Algebra, NAPX-E4-NC07
U2FsdGVkX1/kKLgA2FaId1ti3P64VUzCnbEGbzXNE/YdMmPxKTWmgvDiUr9Ms/GDtxYzkdly82iPrEbI1gvuIVxZD9UiAXH4vh0wOzH1GCDTeEvTCZaP6s0qyXcga1UetLiPgxvzKyX06r/V4upCAB4073tkdlSmyqKOeupFzDJIpUnEiu4+w+w2bUMNdltsCnEKgOnpNqRPvCePBuYmYg0OcWtPBzBNpMqU8nV/MnUzHIhhMIk08oMcKb2ASNmS0dlgMQazhViqf+X6hlrvly9x8vbe8QOwRp2xmzFWGeFxVznj57uwwBqKcICtLhPknBqfSRoIXkJJV5NBXXRuOMFY8wrg4F96B94U9KxM6OjveQD7vKlkWP0c1Ba7uGxA0k/EHp2GXa5duKxNtoRoV9mSuUbd0/Cjivwp28XL4UAJ0tD0lecAyFzBQxZwupSGHlRu2BuZLIPm+AZF+UJMJl9Dk8rks/x+SAyr6vc00C7ZoVGnGBTBFuRtP2eQDtHebjypmhGd8DpGIX9KOhjV1ySDgQbF6Hm9tF/LL6zJXW2kfmPiNplwcFzmiH6EXhVh0rxIHJNe6Q6xaHu6JUdwasgrGZJrxwD1ZXDGhYSwK4ANmLdKLdj+35pCns+ag8xeGZ/oYYnE5N/BFwUtMn17vfj1/Sx+iGKSet079HRNIv7K7s9wK+TGWNwP5PqMhEzVqlwgIbcgRSwkYWgPTyV8l4u/AWIiLAZzCJpq0E/j9Y8I/i5Q6hT3pw99/X4lIDfBgBzv5sN9a5PIkRRWHJTS4I90PkpOIgQK6PIrNPJiT4lzRReApQqksCyltEjJ5dWr4GIPLuvp+z9FgQx2uuVGbD7z+K8hrWqvjIOn2wdstiheenrAZ5Mx82OlymT9P4IbUN4LZtgFLT0dyPM5Gf0OJRk1SM+mrWLpoGY1AHOMRLU8DrHX6RApBbZ1yRTJfe1M80JOlLlrnARZK6dm+bmzBziknD+w5mGdtlrzqE3Xfbo6jL4MRdysRiYvvYDYX2rJkFG/T+cyv2gSuUGow0hJTIkCwq0lkJ6aEsCb1iwf/met266qN0u7hmsXNkj7WdeAolb7kq+su1fCUat2qTaxAN7jZjCs0YUNZkhGxi6e+2kRF98JAUcgsjy7iIsbsR8sBy0683Gh6ue9oPdHsF7ugsT9hlvQRLmUKvjdXhO5lZOjlJf25gW5ILD7OEpW6xvmyoVfdnOKOVjd8isgV3USMPwe+RZmPHEnzDkcIK+ii7/Inec2knEMmAcji2W0fYA3LVU+V2lrecXN6io/y7zC/OoTavhLJmwpw97DbpCRMblZs4fb5nlsVLKG15khr1WHPdao3TKtR6cG8VGQ2oOu41XHKJ/q+/tnr+JlTWZo8TLMRbajZkOI2KugM8hjL3gU8FMwXMwCd469hk1RNBGknaMmoPo9lhOI3n8y8eQbdx3NqhubyJUn1jiVzVkCbuWlyIVgZxTm32WE764XsGVn4TwHWb2Lcd8wjVA6MvGh4/SCS6Hgd22KZghWS/nRwrqr8K5p3pFCL2vzVjopsEuAdrJAkeYl/hTfDpSw/zPsPTnM4HV3wW0K4jBNu5Ye8YwfQ9PKVihd3+M600LHUxnCSMJSYvCD1/hmW79hf2C28B72FVryzWbLAgbY52gBf2H7Ol3h1DTrcsMMergkgE7v3RpnYcv9AZfgDpySrCRklff9v8auyd2pPmPkh0lZ1Lp1h01/sEb0Vwe4u07Nqhf14o2sy0qvXBhrvmJ+YRj0ef1GMsk8+87SpW0ssC1vk7y81XgCxa8+2HRk3ZQjHrcrSGNfWXnBb2AUTUDw/yGGu31u1lptXqe75H94Ou2mz4tB8PoDJYVA5Kg49ciEcknuKqSWTUkg48Ju4RjnhGLK2/a2fhOOYAeMye1cPeVu3xggMZyJv74Q/hO16y5BmRoz7gv7k2wTTulGHK5cC7m9x0b2lFDjamFkIxu678+qWyCBZu3iHIjhk15t8wVyDefJoUKo5BVRdHDJ0BdtH/Mbm9CwUE6qKukdJwi7QrDmwJOB+Psls6s5ObkJrrJQeWKdZhRVg9jDJ/SRN9aczj+5yZuBBiaGRNG26dZ8HE5gZzySA41fTefw1oWwQMotyDx1i66pgS12KwcQiEnOl/NBm8d04S+TbVQISakdw0CSRjgh/cT5v6lQIUan4TAydw+YsPbJmX267ucqWKM8nK4/q+lDQGxN+yyUT4WRtt7f5fddukyw65a2dln43m7OoQHmOVm4/AR5thIjALcdqHOXHaUf3btROiktD08OcJc5tdfXqdiNs143QDfT/TzULllPsALZop4du2hJimADCh/REs0QkYD/CTr7/jiAKjnPqiEdGGY3UbZ9htoZk9WSTnSnxWMb8OURfe/xrcon/mKIC8sNhe9AYZzQXKIFbDLSyPFzZMf710BY+dqN1vertpKUH++8jHcp7W+uiYtcr9SPT90YaXypq6XqeUWWnXyNFaPgONpxXyGtSq4l+IXD/h+MVbxMB9C/JmXRz8u+81v5nwbelTjXNBxqXJ9YgokLOLmX1sgaBqgw/09nkbRwQDJz6COVoxURNl7Jhegjz6jsg6vvLQ8fT7T1//MCEL6CWUyQnlKLnxBTh1xMs1FZRamEXewfpyD4pUXaV5Dyl2Pjhelq8trKWNw3K+uY5Ww+IKcMRzglP3IExzccGzup4bsUhaLovvW20lLEHuZ+CrE+U4BcAh9uMwvrN7GiSp7oooDu1Zo6T4/3JxEgiz7rTh3vXbNWU44yNzrl/Rqs8lXCxjCa0JjnydTHCat4hbmNuu3VIyamaxdDquiuprufnKcy9tlmy1vUBCagH7Sb6TdxPQ44ViJ+ggsF04ef0YZUUt1mrB3bVnZEHcuLWPMHb85Qr34c/dEdjCG1UhbJnZP0TiUVyoc86muiqLzq/l37Naf0JuT02Y/lo/J51y1hR9zmMzd3yfGMByGSE/HFvaZHpQLRQd8Phn2pitIEDxL+oMU/dzehGmEZLYodQ3v9b6QbKwtcunb9mbRBVqAkMA5pKpLDxrh2LP9KjKqepRTqYfe009L5XrbDMYVuedgvUhY5LjenFLVtn7b+vcilvfNj8aW8Rxj1XXIaDesWKrzw92Efg24ExEWe5yaYO29PQaev+XMSsCodDqYItMLwmVAe/zLlw7FYta3zE8Jt5F0LWYS7I2pOhV6FEPrpNFqQpouz65FMqMGdI2UJAfvhlRfXYqpsDr9OEoFwkfq0tf8tw+VQz44dlJfgeRKBqfyZWtULzXeQoSi1NdVUkWJSw4QabxG+4oVMANch+5D9LhDOhOdEjt2/KqovnADtnHLpeRCvq9v3ewXiU0VnMErPZq/JY65Iqw7gV6ct6QguQEbjoivBjwb/Lbsh2ltZcfpBSx+URoqf0jUxo8/fYzvDT87wWreYOLk8Ja+hPw2nOJYA9XPvRI8x8oMQhnwTQ97ixeem34is/ZOpSLy1d9G+a7kd29ypGq7bErNS5bo1gGyT8ttsoRZhp6iGXge8scawW1373TkXLWmwl9CaZ7xQLrTCY+pNbVkQ/zebTtfhO+bFu9zxRAgBSrOYJ6a9zbLfpnBicIx6fF2B4J7ALvqTGlvT3+nq+bT1cmaiEM8XKyf0ChgJEE4YQlI8282vEVLpFe/8D9GhQXQzloRBMQrahKXolSw+mS+JLaLdLUKq3jIpZzDBVgaDIuguUiuNHbWppQTxtNKFLF/cbahOcwk+X6Rln6Q9fBR4CkSexgMdzIXeXt6vtuf1iZbh6kmyXbQHJNogMYCn0sso2EnuwI+f4YwXBgTYcB/+K2IWUSaorXs99Cr7hSo8rpnM+LHpsqtGKcsQAPCZr61JP/sFmRCqO56Q0/sFoly/tXBaKQkDR9tpoEQF1OQmvxRDyezViESMGv2QgJdklc6b93mxJ57Dop4V0vSAce267QU7MqJRa9SvlWDMkA7dN2AQ3qhKX8aFPs4xy59J/VIOjPCEbE/WQT1X54HcHg4dfWXyoTo56EbP1kfvAEbBe2wibh9/RwY1DE774uxaRdO8aMsYYM2ebxaGG7jdvgx+ptIjUCmtjEvpnHMbgg2sWoWaDShAXULI+gLVJUQSDwfyQuSZAgqGhFJa8NVRygt3mppkPiTtcqDhqvT3jzuYsVEF+t3tUJdIF+xU7Xup8Y5kI6rzCIw3QOhyGUrti2bmZDghQhdSqNln1dbAtdWoV/IW/LGPwwunBBolToM9me/v35KCZzSH0iArGyP4rpmnRvhkPWYSgLAP4ApBLHveULQc6iO26b1yXWGh6QsuRUmQVtQP5z4QtvacUr3H05unBJsl/rEvXSZT/Py4KnAc5nVLwTPG6J1EUeiLgmO8a/L4SOpi2Wl8enzLv6gbK6KBBNiBHERu+crILGWQS4jmtI6ZOGSCS0Koxplx7F4L4B4HebNrtWN1rbXkXKHdOIJANjsyajipERT7qYkQ7UAyer/Czr23T1o4XZdl1A4gs0FMU3+LDMvgeFY9NB0hKtGWZl4WOr3ClsOYTAk1QFWbuRAtQ4fbp0+I1kDa++6pzJLlTOE7IrhHywQF8i8yqSZ2idjpYYmUH/+AxOVcXWvantdozGqVP2y/qW5DtdH0JQhMy6Zpgn2lWdiKEuMYQoBz0LEwyvoVLIb2UTXXme992ivBcRqE61pXjJahPiprFnCZamIdVIGyJiBzXnp7KdQwSmX599/h8bDREV00Zy6MrKXMsbOmV3i8a1KnH/zDy/sXUC7W91Y5KUlmwAHfCtjyQMeHBL7ekxRumugQTnIpNttlUpGm9+wc08B5IcuLHHV9msqWxYJDJfWMvbCQKhJgM2WvTb61WkP9xvIeZvVdAPE59owAYiTfiZHhKsIygmZquE4bn9Bs0BElS4dbrIFd4AlaBUoojHjpnd7JwuVGTMCbdRnwFJT9n6vWAFl4XDckIb8JhgOEaoX25g0cb3og1vUoMTmCYeyhfqUTCNTSs8JwMamQDfnQKbL1TnwYUgwb+I1G2golQerCHfrHOz5kX4/FSrFTCncliCWQPBVJ8LG9weeHNgbrIMFd7beXJGzIwx+B2OI8T+nJTtATJ3lRmfi929PF02VXBtRZmAQRD7j8lGMxqmhG5MisgGqgkysgD5JpIgSidAnkO0VuQGpTxb3m/1jMGx95IikrCr6xH92IFO7D/QjJ43IvF6brx1LCPVAnhaW2LOo7rO85INHckItNMvKhJfb+4yC7z/ZbLISKQd2efWixOMCV5I1VcAcOErhbNs+E2FUcvO9TYgqWBGUkKiKKGcCLtmVLUVbEencuoIofV0it3aFW4jdJNd0c2w1cIKMVNmgQDxyWR8CIRsVgEg6OP1nQDmhwpw3n9xX/V0uApICuclx4TfeSOIvq/ERA27dWzyxZnguefZswmntzORhUs86A9MFVP06xpvKpDDXmc7Thxpa7pRP3HuOIqle5mxU4+vaBwS00oloTbsIj+ZzD12GOdl0Q5WnolRbX2+hUxaUWCQrf7v4mk8otgeikSajVO716sAcmNaVpZ/Gcl5MSe1oDiaC0vlb8r7qUXfXC9V5vZdrCb5ArBoxblpQeHa4hvapK50xu20Z6tHLj+6NtMWaPeH32N7Twyso+pmyZVUUncdZpEcRgtUSQKVMgdCWl1mx/Y4ndm3cpYVaMUxK0nzGjj7e4ND4nl/UdhK+2PYkaw5HgH9pSNUIaTPM7rzvgFY+dB8VZe3IqbqosqQPODfEM6sjfzCqD7Id2JBRj5Dv8rpLwTrvK4oWB0l3xwZ3+j2Bgn08v2iigII2Ja4QdBZ2ftwzNen/8yUC61LyRWvIbO3ucSZDn97AWj22x0esRf169+E8VqVA+qBiwHKP2lwqmsuDPG5NfhMwKOBv9lXlRpVa/9pre9Yv98aFlUHOZZNYMODYVidUI6Gt9Fw6V6whQBOKVSukLiOsBVWv2PBocEuDoubR5mTf1GDOZKjsB6q/hCQeGlscma1r9UZQQmXMmkl3IqlUATbfHuK3RlN8YqJJp5EgsSS1QPCI9MDgoDEi3kGM7Tsrme8t480h1W/ZbaekTRhoUwZeX2hEOIxY87T30elh3IFoH67zqlnzsjzq27zgIub9oFF89h1FeylBFZlOOHbVUq8kBIKUxfpy3W146P1c17A2LYJPQ9Ll9cMcxpgGeqaPu5Qyeo3OXpZv+CUiHWvVKwdd5dWnbgvFapJMPcSaNJoxrMGclqD2nhfhdOW831Ol0b+AKxMEQKI9EvQV51yvSCbum7+8bklvBqnDVfgB/11VuQoGaPDNxCNFTO9cFBsYNesWGuSjIPsjQPgj6GagXILzMwZjUtSI5A+Vc4ynMgSl+O/hUl5eBWWJQ8xn1dycz8INgVwmNipZpg5R6YYK6XOzhWw4aGcRWQ1nF9amZxLq9/J42hs8raLjsW1N81yOShjQmEXokKr5lv3vFqUu4ktAOsPzZLeMbnjW9Wa2qQY0ct3xicDlM32qBVTovPUj1409uwMGXRCbtlpANb0fADa394+NaitCSl2TpSHQ87qIFwIXu61YudE7aJq0yprvjwglL1iTSaFmNG1IMQNxjshxWsitPKcM3UU0wZPM+J8ymygwBYNFCGqaUhF/vxIHSGgP82imaPaTbr1gI2SQpCeeVE6Am/fXmKbTmTU0o966tuUdA97MN78o9Zk16vRaZvzbbgXmqR7CDTbPOWCKIaGAmFa2oCDrVHzjTqkFMMuJPY6ozroFs8Pkt/Z7FF5QH1o9Wg7QD/jjOrCWGbt46ulbZ8nZ+JTi7tmLjsnrppB+0YWaCfw2hgo2kYarG8rdJPrD7A44/3PmKFrOaIxKnKcqaxO0U/W/7zrXy3afpNc/Pit0C32EfoOproPjDgF2UZjRPFOeq1fv7pLZSEN0V1UKblVmMPPNWDwzxQ4J4O0M6sodAEgMlO427MLNvNWDSBaviayPmnEfJJIopidbo75hOL1rQb+6FcmaVXWMFtDL7zc9NmTTnK2NPofmxh52DVahx5IFK5rW/4RzcH7lX/CZIrU6WaYLTXVTMwoLeCTniQhiHnV1gPG5fHHCGjTbi60qBJJw+KM+T0hHbLdT/0OGTBs+q3SJ2bDWumQ6tVRF0MBvSMSzqam4hCv0XC6+Q1vqA5oeSpgl2WKAa74lgzVFXUo+5udd0XZ0XOOZ8zrhX6VE+efqyBnmwNdDV6kMwaoZwUEu7BSuz39qc5t/wJLy9pr6JAle9eXs3BG7d6xcPM1bMDGhb99c63iybYAAV3awo9dvlBc4s8WhtkBN0iW794AV2UtQVmh9+vSykzEuBWwsSksgC0e6ugdc1SIAlJZlrpHPImrRQIfDGZ4iDFFlQAcGL7IZHJ5uCbJwmNCgx3bj7HaAFj5zPkDN+k52nyUMMHiX1fMYOtxI42+PijcVyCe9mF6j3qDJu8kc+tAG46PA70Dh/c+FmYI+9+/HDBgS6QerZOovOJ6kUStkvM9n5XRo6pt7Ekwonp+mYD6Mt5i4GQ+cHCaKPPl2bz/DDL0UxyThnb56n4fXMfDdu6votVEAxFzaMvw4pNleP8oYfDNQBfeNuCjqtL+qQWWaZUwngZU3WSA5cV+gTr2Ut9+qTEDaK/8ciuDx5C5jomWKr1T2+sJ4cOfz/7/sRum9/a1eM5QhoH12VFl9KYiHyRppCg2b/Ipdm2GKZv3VD1+oMA5RjfTFsD6N7c+2f2t9xW/uXYoEYqlKKaRIsVeH0IG6XzGLvOatD1+3n1HyGscmAlQ8Ti88FJ+uZs2rub1K5vcUBCz/WnZPg9k8e0ZhHVapemRQknIJ4ZoGkP0t073c5kNh2sru35bxeGtZim+i3PUFUBv9Aq0gFvtiazdir5UjmbBorDWGnrHR6jeM5u1jE6GD365lFv5eYHy3ynF4BeBMtHoRoI1hmj96FBCd78sXdmNB8swFsxwr2cPDdGqMHdflvnx9qs1hHcT/BevZ2w0WOhAlRa4iArRR2MzGHS7KMe+/CVFWpjvN7TxEKR34ewi6lbIOC7jPQ8u1bpovfV8hcT5GA9U7LvSGDf9z9qEeEN3MoGrbCEg62IefzWGNODvJpZMr2dP9hohaDo/sApUX3gkvcHrtKuidBSDIbFK+IVn0yp8uCghu2v6I4IBWYcM+8DofoNPVfWm96ysDlX8Sc3Q3zBr8CwlipM9bOTSGe/iqdOwIaSsADIbcTRXIFODprGJi6wKsyeTXhGLc2e7fErWZ0Ie1L6HmDynMke7koSqlfOWucC75mmTzpgvKBZEtiskF5ANiqizyidrD1GptMeBsOvNJm1C0sq+6fviG5aH+95tTl6czcbG7D6ot1UuzAufyNe1Pk5VSIop7BDGNXMJ8gUiEbX/GKK22IZw1P3XWM48151Gxrz389q1a07vaSwtTpYCVj07sth0plPyoLP96gehW5PZFneaUdzl9+y6iRNCWnXaqvQzafQ2Acy/1wNn/xob3QKg2uqZoo53yISgWTCw8u20x6W58LwzShMjyPeqdSLlbz3eGkm3Lg1CcIG4TRXyHQQKZQo16+yylzF9EUWpuPVzZ6d4y99SFmFBL/pbY3NcbsYiru87N93YR23OGRpxVDtBtN9f4lYRuse6b4MGSIDeXO2rLictf4m4KcQl4YfluvX+r/+e5whRdMF9nWq7iIlhQNVxH6Us2HvCBFbAjmr+iTQy2l2Mc/UuzrFnCr29tMO43vRygdqO4aSijs3TjJogb5DZzTdVC6NXRFzvQHTFg2mKG6Bbsn6U5fZqTCioENHODZK4zJd0QSLnWquz+tdYsV60iPimB5hF6Tq1J0bPM/zgEBxUWtqjyMt1MfHAg+NUuguNIoBS7fm3+DuAoRqbD5fzXDtKjKq5eJCnprV/Oyg7C7eMutwA6+uwRC9Iu/7JqW22/1gUbae7hR+/Al1ap0qLcLm+qCGxG49xzQWQrBCqRkHADgfGhA84Kpj90vXbCLueNVSUG6kXH6AqdZAIMBpTsmsYPlpi4YD3T8esJtpdN2KYd2Ntp5zHT6JZbV2GFuo4YnEcyJyVbHboFi9iPXqJnqmsCqT1sOWCpm15LRQRPgpcldrj3m7S+Pk1rFAMRYBfuZmES2Q7TwhOBqo+im5Dfy9mH5V80N12Ja51dHiSL5BT/kNEWIP5QiPCMXnExTkzpACTdLLX3ZyNhSrLUO9TLPrpoT9gQDwagh0HLyjCJ23VGx49FBrBWYHmS9tYdzJwumUzlignIMy6JkryHNuKpD/gz+WxgBzbJNviOpqxC9zu4PbXLuCta76brPP97b8MV4oiKsogYH8q83JE8/CCFAGDOSLmRW5+PNOyp5NYOdBmqa9Bujuvqe0KubvsW1LfCUnkpBLngWvKGSjPDue4Ov7WprLt84b5Kkf/h5HS+mwc8ciTyT3EqKlXpNLS8iG9qPyxXJUSN+A4TQUUnpLiwQ0qQb4x6vCI1Yr8Hboagu6UtpgCQE4UVOaub6943+Ov1yJX4QuYTyYfR6uq9ZkaU5ztztmkwjLV8APKM81vW9