Ở một loài thực vật, có 3 dòng thuần chủng khác nh...
Câu hỏi: Ở một loài thực vật, có 3 dòng thuần chủng khác nhau về màu hoa,hoa đỏ, hoa vàng, hoa trắng tham gia vào các phép lai. Cho các dòng khác nhau lai với nhau, kết quả thu được như sau:![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAywAAAB5CAYAAADbJaVEAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAgAElEQVR4nO3dvXayzBsu8Iu93kOBFFk5Aih3pWmsbO2w1Oap/inTpYFSO1urNIFql3IEWRaBc5ldAMo3w5eCXr+1stbzmFEHwtzcAzODIoQQICIiIiIiGqH/c+8KEBERERERlWGHhYiIiIiIRosdFiIiIiIiGq3/4n8oinLPehARERER0ZOqmlb/X/I/Dz//PrBhaFt40GH5J2zUe1eIaHoURXn8WEFEvWC8oMcRwDY0bD1At3ycmET2qu7GiRKvEvY8QSU84I5LHmxEbTxPrCCirhgv6GG4ayjzX17wHkhdrHjCOSwqNicfy/MPgntXhYiIiIhGz/0GHMHOyr2MrsMS2AYURYFhD9mdULHZbXCPY+4220dERERVAtu4nIubnJubnccD2IYCRVnD7VjfqRlrvtO2XrPdDrOO37t+toOgRw07LHHDq/jp8Ndw1wq0rdf6/ZJfEtXVwK3bUPvtS+x3w+adIZoIiXgR/YzthEZEt3TrWBF+n3b+wGmjNjo3D5OnPF6svEk+10LrevWQO6qbA14/mce11bDDomJzEhDCh6UDgAlHCIjoxzEB7OfyVxICG3ai4GwnIByzWZUacbGeA44QcEwP29VtD5r225fY72+9V4toINXxIhU3iOiJ3TZWuOtwHqvYhdfLm5ybm5/H422rujp/w+3P5F29uXk+1067evWVO4Z/Z+dtC423WhrrdUjYbBc3tj3mtX+MAPZqi3OfFajhrr+xiILGbCcgPs5YTeRqBQAE9hfw7z5D2YiGMts5WN67EkQ0en3EisA2MP+1cJjgRITu2z9U3nX7fO6W+s4dZzsf1u98MnfLxqLnOSwq3pd6+M/fv4oe6HVpuNsJoP3LXOGY7XB4v2UdOnr/x8le9IBm2PDAJqJaXWOFi6+tB/Njqhf+umz/UHnXPfK5Wxoid1Sx+TDhbb+ebl5TF3eYdJ8+uPfzqnGZLtaXsZvJYWbJ15XrJKbLGMOiMYIq/K/8fBtVvTb+eCJW+Hll3y2zfcnvqRrv2Gz7VP+rdPua1z39HV3mHhG1E8AeZGwCET2WfmJFYH9iDxMLqZnTmXNk6bm87nwb/b7TvIWu21+Wd/2/VL5yycMCG0Zym6LcKp8m3CufK9jCZA6UfG9t/lb39xsod9ReoWOPT95lkdZ7h8U/R0fu20vJFYxorGY0htB0wrGZuWeinL9gKN9YCAHhW9BTw8xm2AkB39LT75ntIISDotGJ7lrBfJ8YF+qYwD6+JRdNwItb3Z99/W7hwJQa4gaEB2o0NlbE41E9bLWCht7b9rWpu4u1MsfedK71/J03