Question
Guthrie plotted the points A−F on a grid paper, as shown below.
She then joined some of the points together with lines.
Which of these pairs of lines are parallel?
Worked Solution
{{{correctAnswer}}} are parallel
U2FsdGVkX1+29xYpLvmmhGEKxCTETPNsX+9Rv6W1jXrrrIc5tIsXsKWCLIHscNkNo5ZPhrfyfIinIp/sWTuajx1NDYFSr9w1/OGcs4+Ftg3QDVtpLHdbppLZWnQP7yojFc+FISnppRRHPIuSz6hBTfaBfU6wsXl5WxK1OMu3n1F2J8+BPnVSpotZJlVv0Z6dKpomG33TGPKgZG+fS/pVQ8GfQAZZ+yy8hVwoKLkyUSbx5JVsLVOYnNOz1vVNIHpI+++0G8LHJ3QMU8HeSOSVR1Bdq9y0e2nvCpZc8jhEEmt2t/ZP/TVMu7IkP/YDFCbXA4jfAOI2Xgm/GgC1IhRsEnkrDNbsV0V+bhmCuYmZV3eSwHz7VoI+R+96lbWhJjHLZg+tXlGw8djaev7Vrr0HAQ8XTIh18TXHgnD5iK1rRXKGm0dg7zmFDwTQ10XXl8ci9UQupoiDbj7F/NauLKOMdZ2k5pik40DRrLd4wx+4l+jGe4GetOW5Sqi/MFoaHjef20VDLgm9qUSUlXP2rdkErFv3VzCa//ks5KQx7/rWtYtiEKiwXN6WsfpYWJzSZC/zPd6torKOcriJEJMl/6wfTxJltZK4Lo3N1Iz/6pZCd7w98lVeXm5E+SX8e0sRDLCJcRgFoi9mQV8vmHGQcIRDxzRDjDkfMBmaVkPK0dyikqDiaZyXbkULnqJOe0zHIo0aqrQtbFmXZPQqrI5DmgCOc6j8gFqesdYf2nSLbN4r7WAqbHVlFnhrinBn8oLO7ZSoUwbLRwwzi4be2motR+mwX7BNGwrSFePGfl5/UK9phWIOwvp8FaB2U67T3vmfq+WH/l+cjgyaSxG9/yRu2FCe6rHp16eszR1jYOWd/n4NTq53jNQxKDIJeFrJ8xM2PU3qCq3t5A6A+c4E+unibMmr8rVCld56T+Z6b3lUNNZwHkq1kFLX4W0AhkI3uSDjA3Fit0wut3H9/V6gAICg1n1VXNEiaB2KCCWx34Jz1Dr3L3CAWSbphMrqzSUNCYg9/T9NK9QYpXQXvPivL2VU/htxtq19RFNo3TYP/CQeMx+9jPgsL6pV2Hha8t1a8vnz93uOPWKJMBVu0cgBhdvAPtSf7cTqrqJxQzXOozfpgzq2On2AT/Fxns3BeeD6XNtFHTHcSJICJ0L57WpOXIpYSt9j5MtP1xhaO1W8iK4ub1wLgXI2cB+DBFbfGme5HQiClR8S3VxEBidLhj0IDqXW4G72tyJpAZdgOP0PsgO/BdeZqXdN3lBShqQNr7seohi11KqvlEMTkItzhjyP9Kcr5ys3lTRpUOkg4EMbmnIGYM5hYIE79uC0X8JkpBjpJIAEnV10cAGP7Bdb9aFdsQscyFOtvgz2gvW8PiwsUb8cC5RaR92RH2H0dK5FPIc0gyB2Ri/7gsl2dr56nLvv27sTc7Fgag1DM7tz5wDZ3/ssYzwx1HQ1nkpXN/35XXRfGhnm1rS2/cQCNlpE45/y6DHIz8+l8C7wslJD+m/08n11l8xR4kc5yh4ua35+uVIb5PFj8O0o7aVyfNSI413RdtTetLFVvTfJCJIxgrVCg8vX