x0tRGfJNlulPJirlMZPzR3jaVqy0pL11iBjNOmnYlvug2ZdgPSFmfVixLMKYmG7xr5Iev1UqvqwyWWA68uE7MYXuzGJY0uu0dmV731xILGrJF5/AYyBzn474nwxHExyG42HwKWq4AQL443O9fRbETaoNzzZtMDqmvKxt9UjDrWD9pvFWbzoYc4L5FblMaAa8cgW5Q+l/q6nUFD/cXpMjthgFfMDmN42XQ5bwrRecclDItcqV16CSN/7zaTg9+xt5PBXdPYnzMslDSq3gT5QcdQlDy2Qx7kjIfJO+ukpC9nQzk1wKJ3iic/ZBCDQjByOITXmiDa3EYYlY2LuwdZ/S5QTq4aPj81RZJSdId2mlt2jC7lG2l8pQSzp+sq7n+1d8v85ilavuvS5I1g6ijHjVJ/BNz2odCSj/F36yXTlHLMcnNUa2On1TgraDgHpLeAhq+tAUZAsejXFwD4DTVgHs4zORG0/tv8Q6v0l7gFmOyKoiH1JLOSBtGMVfZVTOafhPXd8xM4tsHPQ6kqXzMDe5lOwlLBzYca1uL/Y7Y3I1v8t7yuSgN72jbxe+bpq4uzNHICDWzPfapwlo642lVS3aTmuVK7QT4dyxjhPhStUmM176YC9DM5n2BTPMeSBbbYRitgc4xHKjPCfskQInUZ56s3QkKkfVpAn0QAu2Xk/xFg4Vz+2YPekOF7s7x6347hFUiaCre+OcZCFr3NhW5Ffq73oXCYIO93wzweMxvAylSda/mFVq8qmkNjbTHD9R58+HxwvKevuIUXP5pOEaUODe1bmQpusIxGNN8zfNNyWRHYFt/6tkpbFuiLtJFkelYiCMQSgEFoDHUHLtgJ0sokvQNqnScv8cbnvO2ewaEDNXLe5w59HQN9jRsqIRy+CH7z+5Gses4tl5RWQkdHHX2CthAI+zhS/IlZEHfhD4E/dV3S2B59GORMPwLo6kj69PJaNJ2pSZnguP/aTIygLrTrqOR7G4GV5SaWI5yOwht6EjTW+i7OXW+HQTGGOaAlGN+1CMhO7TkIDIDrnKcBOqR7Hk5DFdw82cugsu/Raf6yUbhTm+CYgxOcb1nYUZFE9CgyE0bq+Ps3ftHDZutJSZSi6Uq6vSJ7iReSFTV9SfMNyrgwTO4CPKMsEX0nyAmVqv0nLwIVswKQhAStnwFOHm+Uq6G/FZkyFrsdlONqrSV89sRZONcUpnNpQ0U7tur0L6k2C/RpBdskTvqE11eF3Q5Cm2pg7f6UrvFz73gKVtMb0ai0Bs7oDZM9KXx5ImqHyITBXoDAHklEB4UbP18tpwGIylOY62Tqew0wzoWX7RXejaIGDHEM1+ojDci+nXWgcfx0O7POcZ29eZ57YMUesUQVtdlV2DHebax689po5dxh6lSVSXFVn4svvT8a1PcqmJ++OhFfxOWl8ETmB7bIy36fnbxB7XlPVGHroMQCaU1MknHj7dNyVEl3wWsZKgD3oGT4oUKGE4f9Pq+71dRwNBtXDXIbJYwQkRAnWGqYUfH3M0rjiA9nGTIwySj3zoE3GELwBjqv79mxk5xWXxuX6U3R9kGMkhZjLBHaiZaLGNlqnLDi4ycJF0qkXr0EvlAcqED/a/pfo3enN5B15QPkMh8YzFARLd+EjtzwIF8eSn+hxLvWUoa927ywLEMiwfypRXwM2HdkjDp/MLAkCcMozGG8pdi50HF7AyQsD0LMQxZDhSW0WxHrbPUesLKHbqRkOsR9PuP2HNOK+yRu+eEuh2sxzqjmJxuxJWjCj4nPU5QSA2aSoSEXnZ2ikR6VACpJ8nnxSSXm/YEn1Mg2zGU5nP9e6YEg0SCwjCiJ15uVGWUn4JTjY64CyRi0p8BNM3NrKt6wfsqhKXdYtAsbXRJY1hV1ZhfBOT7LazTsCvlLcpJfCkTqm2oNI+4/56iasO2ycQzn3Pl6DgzFL2qFeVRan0U5sk6CEJ1ImjymcA6tSMBV/nx5Z5hJT+cIVfDv1EK9Jj10A/JuCY8e7rn6kDBvDmnqgrnS9Gjw33ka0AGNTEPO42FiEkVPHKJFzLD7GbqFtS3T0oBfpWGuRFIKd5O2lcI9TP8+ywbF1nkMmSFiH7wzRtgHrfreJId6AEQjDNOdd5QAjVWwosIORjQR4TGI1JTe3UxXc23kuyUGuckNnBrWmp+ajM/PFa/7EPAkocwzFrgKjYT1XZh2la6CA1XR/4OX+2C5PXY1hN0CAAk5Qf24iP8jzWGNYaxM5Xdln0axI6YYhc7tdlj7U9RgV/v1QZoeRHbuUt6bvfP+HFf1glfjxU3ShaSAiryOIIl1Kt9bRe26InyHFC3u8r53EnIpcxnzFhfR3ox6zFquSO8/kWpcMV6cVa6AK7EIn+XKheZCJLJHou/ubB8OLakq/egLfrx2Rm8kfj4ZAjHtZOkfD/1Eey2lVxU/OyvmqBS37adHDNoXlvuxtJHYuGu/kRdT7PFVqXg7gtASuqbGfjZika24BRTI0vOm+h8jm20e03hvDqJXskY9SGo5bwcCdq14pnm7Af2aWY0ZYqVdDcqYg/TkH7clIixZyKaE58r6AWzlmTGrGObRWHZmbkTt2Fadik9ePvEtdlSrUOpDz10+hSue4w/l3pq+k86xkAD0cpcFE6s7nXYyyquVFTwr9qwtQhmJ5QP3WsZQ5Z43WZL89Ak4PLO940Guad0hkZfnnq9wseEZBJZ72pUPj93/yeW59yQKsW3oZZp8vvr1rQYlQg+GNNfG5wnOEFj038g6WDYGUsK5X9PV1kIAhhUyOgmjMnvNSIPSbOAhhA5JcbMi0fYd8XZwwcMRqnwoP7qV+ebettwVCu3ucZ/GEH8PAvABrxys/76AsIC8wawKiqlRFUpTYRJmu6ZF4URghU99iMqwlK+zAroJZc8eEToxTJFM1hG834I2XWKFrNA+iO5Ujw7L85w5nFHmB5ErwijiWkYFB6ZA5srh6NqnTAm7Mvu3SOq5ndhk8c64hEULcTR6MNCA1ydjwuJQO5E0M9kmIA1nAoG/OMMFnDQYV+CLekI4Pw36GHyEjVgN3CVAbJRRKOUqMWAPfRm21NHEeFCqUuNgaMTI8OTR/IPU8dpoe4FrOGNR8OzKjADVTKp5uLOHLyh/ZZjUz9XrR0i7sU5UGlIAQQT7nTk3Xpaij5i4NMSv4OdWd1d2tfmph9xGBnvnx6v7QDAWdKrN/54yZhUe/buQHIlNP7Z0Ivi4vlK0EUvsl3Meuk4jVryt+mca3s/DNz2miOGM6vpfCVfqIgMu7jfDic1AF77s9FbQA4q0Cu12gAFh3ywiH0qCyHlSY1A9CMNED+ci/6UDvziv0HNjYpNiXDPuxzVQ3U42P95rjaiWE2nCvEEIBinBlqeX16UzepqQrcBEvzmhZXReo5isAIiwWZ35tpxlKHbjGEXtQXw1KEjaKWDTIYHND2RdXemPHvPMdcRDnjU2IGKCmcfN+EezKUZp1oJOJbVb+ANowlmqTvqtuYW3gVIK19Op8FcHS5jRT/HuO29erbR7cUzVMX0Mwh0prKry43hXee6bffi4vZkPNE5dqoOivj5QvofdgeZDHnlKJq134wq+GnAegOOWTtVjWjVSeMEiBvOeY8EN6lqDV5FRInUY7x5y+CcTwkTcO5qW2bh7n9Ht5BdLetBXc812WCtRP6nEr1FEX/1QMgaK66pY3+5tUB91NfGaIaAt76G5vefYSNxPiLCF6uGZocLE8uWBcpI0JzzI3WOBYvvnyh6p4BhTG/OFV5cXovn8c++IxCYId0FCBYiEXqBDU7iRmLHJ90DAtmvh9VV2vPPQ/RA/Mi+m4d1PjDatUO6ZXpu6AlDi/U3HumFJ5xXAHAMoTdXbe2k2JeDiilq/e9hRBmmyyUN7A3nYMTSiPvr1h2LgdpwdxMqCav7SwpNIs9gvEPMCIb4tpEWCtFd55KYfwcSgihEeWcs8gbrNunzeZsDYtdL+GFLOpWHTsnq+O0IJRScZkH3hCRXeZh6YnEaFtiPmI2CoJlFHsPaqyhlzak6ETCUUUfaEVgpVTWwc80639ZyVIAO9A6vfp/1QioXQyY64GwL1HpoTr9YFK3LLiv0nGz1qOLiV/4wSN2efU4/f1mPWYF6h9eVrRyku7Dp9QFxRMKV23MxrCqhVJmjX9CvacxDRY6r5J9Fm8NRibRuxG+h0t0Z5vDfj9+BY21xGnQfbY6WqDNPbBp3B/qJsZNC7COx0rH5nCY7HdIznbYXHqKJMuVsoIs1H55vHNJrMsziFR7YdL1C9psA0hznAm3RacQFHtKj/S6L4cCDmd6Dj8VkHIoywF1NPicmkMBSq+RQ4gEMKi2rQqoETIX3Pdf1ZUoA8T2qVk3+FnOQcwJCAVqa4se8YDhJrh7Tx8Q1NLLVOooWro2IJtdxDjS0wKk8jcBGnLCOTTd+pW3BPt+4oYsQ4Qom4ClZapyyWqx57ji/O7RAv9c/wnQGSF2SREYXDK1PAo0QI3VEnp+TknqAaWodLblxGF8emg7/bfHY4ZQhSrQWiojd3ZLCUtJO1JmRQfzoULvbavyRyqqD2yCKLKwOLz/tBzEfl/7chFOFscIwxr0rrS/OOJy/NP+AIImlrxSU8U0ep2QQk3Rwlj+RZpmK7G05QgFqT31Er6f8Es1TDWih1RdV2q5/2Ie+I/bxIYYF5RxSltMI3zqReaWCT4mrOHHaj2azYxFcUMcghEJzzmdpV5/rzRjzUiQuqfAJZsqw8zX8sAJm9W+lkV97DcoeQhaw02AT8J18A7OV7FeUDae8tmgA0mIGvbnklIxbsBYbGypnCWdo2K5kI6+I1Io961hKtZqrlggnqj5kIOJzR2dob4sUkKKBwaeYQaBjBcGljZ1py5Imex/D1RdgsswZIk1Gqwc6jzahCImVUw1nD0tbh6BxdVyHt0QdLbcfHQGZpMEhlwAkfqitG1lkVwcPpl2s0Lqa83t9TvPZVuqEq2YIjXfbo9QU9jjpBsKkgNODg9w5JTa5FyjjRC/3MQ6ctjzxsiDDnvEiMnFNmvUJqsls/gy2Oc9wDT0rXUgFMit6T0CzYxuGoh5w5tHqGMLBF5+79f5BHnkE4S7Is5MfncJTDByl5MSXMS5ImS82O4phBhz/hQ85Vm/XEaKFGUHqqb98jsf3OFFMg5zRGFpxxZwp7efPF3tHpacP9sJ8KA9RGkKeElYU2XXZwdGZCU4od5FJLbbVRaTBD3FQhakMf6bF0cGRXX0P9H7m0yy7FVRtjgva4+D6AZ6nBlFPjaIcjuHIcrZ118dP/EbtcQjISDuBYsWCyDfxl3WoP6CcKx+UrRHfOKfClFUVxoP5mh8C3H6red8Cm1C4oM9/aujPibT4jhTwbxcSotBabRDaJ8M4jgRzxPiyXklOBv7amyB07jRVybo0/7hnWHxneTBs7zhg8Cy1pvCuRhD0UgWwUVmRvIsh/0jYqcqh6swiGc1sIrQUe4KBTIFE6lvPWqDYu/odoFKj0549C3jrrLTB4d1fa5f9J7fqs2NAm4mT4dcLvZHEZNHcoVpXKiZi2r2QB6MR5oIryAp7z9YXM66KGfJIums/D6HTV+CslYXUQFe1A+eBiDu2Z7U15UXn5fuQ3enkguNFBAo9C8i3PSNNLIoyvVQUEappZop2l83kyz8H/U0pBn+sAlikd8pfQPL5MzRYVA+wUurzrBLxXsdWJsuj5dMpyFKImIgTFRDfqoCoS0umk0D4+dAYUn7UQbP+jMqm2AOlCEfdcLRrUdBZwCxEIPXpIzalSzH1Xwe4qmGtRixob6U5S30IwHX8VjlEnLwbGgEIq0uT3Om1TvrlBQBIb5DEGFxnwruLXNeMh1m9vKEO3iNf4uKGDz6iMu0bxyWJCEQOXJJlFxlc3V0Iccm4tnCZjcYCLwp9MzWaY88KTd5XGkDWMru4+KCHQgSEsksmZaT+BDnI8tjXPqLj7JHMn3N+chvXJm8pyWL3q6JFmfH8H4TwW3neUG+Zjo8Fg60rZx5zs0IALTt0hOH+iOeV4R/fMWx7v6iIF+OkMElWpJH0ahnMbTZLUKRic5HRByOGIAwh+yhToGgCNkhYj6gzgzC9rIhLuwIQfFz0KClBwmKOWOT35QmRxShSPw2bNgnKh6KjIVQnKMAUBFgFBQjmRbDeRcCx8FzP9dHMQfdsYykx3433wiyLAyFzvcNUsLIfOgbt2HUIpkwcComTG6DvnIcSpWdcSSKJk7z2iq3ShVY78sXfuvCnTAT26ch47sxNTz1xy8bUbzoTb3f8H0QtFnchK1BzhJDiB2zU9lVQ5WiHTSJmMe7V7Dt7unXsLUFsjMzrMPlnlKx9Xp8o53h/AOC7JpLFDLf2doScEeKS3itjTX4luYHu5USe2VC38laVLYgUBi+R4GOoWAcZoRuW7uTFxoi44sZCjhfzGk7vevGBmtpw2CzSPxlTFr+Y5Tr5MZkjQ+PMixgoiTBwrzuIiAvyGZK6FUKMcCShF0U3FU+ehi6kL0lRQ624LHKBCYXi7auF+5bY/uYlBAejUBH9uHY1HFRTZ7PaZBTW4h5IpofldHD9XgVftMlQKqHIBFSh7Rc2tpDQnv7nrHu/qVPKsNaH490jTcNw74GLalyw2rvbQ8fuKlEW4vFciei4V3h9Rvab5eh1WpzV50aQObEOBdvQvy32vGIJxPN2BIPQoH/+V+PlpWm/G2pkQUe9sZbLTCjAMqS8Gx0OT5gUDEEgm8UbduCW3rM9wNZWEeRp5GEbWXmPlpL8BPSl4hOgpmXcIJOu/I7/ghM7vM2XiPHXGnoWV2H39CdvE7l29ByUFf1vplr3EUCt2Zqg/lg7aiJkeWelEU8dHZT6gw4LLfW9BNY2Yu+7Ak8GgrTSUeimCIM23o53JljNIL0lXUnBbFm3xx1Fu1g/Ij6RUnll/S1yUnCCWIRGqAmJ/Y3oP91agDbr/QVT4//t7yXxirPcth2M/8VsM3jiczHT2Mh4EYaueleqECGHB35PRnQlNim3amsZ9cHOhyutJvsM57Bz9d/IHJ5CKkqwKs8uRriKOcqssXJhIyLoUPWeFgYmnB3d2UiuI9HMVeODHLjYGZEgIVTqtlVPyADgbETrvY+QgNWbfgUt0s2MNkYz12X3w7S7STWE6IutfJRjDHHsx/SpW3WGEUjyU2w4kr7WdX4vt1hM52pdObS7CNRBIHOMzJW0lP