Number, NAP_70028
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
Variant 0
DifficultyLevel
406
Question
Only one of the following number sentences is equal to 6.
Which one is it?
Worked Solution
|
|
| 8−(8+8)÷8 |
= 8−16÷8 |
|
= 8 - 2 (order of operations) |
|
= 6 |
∴ Answer is 8−(8+8)÷8
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Only one of the following number sentences is equal to 6.
Which one is it?
|
| workedSolution |
|||
|-|-|
|{{{correctAnswer}}}|= $8 - 16 \div 8$|
||= 8 - 2 (order of operations)|
||= 6|
$\therefore$ Answer is {{{correctAnswer}}} |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | 8+(8+8)÷8 |
| ✓ | 8−(8+8)÷8 |
| x | (8×8+8)÷8 |
| x | (8×8−8)÷8 |
U2FsdGVkX1/Gucr7Zmem4qJFnpY0omGON5BeaIFBpJfAfQzXW4pfKqA+TAQ7Nix44o653wVL0+asI+QIvrUIPFifYvOa6binhvrRbPsa8DVtWl2RcnPDlBJK1PKiuZWhIJ6tHuJFu5GX548c7VOCkj/3xTwwonPCBDDpH8bR1kVOCl5A6Dkzpngi6wtpHKKj29LJEUOWYppWNr+ybnCYTOoU2vDHinjWlDQO1l9SJFx3kYpkL9Un+nsO9RUDfx6E08qo8s0Xx1+j9mdoN62DQZv4uDdZbbkWzvp1mTN+pyey78Q8osKGQbyDYy5S6pnNhariapOyOJ2TkW/I/SfQLHYj3DoXZul7XZBIhg6yVStffCb+JHyRkGuyW7mTsbC8yC3/prkXFPZjJZSEYa4p+aMiI7eW+uwQJmAXZ+wQ/9z27fcLIKMM9gEOMmm+VOT5xgm54SUaV1POVbeqjfdKzlOhEVTSRYhkPgRQC6f9JGzcGzFveviTIjz5iMXTUPZCl83TLE0MjgYNES8AUu/sySwZ/6O/RaG8IdsHM4uXhqEL0fJAfyfPgHym5fvu1VOG0QxPj6Kd+RwS0EvbLWnnxSK+FjGJDJwwG+MdHOWem02Cu7ikFxsPWeTCpCRNK1pktYsa27ZO6H5NUwhWC0eExzyuuiZ4G2fLoy3Y4PzoJvuq1q2oPzw2oqaujYFaZvm5jLvf0j09AY4T8eM5sBjBM8WZcFEGqMTUjgjUZc9Vu+GIuXBLRW86giAIyk7o5llQW23E4SUbgrvQw42Hv68ypi51yiURctryMM+chgJCQ9KogGmxOHqgK4Eq8Dgnj1WoJOUJMY6OMUl9jXlLk/4HyFvxfr3HitzrXPooyrFOeR/haZ9vCFFPrG35gWkNVKicyxCFlj/zsOCez2AXi/E2F8DJJr7xpbsHPKZ13GNqTO2oaMEEPf/8qbNIvTN+fg/SRHSa1Ma2xyJBEnekIqUibwGDKd4b8qno2eZgrFgY154OjisVrD1Ctk/uF0az/IwH6ySZnchF2lJ2wfyCojOqmlL/d67/r1/0y/LWHdX/NK01pdLhoH2WL8DzUCge1Ufy4OZQm+ZMO9Sk66rL9REuBA9G1PPiHTYNcWZw4uE4MKAJoZO6l+F9JjXix5wsZBA89hlgNSgWSKkTNEH/dXhIvS9NoIz/9d8TtCrBrRT5ZU71f5dIVP6tKS4sxHO/37VSPPhR4X87yfU47utbyZ913ovEMJ+PNSklW6SLW45SzDi7bVdKyrPbhojL/JgrLij3eliRndvNwZHCtAGLCYu5sdl61RwA2zEr/N/l1BMTzXNkY1aAAfocw94P0ND4R8Oe9NxplUhtlz3SY9Jed3t/onEhd/KQRCXCyAop5bXf8tmAIWvj3uQ3CHqyiz5Z/qJjXI+fPKI49TBrvTMEylincYr3pLv0z9Rv16IQzH8r2k0j9Vn5AKZQDEi5BYx5qwfT0IIiUgXTnPorGogrms2gWR6CJC9W9+0RY8XnRVFObkaACHJ21AcqwoifP+JvQeEdF0GXNrYY8DBTfjJp5F3GVGXebCC5SPU5XSbC5mFCTbLaV33DzaYvjDUTZ2axaz8vZTofO+x1NU/+9LPaQRb355cww+XKXfIKic32jLv87A2cYL0gZdxO6iNQjdy7veEcFpig/BJoF9t2QBrh/wd0F6P2clmyRm0xnr1MknTVMKGMgp5dwku8wW9yHW