+S9vJ58m7B7J86TioUNT79TXuoLHnyxRu0src2BftKDKhCtXfsxPbjojNoQMTgdSI4udvbMRPIPpUNXHZD+anoKAGSmRs7Nimd9tDDTLN7tZa9FVclO+wBOMsN3lNt+KDbOaRmqHQ+SfOZLRsjTIQctSkAMP8+xVrLC7796bb9lSIV9K1furcLsR+EBI2LdO2EPBUlSkE7D5Oe1gk+HKYuOvWGOhbvERdi57o4tPbLl0QiMufwnWsaLzy8s6ALgAvoDFsPdOjiHN1o1BbQS9QGGCcgGh182yhKnjbRaedR+aZ5wmbOaoCgt4e2+xDj6bRH7JsbLmcTfodGKYGEnvlHab3KMHpdyF1/7BESAB/7Rn6toDGZkd3lwP0/vKSQKS7pMHmfqzj0pyaCiqPPpXkZZ3Pyqay9nQp/je6ZotgnZo4reeysoU9yhqibCvClqOMctUryhVUhq8gwmBt9jCU14eDbqHq/FV7o76O6uO/tTy8n0a/uo9aKTRywud3wpsGdgRu/8OWnaWYaB4bz3JhhGVdewQgfS6u7Q+sa88anREagxGUEbDpjM4QMVkFTaL55I26jzFjsnGx6SKsOD8LtAISTImEKqGb8Cay1cwufe7aoVR4Btz3TWQlc/8Zscm00cnRNtB5ZDL5nISdwrFbBLHNq2jMRHq46TQLxUVtSqHZj9O+R8KiWxXynAzXWfs3YvZRVx5Qw45TLqrwDuFrBJtZl+YrezADCtNysXuuwDoQrrs6JKwMqNmX1/urMh2v/t273sUrnTa0N57whkDcAy7mIqk7b3IRpBZXD1pcV6wgoFS/5hVKZKtNc/o7poT3Rv691YS7iMtoN9st5MQf68MWuBj1rqWhx232rkEWC3bZvtGT4EUvdw/ti/N1wuoK1ysRbotBjEvbKheI76D9X9busUXiyPmUEoY5l38XswXy6OdxxhaiQDg2AESpyfep7Keo/IEkd20FEYFDVSVUzEuLzpWp8mx5rcl36ohd7JVIh9ShfVk9i/yUPcDtDPQ78oe3/pYeWZGwHxiSAyBT7XtLKnPGaEmMYSFZW8IqpafZJCAkwG1GhPRRBMWnqh/tpYsM14xesA1/Qf5Rj9LPhKNrJRZRr65Y0fX9oIHX0VM8YbnValODDFkU+QV/fZteUC8mwdjTkoFxYWg8rjJeKEKbEizMExvG7XeIVQNyHrgHlfBSgUTvArQnrVV1E5mnIGbGC+z7AvoW4g5Aamfd5g1OE6nTAkzZ3KcH7MrLNeAwpuZZSKYNKt+uKICcC/U2vVQAgmbWFYuDdJG9sv/X+wC6moGhuSO1pgV4E0Td9tlimc7HjyTK6eilqYfqX1vk18BlgQ6K6N/y5CkH+Up7p14Gdk3rqCGTTU/s7PjQJwjlSqET/5EhJkWDUn1BXjQrLDOhcoxLmypN5AORUX1AvdkhKjVIhm1mS2UlePxB5oZ0EDQpiY/Im44Q2dA2Num7iL+TpXoUdiCymAcDpV78MNjWSGPP/xr0vh50SDJjLNw2BrFnl9On3fDtE4T97Ta4EKY0PFVth2A9l0QEXAzq6SH6I3mm+E6TH4iGKJjsAPW3Bewg0EV+hdCT9fXz9x9KJHGqPU3KlG0pIEuyRMPgAZWAot7tn0CV9wYIw0zkdz5+mnVzoYG+IYCnhQDgLtWHwWr9iEG7qPWrCribW2a3rJciTuzq6kphDOgTKHVG3D75W+LjwQo/75/IWG8OYqQCfNcadyeALNB+608kXjpzzdIPDRLE59P7ZzkUvUaVkezyF2SUdwqLvGEkzbZoB+FXt