Measurement, NAPX-L4-CA14 o2
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
Variant 0
DifficultyLevel
626
Question
Clarence used the tile pictured below to pave his garden path.
Altogether, he used 1000 tiles.
What is the total area of Clarence's garden path in square metres?
Worked Solution
Convert cm to metres:
10 cm = 0.1 m
5 cm = 0.05 m
|
|
| Area of 1 tile |
= 0.12 − 0.052 |
|
= 0.0075 m2 |
|
|
| ∴ Area of garden path |
= 0.0075 × 1000 |
|
= 7.5 m2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Clarence used the tile pictured below to pave his garden path.
Altogether, he used 1000 tiles.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_NAPX-L4-CA14-o2_v0_nts.svg 250 indent vpad
What is the total area of Clarence's garden path in square metres? |
| workedSolution |
Convert cm to metres:
10 cm = 0.1 m
5 cm = 0.05 m
|||
|-|-|
|Area of 1 tile| = 0.1$^2$ − 0.05$^2$|
||= 0.0075 m$^2$|
|||
|-|-|
|$\therefore$ Area of garden path| = 0.0075 × 1000|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
U2FsdGVkX18FssWJ93u+zXGYkEruG0pifj5bj9SpSxaESh6R5K4SOU3EHrucSpLxJiPuOYRJ38dzpCVLgpkFdNA0DMv11xa06U0PI/Q79R2v8Z7ZlF+kCHCo/XbY7Dj0c2BnSqmDGyVGgLWM3bb9oY2foEgJqpO6t5bvKi5SBQH/UmgvI8ULFSH7dKDwK1ABSPx18u17f7xQ/kTlOJYkj8xrniQMi2coh8fSP3c0InEWdmu5tx1PgPnoOF8/sGgKWAFJbOgfgFtkumRVn5hYdzrgTDVGU02Pjec7iJ6y5x5d9oS4SjavYQJbk16WOkL5m18kWutJ8akO+kwjUZq64b4YdGNKQtx9M2sgIpYW2gej+WekjKP4m6ZS2R4qFfX23o/k0maQgmNb08ZPOapnJ8ScRriOSoDrhrg+wXVCR/lkcDYXjSzQd+3EWGbTuT12MAXAxrN+pB7PquAaBhuLlPzryXwXz3sH5k/WjcF9W++WoYjxh4UMy9w6fUleAHVEiEERlyzsMXfTVEkcDA5Z5hnXnfWL2FPkj+nR/1V6uFDyUwI3UouK3F0h91GboTTt+6NGZQuVxcWf0U9bdEMYqAGQ2XVnKKvTmOaJQQy/sZTcY+tdpYjph9qFq2QvxwoHyO0NgTdBtOA5QsTNOQ0KUS2aJnqWmofoqlbgRRsMbPAvp+LXw3zKIEnf7M+joJKRBO9xo91GsAFh8F/JLEmdKpxwh4MkccIDjUsfBFvbgXiU5eP83F9kNqlnqwHKT+yRDeqQTpn7+4p+H8H9pRE3U/zQTsJ69b0in4qe4hGmjqOBsLxuMJhAERiPcB4ii5KgVlgkm6BgRpu8UBl+EPs2HdgG5LoMS85KO62PYZ09Bq7+wljw5EGzLzPAhACjr9hI0EZ8yLck2Z/My7uRshnWGtS8fmbR2iR4OOqmSKpxZyDlr6pMDTw2/Hs2ss7UnPaEnYjxC/jjv+yeOZQnmy6vmjc8jrCOVIYTAjJsDR40jCeexnoDqx8hES/v1hJzNdYtU40nEF81ZMXGCdenPQ0AiM9Ruu+9cmpOCLtu00FnUUOnrokrXrVu+84wl6Yr0of/Qw8GkERnQJzUm0GH2mEtEF+1q7c+npkkr6/ATk22M37/akHVlo9XSilyD0s4ifxr6SBINke4ivtARMqmL4mBhGZ9aWc84jhfLm53KAZa+rX189ozFDmotQLd0xPmYaG/fFHuRmc9w4yRpIY9tHuumQXd4MIAZTaKsxBYk8SnDzl70Yo/MBa6u9HPgfO+ga4ttZUX9d4VLJNLML6PE2K5E0RcHWOmfZu0o76Uc+vSNwjGrMfosL67t9al/bi4QOHeUJqfNHBQ87aAzKL6PFlaeGPY93czxIsURP7sWP0ZJ80atXRPHEQra5s/TdlwhCPt4USPBOmJum718J1VXpkFn5CqIIizpFemulaMZQlKLAK2YH/pD+EL8ZD57aSSgKHNDm4vSiTZizYeDLmhRXQNX/easghUsxGRrlL+vKAendk9XTM4x/xHq06XWYUOwhF1d/ltVUCcusDu3eaKQt1w+iHJL4RFDvRhQTorc3NLiensZLWAVloCeyleDEDxp18DetYObBzu0fU21zKZuSQpJleX1to1yCfjtPWISicVkIsf/MTX8ZPkdqzpJMnc2eEZxLaJE8n957iLsb1TNtjx5RkLuCPmqxa7Y+FinN+hjnlB4GhAhDDS99pTA0XwRdGMtmK2GKKVq28LOKp/iLrMpTrc5NaUBV1wzYDgwSBYkDPi4BEyE0NrkP66IWW+mZtBS24EQOtnkcOdGaRnVM08/9ExUAZmujIPwUerZAxBAMdT88VupBR5JAN9U7Yh8hqTO/3my++FjRs4FqwvI3Z8ajy0suILuB4UtvTYDduxFbN/mcXiLc98jgRlM8Tv0bs4ehmHi9p6kUq3OQzPnEf6u5WdXpl+ecHk+3SO5Iiy6Se6WY3YVXQlWrVMI7lxSQq2t9fx2FUGG2gKQkPI/mewHJv8tuRJvFlXalvOn0KClQWeAtuBhUL2E9uARJDUcSlcmYjVP6EZ1xOJoZW+pG48l2oJv83CVwjGfTFFpJFHuVl1Uh4rX1mp5RkhPmgEtlYYPMHLOjUSfIAOddvqCjmDR+P21E8V1oTnpawU5V7imf6eiSSTQ7UAFzs4pr8n3wpvhaxKTT5c3N8K5yuAxBzQ7i9+9/595Cab75ahIvC+1KO+7NHBtjcPPZ10Z4gJcJQ5joRTLahw1PX9/nlTmfiNZuU+lF4F3xMwr+PW5MwWjXr0hILqxpj9KEe1gIj3tiA9zC9qsyfBWZjc6IXsI/+/HdMNJ2Wi0Pd1xIlkhDusKyDQY1sz84Ss8HysKNE//i5XSHNN8w9Mj6vqriIqKBNvxCLSpb+Gd8ibUAHAtgVI8uZg55701fskQva4U1RFXgUnIk3hLMHLAyFaq4RUWkrTO9UprSL/R3pdkyk/tz4FaYbciEgyi2MVojSOXANUa7HeGI4qZVc+07EGmEoxV9CUL6Ne+RMoRIezGqqMAoL40ZFvJYBw4VckY1J8w4ZXKxJQ8mf/62TOJQ6vLTBVvhurJULfD/fCrJ81omGGl4hNgdooCBrBrFfcIj4a4NegCq15lq4lQAU07vH1szPcMFXHZY7ycLTv9vUv5IWn779+akXYi45ZZFwsrjIbrutvLYW/1RUS5K1IOsqgJrDTKtSYIM3vebxGSbD9