+T6R5ikr0cLETbq/vTp+MzqRibNe1wYS3tahXNbQ5dND45v/NS0nn+j+h9kUXEg7ig9QnvATWi4kRiSFCB8GjXbPS8cKbPRHMPmlLjKc42b2YO5aku0wHp1hPjVxWsY/7JT0GldNhX4Ya2+vkPIoZb+T5/5i/IySEsQjMz4hoRAUO+h56gHLtwV+AY14HzXyDGm0iTRvRcm9EFZjt0jKwdDPR9jSe60XaoSWIYJ4iQDEV9PJT+S8Jf8P+7ISTlx/5MgJ5P+0GJN/d0DxJX1BExaQPr4nizwQ4BqOk/sKe65Gm0W1Og0R4kPqbHxW7xF2p92yp9lWDbS9jw1Q+Fwvy7UHBWh25vMzHHTlmtM2hWVVTm/po9wN3gQ8ljXsp4v224L7tHQpeppGSUjqy1f8auMCFTGPvKRB/+4jVPYiBk6DDuUK1XHt9ozIasrABkb9Iu1geIP7Zp784tpo7tS4jaE51LAz8Oe3MPIOcRisQveSUJAXLsZktR9EpyuoPcxFnkuL/ijCxYcL/PC5tFxlVR6ItutY3Y9w6ZDWOg8mO5QkV9twnCC8wzPjs8OZNVtkyS25VoQ/1n2maM0UvNZLa+lo8NxC5K7spY0l7Ro0TjLancBPVIZUaJ9tVRAk2Jugd9XIgQbRAChghIV56HuR8s0DFaTmB5a90/X7l1rqlFU43Apt4BRB7n8huaZM34YDV8XQEkJz1PnRcNLOxCdHzCcOcJzaLhAIB93ixjhhrBEBfI2IM7/J4mCdugxoEozF8ZArvEvIeaa+Sg3tfdZzZlYJtVnSLVisBaBPmnfMf+hIOGs9kb4dsh0RB1PY5EKWuaxNFieajj27vJODlT5Dulnm8x/Z2zY77tXXJloLsqB4/rwChT76CNnODJ4iWLD+PEnpOKk9Vp9DZceqLx6JPU+gwko++599NZ5bqKC4eRxPevIBEYQVFALvctxwC/Om8nlU8y5iZMnNnVE/napoR/PE1HMDqQjuYTAVRWYoW0xRrCGa4ehbsdO8V4Cz3aATAN7MSegrAqCRF51BG4GXfOwCd1RRvKlXWjChEWwyYaDqUrXvr1Iyws7/NB5OQA0Huh4p1hCr1ppOVms7uj2WUY1TEhd6ZABaqN7FfkPlA0hXaEVkrAEMLuBulsI9Xz1e4mwzxACkth52qLRcrkfMSgO/uI6YgxwVx+e0/ivZjt/ZjYEPBQW2pZn9oS4F1wXEtb5HP2J442jdF08DHyDo7MM539iULCZ6G91IcW/I+aLklJfJv6zkXPF5DsneF176ndwDFxVmx6gYMi9KvfsHoe3wG+wpGkmub5WRV2zj+mhGSt8oRDAbkRpeincXoRJbZEyhpAr2B4rDhFMv667uJCGw7JBdbytQEi+uUbmT8Hva5cMqu4Kd1oAfr631eupLIAqBMwGSKu9mhDA1iO8qmV7yJa4OrkEv3fM5z27/h80fFkOsp5A5SogqN
Variant 0
DifficultyLevel
512
Question
Which expression is equal to 4r3?
Worked Solution
4r3 = 4 × r × r × r
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which expression is equal to $4\large r$$^3$? |
| workedSolution | $4\large r$$^3$ = {{{correctAnswer}}} |
| correctAnswer | 4 × $\large r$ × $\large r$ × $\large r$ |
Answers
| Is Correct? | Answer |
| x | |
| x | |
| x | 4×r × 4 × r × 4 × r |
| x | 4+4+4+r + r + r |
| ✓ | 4 × r × r × r |
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
Variant 1
DifficultyLevel
508
Question
Which expression is equal to 3p2?
Worked Solution
3p2 = 3 × p × p
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which expression is equal to $3\large p$$^2$? |
| workedSolution | $3\large p$$^2$ = {{{correctAnswer}}} |
| correctAnswer | 3 × $\large p$ × $\large p$ |
Answers
| Is Correct? | Answer |
| x | |
| x | 3×p × 3 × p |
| x | |
| ✓ | 3 × p × p |
| x | 3+3+p + p |