFABQAUAeeftC+MLn4f/Af4i+JrJ2S+0nw/fXlu6HBWVLd2Qg9sMAc9qAPnz9mv9n/AOLnwL+HHh2x8CfEDQNZ8KalEmrTad4u0eVrq2muESSUJcQSr5gLFzh1BG48njABzHjr9i/xF8bv2xPivr+va/4o8B+FdR8P6dp9hqfhC8S2/taBogl1b3LMH3YeIgoQAVMZPGMgHp9/+zR4m0T4c6J8MdDsvA3in4eaFFEmmL41t7mbUIpFDfvjJCVQSKXcK8aoQGIGO4BkeHf2bviB8OL3+1/CPh34bDXo3D21xq2o6xcpAWGJAgkZ9mQTgrgjOOlAHp99fftARLBLa6L8OJyI8zWz6rfqS2OQkn2cjB7EqOvNAGT4Mivvi54gjt/iB4t8M6pJaxC+h8HeErlp7F1jneEz3EzgNc7Zo3Qx7VRHjwwY4wAdTf8AjXUfidrUuh+A9RS30mynaHWvFEKiRYHRgGtLUMCskx5DScrEOoZiFAB89ftBeAPCnw6tP2iE0rSrbSbXUPhR5tyLaAqZ5vN1FTNJJyXkJdMlsscDJwKAPrX4d2a6d8P/AAzaR3C3UcGmW0Szxj5ZAsSgMOTwQM9e9AHR0AFABQAUAFAHz5+0V8A9b1rXNO+KfwnntNB+MOgqESWbKW2v2OQZNNvcYDxuACrNyjKpDIQHUA6z9nz9oPSPj54avJY7G58NeL9FlWz8R+EtSOL7R7sgnY4IBeNsExygBXUHhWV0UA9XoAKACgAoA8o/av1SfQ/2YfizfW3mC4g8K6m0bRHDK32WQBvbBOfwoA2JfAGheM/gO/giwuvL8Nat4aOjW91Y4G20ltfJV4/TCMCPwoA/IP44L43+MGq+LPAt/wDA/Xdc+IHhrwxo/g0alpWnSXsWm3tldtK1xDIsamOG7tC7KGBJ3DBK4agBs00/wL+P9p8TNI/Z+8beDLZPFOjahpVnNok8SRacbSWDUbNdx2eZJNLEY+pz1K8KQD9Wv2Ufh9rPw++DtoPE9tHZeK9ev77xJrFrCfkt7q9uHuGhHbMayJGccEoSODQBzv7EVl/Zvwo8R2drEtvolv428Rw6VBHgJFarqlwFVFAARQwfC4Hc96APoWgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgD5s/aN+AXiI+MLL40/B947D4saLAILvTJHEdp4rsAQWsbkkgCQAfupT0IVWIAR4gDT0jWPhx+3z8B9W0jVLC6S2kkNhrGjXaNb6loOpRYLIQwBjmifkNgg4IIILLQBh/Af40eIfAnj5fgV8Yr83PjiBHk8N+KWi8u38V2CAkSA5IW6jUESxkk/LuBcHcQD6coAKACgAoAKACgAoAKAPFv20Jmg/ZM+LrqASPDF+MN0wYWB69evTv0oA9A+Fk0tx8MfCEtxbraTyaPZtJbpwImMCEqPYHI/CgDqaACgAoAKAPzz+BGo2t34I+IOoaXDLbBPAHiFhJGhGGOvawQUbPJJUkYPpyCDQB9i/s6WNjpnwA+G9vptp9gsl8Oae0duV2soa3Rju/wBokkknJJJJJJNAHzp+2NqE1xffH/TTL5drH8HobnMikx7/ALXqAwCM/MQuBnGODyM4APrPwFamw8DeHbVovs5g062jMWQdmIlG3I64xigDfoAKACgAoAKACgDwP4+/AHVdb8SWPxU+GFzDoPxh0WAQQzTOVs9cswwaTTr5Rw8bgfK3DI4RgwKggA6r4DfHnTPjdomoKdPuPDHjLQZxY+JPCWosDeaRdEEhWIwJIXALRTqNsi8jDB1UA9SoAKACgDI8V+GdO8beF9Y8O6xb/a9J1ezmsLyAkr5kMsZSRcjkZViMj1oA8F/Yw8X3OheDpfgn4sn8r4h/DaNNLuIWj2JfaYpK2F9b8kPE8AjU87kdWV1UlcgFzwpbJov7dfxDgsoEtIdZ8DaLqd8EUf6Vcx3l9bpKxxncIlEfXkKM5wMAF79oq4TUviZ8A/DF1ceTp+peMXvriISFTM1lp91dQKecFRPHA2D/ABKmOQKAO6+NfxMHwm+HWp67DZtq2sYFrpGkRH97qN/KdlvboOpLuQDjooY9AaAM/wDZv+E8nwQ+CHhLwZc3j3+oafbNJqF08hk869mkae5cMQCVM0spXPOCAc4oA9NoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKAPmv4+fDDxT8PvG6/G74S2b3niaCOOHxZ4Tt8qnivTowcYUcG9hUt5Mn3iP3fzLhGANPxqvw0/bG/Z0s/ES+IV0bR38rVNL8TLMlveeHr+JgUlEhP7meKQbWAYfxLnBzQBV/Zi/aWk+IGo3fw78a32lH4m6Nb+e9zo86S2GvWYbauoWjqSCrYw8fBRsjAHAAPougAoAKACgAoAKACgDxP9tiGWf9kf4urDy48NXrHP8AdERLf+Og0AegfCh2k+Fvg52Qo7aNZkqf4SYEyKAOsoAKACgAoA/OL9nee/0T4dfEO0iuVuPsvw7126M0oVZbaY61rJCsOjAsHYEnjaR0NAH2P8M/G2meFv2bvAfiC+lkez/4RvTXiSBC81wzW0flxRR9XkckBUHJJAoA8Y/aE8G+I5f2dv2gvH/iWG30/XNe8JyWNvpEc29LDTrZbh4ld+A07G4ldsfKCVUZC5IB9PeA9o8D+HQsrzL/AGdbYlkXazjyl+YjsT1x2oA36ACgAoAKACgAoAKAPEvjp+z7P411a08f+ANTh8G/GHRoTFp2usha2v4M5aw1CMZ862kOOcF4mCyJypVgCL4A/tMQ/FPU9Q8GeLtCuPh98WdGjD6p4S1F1YyR8AXVnKCVuLdjkb1JKkYPBRnAOr+NXxx0L4IaBa3epw3mraxqUxtdH8P6VCZ7/VbnGRFBGOpGQSxwFHJIFAHlj+EP2qdfkGrr8Q/A/hQ3Sh/+EbGgSX0diOoQ3JkVpXHAZgAuQdoxjIA9Phr+1H5fzfGnwb5hbcceDSQP9kH7QMj3IzyeaAPBf2ndF+Mn7O2p+Cf2ivFnj/w54muPB14umahpOj6G2mS6jpt3KiS25l8x/OIPzokgCo2ZBlhhgDz34cft42vxh/bO8S+NNH1Pwz8M9Oh8IL4etIfiNem2jvBHfGcSu8ZCxTDzXHlbyMZwSQSADufjV+2b4I8K/Ef4JeJ/F/jbwj4xvPDet6vcXR+Hk7XsUdpLpkkEZZC7YkM0igfNjAyMDOAC54K+InxC/bO/aA1X4mfCHX/Dun+G/A1hb6XpOl+MrSa4Q3N3CJbm5McLKYplGYdwZuEYDAJyAe9yaX+1xDOWh8QfB25j28LNpOqR845+7Ofbvz7UAZ89n+2cZJfK1T4IbF5iJs9XBkPo43naPcE0AItt+2gIkze/AwysCX/0fWMIT0C/NyB6kD3BoAt6XY/tfy6U4v8AVfgza6gGJTyLLVJkYADAJMiFSTnJAbrxQAlxcftb6Uxury7+CB02CAvczS/2tb7MAlpCSWAUAcgkeuR0oApfsU/tH/Ef446z8R9E+JGh6Dp154amsn0/U/DcdwllqlpciYx3EJndmkidYQ6SAgMsg+UEHIB9T0AFABQAUAFABQAUAfmz+298X/2rPDv7QWq+A/hDqE2raNc6Rb61DbeH9IhuLywgYtC6TOyMVLSxuykYJDKFOQwAB896n8U/22/h5deAzrniPxhat4l1dNHgtrrS4kYXUkgSODzLiERF5BkplivyscgAmgD7b/4J/wDiT4oTeNvjT4V+LfinVNT8TaDqFiIND1aW3nlsbSaKSWKXzYMxsZUdQQhwpixgE4AB9n0AFABQAUAFABQB8MftXfBDwd8CfH+n/tAXGkx6r8P4NYS58a+DbrMmnvPc4tU1mG2JMbXcbyxlgyNvyWBSQFyAZ3xq+Ov7KXjjwbo8fhj4qaJ8P/FPhiaTVfC2u+H9OkjfS7tlJYGNICHhlOBNCRiQDBGQCAD3P9jP9rzQf2tPh5LfWrQ23izRxHBr2nQo6xRysG2zQ7/mMMhRyoY7lwVbkZIB9C0AFABQAUAFABQB47+2Iyp+yl8Xi5VVHhbUfvZwf9HfAOPXpQB3PwucyfDPwk23Zu0i0O0Etj9ynGT1+tAHU0AFABQAUAfnn+yz4R1fxWfH/hK7tn0fxFqngPUdMkvUXbamV9d1qJZAQNxI3jnB4U4GRigD3f8AZm/Z38TeHfDngXV/i3dWOq+LfCmjwaPounac7tZaVDHCsRl+Y/vbqRVG+U8DogAySAbX7eMssX7HfxZMIUv/AGFMpD5xtJAbp3wTjtnGeM0AeteALlbzwL4cnUShJdNtnAnUrIAYlI3A9G55B75oA6GgAoAKACgAoAKACgAoA+WP27dN8C+JPDfh/Q76TUo/i5dTufAc3heUwa3DfbcFoplx5cB4EpchNozkOqMoB4n8O7f4ufsoeKdU+Jn7RPhO/wDi2wsgIvHPhi7XUZfDUG0+dEbJxEYoioZ5ZoVwApBLBuAD2i4/4KZ/AWJIbiHXtZvtMdBI2p23h+9e2jXGWLN5QPy/xAAkYI60AfRXgTx54f8Aif4R0zxT4U1e213QNTi821v7R90ciglSPUMrBlZSAyspUgEEAA8Q/bcjiuvDPwnsbmGO5s734neGre4gmG5JYzeAlWUghlOACDwaAOp8ZfsafA7x9cTXGtfCzwxNdTEmW5ttPS1lkJ6szxBWJ9yc0AYumfsC/s9aRbLBB8J/D8kYYMGuonuHyOmXkZmI9QTg980Ach+y1b+HNA/ay/ac8OeFNM0zR9H0+Xw64tNJiiigWZ7ObzsJHgK29DuGAd24kZJJAPp7X/EOl+FNFvNX1rUbXR9Ks4zLc319OsMECDqzuxCqB6k0AfOPi3/gpT+zr4QtpZJfiHBqlwq747XS7K4uHm6gBWEYQEkHlmA9SM0ASJ4E/aG+MmqS3Xirxra/BrwlIxa30Dwekd5rXlnotzeyq0UbjknyFZckAE4yQCvqf7A/whaGXWvH+r+LPGj2sTyXGq+LPFt38iAEs7GOSJEAABOAANo4oA8s8Mf8E8/gr8cvEv8Awlw8E6poHgSOFYdKik1q++066hwTczJM7PBAMDylUq75MjYBUEAyvhf+xfoOi/tLfGTQ/hr8SvG/w5j0Kw0F4oND1YTRLJNFckRXKTo5nSNIoyis2VEjDcQcAA9jNl+1f8HNssWoeFP2hdJVD5lrcQr4Z1hnycCN1L2xUZBJYAnGBjkkA1fB37d/gG41GLQviRa6p8FfFrbwdL8dW5soJdmN7QXhAgkjBIAYspbqFwaAPoy1u4b62hubaaO4tp0Ekc0ThkkQjKspHBBBBBHUGgCxQAUAFABQB8zfA64GmftnftIabqDGPU75PD+pWHnuA9zYCyaItEpOTHHOJVJAwGfnlqAGftuTWMF9+z4+qypDpq/FXR2eRzjbKIbowkkdB5gTJ6epAzQB5V4b/Z6+F/7Zn7UPx28YeLvDP/CReHNEubDwpp9yl/PbLNe20JN+T5LoSVLW6AkkEAkdeAD0b/h2D+zkpcJ4IvEQ/cjXxBqO2L12/wCkZ5BIOSepxigBsP8AwTG+AMC2if8ACP6y6WxPlqfEd+AFJyFGJhgA9NuD6knmgCa7/wCCafwMngnit9J8Qaek0nmMLbxNqB544w8zA/U5PvQAyL/gmx8HbWcz20vi+0uSf9fB4ovVf167/XmgBJP+CbPwi+1pc29540sp1cyGSDxTd7mbGCxJcnOOMjFAF2D/AIJ/eCLXesPjj4nQ5Ysvl+MrtfLB5KjB6HnOcnk80AfOn7fH7FWn+HvgfFN4Z8W+P/EfiO/1vTtI0zRtc8TyXlrczTziKOMpNwDlsqSwwQCTjOQDL/ZI/wCCd3ww17W9Ug8efDHxuZ7HRdNF4ni9pbO1i1YtMLtLKS3aMXMPyRkNl1AI+YlsAA6b4cfsR+BfEn7VPx40jw3qfi74Y6J4bj0SwtoPBWtyWSztPaC5mMjMHZgG8ohc4B3EgkjAB7QP+CfGnrMsi/Hj45q2NrAeND865+6T5OcfQigDnfih+yl4e+E3g241zVP2gfj7bwI4it7LTfGbzXWoXMhxHb28PlZlmkY4VRgkkkkAEgA579g3QPi98Pfj78QfCPxM8a634kh/4R+x1m00zW9cl1WbTlnnmEcUrv8AIJ1SMiTyiUJwQWAGAD7yoAKACgDwz9uFxH+yH8Wyd4z4dux+7XJ5Qj1HHqewyecYoA9Q+HXnt8P/AAwboq1z/Zdr5pQbVLeUuSB2Gc8UAdHQAUAFABQB8RfsJ+JJtT+IV9YuhmiXwvJdpdSRbGJk8RawWUZJO3IGAScY/MA+3aAPDP24pXi/ZD+LjRyrC3/CO3SlmOAQUwV+pBIA9SKAPVPAl2994I8PXMhzJPp1vIx2heTEpPA4HXoKAN+gAoAKACgAoAKACgDyb4yfHiD4d6jp3hTw/pkni/4kayP+JZ4btH2kR5w11cyYIgt06s7dcYUEngAT4LfA+TwFeah4s8V6s3i/4l60gGp67MuI4Iwcizsoz/qLZD0UcuRuck4wAc18fP2v/g58J7298D+LviFp+geJdQs3jSA2c96LYyKVRphCjLGMkHbIVyvPQ5oA8E+Gnws0nwV8GPDvhO7+GnxStJRaJBOPh54kkn0jU5HUFr63mW9ASKYkyANs2hsMuOSAaX7PP7AXiv4ffDA6dD8XviB8PHu9Qub1PD2lahaSw2MLSERRuwjYNN5YQu0bBCxOAQMkApftHfsUeJP+Ea8N+JJ/iB8SfjLa+GvENjq+peDtQ1CN/t9jG4E4toY1izcqhYqS4JG9VwzAkA9WX/go/wDAmwkjtfEfiTVPBerMB5mleI/D9/a3ELcAq/7krlScHDEDB5xzQBL/AMPIv2dJHEdt8RVvps7RFZaPfzuTkDosB4JIAPQ9qAPJvAn7G/w8+M3xO+MPxf8AFfhTW/Bml6zqMN14evJru40O8tUS1U3l/sjkXYJpy8mZlJ+UsQNxoA8u+IWgaV8cfC1j8Nfhn+09qnxd8OT6pBPq3gDxBfWj61qtrDOstwLPUJoo3Z0WMyLG2VIQsGwpDAHY/FT4R6T4v+C+ufDTQNR+PutXN1AllZ+Hr/RljtEuUAa1+0XU1miLB5kcZZxNjavBoA+4dL1CL4XfCfT7rxfqsUKaHpEP9qalM5ZS0USiSTOMtlgSABkkgAZIFAHDaFpGr/Hu8i17xVp9xpHw9HlzaV4R1K1MVzfOp3LdagjZKqCFMdsQMYDSAthEAIvi38e9RsPF6fDX4YafaeK/ifPEs1xFcyEafoFu2MXV+68qMHKwr+8k4wACCQDpvgf8E9P+C/h27h+3z+IvFGr3Bv8AxB4mvlAutVu2HMjAZCIo+WOIEqiAAZOWIB6VQBi+K/B+g+OtFm0fxJouneINJmIMljqlpHcwOR0JRwVOPcUAfPGofsQW/gq6bUfgf8QfEXwbvTJ5p0q0lOo6FKxILtJp87FdxAwCjKF7CgCs/wATf2pPhUZF8U/Czw38WNKjIxqvgPVTYXaRKOWktLrPmSNwdsTAA5AzxQBa0j/go/8AA6XUodI8Sa7qvw+8QsB5ui+L9FurG4tjgkrKxRo0IwRnfgngE0Ad5pn7Y3wK1a3WeD4weCY0YZC3Wu21uw57rI6sPxFAHG/Gj/goV8EvhD4OutWtvG2jeN9UxsstD8L6hFfXF1KfuqWjLLEvcu5AABwGYqrAHwb8I/GvhT4+/tleAtf8b+PvE/iDxL420i6hvtJ0CPUNMtvD7uRJZWEc8ZSV4UUyb2UeWJAHZmBdgAfob4p/Yg+EvjzRY9I8V6br/irTklSZINY8WarcKsiKyK4BufvBXYZ68n1oA89/4JveCrL4deEPjX4a0u2e00bSviprllp8LyGQpbRJbRxgsSSSFQDJJJxk0AfXtABQAUAFABQBm6r4g0vQfI/tPU7TTvtDeXD9rnWLzG/uruIyeRwKAPm/9v7R4vF3gT4Y+Erh72K18SfEXQ9LnnsJDHNFEZJJHdXHKMFiOGHIbaaANRP2R/ENvA9hbftDfFmLSJM7oZdTs5roDsFuXtTIMeuSfUk80Acv+xX8NV+E3xg/aK8NQeItX8TWlprmlst94hvBd6lLJLp0U0kk0oUb8mUKpIzhOeQSQD3f4o/GPR/hkdM094ptb8W63I0GieGNOKtfalKoy20EgJEg+aSZysca8swyAQDmfhX8GdXtvFMnxC+JOoQeIfiFMJI7OK2Zm07w/bOTm1slYLklcB7hlEkmMHC4WgDjPgXr1t8TP2sPjP4y0TN74Y0/TtI8L22sRDNtd3UDXMt0kT9JPLaZEZgcAkAZHNAH0xQAUAFAHiH7bk7wfsjfF1kRnY+G7xcKMkAxkE/QAk57AZoA9S8DTJceCvD8sU/2mOTT7dlmJz5gMa4bPfI5/GgDdoAKACgAoA+GP2Drq1uvidqv2SZmMXhy5gnhJLLG6eJNXAMZ6bGBJAGQAAOO4B9z0AfK/wAZ9W/4bGj8RfBvwVP/AMUpb3MVr4x8W7WEUASVJTY2hIAmnYKAzAlI1yCSxAoA+o4YUt4UiiQJFGoVVUYAA4AFAEtABQAUAFABQAUAeH/Fb9oQ2PjJvhh8OYrbxL8WLiISGyl3my0WJlVvtWoSKD5aBWVlT78hZQo+YGgDe+B/wF0j4M2epXhvLjxH4y1uX7TrvinUebvUZuSB1IjiXOEiX5VUAcnLEA9SoA/LF/izD+y74I+N/gX4v/CTxH4v8S+JvEupXQ1a30/NprdjcRkLcC7IYIqBfugEp5i4AYSBQD7U/YR07WdM/Y9