20137
U2FsdGVkX1+NePjBbHIWhzH7O2zGigOs+tDAZ9FD4uZ5LhU33QQprRI83CJ+2RyNbjofc6Ujis2RvZ3Hbs36Kfw1WFyiixgLWmcEoPLZijROY5QxxSohcSF+qsEXN03SoMKw0gL/vUaPzsvFUUsoGjWXgU9yRY+NYjJLULFzTUgceeG+kWCJKDrgffFhUCUvRZJDd9bvwYtdiLO84BdTbQFH6fSgpOe/eBrLQEbT6l+Q+p9+kHc2ZlBuxn8JDT043xBzDFWWMqQG2gG9yd/AYqAoHlFr4IFZ8Sp8lQuDJCPzdORwdBjYmikD7aviJz+zF8C0je+hCBd1Kwa6iqQnNZvbBQdqbFHWcBNI14yB3+qHNhofP/o7XDn+/7X9Yi0lUkLwJ/rJKNq0TUPUZAyK0dzkmIWOgUHySAp3pMHETlJf8TWqMnmHqlBeqnXjiNVNHAhY5ZSMOkHYlkl+4RCU1uYKqpYGYD8sUSsK2NLbEFbVmd5L/GslR8U6MjSckMXgvnGakxVLX6poX17/bmOZkIxa+eJNEb+q42p+mdNqx3EY/XhFPG5c5wFGBdDp9585aprE+KKOZ7C5SRc0dZbTpjb4YPTE+NAVoSof8RhkCtc2iU1+Vq9qANcddG2T8avln81PuGzIQLTuJA7gyczVLAkMNA+1T6VBK/SvI5YdBRsXtuDcnMd2iQ9SngbOXoaU+YDPNlZ1l4XQeq6xCvWjhNATKfQM0FDVo/CJv6zexCc+pGSRGuKDqxvyBMGHCvOvv3UefJXCRfKo7DxK8x9pXLTaHtsXvl7xE4KDwF0mCgwM0fZ38ecyoHARADEB3WgZOf7OYOK35dI5eovoa//HN/f3S+nHTeamqbMnWQIR1Mp9UkQBXy+boqkunQWLUYWnejQNU5k+ZYXCJZEyCfJlvBsyD/5EkUW43w3SkylbieXBEVOyo8oK+gZJ5mkYdzABsDpYOY9qSRW/QYNXDEoQjLZcCWDNAsll5wNjrx3NQrgz4mK60wKcpZcagX5cw5IhdNIlk8Ch8l6bE6FwhSwHC7SFo8rO/IwiaGrk5bg7kyqUhVEJVjqFOJJvFb7+T0aKdGBbiisAwjwKGXJQhrPhhTbryLky+shcuXVTJKYXyTRStNCEDVM5icZbW07cLhXecnBbe+VfgqGL6o9W+JMzZ6+9xEaMo8ht/x1gyd41Ewa9i7+jp2yXSAdobVKEq+RnLgvXJ5MsCkjZ7xNxpRXEU0gvmLuE/ML/zNC+XhCV/PXoIEMNgDOGRTz/GvK02059UcpaYEcF7rz0zFuGnknUNyrF/AIXtsVPqwsdSIbd0cK1WsVXsOnDchc5awrdBlEa+VYFamSVigItPgYmWkvMnwVfEMby+OEU9ylZ6EADE7zEPBAvZn8l1uMxMN3q48dERHGGv1skzjGV5J+bQF27e1zbwDOktGK8mMySn/6qffBZb4dMRaa47FwCtAtPIY6vSJW19wyQw2AeyWlYkYwI8AaCZQCVFeczdb5aGwKgY+o2WbCbaXcqa4MB9F9IgAxRIMAk0ePBoyRi8uSJH4TRUZAsWGVgK0zPXprO2ApwVjFJDwKOjQk86pzSiIvwQulR9mCTu5JK7/oXxW5JProHNJVk1dQTYAcHCpeNH0ooD6M8ic5UHkLaD0HJjCjWl94A4o3reUPjxfsrWus6PMG6BhCtqK+Gs9NkwXDR0Cedqfg3pP3ctOtlOJcbBLk1W3bMQVpdo7mPelpwxyvRr2mvBQl5wNSNOq4nGxCkgsB2n2z1V+aU97BsY8QmjHuMDsweRjG7M8dnpvwB/4tYCQ6M+Z+WN1sDNc7yUZjjMqgSSJRWR+fvOkZkVHEgsmIACNsyoiwIUPa4yZRuzP8CXYcXccDLGTfSfQYZbt0IsWDkOc3wnyWhRQre6BwU2nLFg+XFvWwEEUMVfuW+Iaa6yIrKrK+ttDU7/O6xZx28tK8ey0zHL/sJ5Cj9hotdcvddtmH7MOfomkNIjayYLtuHvkCK2xtb1tOgb70WmWitzRMk2PvzIfgJ4TyutZs3z65aJbOVRIuoPkCYsxAtHnfN0CRatQcAjPvOK23FMKUOck6uV6jLg9I+1H1z1dO0Ltu8XybG7P1+4DshriywglnauaiJVzGyKqZfMJcNRstkzLewwwVOnNT1gOFuNQtpE8/HcvWju1P9bPJ7WyElkZwoZhrrG6SARShOf8SP3MZQwfO0eGyWl3XDzuEN2BCCosxzu5LNwes7/RCSn0ngz63893rOPDYv7+Qc3sIjK7zTT3feiSZuK2WuCzewYny3Qj9SYMkYsmh75f6mUQznuWUWZYP+8l6dij8P0TldpEQq7jWcXZMx23bVjunQwBK8UeAELc5CVvXDOA6vIu/2OzWzyTAXVXXUlX1nO0GX/0vc7Hvj2hIEa1CKIiYkJdhBy6+jCC6IrRCvIFLGvUYBu9dKIuwQz2xcTCz/DprjedHmLzV75gfPezJl6c9RwQsusBVFgIkpU1CrklbqORo0UvUj32EPf1abLBDeGlmC4QHrn8QQWrwS6fo10PnE3aAmujHPoQteo2KcKGqpoa0gMHIta81I4Bd+huCs07PPZw6rrG7LKUJt/iV1bj49TtNMlbOFXNtmdHnJHYqgnpFpaZew164qTicaCJH/QDYfFeW70qFv1gBKsw3HWbGKPiP/YP7sF/GnH+jO1UbEpC9Wj4rYmvcdcidZLaALPKdoz90+OBCP+xkfalf/NcVm8ePIqJRi9ZE5NqQbXw5Mop+D+VG5saHrqyaKxa+FV4Fr/d3QgeSXZSUw+QN3RdgnTHXREFZBLMESJyFyHHZD5fUyHSLVzXNQicxkC884eml2c4Z7u4qHbKoc2bXIos7gwpas68QkmyVyJ9D6oip/6TrfhGK3aWRqZtVH61bGSCcF