A38UlesQ+Ye/5bKuWowcpr96EYCLkopI7nqZAZ2UUpFi07i53WnuCtMKfHQNn6y4MvPTSi8OcP22lPTACpcc+9zh+tSqoBoZ/tZEybzCECmghOEWCGdIofkQjcw4js/7TchbwzaQ59IWBbrhUnKCys97HvaTEla+SHcSHQ2zaBMOqfSEwBeQ0mzBS3s4WirRMJqpU+eqb6G8cLzLe4dy/ZWM3OXZTlj9FIDx0341k35Ljm1ckyLdfiCwYOZRLVI1GGvSXbFUyKni0y6WuQlpwYDZOnxtXUo8zQvfTZJ9qL5pLdunirvcoT0oEcYuisx/i9Qr/RNyxMCNfluhnZ0InCKEMgidy3T28Li1WQGph1tpnZ0gFcPq8PT3muYhaPCr890sYBMowXaQ8Xto905obOgvDdNCLf+sh01trN1AL45nDzBklaw6EGDImlJ7CJL67iWUKqbYjDm/EadOvOMtChUQAujYnbCcMWz3Ws/1jv5W3p1UA8KUQbDOEk1yvsw6Dy4XLcvRJsckBVRq1SThXu6ve2LXvJ+C17JwstCyjOMC99PrMn43gpAaaq1LOw53d0dc9CrXuUOiF5BVSpNv60vztH8zdLAZvdWqRiznliWkpKZfKytrvle0DP4jGBwcUC1VyEKh3yyoZyrsSaXNL/AOmgkiDI5GsZJrI4jlKSgSUwCB2NJeZJdtJNZIGyXgEHS+4Layd7xtyZvMmgHMQ2V2nNwCzAMl57pm0MONWMsPCbQjPyD4/LXX1XUDu88wGm/BNxQ21NI44sn3jiF9Oali1kbpPeH15ZD5G/T5XfCQQ6j8FTvP4Io4AyBsWeMJh9h0ywI7hZmAJnSUHcvaZvXS/w9+hnExGL3iX31dy8C/pvW/blaZ8QNz0V1DlvymAzjQOgbsrN3qDoW7idygYqFw/5OZ4nNrT7CUz9UXSJKDIqBKAlMItBcmFCxQRD7OozxsJa88GGJeXOt4xL1N6FXbhSCLONiDtyxwAVIJJX8cSoqQmGt1Mo6YeKXXadABWHb1btY+6Y5w6yh7uKKUOs9LI113cWR4Y9dxdtD7tFH3gAdNiJO6uQFvCoi/8m+4UUgSapzz2zyBgnc+4ucaJF/GTl+4Lorw/jZwHOaP1SWjhA6rhxfmVnuCLJX1vMstllO0jO9A1XSqGytGY1eb0OTWvDQJMQnhab6LoNLiMmTTfgDYkta2xNBCRoHx1yMV6rfOPv0oOmCAJ87Mwtwufc+iZbI8pW1s8usYcIEBAY95oTp3LW3I/2YT6i25XLFz4FRUefR7xf9isvL3WHkLhMVqneClnEgtISE2Y+ilzwwJGhMJO2vzl1Zr+Ef2FMozvWHYIMVd2PnQ5OSBIRnS1C3hq0+xY/b4v8qSG1s5Fv3FqXQnEsBUSRfy7y2oB951X/heWfuAoLRgcYQl0deei3td3lMukb8cz12IELxvmhXUfZzr6L09nHodCqCWEx0Z6u8OqDA04zmSHGzq5VZ4DiPA40/5/H5tdsIhP8Z3KrYgt8qY3pgTDiRaXe4dJ6pB5u2q6mmhdOnPDfi9KqykV4FFCc0blAagKOqo4hxFKEFxC1GYLKq72TbwuIWxLxQV16KM6jtasbmG+lc+2bqKgKWCS0OHg4fvwz0Up2JdTXmITHXGy60FiD094KZNp4k87zOGOtImhradyWpW4NyeEbQmVYopCGzr85Q8+a+nAvE98k8yzBh+OHgoN36FyUtMbPUWCStsiYbOf13l3lOszHE1zCkHFmpGX0knnv9Ufm1LNNlMlmJJHwqdeqT197dSrinsR6eoGAJ0w8c7UpDzl/qbYX78P7ewl+p7QHcyPqLRTB0FwJyiLD+3XNuVY2X+KeDHrmOblzp1Wd+sYbj62PVSmmXdBmfHOZaaSqYVQx7Gmra72CxBR/taAjy5lR5BHpsuZvkpoN1UY2HZ305CzHYji2k9icVlNcQhPeNgLl3NNkCyxVPCIdBnaJUIHRsG3v8ncKOYZjpcjGZN3hA61J6CKuSxdP+FGTYXhEyeCf6j3Q22gfsYEgPEfT3HFkLpxesMPOcjIpTjlGAacJMugTnGsMe7d3L+4pD2HEmB/2GTYsnySRPvgAEt0h3/Zd1iMyoJOqTmvJqpBRpRx9dpOqtG4KZLMAeaN9SbhHdsNbs/fM2vW1f9IxzYHqMv+4vNDlGXoRzfOzKdNhFtnPqxLoSyvHzMd5BfvuciF08gW/JcPJOu+Xz44HURDUw+y6coCxMG5nGTtIaaGvv0+YU0mrPVKT7X3+7kc+/Cjj7z2Ffh8kZAlPW3cGKSszMlEH9JRo0OuKWpYH8aq1lyQ/7PfXy4R0LSnMfjsBJ9xV6CSGnvx3awjmI3OhXqwUWmqu8ifj/1Bf7l5+OKTnLU9AEcdcF2uRSqUf60Dppyt9ucwzcMTdc5nC2KTYKFux4yMx9QlVnVnRkwUwyLGtfkSQBiw65HkGk1N5k4kPAP4rG2bbmppeVwam9HANIYKv58RLayW7o9nGqlYk7sgsDbrIXb/YEKLmR5/EHw2/LJhRDn+plXCFUy+ozqcnX+fm7lx3ql3F01yTC8rbt/2TcE/E/vicjug+p3As+qGKkrdOWiC4zoqohmvUyRJbY6tQ1KZREiqAewuUTTkkKkttRn7gdW5JTMPj29929yHqPOGz634LHXD9b3/q1IRB5Fmr0Rx6qJXEBsBPqG4UItZm0Vb/k7E+sMwrVbkcuzpuf1b3I783ViDx8Sc+I1i0z61Pf/BsbB+bMV1mGWHNeUrLzqSnAXNO9gFZbFcxGTkdeDfJ+ZAgY+uLvqa462tLjfHICGM79n1TEa7QVQtOLGspbb8U8OKbC4OZsFqVzqh+2aX+N2elgR52M7G2H+Okf7lC4u2RPre1MfnoGBnk1d118Dk1h6gDiCrLC76AUwOEwITyXREJ6hnFoBzubEfsKO9hZWk+m0eJuNpUEZ/JwBBVMnmNBwkwCCV/4/MVhlK0qcvVaGl+dT/6dHH3wugCwmKNperQ9sf8RWy6Of8kZxE8EbLOThW9B3wVkKrQZ38OTuKJ6VbgodcuBeXTioV+vld1HARjpLurSRaLYdEvR1JtbMr6eyxk6t5CS20TyGkqSSsBTRuy6ICptPEd+CgGF2kfRIJAv8Z1YAhM3ssReWHuoSpZsHH6DkqimGLDrtCVUHcnukxzF0KiAe+ZBP7H/S1RtBtsPXpBZ9lEphYo3cxgnzXX17+LjgQIF0aOysFNjvbVBVaI/Cu+MPrkgZ3Rno2tWh8sOT8O48fdDutrx+tZqYL/7ywJNmaIBF2iPkvMdCt1xn2DzB55NuvU6863BBJnBSc0K4/Zp7Kgne94Qlme4WBJh6AtvZrhSK8FVA61NREKCOvw1U02nIi+csJVd79IqvnCA8IGY0F4IENVLyOW9oON4ea74F9stcA7vauzyowjDRnlNkVYy/0peOYRWgKcDTrDBHwFvq15deZkwcuR0koVxbH9XDzWfB9VxrGvRtGjczs8xXTx4hxXqbwN5UtRVBmFU8UdewehS2zGavIj5nVhMTuH5w3/Wa+KPoV1sD0frN5OEx4EBdNVnzr/gNdRUNAR1/yOzoTd5uIRxwcsxX0MYIEjr6sEJbIruvoleCgyag5/iPMmEwBREPwqp3ySa2IXwtO+00UsOHc4nGA5iEjq1tP8kpS+xNshIr+LBZ3hap/nydyUSo9Bs7qTOFthTXjpENK5m2xaANZEmL6rQMZkMMm2BmGthg4vfht6AmsB5c77tIYyT6gErDVr8QPLnLg00pA8njuI6SUysPH26OfzR9OBnVq0pQZ4sral31OVqJYtimOy0dkoEEtjB5cPDzrRKlE/sxRKHXMVIslKziIFi5ZW3lgft8i/Q563A0Z8j+HpDuMQxjpPwo4Fc7oow6CZN8DB6x1ext33O+MbDwc45Ra/DC8SKu/8L4+HvWxoI2KGZpqy5Y50iuLBYmJGArNozdzShNxJtwc2CreEulJRyIDaL+zJukOhqvxCFzmBVrwH9/T8yzUmcukqLKcsIWB1UFG6qkBoptG+P6N94j08t96mPanQ93CdWHIMCK9fzlB+oKzoUQ51ZG1VQJvgsrav3aoWgBCVVq9LrpEeITqCweP4uQ1QEhwXn6VbvAjalrD6PwT+lONL3qkslS8b+eAzI+WakyALzzRHx29GXfmrs6oGpsD+3Do1xE8Cz3pmFjs2rNeb8w04MHuBf0v0NvzKN2lOMJMWmsYB4d3qZY04yL5bhfjOUY4vAtOOJEZSifT22f+A2DN4US3u/go7o48q4d5GCpoIpWmB1ixed8mylzrtQ6j+UZoOvH5suJQo+5JoYqHtGNElvLqRRxgz5a6vds+YvFV5L8zSpEQ/QzqHroA2FbYw3BYdb+ANO/4ZO6gKAw3ucuPEvBUHPK2oQaJD6RqSuOFT78eJzKbsMVg6y5ZLI+cv+2V48EdVUI5OtLb2Rt796AbHQ8HlhWuvWoPU8WGv0lW6t0pd8GmYBT49Tm69auYzu+Plmhh+UODC7zWKNTl1g2Chld6r2dXhypncyBaDVRV3B6vHwmf6mf4GmMh9Gm/fzr23MHTzLY0crzhOX24Yk9NCN6t2G7tIYiWcT4rgQnYBtDVMNwIUmWlAquNLRxAvVbEvt8Ui1diLSEqjRh/tpGkUskZ70GqfFESL/zIfbQPEFg9hJlq1xlQ0r7VkHG12Glt2z8mJZjSYDRWZUvZrgCG9ysbKDAcq9oFF1nPp7MVYX7Bah7kNu4JCkjjqTwMGcbQXZUgBMm6XJDtj7CUTUrmScfIW+rfrCoWREeZwH0PvCDzcvvogZ3i0qzbr5pmT4MJK9fKjLasdmeml6i/qInYK+gwrubzfq7qIumuAOruNgp8X3yoCB+KmizWbcbZNweX7RTUPQdxrLtfLDte2ANHFxhesoSUFt/lwVk1Fc6SKhe7K9mNMLffiUB9DHF3d4gQ99UZSMeInwyUKu4fV7JDFF6yajbeqdRaTpApQJM4j2teVcNBbqg+REbxlaKDbMNoXpqX6bqvrniCAKw9OTo1DMFTsGMk+CgAr4E8n7aEgYEuTwM5P2biY90iydKEnj7aDFuOfU1lhyxzk1iGygLQYgyazRGwVLCqDE2i6ozqOGXZqdduhOeJ1qILZC1Vd155YAyDBrS+R74iT59WTnAYGHG8s6pj+t+GbvbA2jboJrrMX5D/sX0hHkKJIMjPsAv1ejHZem4JrgiBrklP9YYzS2Il/54HXqPxbPtBBtYO6gCv6bQ5cBqQoTIf+REha+UkSWXfZ5etg9EtitmCGygY4EhCwWNkS+0kBXNM9ReiDZqj4OsxmTYfDgPRiIERKOqCQfxLOIPvtG78i6KghANV2XSHXmCdoXn4QGlijjhLgsO3775NiZkv61mlYH3l2RdaoA0Zg/rTaVRMrLO2ZN42QegL27VySS1aKuP7Yxlr38oc3H4Iu5otR2RC3h/CiMlTirg1gGBG3UC6gdxu1icRdEtXDelcP8201rOsNSV9inRfhvV3hLwshHEbsXr9aD8cxrKpY3rAuoVWBhZbKAM0VB6HgzYNLTq/MjThIFz4EczHBo9R+p0CCQgwZDjiFnk319B7cBPpiF5UGKpWC6vhRtlyjIPLXZ4J4eQifvYBn7KzPdLWAXkMN53IKKKhh5U2lpnmpRqVAXvG7bhM+P6zhO8H4VhooqCoNGLzZsSbNhyQXSRhi6wesQVznnDGtA0pbllkq+0cz74rYZYDzhEjxkxrWFpb1va6tQK27McNV3xrwqEMlsudApa+4lZWp1vW5LkfxWZ0bOT217kNk5acF4KMj6umlftlljrVTCyzeirRrprUg0pdbW8VyXwdKA4wPcJIjuOVoTAY0HIUhGu3Bd1BOTOxyHXBy78kzdqbxNtZuQwILBeTJWdSfEB/eTo7XSQ9xav/gMbqJX3CedqlnnPo4oHs8Y0iDs0ROHeouLLtB05nW7dRIrh/14BrmdJbHbF0of8+oYl23zfm+ZYAMNhre1rWBXa7YExq17pT4jEdaNsksPtQmAZTXgw8Hc53J+NF+8qWB7OA0EfXiwWslB1DSaIK24vv+SHmFxyw/BuSi0YK66+f3lS+OvYJQSLQOvJ0uf4eyp14V/R1tzGfa8R0CsyQy4Tx1XjiUls1e6vyFLS2Vj3mCpcOoupxPyWx/KmmATs1Ouz449DzeevSgiTdJLCXJja/aVzG3g1CTnsZdvcXA79VK6bsSAEZxhYrRtV5+fePv7RMyI60rLPxfPh03pbmCPHqFKq4xcP/mvd5lN1JVBtrv5fsW5tGRVFEhBh3NtuhPedrNhQHx7VHh+SZ9M1TZGlCh+QOk4l+MbzqKbcORWsNQwKLmZcgPe8WzSrZ67AGL1jrtjm3rZz5ABOiOnW1FCYRKOeP3NnAImm0h+SjXt3Q+3AwlZLU/Tki47dYJ+owLPYcREHoimuULl/LXb2nZulASKSR34ARReFAXfdkcR+vNW4q9ufYfMA3rH0HYDNU6rDg8ZJF/hOqgiCOqXCRwL9dsFeheGy9keaPY+uP9qye4DjOxqlzdClnWVqww3Sh05FCe9XyaxA5XUT18CSEnFTVopxyl7y5CwvHoVCZLKAb3LqAapxax+ZxJax1XwQ5TalU2hQuXl8x93nBWUaolqR4JG0t8R1kZhyppVok/GenxVTEWwUTjv0dWeEpGcYsvCUNywHsH/VnSmss/PDqB8ER7u1ZcP3I5IHhhU3DFnt8rzoMfzTaZB3e6svWPKvz8AU/q+ijHmpvHCD/7KZUl4wicSOKmtp9tOyMppoeOEWEtHyyQo8UCOiUa/cn2e8r8PlvWDLtyF4xoUZ8ByIs8RedVBYeDvmph7ctW9+vJM0q06o003Q3mTmwcklF955XFx3IcxXold4zEg1vpxxMgf/2tpd5nYb6+6dhNF4AnN1AeQRomI+u+x1R3zSh/npdOz9O+jevQfkW2GkBb2lszq79XIJs+SglSKX9op+6U+hZA70/WovMRuDUJp5oZCIMb9jJRVVSmoEEL+uXFUdifwP2CKem2W8MRfIHlK7rjPb7efTMyjK9LrfCqmXBMeQCqB3f1sLAjIK9kTp9LSuCBM4zRo288ehrcO8ESM9C2EaJ8O/fjU1VKrM3ad398NjmmaE0hXhRiCsciHbModSRsQbQSOeuHlJ0ekOzOcfExvqiUqdugeEzrMfDhwEHoGclfn67I0upnFMdXw/LdANI2C+Y00Ysjd0ib5WRX6Sah9U5bwcf+98FKo0Q5jDa6dqUpaMRUj6R7V4R+wKidVbMKY39Ug8RdUMRN1q1YVcx+qFADFEFQdwOKzyXf0Ao8O/xxKSo5CUCmqcOAwdGLD5kKlvB+eriOQqPyNUZ3j4KUv4/LH6SEXx3qshQ4XKM82YMot42tvvrfThHY30EtkVKtXtX0ohxiG/JT2THWPhIgUuSOnF34Q3IhsILpe6a2FgyDALwkDF/bmkjVknelEt7zAvFtNZwkCFnrLzDvOzDGCOiSO2uXjneRAYHrGaJAZFmHtYvrfG3QLDXR8M+4HZnemhihQf9p0yHjixOg8PhXxJBH8VEo9DnDpP2AdDSDyTGqccEOHhmt41TGtL8JgD32MH1kJbcFqIk2C96cKuHBWryIP7RZtCJCcdoj6O4L6Y+i2Rn7nwVtSyt1DPwRU+7PKftRNdcF16/lXptSCrLN61GpZMkGaEEMwyDWfa0L+180gBd5taAnOL749tQkaihdxiOAQrc08o+jrMaUF6ZLNRan63nfhzOy6opguKa25P55DEre1o7lhwe3k1rjhk/PXJtEWThVDL8BllfcKKcrcsr8LqF28DNDrx+FPMcODL+LDi2LjXmOm7E/YCFOPAj18XaXBFMVQLCL4UbWK90v257toYCLRFN0yHhz02oz+DusQGqnoR1IoEszpLHymDcAVibJv8zFlicbd7hWb8h2++0xxgvcahU7BJfMk2D1/LKZY3VPMGGOOmjxVGzwHp6RBaB5C/nnpvVYbVMGCYuT98SrCqawe04Gu6tw3daXAae6/ht8nug5RXBq4vLTFSinxQwbSLa9KJmLbHI/Ilu5+3h0ZDOpgrd8HPqSpmYcZ04gDlO2+RDDf2QGKJvIIjHyOSZR9J2yjirIsJ5DJGQUcI8K4anGhstKURn3R26P2TAFdgkY0Du5qX+aPtj8yow+Qe00sS156AcpQj//yY01YKxQRCk5uXqzyJmmaPDHu7KXHPSyLlxXCHjt7SrHWa6BKnGTjvyXs7OcquSZVhGnhHa/9jyWAtVX72Qs0Azsmpfw3buakV2/X476bklcgB2O56/nFgXNGUeOLG7MwbY3KhElSRkgjsbA/g5vvJhO9aoR/v/4qHsU/oKRUYfsFrZincN2XhTJcNjn84+IqJyihVOpt4EnHbmrE4g2oQi/wGAp8VcRWxgbIHYWB5QoAkvC5UAJQh0J5vLxXBBbeEdjq3J6RxuLWpoMjTqK/mEbRHK8KwDHolzvGLTn5Ads4TwslE6yWSsDd4gMtDVHPprLXxbxvkcS67hzGsdh7WfZMAD34hGHFeCbOaKKIV8h8dzUXtgOw+sFq3py4Nign4rC8AIOnEtTDfwbjfJTp/Ucjzm1udMA6q2YvgjiMsCL21mQqER52w7RBUKMRGdhFVGRlPNRO902dAi417Q0jTaY5Euhm2nAC4hzEAE/xaqoQ+riicmSxR40aLi3bYTMgwHZkKjFMMTL0dy4oQFl7rAWe0tl4JTzmlcTlgLLDkodHWSlWzUjseeHMrTqGM/XEkrMX1BFdfIsFXuV1ObJFv0Ycit0qgXgi1sDYbiu3nvmXIaZhcdYoGHF9GjFxrEZG6w33FKM6NIwNoEZkI9jYtvPOcztXiZROc3Da/SndXfvf4PxIlUfDsw0BTL0KQGEACSKgHPlOjUdRhm3Em8aWCX25u9cNFuOhX9AeU+WsTQZRpNxep1C6aFYpFJ4Zma+0tE+ea5rhIR3DYloc14JflajPtXgFEe/BTf1fc/Bxo4oM3k69o7EvkhtZ2Lhy7oqKK+IuGpWOi+CsDz/gJUdoaunGVUQZpZkp0PX7LTXFJNW5dOOSKiNmBfOpIRxEKyRjiyhRedJxjDtJEvB4lAQpVgCCn7aSgJq4+9IlxBCxyVZnh0SHSYQlQIVa2UifK6V2x2yIqrvcMJMBZ9wasA4PQUlgCT9LwT7tZWAqRm3leroRBz1nAOZilZ/s9AMXatm+7rysb8X0qSkBFWrx7/a8hcRLq/jI4h/r24t0lDgGeUA==
Variant 1
DifficultyLevel
624
Question
Aaron used the tile pictured below to pave his back deck.