35Y7KdZCdF1fAXbOLu5ayAMwrFvaMck2ZQZq80GPa+em/dfww+2mF9FZpoLYXnOZtEyPK7VejTPYVtuSYPQm1a/ubyiw/og1j5ZWmM/KVyXOcRI3jrmz1ECtLWZ1+Hxt8qhz7f+BXAmSPLLegzf/laxeMXNjug7pqgju2rtEmJNXMl88mHAh8/36UVoOV2w4r0dugtNyzFI6ZWKk6n/F11EAIRYlbqHn+MWC471qWMeXkLgiEo9NgPY5da1rWYQeOxLayyXiy0/ticIKFnL48cah9HCr4ieDdw9HGJAkQ53BIAccqE6a4xMhIGCknpuZwXTkcNcQMM73i5a7HM0Xi3H4R6O40usTZxsMdS8wkaPUl/lAHQWCpPBE0WrWkzz0sRupRnqYYWLoii1i+t6mu06PN0TI0tx+rAhtSHRxYO6foltg/2aoryUchitMl4gKQnINdqz72nvuq0GXaR2rInZy8TQSqVzT+B8bb6V0D+KbgjgdjiNN98/8rLYXN0kUCh9bvCX9j06nUQOZm4jXsRAhrrI8LiLO4yGIRfO7z5HyRghyJ+9m0ULRjegbkI34tW6PMDd7Wi88YjFpqGcWFMHoCvntMDdZgSkFK5CyUZ4DSbUjQZUzAbxc8ulDtpXKB7brPJ6c7eiNtoNL6ePvhsfpX5bG2+QVUh0e7OwSwpa4ed4+6++JTfEl5UfbrziQCD4vqrc9FBy+AGY/l3Isna3L5V/0GClfQEmisORnSUKrn5fMHmk4bj282r5FTMwl/qmbcqZz3ML26MMEGp/Qo6H+kzC1KGxQAug7kBAmXPcvIc6UvsVUKLQj2ku+IWmU4e6eekqmW1u+kSf2ggx+tbWo5LuTm9YgqrTzyJAayGjIXOUXwlGFN5jEKXMRuUzoptiO8pGxnOdHbVMxeddyppzEN6qDAkHGqtOPn3Z66oQGAYtlxD96pkw3id1uwpb38ENOnmKUgO9n87U9aXpGIFiGlVkrGOww+EQlE1T7Vy0mSmfTQ8KSEluozHxuOC0qxQ/ulaL9g0ETCLQ64erxtgaSAJhCg/p58+h8m/QN+9CoOep48NUdom8SLsbWkvXKHoOnqHakyzlcqDcyRFw8/jowKNPmnwcKCWKk+QcySuU5jvYvd/cyfwqySuDGIxKC2Ex501R1OoFNY7xd/4Bm46zfqRFWDO7eXZzFCOBKXadRglzijpDMjVVZcFJCAIjXWgk1ofTbhGvt/bq+uTRfK3vljdHE+Fizr8ghBy6E+JrGmPZFfbhFKoGlkXCQ18bgvWr+yshl7GfhW8SyVifZskTO9z/yImZX6G/lbDmeIvSVd6+XhOdQgkW72xR+VVCPzJ8/Q7SHK82ZIRXKIV3JMS9/47NZwiSZr1jGPRRnEUEF3wIvo8LbB1qQageugBDjVh10AE+toJXwhPkffVa60irCiuZQxX9eDxlm6UA1eyQdsHu0E7lAhYkIt63xCdQY2WCv+3dIQAeI9ddjtxh8+BC9V0HuE9NMSdpNuf8p4ek49oEJWjYuiCTPMNtwh6DVW6bGFqVdVHCtzcEl7imRS3ktCy+7CULzMEXlXpCpCmRETgCIJV7XivcufBsdR18JPs56H/WKn9aVAQW3wfR/BNNgXII4mPtU4RzaDK0/BbQ0LxRafAJliBptirz7++6dg6lgUhE0UTjFodkA0HSvwLcoDqMYh1stPBCMblY3WSFEp7hLsu8GSvAC0ERBOIuduelgF2a9997/1ff1BE0gcxFj6YYoCcN3HYTge3ISIc4lHXjXxANajmeu4kj0rsd4LHRGKC9aMy661YSBErJrfmWjMYiUtJRuKhPs41tMkCAH7Si1FP7ooxvT/WQyZoMaqub5q1bfCyWtcQMrivdWQMd2+Yl5ggg1YEnrEyGij3G93x3Uq06Cu2VySzHFYFOi07T3UZ/CMlHePFhFfNylxmB0bFefpQwjwhrPg3i7frBW1bZFewGtj53gVniliiXO7TACc7YokVI8xaY3ct3jMkgnXrSF0MdNiDQtESc+HXWY1M5WLFRv8QsYNTGWPyZJfiPU+8G4+iFUMFdaQS2tpxZCuhnHQ7s+bBmyT/a+EsZb4RRsCYo7GuHENXzy1GpmmQivikfhVQHHPbMFlUspYPrga5CdTE7oyGHnxfxwhNZei/XvtAZqyA9xFNT8nTRuQcnmdDvXDehQMI2TRaehVYfQ1N1bH//zJveLZJmuqjK8TJVd8zEfooN/YKfbGT6qNaobUDJwolz+gDt+uVB0dPBwZNICS6auUw3xoItdnkKu5WqKx20cfyO0/K+BIZ2s9X/vRT9i8BmBmWswUsw6P5YHzknd/7eZgh1Aio7AGYk4iTQWAsqzIxsvI9CbC6uB409/jaTz/i+VGYZKUZkyqNcWeMaf+tRqPJTPg8HV3d2GrFrEUmUNNaottQarCuU/TevYbjt4+afLCsbx8V2oFdhIYBn73Qdq3hWFBn6yVZWD4q3tWH0QntsyWPcRGn+b8X0MpCdkPXL/PUbgNApf/uC5ZyefpwtJp6B2LbNSuunJn7ublhE+18lzirmYKAk8Apwm3/A6NwzPO16QsLtjOlzAE0VrwZeAStgGRSvEqyLKkwQXQ/qnKdqNvUvLKi9EFa/c2Fw9hoB1+NhYOPjTMtDu5GDsfX5KdE6QiX2uKYk3F3fE9EWeNRarnTufg4VeBxVBFgdXt1qosOvLVGiaqbW9g4KIlw96vIjOMpLMVg30CySWJsi/Ak6+EcFeCIuiLmzSH/GwZLhtElLOmqaVCXhskxv1cnJXEQESsZBAK5sk/g+Xv4tuPkuYtjTJGntyWE0jiEuR4bIxWXUPPKEo9VLyHd3P5lXre/c8D9QCFJj0WPM5upcyIpI8kzL87vSwtjcAVU+AwtF9AXWsuo3y52qlFWcoLhjb9mV5pZJ12CyQwzaSUrvgxIZ/n2DYRueg62MxNIdTEmMCgvF2s93/jSWp1gAQ+gR4uhrTghpQP0I0QymWdh/Qcx8AvHgUAX2WcB7vC8FYD+XoJOWpUZ8cy3ckvRMdXEXY1Sc6/+rUy74pWaZTP2/vTHSPuRM5R5M7+TVMKK8N2Js6mytMCiN/lEztpPCcT5R/7+8bPOJmAKhk5QpXTy15klld4zmmT3sq0AgDKU5W9D56jq38Q68oA1WMddF6LOd+I2gH01m2GiVB66KTvXdZNtyatcwomMvJH/5Xk6CH+NEQVZcIc1zm+0E2/ObmVfCgSEuhi3c9El04/xaWYdXDf+8500Sv34XwB82oErcvM4N/rt6G2sfOT4/3868PO7qhA/kVh5YeKL7y4kxPVIOGz9nc08JN9pSEZVQGlJCB59uHjfFany35aXIsmLc6FKQJZBIHjXO9p+D2BQyY2ZOo7D5AALbauFKit2lajtcMl0uyMTCkVgbOQQEtgsX0ZvjwoxcVcE8Oa0E02+o/AYb8zFJHs3HmkqJ62PCMcx78/N9r+Az/2IHm7PE8M0b07Z8N0t/jf2sS43LKKRY9nKmIrS/du6nbiORZObvmlAuJnNnpx66DToZyrbGhQGXL8RCBnOJmlR301YFOXrOeE1bsuU91cBqxGsHC1d6VZPzt0/QXReMwk2GH3UDRxGD2LiRvpZriL4QNaTgN8BAyLObXUphfjPumlBbo/vgIjOOd3vNMvN9fY4q+jzHAF/GkqTmrYI+663E+p/IqLXFoGguSOrUE0W2AmgUjfXyGn8U8boZ5gWlNvsP6TEgBbYc3BlApl2GO2BrgeZfhiZDEKFpcctyM84qDYTdGOqqgI3cY+mkBEBKbgJRF4MAtgFR1ExAzNTO7fLJ0FM+Nvn91KGZT5eB17QSvVWawIjAagkrkoCh84tnJ4DEf4LoU8Nva1IvBO8eLxQHkZd1WzBp5SIIEaDqquzoNP+GmM2z7eka2cTXVmu8LKtvw4rl75i2EC0iYFvGH6m6zsdW1ULowcbgGpCwRbjpeK2A0evwlMsceXfdIBYvLVV0EmqWG8rzxKUCH1B9mRJOqwYDR/MUX62ozjKzP9j6SZCQHrQUThC/xDzzuvdztay0cwjGYD+kDMRywJmlRb6cIPvja+exGEPV/41VP6ptKnd29ksvRNQHMzPPJ/qrM6JcMS/wpRRiZ6OGOqZHRd0HTvlU1UGczmHtnTBrcgQ3KLCsiHuQ2F818t+2t0m0k8lOd5aBz/zRYLBMV6QVxsKXg51ym2fxV2NajnkqsKcy5F9MTru1suTPjDBEaq7X7nC3+TIA/G3Xl9R2ySRdEZXwBdjqMBxUXVqPTR6un0YeNHeLHxbBk3bt1JrHZ7JSOjYck2dj1tT1QiUFwWnrv8mHsQCZshkMdgDVSBDmK3sh7PhNL1uOUTB8s/0fVkvuLPu7SqVv4nJqLDcGytzkpJe6iZyHDBf2K9pWSsJFJiGJ/ICPUINHisoXLTuiXE6RIWYZcfcQPYnyxq3ozcxhGoStcYROXmzhF9W3sKL8i/dCU3ykUGoFWds+iwFbmRRxyNCu29S0C0wuZACw6TDOIGGFnqAa0sMts4Fxwi+K4eTKZEOvkXBG3nYnK0gZe2XSurxJbusMuVbJPi6E+xPw+DrmDKe/vmOL9Jxc9lHV2XPUWmrmPv/wlkQYsAAQPPNrIrD0CSXmUsQQbvSADJB4lHLSklcHCiznTjRTHWNrFMc/EPXu9TXU14drOEcYkhb9blDgnLl8X5VSwyI31LZHgtoSJwOgimb8iMadPj5cu5+Et/HfWSDOdEl5w7LyE/7gFIGu4A1tI4u2kwZQy1XE/F4jE1+e4X8c/wG+KTKd8dzAqVs/zgmEahUx2VNnlR8Yst2Yw/+w8isVkgaeI2vrplFBtrFN