4lXhDgCuMpiA7+gD0OepDwYrSubnpYr8GEKM78PLawXpZUciCvfVWM49IkPrN5V4Kp6pmUrC3Dmi/WMP57EtavuST8JzjbRRLOTxV6J2j98cByLnZRwlCw+gTai2dKVTdyzDC8/ndZOHXfa0bAwoQgpVSWnO3jAKF++SF+I7nz1h8fLvaDkVUlgJ5t6/eP4pCUG7yU1Y4TnSTcwrp21f018otvhI5P9QValrg20mM31EolwXbVhEHCsFDjqHkbuz9+ShwVF4nfDdo1bLLkb9oVg5iPTrSBhhf0DAzO1S7unj2BeNSptYby3qA7JcqzBn90FTmcrBbC1nqw5IIzCcirGrR5tPhI2kwbmH+JMHn/MT1CW7rVEYn750mLhAbreGAjWRTZnQXsotjWzxseNekNe+8tu+XSmdLl1ah4NI5mRfWeZ+TtklflLLc1tV3dJCe80hKxF37gv/PSN4Naiw+BHZCemnSvSgMayhXscere+CRB7SxLBu/xi+GNXNCA9+erLO9eKhHcNRsbhh1IwsyX+IH0JR+LJtEJBWva4S6voHEA2oqW9Wo0eTH6ycjIY3sATktB4U1BX9IItT2WyamGCUqei717AgNfGOn3CbGIAhFybfObzrpIcLUjdDUsLrccKXTRWaQp/AItv7ErIH+UR/RiRCyFwYx+4roKYhRRC5+fbtE7hnCF9cZEISqOywMXCpTpXOr5fspNF4iiglRs+ID/5ZImGD6FuidrJGLczH5yJIbnV8utSL1ZI2s4dGN2i876NoaYTTRG0H3IO7O7J4QBrKMljUwvxHOJIBusjZuwb9NlrP0pHx4t+0u/44TPezxcUtbdi6SQIl921W/e5r91RrB2gUMj7IhKYb+UEif8pl5sYz4oWyCO45Q8ramNN7edWmoiM4kli0wQUPQn+p+RHJNcq4S5D0pDoSVdUrBKxvkvzqqwubsIkQwWNKWZYPmUmo+F2s5ZLxaMiYYKonz+kEiTdyTjYyDvbNdv2/oSG9U20z9vE0K/ZSKTK86G9QETtbLpTDPqM8dlknU8WatgN0b/hbetNH2HAUUdM2MiDDihgMvDbL+4gA0KOKz9GyPrqtRc6smI0RUdH5DrxI1DtFXivzd6baKFhcWIyCgcttN+CKmDbxM0Ny2kS1N9e6zAtptDydaiiTvVbbhJ+OTjlzlvU2B+4olc+A9HnSh1p4ziPK+pFsWXMa01ZIGojpagcELYyyi9hgTUaQFQU08vLv1g1CtYzKfxEXpLT3IhW+hAHDiQdk1ruKoCz8yO1id/ECJGf3UVBlg5+ychTYxQmNr5O9JT+K1wXTsJ7O8YG2I61Tnibb3613V3IRmRq5IUGWI+Oe0KwTl91Qi6bANNvbl95JlJAauvMX5TceS34nu5YMmnMUbqahEqz44M2aZdVm0COU4Sp5VjDES9IZPlcKAqlL9BKdxhgvEMSh1kxr2siOoPeXWh8tWWlprI01ff75N8n2/6yAI2PHBawcp64bC9Ne13hkmtRil/Ujd+q9QbpksuueMU+u5KB62PaCMoWwEYmJckVRHTqD/lPBxlFBpQscjclH+cCEDS6/gs3gVAo+VA3F2Y7fFj0HbjTBHTXztkTDAI8pL7NGHPSvEAuYkiwBVsC/aE3/Ma0cIXK/AQg/QgfBU7tYRL+1W00lqIF7xB/GYelSoqiXg9J/WlaC01nvCudvEjgXST8wL3+1azNBxkIgRD0wJQgR1BZXTHreoFgiWbKKAvdS7MTWDSRBx5fYxHXwKfKFAAvDodHO2dWLfq8sVz/nkHIEuY8pRZOPXkFpRYx/Sq7zPkB/bup1QMrluCrQloZV/MpGQsoF/3QV3+MYLHp4oPSziUBNInYAYVigb3pV6Fzbc76dv1FYVtN5uhLenmymWRikDm3ykcrzjX1DOHWF6o+22FJm0KtMsoRj8i8ApDrsNghOUBx2YfJXLHhhgLfASTu/YuHOCuoPjMpDPvLu7dJpMoyHPKa6jJ8lJpyOqE2t9RDk1MEiwxNuP1ea2YpTwkhIDQAhCugz/Y3aUxy6L7ghPB36z0kR6bozsgj6idGc1+NEN56wFBJ7yIqpRRNsE8He+3BtPALNcEzWIWEHtWcAqFNx1vLzIhvNF3wLi1UugbIXSoOr+zWgq0zZ7bTroQYUSGbwFpH6+5oNKH5f8b9+VG2YkrVPWZ5D1559CS1ANLLXl18enkVhJY8axFfgLxYnz2wtuNgC5b5mWBjaCyGl1sH/JEad4WB6jvWTvOiQH67fs6xkY7oqWy15KIoiWhslzF+6lAUZlHo7U1eIKzGayfwsCpjK66gao9VpFQnCXrY2gg/+3HnHm3znhTVC8kfH3+gUmI7XFkcV9iHMYNNtXlI0nbuJAKsfVL5awJhe5A4xXbV6xADVjTpj/5f9gsnHrlW54mr8KJLsexe7wuNWcqxtg0HsN4tJxpv+TcTIl7ldyZzbim4npayREcFocus1SKurwA7ZvE0Bl4lewkORffn1hdlMPgu4VmbNs6O2r5z9P1PjU27tOTdY6R+O846smewqwx0O63KLlkYrx+BLyyAxBcUi1UyRNcl95MDM9ixONnHQJMBE/4MO9VpVpY4AzTH/7pWOTBWZl4mkQ0cY4W05ayCG+axyqU7IMZBbYDzr1FATO7e1dfnT+OgudlOLvR1VeI9rnjZGBfTRCLX9g+6osl6SEnRVwMvBSr0JygD8p1VAmjUxWwzvvvm0UN3EbPxx7jf+67XKtnqidjSJzkbeVNdouVUZ7EumDdCF3V2xX25dcYLFpdBtHfAJh17Sjx5bFulVXEQ7vOA/nKe92QBexWhI1adkHQjFKhAjLUho4FQuDTJEk9F0Ni1Rc9pK86xrYGRyVTFkDHhM+FnV/yR56JMgP8qpaE/q5Twd6YCaovVD14Md4TOmZuWCgfjwvTx7D3kCEZLA98B3QOB4U8/3Lcp1L0aTfhfq8WCsYO9MQBIcDlZ7m/PntzQdbgZCD+cEJ5ni/KmnBccjL1x0jQ8XfDJAOmepTXEjerRlGLEoNhib7ID5CtiByhiQsQq5yHr5OQv4gYtdZwJQVXhqqO/eRIoo6TFSt5IrdqDSxQq6/6bvOhAaS14Fs91yDwCEqeHeFNd7jE2kzG5zhFYoUZTRpNx4nmTQAFClgCAzUrvExuPscoyk8RobiG7plojroUEoQ9sCn7ZxAL0qMUm5PXXR4ppr4DmOU8B+RHclEQUVmL7U2/BEgtHEwtMrVtrEc/5dsfbsFVUzgfT5dusqE0mEyO39wMADHHUOT+rwk7ZF1qB+gvMSPY42YC3gVAZ1iA1b0u99HJSxA7QePOC9SGLGmoUTfhZstb0104w2Ga9s9ue1EDQiCvddi050HjLUEmivDtY9llRDr2ZP/J7NIfTFJaz0s3KoeV05SpvSUlqSuCt+GKwtsbgMvR7+ce6f3/qTNEWQRF/gTOzA0izKZeiKuSUzl1M54F75eUEUmtCaHKirk1yCHHuJRi7l84jGq0EhCNWXHtRh2b9UEfQ+TIUpUHJeyWm//Du2inR5PMIf6raGhLQIsDN34Tvl/PTkdX5XRLVMH58ROpy3JJLhhQZnN940RXt9sxGvklJabT3O+lhhy++HGNjGq8pLSLqXRVpJ2y0SpzHWpqv8X/TFaDCX0U/ZyLXrMDfTVP9zaWsfDa9/q3Hpiycy5glGewg3yRcNGzHejr9VmepLKdOVDQYWAhkxPCWTKUqEBG6CuRsWLy1GDyi5GU9GTzMoXuKIvsW4LFdkek+/HPcn+AHo/FuAeOIiPPKqITz4epnrAm2FLMWDp2vjqiISLSocezdWd9pLK2duNCNUqqp7+DLpy20kCs1a4JpffdvsSLKdRPinQagpq4lSMadq7wPRug3uqEeUbMyOjhcj4sofJcsFmlfC+KpCuY4NFtCrY8s46OvFGOFe93SNx3QiFSXjDxYFRS2Q5h9u6Yf9I6LPYMpdVbwNS8BZHwi7Sr9htv1k/gVtGkGZ6CpisrF/yT6l+SSfPWsxI8re1V9Cd9YxGE/r0/rv6eaaldO1v5qngPk8UwRAJUd8bRRxPvbpCXf7qA980ROcrg0XA31Crf8O+maqDTvzEYlTN/rN2fw9Enb4V6cF+vVqpO/KDiXY7C747l/3GWm9ifZPvXefi9SAVf3J0h/TG3B0KNfebbjsc/dy2QzQvXBJ74tX62qAV9lwd0VjndFdZcJZ2gPXZMp5hRk5UxGP7XKYkNLytegfpYwB91BYWv/6b3DODMIOpI5ouVikNCS8Rg53qNjdh5UnWt1r9jUQJZe55OQEEjIb67SQvQmAf2T+azD1FwvpI3XBDt86jlya6IJLGS1C/cv5tZ0r4IrXAJURO1EZ1EXd8ATu1EUoiscpfKEVQ1hDl7NZC+KrvERAkI2K30IEx5Ctxfnp0XJdgvtghxb57Vbc6oHrEudFmRZo1EDqsLocvA+ZmrfQxjHeLWo2Qk/kahEJRHu6u9GJoer7tX9BZ6ZstaFOqLNZtbvNAMTTkLBeEp+w2gzd1M16LBFV+iDz1vnPcdjPPMIcpKOd8KHSY4aqJIf0UXJn6srsQ/Syctq9SwvvWvCmV1ShlQBJgVET9qjc7WC9vMEou1HDxeQdrg/yaRyycu6SeWnsHpPCoXUESUuVwqaEpESgVvZgfhQYtn+NmtLsJ8g9yyp3sLLIOdsWvVEBuzZaEiyiVmEAJLxPHacYybp6bI84HH16wRAbAJjChglS7QKfuZuh9UrA1lcAE5/WoILA/O6M/IPOadkmq9itmmxdGI4oVLErqq4xzwMOE9QU4h4CoD+LL0clri2LKlmagOUKCUTlVm5HWiHkikWg5jtQ7kw9R2nVT+FdHZ+dFJ3zN5dQslBZcq+UfeRfkV1mNHsUIR/pAz0kkSK7pNryRI88NL/1PF6aZrtofQpA8kJjWC+IS1QZ4mxV8F44Z+7P7qcrkXooWkYV5vKLgHhvz7lQK2lCpe6o8GHl2uhjnHHmEdPOsfrh9OGZadQJSlMy/Rm8BFtVWpYwF97RFP9Lka6aUjOoDw6/NDs6C339HFScXrPtSt5Vxp+FQCU6z+mHaqM/xlHuK1cqN5upPLeaOOFCvK+KqtiXgpBsInxIzffy1WdBmMS10PK0Y6ckiM32/2LM7ZgZjmxGj1hl6VVXzKcNZsSkkcgm7KxdtYc6w2FhzhSpOcav4tcV601RUIUoGz6mKSB9O26H5meA+c3K/Z3VsM9eTxfA2El6JnS0Y2m3VrtTk7pCVZSnseYx2qBNKoM82sFrfxckfeYaQktWluNPFtciBybAGvqgOCXK7yG/NrozZfdpIT1mLUxfmttLuN4Ivstp+0eh993HDG+cexzDHcsvNh1a9oKygOea3HL+xYNh6vzCwR4V9a6skhjcY/5uaZ1gjqC4hltXRSrpHpIlnSvvZve2WAh5ZAssw3SOKwlXkjMiN6fSovI8g1B0AlB6zo7EgpKxEwg4Wl9OD+NtYxpbu8594wMrZQmxia+xXWTH7y+oHxVjTb3hF97DKMc3Is480I1+Wi3OVDqwHVXsN/7MyACFH3/ACA8qhuFp0Qj1h+li7tzBQuODC5s7B2/12gMvUUtvYJdlxOuFIaKOg9XkCi//EXNSi4zaJL8iiV2knYt0kWYGwx7Ownp0R32WG26bf0BEKqXsNuUHb1jtR4f1HtuHxP5FOK107m2kthP38qoMiKKq5Vrr1c+sE0TD+xB0pKKCGugfRBHVxn0rXlcjI/0rDbyqxlYYdCwGjS0gPAFLDyyr9OMcuG6zK5NMp/rUna8eT9JVALhBSHbwLCwbGnOPDRVeW45vDljHO1go+v+1N77UEXeWmvsbeA/vKOSwvDhs5ubXP/iHeUJ6NZzoX/gXeMuHibvpEdaWa630MORA9b98xns5B5+EF4KIjG+/LvNc/scN6BFScB03bW2G/8JfMSgqtk6ug9nA78kxgPUrpshyRXgei4MUBN4KTM4Q4qPRokIWvVIwEugz69HitMYWv6EIK75phZxdQRjiU2nYDBrIXZc0VU5qZLlvnKj/vm9BZnhgtcVkOfCEO6VVoakNivb47GWMIka/LTysda2/Al6TT4In6pl37YkMlLMs387cZU/telhxUlfsOa9m4nUWpBS+P5OUsS1GETgdK9wRqJLo6eOO1smchsfodv26L3vmGiI8sRDSVt3WrSEC8K9nqwqLIz1vf8zcetH53/6Zgez3tTUN+w8kZxvOXKcM53CC5BYW6VuADkVwefFh9aTTsmk7PYDk9+Ir8wk/ILmROvBfbro1Pu7EC/1qUolgXCaTEyPIAylFgcMS5Z1n4HxK9WLHsZBiljFa+ErrNsQKrGEXRxdYV9IZ0Y2FhqkRQ3Tsoz1pTzPCuauauQMRed9Z45ZXAOMhWO9nnXOo6PtXGdCQbjKcFNIZwZ+gC8kX+ed7tTlQ7fNBb4TcwsLQTha53t7af7IZH7coVYNRLIVAqPR5CZn3Q//pn1+weIMQil4dD6i/rEdbVq/a7PPxOpdb7Go2vug54na79a/dsp6fyYDLgyn/dCLauJTooaf0AFZFpjhlIbJmk3FwiSrzTNvpxA==
Variant 0
DifficultyLevel
643
Question
Which of these is the closest to 1?
Worked Solution
Consider the difference of each option:
1−0.9=0.1
1−0.99=0.01
1.01−1=0.01
1.001−1=0.001 ✓
∴ 1.001 is the closest
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of these is the closest to 1? |
| workedSolution | Consider the difference of each option:
$1 - 0.9 = 0.1$
$1 - 0.99 = 0.01$
$1.01 - 1 = 0.01$
$1.001 - 1 = 0.001$ $\checkmark$
$\therefore$ {{{correctAnswer}}} is the closest |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
641
Question
Which of these is the closest to 1?
Worked Solution
Consider the difference of each option:
1−0.98=0.02 ✓
1−0.9=0.1
1.12−1=0.12
1.021−1=0.021
∴ 0.98 is the closest
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of these is the closest to 1? |
| workedSolution | Consider the difference of each option:
$1 - 0.98 = 0.02$ $\checkmark$
$1 - 0.9 = 0.1$
$1.12 - 1 = 0.12$
$1.021 - 1 = 0.021$
$\therefore$ {{{correctAnswer}}} is the closest |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
645
Question
Which of these is the closest to 10?
Worked Solution
Consider the difference of each option:
10−9.9=0.1
10−9.97=0.03
10.008−10=0.008 ✓
10.05−10=0.05
∴ 10.008 is the closest
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of these is the closest to 10? |
| workedSolution | Consider the difference of each option:
$10 - 9.9 = 0.1$
$10 - 9.97 = 0.03$
$10.008 - 10 = 0.008$ $\checkmark$
$10.05 - 10 = 0.05$
$\therefore$ {{{correctAnswer}}} is the closest |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
643
Question
Which of these is the closest to 10?
Worked Solution
Consider the difference of each option:
10.00−9.98=0.02
10.000−9.998=0.002 ✓
10.2−10.0=0.2
10.02−10.00=0.02
∴ 9.998 is the closest
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of these is the closest to 10? |
| workedSolution | Consider the difference of each option:
$10.00 - 9.98 = 0.02$
$10.000 - 9.998 = 0.002$ $\checkmark$
$10.2 - 10.0 = 0.2$
$10.02 - 10.00 = 0.02$
$\therefore$ {{{correctAnswer}}} is the closest |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
643
Question
Which of these is the closest to 100?
Worked Solution
Consider the difference of each option:
100.00−98.3=1.7
100.00−98.33=1.67
101.67−100.00=1.67
101.067−100.000=1.067 ✓
∴ 101.067 is the closest
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of these is the closest to 100? |
| workedSolution | Consider the difference of each option:
$100.00 - 98.3 = 1.7$
$100.00 - 98.33 = 1.67$
$101.67 - 100.00 = 1.67$
$101.067 - 100.000 = 1.067$ $\checkmark$
$\therefore$ {{{correctAnswer}}} is the closest |
| correctAnswer | |
Answers
U2FsdGVkX18Qd0++Syrb3embQx+1maBlFcENaVQl1m908cU5HZRPz93OtqWGlIlkushCRt1hBgYg17/Hd2SF5jfrqd6bWAmIjSUGxWAf3tEtTVbVpJy9yvdpeuFSbygSe+/8jG8SY7+MnY+9Nen8n4nsM84lkFRrCDiP3oe7AZ9YEpESOUkbNVZuSWfxuIWrenI4MDfpCxK3hRwLOs8N875LK37q1euqODSvJ/wJqTdPxwYzFxP53FrTLchsdXGBnRsi4FL4R2HsQzXP0aKFCZkt6+Hi17/b+9MSnPENX1YsEUh9cDGt4vlbwLTUIVWxs6ZSBGgJPoDyewsGmaUjSauZkawrQ8QZe0exQqt3V9DuJAoL8y4Wnzf6uhLl01VFjdNEuHvuKcwf7mizUhdsEHsW2MA/2RIdUa9ETgR15t1Uj3OW6I2lCw5FLL8/7MGfys5efBAQ/9y0fOvJvryR4wIiCZPkxGnriCuZla4g662nj9zQwsoDAAiLDlICXd2TWogbyxrZV2jC2/hxSaaqC6n8/l/3FNU8KollpBCOJGmlLl86BxdyTYqc3aeuoE46MUu0vmxtoi7+4ayF4wIpBbKzYel/dSD/ZX5JIYIEGOpU06r19CZShebjVrmvzhxOkl5O+aRWMrGmt1sT4GQwfEaGfVaS9tIgkHCVZykcty2jbyfhBslP3GNJLOyB5x2kLe39ceiFJ/+uf69AQKVk89ZbxQflgfolfk9wDYbnstWnYDyisR78T/m6ypJIqTUkt+qe/E4dXOjQHR5RaTYufN/vCwqkO0FvWtbUkigHMMkon7tgSASahfAGL8BeoU8yl+5G9WzxEarYcRk5OiJXe2nzMr5XRdUsw/5/+U1JWaK2RrlBTrr88aoAebOE/xgchOCBD4ETpdKquFO4GxbASUeqtDHynFimDBnqCGiCqtpwUTJXdFkGA+QJ57zYeT5cYlVRPJYyjvAVAYEKvlcqPueV2BB/aHjtONLoLnjv7hFhDWsxLJySmZWpFeumHbAuev/8waQcei+aXjOivWroH1YHoeW/GTmrNce2fI0GCUjo1kYOF2AGyu5PIZ8gzsmuLHFyT642BV/27pEc19a/Q09xR9Aqvgbhfdrp5g2PEKc3aTkm1SUqsg2SztWBE53NaTPooCLQETsZUzaWS0LMz+tQmRwlRdElm82fNmyKOJhufDbEI2YCXFmiyI7PF8xSvmV93EZRO8RaIIOKvLMrF2ApSpKlFK+wkQwysN1KP26K9prjzBM5eAcGKcNaD0YaUHWZs92TX2eF5xMwGnmxGv7kTgeq64a5MTd9sXMMmyYbV0xd2/P6RL4Tha4iw8FZCUyZTmgRupwFMMEee2hGnSsVUzSC2LVDLwgI9HI8Y2FoIJsaRxmZyh8V0LkbhqysIG6oKO5OlioAzrHRQ3j2vhp+4KPDK6MvaNTeM8kJMUbTcbyBDLd/kBLTeQP37iNYXUOGzxumX9dGw1TDfywd0y+9UzhUBWZYJITJ9U/TLijAw6oU9T8xq9bbWkf8fxHsDMJfSu53JRRbFdGahcu5bfq10ABw43d5aA6cAGqfP/QRw1SvEGpKjRQcMSPsUpQ5gPwSGn3MqkdyhRNQhm1lmAkMiF+Pq0ZZPg/g4oXndAesWAJi94IhiC5xEDRGYalDdxNR6Fj7hH8Y5mFZ1hFiU8G7XhkmKQCaTIWe3AShiyNcm3Yz98Y+05Sw1hecONvvlZniHHWE4THscODShos443a9pYMceGPHu8JsHvfTSLHvB+d5ojrEEKGrYKkVgBT01G0lhbs9rREMVwZJ4S/jfD1wKV+uOiXMUuLslgZ4VP0razmHwKQqGt9027LJ+uRC/y4xI12Y7PSsdRJb1m6wMp1yAfcm8F1pGHdIrnZAwzH7bud/Uorc1Lz2Bi/ZsWfBUyA4ozi5uRsIkb5qcjT6Yyu6tut8RylbmCQag2bmb2JOipVr/MnrlwoSBtHUkEwirlTs+FrFgNDQFV2vHGehD5vIO3jjVQ+Cdn9Xq54/JAs3siifeKLKa5TM7NVofcWbLt0C8/S8tIUwHeeWbA1CzndGjfmayQRyESxV4VeF0sK5jMHZCUaihZrP35Z10XRnFh4nQKU/+V1Qazx3oPHy9aG7+d2+7o5bwBHSO0RIAQhRb4NWA3djDone7iLJmtQs0T/WZ3pXpdN9VYaL8axk4f5XXuxC9GSQpfXqgSEwxWuB40a5s0036tDCORBnW4XWQ5Rn8YAQHHyO/QughWVQ3FyiSZwUNpAiWwYvWXBlNJmDC47EXgyea/glRHzAY6q4JQ2TTSLRwrp6tDpu/xs1WQ0Y834r6sK7pcFYEhUDbFryQjjXFDLcWlTf6