+E0GuzvcXx0KGVHkbcRbOS9sufRYGiUDsFA7UAe9UAFAEU8EdzE0U0aSxsMFJFDA/UGgCGy02000OLS1htQ+NwhjCZwMDOBzgcUAct8aReH4O+Oxp+nf2xqB0G/FvpxBP2qT7PJsiwOfmOF49aAPyi+BPwH8VfD+//Y+8a66mgSeFNQ17ybe40vTDbarFcXLySww3k+3dMgKsVyQFBdcYw1AH68+KfFOleCtDutX1q9jsbC3Xc0kh5Y9lQDlnY8KigsxIABJAoA8m8G+FfEnxm8QaZ46+IGn3Xh3RbCUXXhzwNO4L27qTsvtQ2nDXJBBSDJWDgktLzGAYPxa+Mvi34heMbz4UfBRoh4jhIj8R+NriHztP8MRnGVA+7PelTlIAeOC5ABIAPRPgP8A/C37Pfg7+w/DkM09zcP8AaNT1i+czX2qXJ+9PcSnlmJJ46LnAAFAHpdABQAUAFABQBT1LSbLWrN7XUbOC+tpBh4LmJZEYdwQwINAHyr+0NB8IPCWuWPgXw38GPBPxA+LuuRGTTPDr6FaFIIiSGvLyXyj5NuvJJJDORtXkkqAdj+yz+xf4I/Zm025vbawsdW8aajK1xqGvCySHY7EkxWsYyLeBdxARTyMbicAAA6b46fs/r8XL/wAOeI9F8T6h4E+IPhg3B0TxNp0Mdx5CzoEmimt5QY54mAUlWwQVBDKCwYA82T4T/tXrbHTW+PHhR4XUIdaPg1PtqdAXEQcQlupwRjPGAOgB63+z98ELH4BeAD4ft9UvPEGp3t9Pq+sa5qHE+pX87bprhwCQu4gAKM4CjJY5YgHptABQAUAFABQB+VH/AAUYtPBo/aN1rxNfa94W8W6tofheGC++HfjX7bYFrYvv8zTbuMxo8xEoIjVy2TKQGI2qAfUejfCe1/aj/ZH+Cdx4O1fU/hfPoUul+JNBkuVOqvZTW0TxxxSCVlNxEA7YJKhlCHAU7aANGe2/bM09Ta2d98EdXji+VNR1CHVreaZRgBpIYyyqx5JCtjnA6cgFL4bWPif4F6j4ysdQ1fTPid8d/HuoJrc+kaNb/YrLToVhjt45J2LM0drGI/8AWOA8h+RFd85APXvhX8FbX4eanq3i7xBqreKviFrESpqvia7jEW2FSWW1toslba2QnIjUkk/M7O3zUAeTaz4t139s/Vr3wv4IvL3w/wDBO1lMWseObJ2jm8SlHZJbHTXABFuGRlkulJ3EMiArlmAPpHwl4S0bwH4a03w94e0230fRNOhW3tLG1TZHEg6AAfiSTySSTkk5ANqgAoAKAPCv25WZP2Qfi3h3TPh65GY03HBXBGM9CDgnsCTzjFAHqXw7mhuPh/4ZltnR7eTS7ZonixsKmJSCMcYxjFAHR0AFABQAUAfDX7AstnoniW/0hFiit7LQL1oHc7WSJfE2tK3BJ+U4Uk54I/IA9U8Ua/q/7V9xf+FPAutXOh/DKJvs+teNdOJWfVGDES2OnuRjZgbZLldwBJVQSCaAPePCXhTSPAvhnTPD2gWMWm6Nptutra2kWdscajAGTkk9ySSSSSSSSaANmgAoAKACgAoAKACgD4J/ZP8A2SvC/wAUvh9d/FK+8SeNtG8d+J9T1hNV1PQ/Es9pJJ5Wp3MUYPlkA7ViTAIIzzjpgA9ptP2LbbTY5FsvjP8AGO23rjP/AAmLy4PHzASRsAePTHJGKAFuv2N3udoHx2+M8OCW/deK1Bz36wHj26DPGKAJZ/2PpJxKh+OPxhEMqlWi/wCEmjIwQAQCbcsOnXPc9jQBFpv7HM+k6XY6fbfHf4xJb2cflR58QWzMV7Ak2pzgcD0GPQUAOk/ZC1NgoX9oP4yIEztH9uWfc9z9jyfxoAll/ZT16SBFX9oP4spMsQi3jUdP2nH8RH2Prjqc596AK8/7JniVlj8n9on4rxtExZC99YNwRghgLQbvUZ6dh3oAhX9lPx4sTJ/w0l8RyGcliUsCdvoCbfIPuDj2oAnt/wBlvxzH5Yl/aP8AiNJsUp8senLkc4zm1OTz1OScduwA5P2Z/iJEluE/aO8cM8LLt87TtLdSoIOCDa8tnoxJI4GDigDlfgl4A12//aT8d6N8RvHmofFEeA4dLv8Aw5/atjDapYSXi3RaVo4VVJp1WEKspGUDMFC7qALvxB+KviT9o3x/qnwo+D+tPpGh6W3k+NPiDYsQ+msHAbT7B8FWu2UMGkGRCDnO/AAB738Mvhh4a+D3g2x8K+E9MTStHswSkaks8jk5eSRySzuxyWZiST1oA6ygAoAKACgAoAKAPBf2v/jX4q+EXgTSNP8Ah9oi+IPiL4u1IaFoFrLIiRxTtFJIZ33kKVRYycMQMlcnGaAPJfgbL40/Z48M3Mt1+zz428ReN9Y8u88S+Kf7W0i7u9VvmQGQlxdbhCrZEcYAVV7BixIB6Sf2lviUgMh/Zs8c+S4zCV1HSy7DvvQXGUPsc0AJN+0z8SbKVluv2bPHQXoptdQ0yck++24wBjvnrxQBUP7WnjmWC5a2/Zs+JbSwqXKzrZRBl/2SZyWb/ZUE0ALb/tdeLZZYhJ+zf8VERgpci0siVBHYG4GT04JGOc4xQBZsv2tfEl/sMf7OvxYRGcrmawsYmGO+Hux19TgehNABrP7WHirQo1luf2dPinKh/wCfO1sLph/wGK6Y0AMtf2w9XnieST9nn4xRclUB0S0yzAcgg3QIHoTx15zQBTh/bY1FoXkk/Z1+NqBSFwvhqBjnHOAbkEgdiAc+1AD/APhtS/Ij/wCMd/jb+85XPhq3HHXn/SvlOOxxzxQBxvxF/aA8B/EF7S68Z/skfFHxjd2ZMUP9q/De3v5LcE5YIzyMNpIGdpIPB5xwAdRpn7bdpa2MNtafs+fHCzt7eACK1XwK0axqqgCNQJQowAAAOOMDtQBkp+2d4n+Lniy3+Gvw9+FvjXwT441G2a8Oq/EbRl0+10ywV1SW9EPml7gqzoqxgKGd1ywANAH0H8O/hxo3wn0S/Md1NeX93I19rGv6pIrXV9NjLTTSYAAUZCqAEjUBVCqMUAfPt/L4i/bl1+WwsLm78O/s5WchjvNQtpXt7zxuwyr28LKQ0Wn5yryDDSjKocMWjAPqfRNE0/w1o1jpGk2cGm6XYQJbWtnaxiOKCJFCoiKMBVCgAAdABQBo0AFABQAUAZfiTw9p3i/w9qmhaxaJf6TqdtLZXlpLnZNDIpSRDgg4Kkg49aAPmDSP2R/jD8PNDtPDfw5/ab1nw/4S09BBp2na54VsdZntIQfkiFxIVYqowqgjCqAoAAGACe++BX7UvkILT9p/TmliZQN/gCyjE6kjczne20gZICgA9CR1ABLbfA/9qO3uWd/2mtMuIwCqxyeALMK2c4Y7ZAQRkcAkcc55yALcfCD9qk2kaRftB+HBNHk7z4IhBlyDjefMIHOPugfj0IBb0D4Z/tTW4V9T+Nfg+ZwxBi/4Q0yIy8AElZ4znqcDHPc9gDyf4c/8Eztd0bW4JPGPxk1DW9Bj0+XR7nTdE00aZJqdlLfS30kFxMJXOxp5nY7QG2uyhgtAH2/4d8O6Z4S0Ox0bRdPt9L0qxiWC2s7SMRxQoOAqqOAKANSgAoAKACgAoAKACgAoA+GPhL4k/aV/Zu+H8HgMfs9w/ECPT9Rv5YvEGneMLKzivI57ua43+S6M6HMxADAcYyAc0Ad837Rv7R8cgD/smXWxnVVKeP8ATWPIySQE4wM4J4J4JFAGnc/tEfHS0c+Z+y5rTR7NytF4v0qRt2BkEK5wMnAOckc46gAFWX9pn42paRSj9lrxGXIBdP8AhJ9O+Ud8YYknrwQP1oAfN+1D8XPsrPF+y/4weVUZij61p6jg9AfMJPHbGSeAD1oAsR/tO/FSW2V0/Zl8Z7zztfVtOXjv1mzn0GMmgDPl/a4+JkHyv+zB4/L5/wCWd1aONo75Dnn27+tADY/2yPHTRux/Zl+J4ZAcjyLfk9BjMgyM4yQDgc84oAmuf2wfHNtGJ2/Zo+JpgZQR5cVq8mc4wUWUkc/jjnGKAKFx+214ztVG/wDZj+K7Oyb1EenxOOp4JVzjtweevHHIBHB+3F4w3CO4/Zi+LcUpBI8nS0kTHbLFgAfUdvegDybQfDvx7/aP+PXxBurXQNe+B/ww8W2Gm22sajq0ax60Y7WN1MNmAxEbymaRTIVIVVByGwrAH3N8OPhx4a+EngzS/CnhLSLfRNB06IRwWlsuAPVmPV3Y5LOxLMSSSSaAOnoAKACgAoAKACgAoA+Y/wBp6SKT9o79l+ylmaHzPEmpThlJGTHp0hC5HqWAweuT70AfTlABQAUAFABQAUAFABQAUAFABQAUAfOni3xJpXhX9tGy1XWrm10rTdO+GOo3Nzqd5ciOOGIanZly2cAKNoJYnuBx3AOS/sXXv28ZLDUdUS78Mfs6rKJ7fR5leDUfGRRg0dxOOGgsCwDRpkPKF3sFDRlQD6t07TrXSNPtbCxtYbKxtYlggtreMRxwxqAqIigAKoAAAGAAAKALdABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQAUAFABQB5T8ff2bvCf7RulaHaeJptV0+50S9+36dqeh3ptLu2k2lTskAOARjPGcqCCMUAeYv/wAE/fCuVEPxO+LdttP/ACy8Z3HT05BoAZdf8E9PCV24eX4mfFl5Ach28Yzsw6dCVPp+v0wAVW/4J1eFnQBvix8X2dZPMWQ+MHLKe5H7vGTgc4z70AXm/YB8OPL5r/Fb4vvKesj+NZyx4wcnb3oAoSf8E7vD5YPD8ZfjPayjOJIfGLbs9uTEenagC237BFozxOPj38dElRQpkXxw+5yO5JiOCRxxgegFAEX/AAwDaZfd8ffjq4Y5Abxsfl65xiHvnvmgBjf8E+rGSJEk+Pnx1m2Z8tpPGuTH7qPJwD0oAbB/wT6traaaWL9oT48xyTMGlZfGoUyEcZYiDJOOKAJ/+GBf+rjf2gP/AAuf/tFACf8ADAxGP+Mjfj/n/seP/tFACj9gbHP/AA0b8f8A8fHH/wBooAoWn/BND4b33jjTfFHjbxb8QPipeaeFWK28c68uoW7IrF1jcCJWeMPhjGWKEjBUgkEA+tkRY1CqAFAwAOAMUAPoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKACgAoAKAP/9k=)
A P và R.
B Q và R.
C P và S.
D Q và S.
Câu hỏi trên thuộc đề trắc nghiệm
Đề kiểm tra chương 3- Điện học- Đề 3