+Ruu1szTKKSWw3FJePkd35k45ElgLLlT+UZ9bJW/gHVLuXR5OYMge/MfbV36sOkgYrsGxNsXXp6RklnTFeHXw9M19tn4+UIuIJBhMV+liEUxajG0uI79hSuPYm5CXeNmxfKvxPrX9g3IM3G3conaw9dF/uAR58gWly5OvpZSQHhFCy6HfvOW0MghlMF1G0YAg4gVHcgRY0w+5EUHBP0gTk3NNW7sFawATnKvwvp2FrxqEBnIkE8YtnmALgaYGJGECoWdBGYKAxTI7KB1R5J6NZTBLrg9/xIvnC5aKR5wjGPn/QxHQ6jWrqnE7nftqfdcyp/i5iBPqTlP3ddiW81GkQwuaQzgoBxzkGidBN7j+5sJH895aVbHybRLImOkjPvH8dnbXfBuqEgRo6ddotYVkVL7Ck6uDVumaFuukAZsuwDZx2BurEbpSNPldR2jTJTFspnDT3Sbql9p6SkKF9K/5wNrAkY11Pw6mKyOEtOYDfobX+r8Sv1l9aDgbWf47QDw/S7CbrrP4pPqIVp/Nz1rqebQlhhvF4IkeQON+EuhaZVsvH7cciydzxnetEEL//bgTqfqlo34nT+OsmVGG8Y7Y6fTAWyCN2kiGDIdgiagsPmW7Jy5d0CGWM/dqDiSfkUeLf0PbljxCzqid16cbZh0d+l2jIHWEb/1eyUsQDXCRAyhcONBxunri0sIEYX0y46zO3gPJzz8VPcfDVxzMQybW7vbWJAl8qSiBfZkxnfrAXWPQwD0SqhwsrRrXEx006tVnmj9yxyDNeRTq9SMAWaIZH4h7KPVlSo+CVByEi4YYDhFvIFGGCVkBQwSk8T2Pio5pPd3f6veNDlQsa/TnNbFzf4YZxlRoSi8O9WvJXiNsdgrlGwqS6v8XGnitb0a1oOdOHFIT3nx91KVDWPsAYmMGMD1TEIFL+WStJsZXFngnw6KmXl2bBJ3oS43Y7OKh69HvbgUim6alQYJYxMnh9cyo+cWaWVjTtMOy5N581nsnz/E6r8RAtmHFEStKWF7EexHtUE4ragIoyjUyjwtQdV7Rq5VZr7zbnTXkdiIKeVep2/jF6MYGBZ3gtlLeVNRNUIAAO2hFaxXfZtYAJIngbxleX9TQ2onq9rkyi5Tp7JeqVegspz/Xb6dWC4uszuTpGHt5jSaTGGc19A8N9Z7+EoiWfcSCKPvM9kY6mb1Sdqfa1RAoHlLnArYY/s9Ondl1iwAchnfyeyvrff/pK98icrsxq7JvIEwO0Sl/K2le8pnfZxZWQ0ZWsWeoEITZmTFFMqrs8tTLRMRgI9Anf9AQaGNno0DTgpPIgaqj0OKhB3kTXuTm/x08NFGIVxtCsbZYJY4/Vdq0UDOgcadSnE6xFx31GO493InaB2T15MSilupkVD/AvI5bygHy3adAAmStyauhHQ7mkBhg6uuyLokewOVBjQLgPxVy8/wWaHI7RgMSMhh6mFBF+dA9pTtvk4bMVJXalg45a5R/oliQhr9nZCzruF4a8l0lEuphfUJMhjE6YQ0DNma5QDhWysRfKCkV7oa+nPnz40niTBAa5Tm+JYijlt8zCUNHsZNHcu69iSCusY0K3oqnO4gx/l9gCKGDFR8Mlmt+60UnX2Gb2SJFoNs3f5SyRmrmFI9BjQPI9pwE4KNbiBL+tq2n2Hh5SFOtqJoJj9VxMGE4cNrT47aMSvHGpYA3PxDvWsxs43og2dHlTDBx+GMIZDriQa7psNwqa0gLqOSx0bmd8aaefin0ta+XIpOXeWPYdE/uvp+JZWFjbjJ7Lb+sXRfpxq248yjdFHojp5zL3A2mKTouCGcPLwzFwKiGsPQGolMeKfHgH5vwx96Q9jvhX+Y+9NZB4A1Dwk/w48uDx2k3jmevuxhAoh5ch03IRcfdo/GELRO3AWH5heOTkKs+2s57qFwCbvDPkE0eWEadL5wpAxIl2MlPw8kkkEmgX4nv8Y7UBJ07ZmGwwXqHjaiRrVWDkm3I9+Yeppd2QHauFH5pkuBv6ku4glgS/A8SNrNGnDeRfLAdB9ckQrKMyylLjRYeUVyMRLUNsvTtU9B6ZmQ0QGkt+jpqyPN0Q3gvDs6UP/pvSdqORzgOOUMTU8dyyU177rHr90+mjGw5oVCz1o5kBjRu5rOhsPi1Jxrg2MP80MNlbGw/yitao+7ENSVtTF38i1fivPMdqeVSVG40SQsia8cW8jPlAmx7R/z1FmSBUxgVatS1KlLNfv8VyOj3IoVfLqa2Lto6kYhN0KS+zvrcjNjiKKOJleW+HpFipNm3BUI3Ymklg2V6HKLoFK3oFs956LHJd/yV+oGDAlW0dxLB8sVm7vvY8X8Gw5WOz1CGVmPLw/gmgb8QJ9Q8FHkhXa17+CoKCjJy8nJedWZp9YiSrMziFGGCEy/WVCrozURidsR4LxwwucgcDJRUkXHZJJRwH6sZWcjRTxchrJYcJyTbJNgCNZmG21utBimm4PRy07nvnCiPykPxacUjqeAqI1ItIM6hiQyIpFcC5ZzEGYOwR22LR50VaGDt+zCecA8nr0K6hDswaQAXre/JJZxxjb+uLEinOuA7jRsjmjpw64LiXDievx+HEM6xQZB8aIhFaLUz7c68G8qAG/8mwGl/qCMWKly40sjZuIenRxkU8W0k36IsVpGhzmlUJ1lOf3QxhEOeBsJXWYJdSMHNVo6bowg5Ci60L3fg0UcPU/Ylq3eMWwPhxgdBYOvF3Ku1v5jDQAgGeiNdYDqXoFE2RSUnfou6pwurNK09ebxdJI5P2Y/ODgYADoOo7YVz/NX11i7ynZbBleM7QNtV91WVhCMgUUlijuxacWt1V5STeUyhxYA3NxcEDhDMgwr0GFWN2DmkXvFMg/i+VIODMn3/i/xOQycW5v0T4ObaoscsoTdpral5DitXG/raYaxSqXHQSvkDetGEnCd6yySiO1LRZmBccVqPe7W22cwKbfgPRH0F0Vm8/1eZt9QCEPyaVFuWHFYY0WQnezqrclwgkQfpOCCuuvNGhGStVEDiHWipKwU73hm0j9yy3j8huZQ0xkQiogqRZiWSJ2+aHLIuWACV6ClWoo16R/j29+zHPrAkVf6pKYUlnQx3nTC31K+DOmw+BpaAtR15wXCwCe3BHW6QrpGewbjlXLYMiolpg/yy65Ch1YqSapEqXhr0qXEXP1gjFnbuAcT/2LmhiGLddqCRg6ye3V0oRcOMQcF5b59j5hvmvmZiLdMrT+ndX6ww78GnftN3KEdMXMK355KMU7XeXQFgsAWPa5BY4PlVavt8dW68YABqpjlojKcmB8dtPtMVuiXm66ES0Nsjferh6axEbQGJJFqc6gJZfHl8lnM4t5yBDTLhJ+MATV2UWnCokapmwzJPRfRGsmG/nFodHFWmkylY8EAr+TyrkNJVIsWuQ90SpWzoZlw1UiEQjgTnbaByz/VtETNdE9i6irEDs8F+NRBx5g5exNyQIbDudLQ9lexZVpuymyL0C0NaQSDb5dUsJjBJQ8g8bAtmf0Sn5sULQNgz2ynyK1qfx1aAqrqkE7u68kk85B4lHAgOEwDNRSN3+UkHIq3F9vP1paNglemM/l5932AnQ/eNLNJopm5558