qMnDx4SQcSa9wpQswht9HRFP31q/p/ZoefvcsgJpLNGG+B7fhtvykCgXH/VqBAFY5n/Pv27Q9LvVwUw6PJSU5g9ECbtVfJQY3MVjUq7Rqt31+KvAmB9u5QtWDFtn9RzTTuk8raxOwlg/nnCJBDCFZ09A9HT3F0Ksyp3Sk882Q3XOuxdweQN3Xojodqypzpgu3SvWzUxtdO9UxBg2m5jUnNtNFjMYhy84aQf02XjaxH0W4CkCgW58SJJmCbFdxNdXVatPLN519m25cmkN/Ml47LwRaMY/D5+qOSrGbUoRSooWcWPacpTLNFYlLODKUpyaYKpGNo/0fp87K/Pm+q8arCl/X46ouYuf6jMLpsdDboHMMCVE1sWd43YKmCMr7W3i6mmQSn+XDfoRSZne4vHByFd14ZqpTniFEN46bJg42j5S1NeJTmHcDK9yhQSK/sWc0htuJnkihV2GY4bNkN9dxAqv1C6Fnkz39FyUDSsbChbW1+lLT2Kdc2X0vAG5oH99YmLmCHMYIIybupyA2vUAAdnR6/VijzDh0H/6tgt4iwgS+TIbvpXRPPu8zJXwi7OSvAIi+uB64T2GadSu1KMYBcAW9SoJlDu1Jc45/O0+Q4bFFDW1KGHCWLV8YamphGvrJAiObVi+yf5czeFF2q/goXtCyLXGSMbGYIoVl8RGzYudN78oEZ2O/jfn+Rcpz1WdsKUH9NOdVmLw2zPCd1YA0OMwVwvO7u/wtGqwcfCov0OuJBdVBaFVvc9cdOUvdOFGFYX8/CZFZcSTuZP50jwvJ01JQsZDRg1bm6YxIZsI4GGdpvEhaOdTYWqWAYziTcr8RndEWcsH9ztrhEcSHTcHcTWgWHMQnrUuBgM3rfat7fzd0jcienEbwg4ryauw+eYiHTuz4HkIgJ3NZss1Zjs2QVmGyoPIW1tgSRh+e69/PJrLbjEF0ymKWkaY26W966Vnz/ikeo94W0xgRFeZaqeee2M6xkP2FyqujGyzmZV3UrjLx91evP3HFUIAJOtIS5QA4MxHTKAXE4l7drgmkXW/3h0VYwct12ri5KqJa+2JdXUee3jJogvcIRvVT0q4Zw0Js+kkSFY0Pq9iJ779V1HdaiMMkkOLyDFqqLHFn4rScVxr831JtzFp/tYlXSqRedvUG97CODd1BRSCNopdxgoVfEvSvamWleEhPA+BPemRmZPx9BJTWsIE0BXCMlZnXl0gOfL+Z6tFGwTzTa08Hx448awFTL6As3tAZj3QDSNqSduL4GTNC2W5DnKyIoPfDqkZZkAGRUlomRoYRBS83CDrPhiUB8YjgvB7/fzfismAsL4xYhz36nn3brn1OTvPBNxcFkfo1dgkqJeSMOLRWXtyWsDXSch5XBXulhs38hEN8gP278Wc8EZWm46Qt5ZC6gh+L1Zl0rsKK3cWfXjaFXzGcha/9xaerkiqQyGBuEA9Fz4/U5w/QYwQMMZ7GcIIgU2iiTmGwpKKXUFXubddTyWpwkyDzprtMDzk3aphqnPTEZUF/Dw37Eq48qQ4CzAd/4AvzatP7JoOjJPnrKoctilSu4y9YRNyi5sIWWwkHY2Jy29Pv3aOlK7ZLpD0MV9EuDQpyjQedyk1seNkcyfrsAszqrakM9NKtf970xXNBgTdBmWvFmOuJF2u3p/Z4pG8UUOlsQR7yRISKBUWD0Dfkr6VxBgcm25rJ0b/SmyM1RimfD+7ZLCGGDR7zyS+7Ct5k4/ajpijGJuSJOGkDCdBV2yLwBNOBgiEiiuDBu3Wm3jyuQyo7OPZPL+W6iQ1o/pyTSW87apy+40pY6LZ/TX1jbK08HIrAvgOv1ePyu7vdVbp3oyrz0wSQXc4TIYRbn3fUISDVyOWrZ/vq6Efc6CRj+p+d3aW3+PClUs0AmGSFbHAXxcpDbQuFXmQAfu1aOui8VHem21FrmBzGxq5xd7EwKgoxhhqaL8FLJn4w97RS6kyEKSksbXzj6ddR2U2ZGs2OkxTD4FVxqSZSunYsNPQA7DSJ+stkxjwajVOFigLGEkX+JQlCkM2+juAJFQ/txAhD9sQ+H8OJrqr+VZ/9gkNIy2qw92tyWK8Dxto/GP2KrDbcm8WWxJtwQNWHPoguJVC5cUkzf/afe68VJG1LyT9FO9eb7mR16fWbT5fiVH6DSRPFi4XSynKDNO9t8jx59CTb+3/p/6FlYm/vJYpZWhGFrPV16TjcBZpSlJs97WZU9ELOWnh6V5N5PjrMcJ79Iogz+BSBevImUnRZxFfxGSbuYCPNtGg5R6vU+SO1PH+t/uxoxBfcdrQf8lfRMjvhqAjHVg2IFqoWYfmy7lx9RAl/c29kIfUr8+6OqSwdH9zbrDJIgUDzUkA9XRpL3yGIA75ODBVyXUyzLWn8GlNOwEMywbsLHEJax6tMGBmHJuAEoCQqTnehdpjD+SQ64VnMrrQVXE7MeytY1SKnqMEwH6RFGWVe55/vutswm83Jixr2OKOtQmIwg52Gj/zeoGpSN2OAxQ1FBxNxqA0k9H6KMxX/mBgYv3B71coEg5jMYg/jc8b4GWTIw9F2m8Lz5jbJ3qx657eCbneEjrgKtcBtUs8A0rv1LPwFXkFpXaxe3b7ECdNyiXsbWbN9F/PXOHeVEKxt6nXxeRXs5d0WVEcmiT5IDqu+91KK4TXuA4oBZaf0JeEj20Uo7gXCdinVfkxCakIi9dEaSUBmY3VPW4PJBe8DcAPfS7PMLnV+cNETDr/47JETPEtzmbom4cTTYjqGsY4p4ikXAf/mmdD0w3hW29+kzHrj5oVgjV/5lkd595Ww7E1g1eBbuWoBEvBEkNIYF35ZCEXR8PjoEZaPnljL0W+k1XIuJIC5RvFeMpqWlwovLSM/ORktwfNJsvOaI/TzYyqjePsNeeIP2PqYRTx7h4x8t8i6DGrieQwAEgqtjdaP81hDR4mgckKtpGWV4fYGrWd/1aptSaZ/k5wJpoHp2AFlhOMuJz/yEAF33WXwsZPZ3EqNjMig5vJjjq5Czqe0yvbiZlgi7VfT8OTE8R6FbBFVwzUi5JnEHbmo067CanM/knMd1bCd8EllijlKKlBQOHW3ncH/8O7b9/pPRWT8DixyMxDP89vjBthJcjwxqlNMukEWIqDCEavst1kdpcpLYHCxcNdOragGOjgLMtS7TsFk78lsJz64IK31N/AKV3o1TvVmBeJKv2Yxm9ajBLk9+u9z/ZCIJIIC3XOLFUcICEbOY+/VdU9oGSYTBz7DDcSacOvdfC9b5rY/xTRERg2NplXxtK+7fwL/mztSJ+hGE7kxDc25gVZ6u220kIVC4TTQvLxdW+1SHwqXObZsL+Vqz3b+XpDJy3+DITrXxLtanu9NNwfydgFW2j/tOMPvyFLx6+WwozByDAZd0g2v6zTgjK3cPG84BaoxrBqwgYy+Ficny2paWtxpkNzmmClTtGiyZT8BpyQ6D47pAuRFe9xbnzJYKAQEEXmHBj3XbLjHuiqQbsOoQHizhUJOE0K0n/F3ZnS5kWyYGSxCCEowzcCgxWHEPdiMUdpcsxsmbqE1ry5unog89faQV/MZ69hWyMIO+uBJ6ymbXMNaIfTnp66layJgaAVy5Mr7NA8oImQn8bLC6RR0gNxqaGMmpryk2MAorpwIJLwlOuFlHmxaBs7hrft8gm3MH4nNh19o+D/tNzDPCjAnXSh9o+7JUAAZ9C3IcQgiK/4JanE0J+0TeZbjVPRcsysUP3iR0gtG59NHYIepjXU9iHQGSiYSEjPkJQTZ/W2OppLdba5nJyc2oO88iE8e3fP1MFZAPSWXNNJJOV6jPKh1cs/NtfqevnJvm0Cuxxm6XQfHaHYcuT0Iw9BEXSEM7MKtqPozrJlcTr7+JvjervswjJZyKXMtt3jEguwDVuuVrrVM/C8Ud41GgTJ7QRJ7X2O/PwtYpI6enO1tldxP5P+KOn8EnjUBDo9rDItIArDoJsnnwsPVQHGiCYP/oNTg30HtHN3fFEJe9t2MlGB1zPRHaJum+odDvMIYrI8FVTbua61GnPanslWnRQGYxa5xjYKRv1tgiQLDhEg4srnmnvsj1ZVzTH53gTQmN03mcF8QAyxXTKotjmnklq2H1KtciOgNrnvgRCpc94HgM4q5NryygDSnIM14Mu3gVL9DwFmfYySx6prpAqn4KCJebgtxMaahybBQYCWOgpVsRiEUudrAhHrdmNrCwYxz0jSjS1J+ynp1x6bOxziYyBtRfZZves5ee9fgEljx7UoZL05Ynqh0uR99MbSd4RBGwQaaPJaCEJ3hfJZf02GylG/rmEDaEmPEHTkmbLYz3O1MbyaXIPrK/9oS1lo7FhE0CW1EXfmgHCzb2wmWlmbLj5zRdgu+S2pvzyaO9qpyBqGG7sW16xYHdCNqS6+vStCpPaUeiRD0tM9YcAOEWSUW0CbI1Y//TyzTlhcBuYE9WXO4Ohj7mqaEccu2n4w8Mvw0pLKfSoWnYJb9h5kQ+teSmfxUQPqiIE0l3gdfWUu0f2A8FeTdUeJhIJP+k5pEuDGfLOT6y/Ns0HJFkDBWxES1ws8jsb2dysNweByJNh7Ko/1t9wPZP6tk9KpC8OTYo8ZSYA4uLxEZiYjwmnVEfhpXhE9Tt9Z2I0exXttmvE/GXs8zog9vkaeKvnXmYpp2u84wcIjHLuC4fkmYoFqmS6SAI/GQQgoKdApWvA2517yhPEAxQkcY03ZAyRe4RgUupT/NDokpxvz6Q6CoqjpUtKySzS6RlHZho+1pk6ENPCkJbBQFpvjuf4cgkTxuqIujM59PuS2qVH3XQwXE+iv6CFxsfxoqnB5b2erS/5uHAS1JmD0naTqEquGUQ3/c2Tnc89rpwDDdV7O9EwB8LCWMxeLLV2QcID1ROZ7RQ5xhahzcbRHC/vuKxcTZiKyH7V8bOa3yd2q7pJn+udK8Qy75oxu91pVmpg6ghhLbmNzj+g7pm2pDwD+jTdME8JXVL4ORHvzRGSYqsawdxJhMldjxn5ZKfp/0/dW7oQ6jO/2+reLRzBVAht3nelZng0rQYXELMNW+82ojLXqjdSB5gfFDZ1AYQMvMyUzywCIjzskscRlwD54vGM3Uj5Ao2TsEzIRB7icFuy5YeShZTkvBItfzV5YrRu34r6c0Wbz+nTKMCNQ0BHiMZrQA7fmz+hTIoRARuU8YK9EkNQrhXEFinNrB3GbCRYGSpsiyLuCrLAAXSrPmWrPlU8sPaQ4YEDpVmo96S9guYycDdrrvxzo2bLv0pRNpq6/ZQiD+nTe53/mnOu12+tLpGDgYRtVcVDfaJCT294GdgQQuhh21FblID5ds3hZBGrudTpVwkpNWP/XaowwnVMb+fugg/7F45nvL4KeAXQ7ILpcyds/AfG9M7uSWxgx7MtyJ9oYrGLFXroGyE52yXiQvTZQjznfZhF1HsNFdKqu37qcBXHv1vvowNFMVMnE7RuP3/0wqee+PMN0aHFb9uYCeyHK2nyK6XcTS543Xmz21ysfF47WxqBN3RQKC9/EjWuWL5jrOZMyPMCMKuumbdyaCPGyJ2v14UJ6MLrQObOenCF1RTJOPliM99NEnK7vPbL7f/e3e8MwZaXCicQLKbZ+uPcpf5EegDDR6BwBrMO7l6sadfTvRhGopb3XJopvNSYA4b8pUcpYzafdk4M5e69oULXsL6zZbVstuFixkT8GElLQYOAEx7kWOo4L1XDseZHFg6v8l5+VeqeVc21JRClfbWBTtih91QdjaUuhPhRdifKH/FOQSv3uweTsqdeSCMPGa88g7K9/SqKCRMM5urM+Czh+5OPWjxserII9BKPShojr0pc79L/OWkGSp8d2iX7QwTp3KZdwOSzRHG2r41cr+yq6g9mk7kRLC3u0Vwt7llwDaJToWRMEIZxLGjZwbrgAaBZL/0RRLZiAFQHnrcw1ZwKqOGdgFhMuRoQwVWTVeKVKG44Ovl6c/kUo7nP7VPAWv5r0NNAH+t8WDA1aeCopStumJfdBATUqbyYIhp2LMIDH54ITriZe6gDkXeWs2/xdF6zXHizZ7hwB50S+Pmy3ApSDKUIfVRfvmtH0BUVY6UbpWDWHMtPzaJa5zID2QUL+IPKuqFx1RmURx5DrrNkBu+gL7IVyemmMZdN4Ad+suiZp1OxKRSNNFOH/Eq6bOPIFsnIU5pcAB0zL1/YYD+XWR7hkVEeF0rzQzkroLq9NJYP8ZoKPtA1Oz5m7hS5LA1dfvSmE9hIdCm0Bo5Cq8Czq0mYUCFuyQuF9EacU3WCPmTwxN8uSEMAYFh4aVQWK4jsSMs807y41OpSYazWn+zDqi+cs9KiCjNnpWbD/0JsfXvLCRXmr6CmJhzVWUC7a3sJbhvxaAKgwZfVo+4bi7M+PnOqmh8Jnljg+pgHcPwwBXUyOg2AiesWTvYZwyh5mrYd+STb0mt3cuItWDmJncLEOEPxHT6EmmcRL4OR07IgTVAqDQOMND2AissOBL+7/2H8/75v7gcrcSriszTW01+eGbfLryrPfmkN0PrR/oohqg1gv+R4hv3S0Z7d6YJM2rp54qnh8Ew1kYTpXprNfUJgNcb4UfGn66EhbqlFb5FOD6oerHXSS/5YjKRZCFTk7JnPh+DYWDD566bINA7E9uSHJ4Aa6VzPiI8YlY6IBv8z26F3VRebU4CdhT85JIvJmejFbUF/qzUuZbvTUur6SDz+Jw/T2TKlAomDjoAcMy4OinUQqGC533tDieUM3dVS2LdjPPDRRBfy6YSDLQRCpDasYwhSWxUl7CHLBmcA5NpMje7EgfEtUNkZt/sVNKvOBu8tfI6KrlW84Tp7kMvhN+h5XVWG0WpLU3aPLSR7hfvKLOltGSgezZ+AAuW7Q0iXZprZI0/jOIwkzRuhVtASnyBOTZ2hawOjF7dSt826uKng3TE8xzCtUPVVQp6EW0epLGjjFL5XWmX3vou4dGJ7BlD/ruD/D5ulH1AdqOQSmAudpc5zsmoP9gztQnCzjRPUpJWfSFqok790zrSpeu/dfRAw4wNGxFDL3qL6nYoQpvUVNoi4FYpzNGhsV2titvWZ4Ucqm7AIB/jPM5dZpMCVUEugLrLa3KVosDs5DVB+6dnLpVD5SLXs4qJ1QQvBiSGZMFXPxzsSpIJq5RazXQdlTF2GHa8RvPXHTy2r4aw2M20d1z5eUOti8SBFD2DQEq2rUVKZfuSQCFa4c9e7MeDOjEZ0zKpBz10tQDoQZDMS0wG2zzfkIC0lMrvt+zira0mrOjmXZ8lkWSac+CqrMSS+AY1aUi2eXDlj8C5mjVkMgR3NN20mvR1sw9nJ7kyt0x4BqXGldsJgTuTbcr3nio0aqTQJdnTlg+NQJGCjO08SCbCk3Wz4VybtDj6eQPquy0DMOCuRtoKoOmKy0/xfW1na+g+XgBNILw0pY34y9uYzajEQ0u1sWwi9fEtOgHXptdeIanCksNelmkeCuruBCyKP3SM2cgVZmiMQQZ357jErHpDWD3sWv4g+G5rNV/7U5XOUaLoRoK84qXzNEZpGdi07pcRH2Jm5Nvc3cXkxK41SA1Uut0fQfm4jSXouEdVu0X9uk5AwD6WRWDLqx1sTewiRCTDfU70NMD8Igy3Yxejr1rH0xVpMGfh+2HySz7XGsFk0ZCQ9A+i2i3yGHqSro2LJi4WuIO+Am6CahbOCNGAzh6w40g/ur8sOArEtvewzLgYEC+ANnwficfQj/Ny/QQK0sCSbEVHjr/3fCCL/p0WBiiqAB/t+GtrGeUN7qNN6quje4R9KgCPQrEKwjdmN0YUdU+Q6YHrcnuO+IZNIyw8xyXh2IKp9UuodKzZy7ZTjVNQXTFKTGfJxY/O+8NkrTj8HKC6WyhbsK7Yq++UGq953svJnfXmAVqPOKYsrAGnEpEESSpYyuhswxaUhc2Gt7bm3dJwyz99zf3EBvAiig6+XjbVROxe1a/GeBs1/ia6gjfj+KtvbSDQotP7DInqt5sKDbTE//wesoApYwD2wuDRHvWbs+vWcGqfcftAoRJ02JUet0MIXMceF/DcEKJU5KNBC
Variant 5
DifficultyLevel
641
Question
Which of these is the closest to 99?
Worked Solution
Consider the difference of each option:
99.0−98.9=0.1 ✓
99.00−98.09=0.91
99.91−99.00=0.91
100.001−99.00=1.001
∴ 98.9 is the closest
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which of these is the closest to 99? |
| workedSolution | Consider the difference of each option:
$99.0 - 98.9 = 0.1$ $\checkmark$
$99.00 - 98.09 = 0.91$
$99.91 - 99.00 = 0.91$
$100.001 - 99.00 = 1.001$
$\therefore$ {{{correctAnswer}}} is the closest |
| correctAnswer | |
Answers