+H+7NN0OCamntyI02KtD9fHEQYSx5JAW+dCtbi4vtnzJVtPOB20HrYtt2E/o9vmIgiPqfAK+A5a+OHcJXQPSsjdXwM/cymXV3DorKmhlHHO2wu9VaIpjXM5MHWwWFKj5kzVZwsEOGGjEIVXv73mKoyy7LeNZsegTrsnRBFzBmaTFRpYoPoKV/7iaa259Vl+lHwSkbGMHA/aiZ02kyvvmKG4dwvyOhXDix2T2XdsWvWQBexe89cyeQeMByNzu0/NavoVaeJcjHeUpD8maW1Tu5vvCyeVsTRcH6nFoePmslm8umjib8lnzRQxUh6yIcunDx9LPsKFYc2yHdBxc/OI+M+YtK4OjsjrX0uO2amwwKCK5xcSm2YwyVqTd+2DhDBV1oXZNy3Dz667Bsdhh7tb50POyDVCasTT35kSBycgFUBbldgkIaewyBpNzEp+8xMOufEA2AopO27XY/iDOP72ywYW8adTH8P6/W8SHAV6DlWZBTsbXb6ms8PfhRuPGhO2WAyKZMuLz73ogy+gcQnCRSz8bsoJ9E137MjZVy8CeVvcK6lWvr7GpZPPcHO32tk90KF7dOuHzFFgUCn4IUWc8/cEc/DZ5XUVOgrQXjxsX4Hljlv3aWAtmys3/IcuPBaM2LcV4fw8D00nB3pzhiDWIP93hP2kZGHcaR/3Et9OhyC8qwWLsgRjC/c7b0xjns3hDtSE2EDFn+gMLL4ftBCUuXKc8SV1AJBtIfV7q40Ge+KH0XGTOghX8uMSSl7ESkkpkHGr6Z4zJF9fflOQQRsFPi5pOKXQUwLGQLWZBiFMLyfn+08vtAUN9OXZA/ZB2Jd0s8+mIp91DtIWMY/sSL8VYIm66TQA7dwlarnfe4z/7ZyNfkyDm0OjFXFQ3alK/Ir3FnjpENPAH35yCrvXtoqYYzl9CwWS/wremQCJ4TcynydS2VfQsiRcxPMRZhRUZ15izuTNxLZuAxdC9m2SGpR2P4ar8lSDtUY4C6KrKcoEHuZrUGB4rWfXI4UU/iYNR/Oo521T2cm+Iz6XLIhw6zAZsqBPOEQiAZCZDW+VezMYZS8kZFdMSaJZ/LDhuN3kYcNunJptACCKexqId6sG2w9jCGaFoNjjiliYXX/KoNEVF2JMrBGtXzgRmvpgmADGSqEQnB1VycqmEHXpAJeeR4Zf92OGbCz/i+4Se3h90soWSdgF8uSOJSoKgKYT22IM5YXbuM8CkUKffuvLz1yY0MDPMMbZVt+tn2USB7ntD0KPL8TUX82IZT1laSbsWHnQAaUOAObFzCffr93/iCXrRo1BaXAmcpp3cuG37UubIAy2gh+7JR5ATQmGI+38VXiRvc2kOpzDs59qM716l7yalShR1bQeKXuzaBWuMTICPA7ywPX56znNjjuGTXlzIJpp00lRvpmzMwZvEZ8tLV5Xfq1RcGRLPY/E48L0PGzrfJT/oV2YRIbb4zzjecerCzb7Mf02Mpc1igVYb6FxGzspSOejzqX+dWVr0tK9/mIyCDonRq77/4tNyIKr7Qp3MhoKBRCeZxxWiGBr4DdkGdI6ph4UbDpdAy4YzUxprLh8fTHRWNxZxYDNz/xCOKmfuBOzaqeH/pYHSNMo8AQ2ugj23T1UBgDhafRlvDHXo5LaUgjKH60nvKnpEgludzaL/90w5qbef33uV3CXtDcteZceT+TS8ahst5lqjEn8ZlVT+HtDX9u0jI5yqTfsghjlVlE6uTbF1PCvgu0rEA6VXqLU0C2izZk2V983oZHUG08gEEuDGl+l0++SgIQaIycvjr29ICIa8hyKe83ZqEnqq8LoIRgQrv4rQIEr7d0OIfHJCzOS4iNvH6kj3ssSmTv+oevMAXxgYm0l+c/oiCh0mZrTKTwkf1v+yRjNh7/HxRuqgcCSE3kTnPiksP+6v8EffZXj2X+EOL3RbEpIvrV1nksNBTEocSutbdNZ8PZT9jXw1Oy2NSKtqqyCUOKFM4RFcK6jJYEDmwe1s2SZopidY4BrqqJvvJ1LYvYjui+ji3d012T1qqczwZ8maCRpZ6hbtrjD9HEypJSmfCVNUQ3CGQlJQPdgI7EniCSabVhlOWQazke5eF4jBgYZKZXHVb6/9uuLYrzKuY4mkiRs4s9SOE6RevHlMkUc+g0MpW4DQc46hsrRhBWkmKZVREVDnlsu4WMrL56dNLJRZ6spFheJp6HALRvxNKDPvhaNmDkfskkN3yXzRwQvumgm+QoSMdj3fR/ACiOTRIgSutKR45lEM5bzglKdm+AaDeIvaOufqc7BYi7MOP0AJBptZWU2B1v+eo88LIhCNkIuU+CuhszlCqq00hFotTo5bzII/CXsWSXiaa16xFQU7X+dsuRi9ao9y5++/ExqX3GoJvqUm1navXGI+3CCT4v7lrTyKtRhxmfT9TukOWOfUBHzRDZKiyFIuzO5YvDBk+JLTGRQTeEJlxSOKdAtNIRsu6nfNR3RBa6P70FnS6FefkiZdobRmRRo8JLFkiwHqexhZ9b0H99uWciot6+f4zn5U07KKqjWXqyZ5KxQIH59HAOnLugmVSjK0W3jubUia2it+RGCpCf5jti2yQztxoJV+56bF9Q0HHk+s/jDTVe79R67v6tc9/dZnSqE+l9S9RU1vTYe2xbZACaiwKBOEBf3HpfdFjMzAlkrXivQnEdxc7X7JOWZsVE4gd+3LNCxdB2sVVY58lPieFBi+QNfNdirF4AZ3L6hN0cQ76z6mt7B3Ufpl59gbWb3gEeWv4Gc10Z3tjg982wXrDmoYBrKQGOfc3uOP5EsGyRKZK0GaoZiTv+Uau5xiGWJaJIaTnArkeeXpAstcYptYbJtiqff6E/lsKB54Un+P9Ufrpc9VSLcQz13Vket7Qi59xtHLk90k1WFjYLf5fZnssDy+9TZvvxd29RpteiD3a0tHr4WwsypK1e/fmThBrT4D7hyN3B/6HCBXEj2w/Zyr8XSY2/Ix5JVu0l+0gsc7wABVNFyzzPKLGlZYBLK9duuf+dS5s90JhO3ikgaRKEhPd7Fdz8ryE280i4jCC1R1yLvoLUSAvb0vdVvPq5rSuBnZZovMDI/N5VMn4l0CGIsGKPLyf2YzUlF0NEjvKU6Y5O9fZUnK63BAZEjGd77Ee/z91NIr2l0bHsOtjF07gQM71x83XbJvhPadIYCTYJTSUnqYsDR+GsdX8YMd5hbyQg2kGKMl1EvQNsuZNlsJhLS+Ldxf2+jwUFYNqgDtJY27K9EyrAn1NjrucPZj+3LrRpb8Pc/p48VdvHzBBSRjtR7sT5ofnKSVYk0/oqEa9fyPM7kG7/4GaIIq7mwTLXKpU4O+RgvtJZf49+jd9Hq/7J5zONqOzGb3H9peaSwlgDbV1fbQ6CK7oH7pKHzGuet5zK6VI7nDi/W8flPiwxtwEFkjVHvFe/s/Mv/vpLj9dw5GeBbOOwjWzeN9bTYgl4PbRYnzr0nBMH0ZgcKssyVeyJO9Z1wdU6unvjDddNr6auxtYP0iubkIRN6mkAC8n0eiST3W5vqHwRnOz28hggGHIvCdicJOiOnIPqW41L37Qt+m8wVcjnEqRpLbRHO03Xx0PmUK3366QLmPuOumCmMoU86WT5Oz811tJrRpz+XHrrWFguqMfULWsBrLAv9H5Z5DVJ6rISSR8ldCDxxdBaE9o/A/P+3ei7hgp26dObJ4SR/zSzgmg9Z7fk9uqhSo5oWSZ8KGIkZbBiTAM4FnkxFxqQicXbgNjFkPBVcYzLSmzPq3vm1LXvh7TUlFRmeOI/t+owqkvXrkrQJqvUTx8OsJeH8cO81xTOip0iiYg1InSfyxD2CWoD8M+Qi4G+zG8GkeHhA6mdYhJsBBAIEXgQcTnbDFLuEYM1pg0SlTLH/cXkbq6Yjqf/OecB8PpdvYEkE9vdtI4dgTjsvrxp7ru37ChkpUH9PQB+8Up+NYBfO2c2bJlaiU2pAXwRPa/TUQ5tQl6u5lL5g1e6PI5ywOzPpJWHdLvG86+zhyaAxqJ1GbVD6ZIKsg8n7KW7p/4LGtVHCFzLXjuCVL13Iv3WZB75ZmLp8ILWGkHN3edcY847fVilsBb/6ZmTumSW6WGUV9rZcn+LEwf9dX/WtgZJw3zbRmIa2H9Hz7KY9EcPJQJ097CIlAgZhEb3KpDVINdZSxJfuPke28+t+mgQXQ1l/7wIxdT+dWCSSwJuhR3s0MbpROvcYWKstqurkDbb9fjBfGwgq2UxlKLiRM+MNmcogIeHIjCSdEHdXbs4iwkMetyXF5LVnc7/D4dVTibpkZFo3z95u5P2C0ydSkovlD/ZbbP0zkegv4h7XCcnF+3GWQqeC06acaKIQjrSLpbsLKKCGrC9DN6OARi+ZJ299qYFG2ptzAjxi6Z3kIrvdBm05yzH+1KF8LHjsRyM0Bhki5L20kckoRzcr9IhAsBtG0Z8NV5YbD/ImkjF9EQHvEWA7CpNGfWRQRALBXDvi0o+JiFFM3fcpop31LKn1m0IwFBjjLIUtj1I2uxYGAk0mZiWf5PRYjyAXZL47XSBoa3MLdxAyG/xDEr7S3x/6vzDXUfmPmFNgIhurBZJEe5XVweK0lxBCM9ZN/dUpQm6CWoYYeyJs3kmYBcsVbEOmgNP58ipgaW46TnzebODCD7bIiB0h8hYtmuBIxazj/10L7ix7AtSWWIaUdJ26py30Z1YsPOg1t8RqONCWJqvcT759S++Fk4R7mT34s0AwC/jOL7cM6jH1YJ/+34M5KihpH5KLt2xkNfrT/3BhCR1Diu/MlhVW3Bk7WSqM1R/MHLD06E1CzV36Mfy2BJ7NMniK4ughKgAKRQP8xNwKMPLV3TeVpC7JwB4zlEvjmtkr3ZLWPRESwyrzO9HLpWMttZYV7tR1Lbyo4E6voLHWhk+R0a+uv2QwDu4pIG1WgfHhrNEmv79fvIgN9XNhB2IOScGR62GWWj1c/Bvy5L1mjgZE2HfPxB6bxJj72p6/BvPPIIJlvrOzxC5z+SL1yMCnQp2WBHugzfnUZYBNJbnuUwXuofSi8DK8/Np5JGGfGBA8+uix1nOf6L7TKWk1MZcywfo8pozw9ObCLxAgrZKok3Uyn6zonMo5ptEXnvEXgdM/Fvw9+A3iBYT99VX44o831Xjq4ddhseKW3CmPZbRRwIg2C+YTHXT7Med5lFs80Ew9DAsr6KV7S+taLqz8cZdV/Lx4gaLHuN6l2BQH4KF5amJnwovWGuVm6fMtWB1YoSvL7wc9lngf5zusjWwNfktPdoIY/C2w3D6JuJsvzLSsHnXUciq53yqVow0EDyCWQ6IC1bVYV/63lceWwuNHNJpLVyO1tst0FnjYIpltHGf6pHvyW9oMM0AZBZncPpcVoHpie4QMzbL9pCXMTjO44lC0SW4F3YXFbNpsTIrl1MDZr8XlxK5O7RgClU3nD06QkVC2LgTJ5nwrQEm7SRRFexK7oLn6rYOFAFo+JbHPRcuuVfqHlZkKx9mvlLyMDHEYTw48XYuerjjmK+pzVo7CKPNVtenK+NVrGhdP1hEzqCLyRA47qgcOZsPBzGfFwfOjlocUqSoShZaxeGEkDPWJlhOOAq3oQzR+ECVBr/kIurzYVsBxz2mGFha8m6qDYHTDxlTCOfWlPWN2x7c753X+YYyWwOw1KRMnkCZR2XN7Lffay0jA204IvBMG+4Iso1wlAkAim6d0W8mO5swh5fJbepZ+ZfKqCEY9VyHRNSgp5aD5Euut8HUTwF4MsX4S918g4r3dnjKE4upQk9/kJIxmmx5x34GC2zE3/dSM5uT1chhVwo8xQBG+dJ7/5I4kO4RKzjX9wospOZMgOe61p2aUko3pqRjxbz0Fkjox/VeOIYbg311zxcQTAUrizQ7B7z9/Ptq06QuW8zzZ+3u+56Ub4V99KpvMd3jba2lwO3Mr27XbOPSK6sHFQLidZojoVEV8CAEWhv/0iuOy3LqAvMp9J1MmJ7LApHtvMwWIqI8sY1orGrK+tqeqqBjxDaklwRHwTXhviPpZFs/sIRIyagnrPPKMBvXHQvWdd7enkbSweb7yQ+SBEt4H0ikh8Chb28ef0FqRwBIfwisnPWEvDSozzdWqEOBpAvbIbNk9RL18NFmrZuC3uq/4sdyP/ewfnybPMlHXpHWiLt7QPkjb7Kcl9AGxO4H9EdF7UL0dpSiNSoWKBl63zxD+V9EbMEs0CSehfKMYRjZQ4WbToqJCLoNH/vOUvGcEp38bR7PDd20nKG/scODJqkTq+VdhGTjh6osTnUKn6PVwySn3PQNRtB+GahI8+yfSarv5UMH6lsaGDoGCmhWY6ZAUguhX5BqjCyHDbBCWWXxnLXQaG5dgsSuSK7bVkHkI93PLKjCsp2UKXgjkKq288AavUnOM7xrHO2k0UxKhWTu40LM9jq2I9sbKhsGS9GJGxtkZS9iTSVQ/u/A1wViJrXzG+LYyX1XwY3w0TgT8G8YxSUXKzl/TatP6Ol8oaQOosnRcWe8K+nzNSb4yqDx1XiORZTRrknOKaFvSzYp1hANp4W7u1/Wm3522+IwvquyZ0demqtPe2dHQB14naUZ453wFoGxNRSRVMaZF/V9Cj+HR91OGUB/X00ksVhA5CjHdoG+71ToUfmdS3gPWRRc3FwbyC4YBgnwxcD0GnieB+QbvlKIQMivBaXxixnmh6pNTG7BvRAZNf3+4cYmQXM0hMgPwNeO7yfX/3lc1s0nJs5nB0vf8WCnAGC5QaIvyZQ8LVp95O/x5OpHPv4Pd1QNsnrVMWPk0vJHi23NMa4+u+I6k8FJteV3oMThJ/NabnCZB6pk2/LTdpY2em1m9KeRQLczdChrlVtQCRK+Z+imNkcu7RZWhNmlD81QdTIPSmRdd3kst9OrKlFoUoGnTxY1p86kRLqkKFKhCazMDIi32dqJxu9yESJ/pKyV5gxrusfZ45VkaG3A42iUBK78JZssJ3TICXzFM0beapBD4+13QrRSAT6Pd6uA3XQoG2WpdSKYcFDcEuwfjyT18rcg5qzl6UJ0Fg6EPgMQLXGX+W2gYmv0yIN21m3gimuVii36TJruJHVzaA7LdAfiQaCt/elDW2yPY1CcPKWPcnopCD9zjeclRmeDAMgss6YHp8Xx4En9slaoozfEACyYMTwjO3xzAu4r+8X4HjmdcHHs3loxAO/BP3DlM7B5knmKvFxEF5xVy4g+leCbGfVhqxgQC35I5+5cbppPqVGcMsmYCBTlcO/j89TtqA9HWgCGR5v8MrAmNJe+o0P+45//Ol2CQM82Esq4F1j5rqN0Rbm3lVAoOZ+0k9+vnD+c8ZpJbiT0L2DSIXvWPDNi9sQ61YFJhyQcxPjNKFKDSzbv3RVmE+/Ilvbch/F1sQHJ6kImQ1XdIGshAccSm4sR5A85teDToiPvMB9bm7d52ij63Fb/i+GeAt89zHv13qeB+GxrqokF3gvjA1WtHqskWOTiBs7x7JkyofEAGkvnX/e5w2zpdLAWKp8Ma5vqdkeAraIDHDmVS0uVliAMWa49pLjN9UeUHNK2b3NtIfeiiE1egN/8HcBEk8v+U3SWy1ioAd+dUBL3/j/IanryQ9h5OFRGaA4OF6hhYVJsqAgcxRUdrmnY8TnSh/e+rfoibUW29wTLVyssPh1860F6R+S0Qg43g/posjEiE1r32SdEI4wnaBfCo4wrdG6/JKi3A6mHrMlEbnWN+hVAVO/IGCMdRMonhqjH8L6fFB1P/mnWOhbHhPCHgEaPmf5n3WbzwVN8S/qTBhVdxw3gOW0J27Ung6vQkhRubguEtyWia5PX3i/X2CS0IPCuc9EK88QQZt2nog6R1XafIG4+371QnIMEA5hz99y5VE2ez+TQcyrkiQvAgIxmS1RcPPQLFcNmP8nyq9fNrDxmYY2cqOeS5ooEm1Uyb6YlARzVTj4AI/to0Asaxs4fUnFXKL8JHHujMTH4Rr5jEQB+5rXpc/OeIP0tjGlWxdfELzzf/4B+eNQEdASAI1YJCzoNlkNHFZvxsBYm/460kzAbg1V9E4ZMQ9TDAjadUFHSIRHqONKlQ4O1cU5ObNF9d16B+YjVcqf1raercatIP98FFW535uVNHmMwvGaabki+sSaDbueBnNKewXmD25koQCsfLBlGRH0BK6ce9tIVWv7Jn4YuqYl1un5rNXwerHgcujJGXJ35snQZzSLo8wZY+LvW42qLkzJun3L1tKSLCZkzV3aUZd7jU94AF2ojcGKVCM4FuqetxRe48NUHVqcY1kZ7kGqrKQvOd0iBeVTIpz6b7vFcBx+hK2ysSm7Kef9WC47FJfwMU9PKEfYE71fMSwPDGs2pjoJZbtLAWglKF9eVJnCoUujO/TI05jwVu2fjGxK0tO2tmpk1vXiLpWVf9h3Q7lFb2tdzGzbBIJpicjRIDEEB9J8+u0nS8766zaa1nM/vaJXQNXAXxVpQ1VZ1c4bZo1VsNpzuW/k4aXFblroI1LvbDETobCS9b+gdSPNHPC2TXkDWcL7x5tysvBtvn7TP6xfkQp7cuLWQzx02Hr9upS0Dx9brfmHAeOlRbdiA2xE5wVGvGK5Wj8zgoh+mpLf2gY3wm4/uGmbVDaAzx1re7ew81uOuaulo5nLOe2j2LQELlL4T490mLQ4TYOv03slTy/CLCnDEELMMTyL+R670F9hpuS5EilP38aSYmClEALmM3EaP7EIvteZJkDu7ksmsSy0EAOgfJ5bz6mcO+mbdV/w4vZjsRmRQtrl4fsXdTkoSSupY92XtK4EyUZXa5pncf6AqIBJeeuB6CRJf+FXnOEZoduS1gpMthpj620yMSxi4dPgU1Zyr+jAx7Yqa/XhG6EY9s5tyrPQ1vJjR3sV7yttSYOqY/3HbygxsjQCSzrn34pBNOjm8TI+CgrhA0kTDCh04pcwTOXaNA8npjS9sPNwOarHb6/5NC82I9sR4zpv1ODi4+1ptB6tZc1KEGsbr7YFN5bKpP/icJU8atmYh9NGafmcLresugWZNI1zEUCUYw/RvNcQXmgXHzFUMOy6pBzMzE06KzjjZEI1v7K+th5wHzBM3nhyujuwfhDZ7Q3F/tMQizRF5lfd7R5DpgyhG/mQGN3lxoVi+pXzzbG7MYEerh31acxKLCMWrGIUTEXzFfZnwIrtZozaoMkvDA244blTNJUXqldCMu+2qConW5Xat21yYk3mqqNTOrcl4SX7hKOE+cEdLZ1aO4CEfghbA1KSwc1hTNMuWqSy78IKyY7Vl7MxI0A10h016OyD/IPVkidPH5XR635iDk7O7++fwSWhFRlL2GkCProf+VY+CKf93gWWpuSQOQz+o1Q8TUSuh6cB75yENLmwYdmrbE01zFVK7R7pmtJyU/FSdjdMZTDdWhQuOdAhEQEuhGZc+49rI3RqEDvNzl1K+2YAhR/kguzNtI/YG43NC9h5wakIEZzyrAGT9865bEbkVneTJqPqgoYotVNUsZ8vSqQ6QBCEzvuqANOKv13OqXeJZ4RYsFqtTaTHJbYyXFNUcNU55ltjLkSgeDBrIspaVvhIguNfxnQD1eMhDtShozXWBUhKtyFhPBr0c31FQLhSumWj0ZnhSTqvgi5n/QZvmVEkUqpgGH3BRAynoIHHmHfQ==
Variant 1
DifficultyLevel
408
Question
Only one of the following number sentences is equal to 10.