aOBEPQh+cHzUMQRE1J9eYkWAn6MH6K/QpMrPsPMt6NBh+QKiaDnbyvM4osR5jn3nqnfd/rK86/+GcyqySZO6wSmZa8z+wdKB379scn2ffC4t7CBccqDvNZTvxTXPwx7zspym7u+HAXNH9R1LHfCOfMSGrF47LOEfFgB0WP+6LP4GeL+vOMST1KI/bHaYmfpSNANdw6uefS3A3y/SgWq2gAnAO/vINrr9EdfvxgwLE8D+uzaJd9dhJ+DaWBND5AbbvuZ1D68yJf9G4e1JIA443ZbuIyq2xzx5lUrb4mFHERBRB0PECh9nDxUXUzMCG8YKOFQ8d6P2PD7bJSbSN3HbWDlbFHUL4lxjj7miYeuZ+Gg5HK3ffC4r3eHZY3FZTAGzXfR68Z2M+noNmTuqeHkD4J3h120iAejcYUk3qvkegG7B7+HBOvryPR9UWv9ho4PqFI1bDWwYFVc92o1vdfG9B/TX9LUbdXOCEAK7TA+g3+27kqn75S5YkvYKHcD+m/dWaCiZlW98C6XnosCGcYelx4loDCRjRXLoT90oiOAPv5LfHtgGlBVwOFWfT4c6j48rVsZ1aX8hc7j9lGdmxvup70voiDsYTet1i9zxF7kbV1SoY4elYOm9mgZ+V3FwWwEHqVuNDTQIhvemveoAPBS0X6LbUd+xfC143V3z7gsRXRXFisCGEQ/98S3o+35WXfK2GrStV5zM3gtjZXvqC96AmoWgagyZO5K00T3pfiiBbUCZ78MhTwN2qop68WOjbg6wdGD/eZ3I5n5t4fUwlI9InorNpuB4kx67TETPIR8rAv8Fh3jogrrBwdJ7mQ+gWw4sPey4jGctGsbKe7lV7kj1nqPDEthYbT3AdHJDs3pXOF7RhT2qsS0qNgcLureFdhnOp8Pyuw/lIyIiGpo6m6WSx+I5EKkCkHvushaeHwHs51yAZvKi0S+t7pjdJHd8wwvzLikP2GGJJtYVjI/Mzi/pVTxhC3vMU0vwBbCNT+C9ryOyfPukXSYTJofzsbNCRETTFPz91iSl0QRumaFB6ganeIWpTssRUzfd853g5wgPOpYdcrBhcseCCf1UqWOHpcNkoWiSd7hMnuwa45nvy00Ud7FWPvF7WdkiWk44urJyfUhPANtITJwKbNhuGPCA7NJ90UFVu63q5aoMEncuFEXD9u1DsjPQcvvQrO7u1xZeqo6yz40h6oKTC4lIRtNY4eLruKx5en20aqd3xI/MZ8crTHlbaI2W+u8jzg0UK8vyruj165C65PNV0rlGo8+t1D7fqZIc6h7fIdGtQ4MLsol6DZo7hp2xUc2VGjsRSfyzgi8sHQLI/pjCkXh3lmPG79eF5Sf/n/hcx8x9n+mkPiRTj7iOmTqlyunC8hPbon+I/+W2yxSObwk989265ddtlTBLyg+zfUV/k5q6F/wu9aNbom4r6XnJxQohusULR5hRXCCi6bpFbuGYsjlIeH5On8dLzqGZczkAAdNpdh7PnWvLYtrtYmU277rUwNJLciTZv8EN87kCcf1NM/0d2Zytcb2Gyh0dU3rfPou6WKFEhaAoCqJ/0qMLbKx/3rErvOTgYq18Y8FnsVCJ28SK8OraK+dVEU3a0PEisA18vZyk5xgEtgHtuIT/MBOoGSuB6O+69WA6+cdIjE94B+u49PMP2XxidbHiAeewUKXAhqGdsShtJBperQU7K0RENG7uGiscrgmqu64dNqRuTnDettDGswTYeMTL995z34yhDgML7BW2sGqGMFIWOyzPxj/Dwx7zwmAQwDZWwDu7K3RHl4dzedhqcuOWiei5xMvNelvtOgdzDiwkTl+znQ/rdw5l6hPqGSsnx10rD3aH73Y4JOwpuVgXPq2VSxtTPcYKIpI16njhrmH8/eOwnEkryGd0a5QdgsA2sMKBx1uJuljBDgsRNcJYQUSyGC+ISAbnsBARERER0WSxw0JERERERKPFDgsREREREY0WOyxERERERDRa7LAQEREREdFo/Zf8j6Io96oHEU0IYwURyWK8IKKuUh0WLj1IRHW4TCkRyWK8ICIZdRc2OCSMiIiIiIhGix0WIiIiIiIaLXZYiIj6FtgwFAXK2r13TYhIFtst0Wg17rC4awWKUvdjwA7qPimAbUTlDRu1xe8pDmJS20VExa5tvi4fCGzjGk9q4oNc2US8URQYlQ3ZxbpDWw9sA4q2hVddajrxj+hWLufa4p/qdptu4037HHdrt9ltrvvcon00RAxh3kNjIyKJf0pxTAhAF5af+4UAEP7olsj+Os8XlilT7t58YekQem6DiZ5L01ghhBC+pV/jAiBMp66sKZyS/7cpG8ar6HXHLI5dibJV9ZMSx8HaD5pK/CNqp0m8yMaJ9E95m728TyrnqHDrdpvMl1I/xfEufEu+fOd4VYp5D91OXazov8MihIgPcpkA4ltmaRAaI8csDyREz6BNhyUWJxalJ1jfEnru91E8yb5JtmxU7vqaI8yypMQxJZKVEqXJR/n2Ti3+ETUlHy98YeklOYVvCb0kl4gT+NZJ+93abRirUt8Rx6qy+FSxH4bEvIdu4U4dFiEuSQGqe+e+37DpVTZYR5gVVyaIqLshOyypOyG596Vfly4bJSTXOBTFpmwc6TMZyHWSSoo1jX9EEyMdL3xHOBV3UIryiNoLIE3dst36lrCKbxuHdSiIRde7K8xz6PHUxYoBJ93P8M/SAQDe8SczvvI6DlTTtGbjTdUNTgdglRuz6WKtfGMhdpiVvjk9xjU9JrZ8/Gtu3k6msvEY+vBlF+tL2TWKNytZhhP8iEIuvvcA9Fdomd+oL28A9vh225SVEcBeHbE8bKC2qXpqXHlZu098V9v4R/So1BlmhY0vwM8RWL5nfhnYWG09wHSwKz/pVxuk3cbn95rPUzfYFNVbfcEbALy9pGORu8Z8H/9nj7n03BXmPfQYBl0lLEwcAHhn+JdXXawVDcelDxHe4YFjAvt53YS65AdnOy0ynRUAULE5hd8HALrl47RRc78zHXEJgO5awXxvwonqKsLKRnUNG7u2jabp/dkwlG8shIAQDkzsMc81ShdrZY696UTb78P6nScCQ13QJHpQwR9+gfyJOuH3L2heVnuFDsA7++kCifcG9grnjxM2bXorgQ1D2+LNiWKEWOB7dSwp3EP8I3omwQ+OWCLbX3G/tvCgw/qHdonwWNttFNvMRSabme1S3w0A8LbQareXeQ89CNlbMbHqSXFl4zGvQ8ccs+hWZzznpWqIWWFlhK7rQm96e7T0tq8jzFTdonqlXisY/x6Pgc1sV9GQlXD/ZbYzev9wE+eI+iMbK4pUDuGoGo6RHdbVpKxIt8VcHTLzVpKTWusnm5bMrymZvNtr/COagC7xQoiy4WDXIef5