rKknL04eAHe5aqnQ4Ulx0UgGWko+cQRRPfP5slNhNBAnlN1INt3N5syv2zkaen2EJA/0V8M5eZz8A69t2NFC1nt7yHXOrmuS3fWFXhu29I24MTpgsRk8fEkp+3ssipYLNAeBaDvTivJ/xpa21oc4Lq5XyeWKInZ3kJROdjUeB1KNDOFtBI7A1wkfjr8diQvDRHtx6P3i9CQdBZDUS4wsUKBxQkelzbeWROGQ/YPt1WeFuXMa5wndfn40GekFPpKFqW5RJkMyD5n4NRn3oJYduWqfBW9GxNnHNpEqQtvLGEU8dOdCcO0qXNFnhktbJ/2YLyUXJ3pN1B1v1YXjasq9yUQzTOXi1WkMNFbhdZd5wvRsdyyIOtle/JHOa6Djv81ywzdoWfK80KjWTlJrs/oU9snmg3oSJG9o7iZSpZYh7jnxB/KRN8jI6W6BVtU/G9FWDsti/F9R5IOknzGnB8TmZMVTOxV6NMZ/NwLW8KHroy8+a8jjGdNBQkskX0g40YRbGCL6VvsLbPBDqacuIfLfB6D9PsBuAu8mEGf7Zw+Mdv7cVbl2jU2oAatxXv63pBuBhACmv0FuHGPSRMOztFtmTkEg8WGvaf4sdaKsj2uKeU6ZTVwgLPxwJCmH5oM2KFwhCCobM0rxAB8MwloAOgPnZWWeidpst7cpwEvE9ivi2PGUxRy2oXOpd5mNuVANr5Zk4xRruDzjh5/AhmtpgBJPmDVqivZMmJk/hMjnPATa5DW2A7NJfp42ZX/Y167B0DSapHKY31xotlIr+1rsQ2E+DkfShDXBVwUQt1JKDL/tgDJ15R7Ky+X4zdJsg7n43YjzzOYBvUvlr8C5HyYuQ6ejNM4hAHNsHGJLOD29f0qi+pwMCnxsFi/xtXcMg07lBDLlMcLSF8rubySq+CYV/hrOK0rGJZ49tN4WkO/lrh7/XitP1KQ+yTuFNV8wJb1bqTsMt8x5F3eez7P28JZhr4zhkryuVEsrFr7M1o50oCMOo6wLluTYr/44tIiY1Lvjcblr6PLbvGPaEn+XWkgSEMTL2qmYg5TqCD8sQdurLsEJNNyquA37+hy97YuevZIzk9f0h/mrQXRZ2S7tKoABafRD/1uzhjKRhgXk3JYxPM/tPs+z42OdM+GnyrBvKhuDYUUjrVXygx+vz9hiWLQ5eXpHhM3fm1sBwiWSDhPTIe0FEumcNtD77QTZGokmRKxlGnguymcjG7/ZWxYdl+gKQbxPdEBXXBxK9aIQso6cawGpx5ys/ZtBSS08W2jOzZ4xpDG7vOa8gOcEcanhDCMpEsKw7k8MaPHbAOrbx5wToxCNPvTG6QJQbExpIIRY5uKf20uKZELrbuZO1lWn6iTf99iUhIpZYzg8+/TDSECJD85vxg0A45AMbvtCtoPaWuhA/fHi+v0FuhQfcqhQ4u8oOM3TkhH
Variant 0
DifficultyLevel
557
Question
Guthrie plotted the points A−F on a grid paper, as shown below.
She then joined some of the points together with lines.
Which of these pairs of lines are parallel?
Worked Solution
BC and EF are parallel
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | CD and EF |
| x | CE and AF |
| x | BF and AE |
| ✓ | BC and EF |