Which one is it?
Worked Solution
|
|
| 8+(8+8)÷8 |
= 8+16÷8 |
|
= 8 + 2 (order of operations) |
|
= 10 |
∴ Answer is 8+(8+8)÷8
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Only one of the following number sentences is equal to 10.
Which one is it?
|
| workedSolution |
|||
|-|-|
|{{{correctAnswer}}}|= $8 + 16 \div 8$|
||= 8 + 2 (order of operations)|
||= 10|
$\therefore$ Answer is {{{correctAnswer}}} |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| ✓ | 8+(8+8)÷8 |
| x | 8−(8+8)÷8 |
| x | (8×8+8)÷8 |
| x | (8×8−8)÷8 |
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
Variant 2
DifficultyLevel
410
Question
Only one of the following number sentences is equal to 8.
Which one is it?
Worked Solution
|
|
| 6+(6+6)÷6 |
= 6+12÷6 |
|
= 6 + 2 (order of operations) |
|
= 8 |
∴ Answer is 6+(6+6)÷6
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Only one of the following number sentences is equal to 8.
Which one is it?
|
| workedSolution |
|||
|-|-|
|{{{correctAnswer}}}|= $6 + 12 \div 6$|
||= 6 + 2 (order of operations)|
||= 8|
$\therefore$ Answer is {{{correctAnswer}}} |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | (6×6+6)÷6 |
| x | 6−(6+6)÷6 |
| x | (6×6−6)÷6 |
| ✓ | 6+(6+6)÷6 |
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
Variant 3
DifficultyLevel
412
Question
Only one of the following number sentences is equal to 4.
Which one is it?
Worked Solution
|
|
| 6−(6+6)÷6 |
= 6−12÷6 |
|
= 6 - 2 (order of operations) |
|
= 4 |
∴ Answer is 6−(6+6)÷6
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Only one of the following number sentences is equal to 4.
Which one is it?
|
| workedSolution |
|||
|-|-|
|{{{correctAnswer}}}|= $6 - 12 \div 6$|
||= 6 - 2 (order of operations)|
||= 4|
$\therefore$ Answer is {{{correctAnswer}}} |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | 6+(6+6)÷6 |
| x | (6×6+6)÷6 |
| ✓ | 6−(6+6)÷6 |
| x | (6×6−6)÷6 |
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
Variant 4
DifficultyLevel
414
Question
Only one of the following number sentences is equal to 10.
Which one is it?
Worked Solution
|
|
| (11×11−11)÷11 |
= (121−11)÷11 |
|
= 110÷11 (order of operations) |
|
= 10 |
∴ Answer is (11×11−11)÷11
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Only one of the following number sentences is equal to 10.
Which one is it?
|
| workedSolution |
|||
|-|-|
|{{{correctAnswer}}}|= $(121 - 11) \div 11$|
||= $110 \div 11$ (order of operations)|
||= 10|
$\therefore$ Answer is {{{correctAnswer}}} |
| correctAnswer | $(11 \times 11 - 11) \div 11$ |
Answers
| Is Correct? | Answer |
| ✓ | (11×11−11)÷11 |
| x | 11+(11+11)÷11 |
| x | 11−(11+11)÷11 |
| x | (11×11+11)÷11 |
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
Variant 5
DifficultyLevel
416
Question
Only one of the following number sentences is equal to 11.
Which one is it?
Worked Solution
|
|
| (10×10+10)÷10 |
= (100+10)÷10 |
|
= 110÷10 (order of operations) |
|
= 11 |
∴ Answer is (10×10+10)÷10
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Only one of the following number sentences is equal to 11.
Which one is it?
|
| workedSolution |
|||
|-|-|
|{{{correctAnswer}}}|= ($100 + 10) \div 10$|
||= $110 \div 10$ (order of operations)|
||= 11|
$\therefore$ Answer is {{{correctAnswer}}} |
| correctAnswer | $(10 \times 10 + 10) \div 10$ |
Answers
| Is Correct? | Answer |
| x | 10+(10+10)÷10 |
| ✓ | (10×10+10)÷10 |
| x | 10−(10+10)÷10 |
| x | (10×10−10)÷10 |