RTdkJt+Pt936li65eMB1H0jlDsx7aOTqYkXjOyzq5pTo4euwfHHp9Qsham7NRsM4cldFVbwvdQAetl8N+tnqC948D17BsJCajcCHCWD/mVquL7A/gY/kkJDw6oM4Ra8FNgxljn328yLmR/1wEv9csGhidAV432wMCxFJmu18WHo4jELbeomriS7Wc8CJAldgG5jvo7jmW8BWq76C6n5h6xVcDY3adKZwv/GP6OGVDQeL7rCaDkRiZIW6OcDSAXhbVDal0bZbF19bwJIamjrDzrfkcwfmPTRxwz440j9Ha5q/4UUF4H6XHvSX4WOygsRtyMI5LdVmCxPpQBPg5/iGbPwCALjr8LblCjgIB2ZBEVnaaxjgsqNTiGhI0Uk4dWElgG184tWPEx4XX1sP0KPhJ+o7lnrRHLyr4O8XgI5XmSsmfcY/omdQMhysXNyJSAwJLfrYUbbbALYxB5wGQ1PjTogk5j00ZYN2WMKggMKJsTmFVzbKPtiGsQIO8ZWVeE5Lk3GQs3/hlZj9d/ge9wvH5b/cHJjANqDM9zCdxBWHDuIrQPvPawfrOha37cxBogcQTzb9/ct1EOJY8vaiNi9bIrBXOC4P1+SgbF5Mag5eWuGVwzaaxD+iJxGEt1canXdlOhFjbLfhPLq6USpFVWhQA+Y9NGEDdliiq5VI3DKMG3fcWArodZc84s5KthGpG5zEAt/SnRYVm/D+KD7tAO438JG9rNHHKiRF33uwoHtbaNGEs3AISssJv0QPY4bwAmC+gxAmGGbiSmCTsgUCG6vjEoeOja7RlcM+4h/R0ygZDgZc7n4WXbCIVV2wGFu7DWwDKxxa5Rn+2csPbSvFvIema6AOS3hrcw+kD/rL7cv8kqPBzxEe9OLglKRucCrt8c+wq10pLFl8AROAt9Uwx6L0fb0mEZe7Q8m5P2y0RAAw+2dBz8WHAH/hsjmpNtqkbJqLtXbGR+6iR8ldm4o7xOr7MhyH/SkxJLWP+Ef0LCqHg0VDvwrmqoR3WKsvWIyp3cadlVM2CXDXEsudu/j+tdDoJgXzHpoq2dn5WaUPjkw+NbbsSa2ZlcPi1+pX5Olf4eoVF/EqHPGKF/GqING2RQ9+ilcmSde/eAWR5ApE+R+uEkTj1zRWJMk86C27ykzZAyKblk2+p/wJ1ol4ULDaWHl9k/EuESeyD3kbWfwjGlrbeFH2sMhEiaid5R8SK7Py1HDtNps3VG9jeT6QfH/Zyl3tHiDJvIfGqC5WNO6wVB94kFxSMLkk4b0P2OySftlfm5l6JhqvbgpTLwgyl+BWsDxqwe+a7Tui+2qVgKTaUf3TmlMn8po20aSsY9Z3DJKfJ9uJSMdFXVhO1ROzxxT/iIbVrsPiC0uXaxe5ttegLQ3TbuU6LHWPiMjWIV++y9PumffQ+NTFCiUqBEVREP2ThhTYWP+8Y1d4L1T2AZhE98NYQUSyGC+IeQ/JqIsVwy5rTGmBDUM7Y1E6cFPDq1U19p6IiIhoIpj3UE/YYbkl/wwPe8wLZ9IFsI0V8M5mS0RERA+AeQ/1hEPCbs7FuvCpsVzij6aBsYKIZDFeEPMeklEXK9hhIaJGGCuISBbjBRHJ4BwWIiIiIiKaLHZYiIiIiIhotNhhISIiIiKi0WKHhYiIiIiIRuu/5H8URblXPYhoQhgriEgW4wURdZXqsHAlDxkBbEPD1gNgOhA7rh9Oz4Wr/hCRLMYLor49Zh5ad2GDQ8KaCn5w9HRYvniYg4SIiIiIJuBJ81B2WBoKfs5Y8kFHRERERHRjz5qH8sGRRNQIY4WEwIahbeE90O16ojYeNl6wjRP1qvcHR7prBYpS92PADuo+KYBtROUNG7XF7yywDazd1CuwjTXcsjcQUca1za9rGk5gG9d4UhMf5Mom4o2iwKgMUC7WUjGsoj7aFl51qUnFP6Lbko8VufdIvSEdD+S/I3r3aNt43T5Ib3ebbZevig1DOh8cK4nj5LKdivQ5q3Vtnj0PFZHEP6U4JgSgC8vP/UIACH90S2R/necLy5Qp1zPfEpbTrLweb1f0o+c2nujxNY0VQgjhW3qq7ZgVbS8sawqn5P9tyobxKnrdMYtjV6JsVf2kxHGw9oPuFP+IbqRpvGgSKwrfV/OGSzmp/KTCCNt49T5whJn9XZTXDJfL+MLSp5kryR4n4bkFrY5Z5qFpdbGi/w6LECI+SGX+2L5lliYOwwnr1zgpSXbGOmc0RNPUpsMSi08Cpc0nCsjp30fxJPsm2bJxkL+8VnDijjlm+7adjA+SJ7D7xD+i22kbL2pjRbrwNZGreEOcXLY+fY+5jdfsg7KLOVUXhPrimMN+ft+kjxPfEnrrji/z0Ky6WDHQpHsVm5MDEwC8LVZV9wPf/zWbOBTYMEpvt7lYK3W3xxLLwTU120GEnTyOWSUagPu1hQcTi1TzUvG+1IH9d6ptS5f1z/AA6K9a+st+/9JxJLBhfL7Cb9u2k/HBt6AD4ZKTQqD0I5vGPyLKCGCvjlg6UZsrK2UbmO8B06loj3VG28bl9sG9zHY7TCVjanKcuF9beN4WWm3emfsW5qEtDLhK2Az/rLDpeMefTAfjOi5Q07Rm4yjVDU4HYJXrtLhYK99YiKqGkT5I9vPMeHZ3ff1/9G8lcSDm5u9kKh2PpQ9fdrG+lC07mJNlZMfeEj0qF997APorMl0LqC9vAPb4dtuUlRGd8A8btMotUuOYZS6atIx/RJQS2CsclwdssoEgXQirrQeYTvvOys3aeJwXyCfBMvsgjovzTEX8swfd+leTN6Vzn+scwPI5HuPJlxrszybHibvGfB//Z4+59NwV5qGtyd6KyaoeEnYpFN26St4ODIdjJMfdxbffGo3FS92Kc4TZ5JZmVK/r3bTEEDZA6KYpdNMJy0XfkRoDn/iMsM7p95uWJfRL2bLhJ9nX058x9C1aoraaxoqkymEeuaFbCan21rVsvk36lt5+mEhuaJojTF0vqV9P8Y9oItrGC6khYck8oCImXPOVqO03HVJz0zYe11EyB5DcB6kcI/q9b+nS+6BqG7Lz/saVL8nvz7bHSWoei+wxxTw0py5WNO6wZCfEZX9S++MypvLasXHMonkt8U6q6QDlKyN0XU/8USTlDpT066X1S71ecACUvD93kIl4P2a2t6xeRCMyuQ6LSLfBXB0y81aSJ5/6BKNkfk3JhNxe4x/RBAzXYfGFpSfOq6UxIZl8ZhfokJl8P+Y2LrsPsvVoeZG4bP+mtneq+VLX4+T6fqk6MQ/NqYsVjYeEqZsThBBwTACInrQprj/Vt9GiYRxvL5lhF9G4c3jYfjW4HaW+4M3z4BUMC+lCX77n6rc5CYhTNFwksGEoc+wL3w2YH/XDSvxzweBF7RU6gH2zsSxEVGO282Hp4W17beslxie7WM8BJwpc4fjlKK75FrDVqpdAdr+w9QBzkQl8UVvOFO43/hE9scBe4fwhMTci+MMvEM01uZZXNwdYOgBvi8pmN+I2Lr0PEvXYfJiX/3lbrdFw/A8TwP4ztUxxYH8CqZxnovlS1+MEM+yieU191Il5aN6wT7qPJrsCb3hRAbjfpTs3HF/ZQGDDUL6xEAKicE7LAOLxhCvgIKJFBVrSXsPgdfb7qhwRlYuCferCSgDb+MSrH5+cXHxtPUBf4l0FoL5jqRfNwbsK/n4B6MjO5y/UZ/wjemaBjdX5o/18FADXTgTw+1eePYy2jbfYB4FtQPlepBYN2M/rnkt1NVuYSHe6Avwc35DtywF4oHxJ7jgJi0aduiE9zH5tbtAOS9jQUTgxNqfwakXZB9swVsAh7gXHE/Ebr9QgL7ANKPM9TCfRw+0g7rXvP68drXDVIx3Wv+da+YEIQHjHFMiv3oVrLHl7UZuXLXGZqBoXi6+wZa+OemeUxfPCK1RtNIl/RE8u+DnC28/Tk4/jBzlGr8sk4TKdiLG28cb7wF1D2+KaX6gbnKKE19t+yeVOs3/h3YZ4FUb3C8dlfsL+o+VLTTqbYSdgGI+2X5sasMMSXa1E4tZU3GAzy5Mm5ZYezYo7K9k/lrrBSSzwPUSnpY8VRnJUbA4WdG8LLQo24VCUE5c5pSc1Q3gBL99BCJOG5BLGTcoWCGysjkscOja2Rleo+oh/RHQZmp76ySwzfIrbdnSntOjiRqzq4sZY23ijfQDADceqIb2p8TAm2VUV4yFle3zaAdxv4CMbQ6eaL3U8TmL+2csPH+zDVPdrjwbqsASwjWhsXXLnXm6X5RtH8HOEBx3L95q9pG5wKu1ZzrCrXNa4m16TictdomTAGedBQnQrs39FJ88Af78AzEWqbTcpm+ZirZ3xkbvoUXLXpuIOsfq+DIdVfEoMSe0j/hFRQ9GQnoI5COHd2OqLG4/Vxn9RPKpJcsgbAMwW0V0ZDXOUx9np5UvdjpOQi+9fC0PenJjefu2R7Oz8rNJljeuewlmwclj82s2W9Ux9ny8sy0nXvXSVkXiFhczygL4lLOe6mkR6O4pXB0ktg5f74WpBNF5NY0WSzFKl2dVMilY3aVM2+Z7yp1InVk0pWG2svL6SS0OOIf4R3VDbeNHoSffhGySW9M0vCSvz+bdt4w2XNU6q2geXeiU/t2QFtNqvKVhd6mJs+VKT/Sl7nJSt2NXgb8Y8NKcuVjTusFRvIBov/3avHXPdDl1Yfjb4FBzcyY5Y9j36h/hf0fsvAaJgGcGC3zXbh0T30SoBSbWfkjaWkFo+vaYtNCnrmPVJQ/LzZDsR6bioC8upSp7uH/+IbqVxvGgYKy5ql/QtaKcN2t3t2vhAHZbCerW9UJJdyjj766p8yRTmTfOl5vtT5jjJP+Kj+d+LeWhaXaxQokJQFAXRP+kWAhvrn3fsCu+9uVgr31gMOLyNqC3GCiKSxXhBnTFfGsbI9mtdrBh2WWMqFtgwtDMWpQMFNbxaVWPwiYiIiB4c86VhTHC/ssNyD/4ZHvaYFz6xKYBtrID3MR0mRERERDfGfGkYE9yvHBJ2Ny7WhU8pHe+SckQAYwURyWO8oO6YLw1jXPu1Llaww0JEjTBWEJEsxgsiksE5LERERERENFnssBARERER0Wixw0JERERERKPFDgsREREREY0WOyxERERERDRa/yX/oyjKvepBRBPCWEFEshgviKirVIeFSw/eWgDb0LD1AJgOxG5cD+khKsJlSolIFuMF1WMuRPUXNjgk7J6CHxw9HZYv2ECJiIjo+TAXIgnssNxR8HPGkk9pJSIioifFXIhk8En3RNQIYwURyWK8ICIZPT/pPoBtKFCUzI9hI8gWddeZcmu4l4+xYSgKFMWAnXvj4wtsA2s39QpsI7F/iB7SNX6saw72wDaq40vjsunYZVQGHhfrIWPTk8c/InnpdpuLG5e2FP3UBZZOVZlou83uo17iaV9VYy5EDYhI4p/1HFMAEACEbvlVBYUJCOiWyJfyhaXXvX8ifEtYTrPyerT/5PYj0Xg0ihUR39JTx7tZ0V7CsqZwSv7fpqxj4vq6YwpAF2VNzjGr69ePB4p/RBXaxAshEjGjMH8Q4Xk0+bs4Lxm08U6s3SZytfRPt3hairkQdVAXK9p1WEScAMh0WKoPdsds0BhGKQxgjWNkMpAMnx0R9aZtAiLENQkpPeSjE1j692Eby7UT2bLxSfHyWnQhpagSjnnT9jj9+EdUrU28iPOL8qboC8vMd2QaJ9gtTaPdFuQmyQ5C23ja5PtkMBeiyGAdlsuBX3b1Q4ibn/wby16hSanvbF0ac80VY6JHMmSHJXUnJPe+9OvSZaMT4vXiSsmd38p4QERtNI0XtRc1at87hc7EDZTd7SjJ3ZrE3oIPZS5EndXFivarhKnvWOoAvC2+CgccBrA/f2H9yy9R564zc2Ay407jMZThyy7WRfNg0p+YKNNgHKu6wekArHLjNF2slW8sxA7lC+wl1g0HsJ9nxsZHc3gMO0jM57nWfzT7gGg0XHzvAeiv0DK/UV/eAOzx7bYpKyOAvTpiedhAfqGa/Jy+69yY8rH3bPtEJQIbq60HmA6ar27r4mvrwXSqztvA9Ntt/L6auR7qBpuiHaG+4A0A3l4Ssa5LPGUuRDci27MpFN/KK7oqWXJ3JdeLT139vPbSAQjTsoR+KVs2jCP7evozpK62pK6sytxZye+Da7XS36+bptBNJywXfcco9wGRpFaxIlJ59TQ3dCshe5ekU9l8O/ItvfWVwarhsdn5MGz79GyaxIuwfejC8qPjWnaoUOFwJpnvmmK7jfdNy7ZdtK+axNPSajEXom7qYgaSBw0AAAXKSURBVEW3DkvFbcDiiatR+VQHp+DAK+kIFd2yDBOgzATaXMOR2RRL6LqeaBCSyr6rtDM34n1AJGFyHRaRbje5OmQursSJjNRJurIujjBT7Zdtn56PfLxIdlKyE7+rF++5JqQNjvsnbbe+pRcPh+29w5J+nbkQ1amLFR0fHKli82ECAPafiWFVgY3PXwv50WAqNicBcYqGXQQ2DGWOfcmnmx/1wzP8s5d/UXuFDmDfZEyI+oI3z4NXcEu0C335ntmGEe8Dogc12/mw9D3migJt68F0RDTkxMV6DjjR+JPANjDfR09c9i1gq9UsgQxA3eDDBLD/TC13GtifQKr9su0TlQr+8AsApgORGI6tbg6wSoefR21KCDhhKoL9XHLZ4adsty6+toDVaOhrP5gLUVfdn3Q/W8AEUsEk+DnirergiscxroCDcGB2+HrtVQfg4ex3+JDAhqF8YyEEROGclgGMbR8QPbRrYiNE3FkJYBufePXj5CgcAw99iXcVl3l63vGnNh7MFiYAD9tLRhXg5/iGRdEYcrZ9ogZUvC91AMDvX3lLnO0E/LBng+OP3Bn8udptANuYA87Inig/+f1Kt9K9w4IZ/llhMAl7sC6+tiUNHtEEqvkeppPoWXcQX31J3uFxv7bwoBdO+C+oEIwVcIiv6MQT8esmtHUwun1ANAbxZNDfv1wHIfj7BQC8vajNy5YI7BWOy8P15B1f4U1NRgXgnVF7/pv9C68C77/DuOF+4bj8l5v8y7ZP1Fw48Vui3OYDJgBPNmN9onYb2CucP0TxYgY9xNN2dZr+fqXb6aHDcg0S2H9ivf7Er5Vv8AA6rgBS+u3YHCzo3hZatCpEOKRD4ipC3FnJNhR1g5NY4HuITsvY9gHRaMwQXvDMdxDCW/1m4kJIk7IFAhur4xKH3hpIPDx2j087gPsNfGQ/m22fqFy88mhB0hyTTZr1V9mB3c/RbgPbwAqHivp3jKftKjX5/Uq31UuH5XqXxcN+Dyzfq48M+WAi4XKH5DrcQwjJg1Pd4FTaq59hV7mscTej2QdEIzL7Z0HPLaEZ4O8XgLlItccmZdNcrLUzPnIXKkquMsrOa4uGx3pbDXOUfz/bPlGRaOhXwVyV8Cq/RNIc/OEXZr7TUeXB223cWTllP9xdp5Ztbh9Pu5nqfqU7kJ2dX6/i6dHZMpeVHRIrfJjO5UFH8aog6VUp4rLpFSCSK/rkfzKrRQwhWl3jsgxf/KSmeGWLsmX3Hmkf0FPpEitkHgqXXf2l7IFmTcsm31P2/alVZmRXxyl7f/6b2fbp6TSLF/Fxnl/qtviJ7cm2Hrav9g+cnEq7lV/W+LLCWuFP/v1t4mniy5gLUSd1saLHDosQjilxQMQH7+UAShykuilMvaBRXYJTwXKjBb9L/dzgydXXRpLZnrLAULkPPsT/JrgP6Hm0ihWpY778hBlLnWhrjt8mZR2zvgOS/LwmnZXoGzJLouYq8HDxj6hKm3iRTjyL8gqJ82yzb5xQu5XrsFR3Voo6EAXvaxg/mAtRF3WxQokKQVEURP+clsDG+ucdu8J7fjJPrH8A3Ad0Q5ONFY+IbZ9GjvGiANvtMLhfJ60uVvQ0h+VOAhuGdsaidICihldruLGXo8B9QPSc2PaJpoftdhjcrw9v2h0W/wwPe8zXRWt5BbCNFfD+4Icn9wHRc2LbJ5oettthcL8+vOkPCYOLdeHTUZ9pKTvuA7qd6caKR8S2T+PGeFGE7XYY3K9TVhcrHqDDQkS3xFhBRLIYL4hIxmPPYSEiIiIioofGDgsREREREY0WOyxERERERDRa7LAQEREREdFo/Zf8j6Io96oHEU0IYwURyWK8IKKuLh2W0azi4a6hzMNF6UxHYMdls4nSAhuGtoXHpRqJ6KYC2IaGrQfAdCDGdoJmbCR6WOMbEjbbQQgB4Vt4vXddiMZI3eAkfFi6h+NPcO/aENGzCH5w9HRYvhhfZwVgbCR6YP8f4WQqLHFZSugAAAAASUVORK5CYII=)
A AABB, AAbb và aabb
B aaBB, AAbb và aabb
C AABB, aabb và aaBB
D AABB, aaBB và aabb
Câu hỏi trên thuộc đề trắc nghiệm
- Bài tập về di truyền tương tác gen và gen đa hiệu