Altogether, he used 1000 tiles.
What is the total area of Aaron's back deck in square metres?
Worked Solution
Convert cm to metres:
14 cm = 0.14 m
7 cm = 0.07 m
|
|
| Area of 1 tile |
= 0.142 − 0.072 |
|
= 0.0147 m2 |
|
|
| ∴ Area of deck |
= 0.0147 × 1000 |
|
= 14.7 m2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Aaron used the tile pictured below to pave his back deck.
Altogether, he used 1000 tiles.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_NAPX-L4-CA14-o2_v1_nts.svg 250 indent vpad
What is the total area of Aaron's back deck in square metres? |
| workedSolution |
Convert cm to metres:
14 cm = 0.14 m
7 cm = 0.07 m
|||
|-|-|
|Area of 1 tile| = 0.14$^2$ − 0.07$^2$|
||= 0.0147 m$^2$|
|||
|-|-|
|$\therefore$ Area of deck| = 0.0147 × 1000|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
622
Question
Polly used the tile pictured below to tile her loungeroom floor.
Altogether, she used 150 tiles.
What is the total area of Polly's loungeroom in square metres?
Worked Solution
Convert cm to metres:
30 cm = 0.3 m
15 cm = 0.15 m
|
|
| Area of 1 tile |
= 0.32 − 0.152 |
|
= 0.0675 m2 |
|
|
| ∴ Area of loungeroom |
= 0.0675 × 150 |
|
= 10.125 m2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Polly used the tile pictured below to tile her loungeroom floor.
Altogether, she used 150 tiles.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_NAPX-L4-CA14-o2_v2_nts.svg 370 indent vpad
What is the total area of Polly's loungeroom in square metres? |
| workedSolution |
Convert cm to metres:
30 cm = 0.3 m
15 cm = 0.15 m
|||
|-|-|
|Area of 1 tile| = 0.3$^2$ − 0.15$^2$|
||= 0.0675 m$^2$|
|||
|-|-|
|$\therefore$ Area of loungeroom | = 0.0675 × 150|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
620
Question
Ainsley used the tile pictured below to tile her kitchen floor.
Altogether, she used 1500 tiles.
What is the total area of Ainsley's kitchen floor in square metres?
Worked Solution
Convert cm to metres:
8 cm = 0.08 m
4 cm = 0.04 m
|
|
| Area of 1 tile |
= 0.082 − 0.042 |
|
= 0.0048 m2 |
|
|
| ∴ Area of kitchen |
= 0.0048 × 1500 |
|
= 7.2 m2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Ainsley used the tile pictured below to tile her kitchen floor.
Altogether, she used 1500 tiles.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_NAPX-L4-CA14-o2_v3_nts.svg 320 indent vpad
What is the total area of Ainsley's kitchen floor in square metres? |
| workedSolution |
Convert cm to metres:
8 cm = 0.08 m
4 cm = 0.04 m
|||
|-|-|
|Area of 1 tile| = 0.08$^2$ − 0.04$^2$|
||= 0.0048 m$^2$|
|||
|-|-|
|$\therefore$ Area of kitchen | = 0.0048 × 1500|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
618
Question
Bora used the tile pictured below to tile his tool shed floor.
Altogether, he used 1200 tiles.
What is the total area of Bora's tool shed floor in square metres?
Worked Solution
Convert cm to metres:
6 cm = 0.06 m
3 cm = 0.03 m
|
|
| Area of 1 tile |
= 0.062 − 0.032 |
|
= 0.0027 m2 |
|
|
| ∴ Area of tool shed |
= 0.0027 × 1200 |
|
= 3.24 m2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Bora used the tile pictured below to tile his tool shed floor.
Altogether, he used 1200 tiles.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_NAPX-L4-CA14-o2_v4_nts.svg 370 indent vpad
What is the total area of Bora's tool shed floor in square metres? |
| workedSolution |
Convert cm to metres:
6 cm = 0.06 m
3 cm = 0.03 m
|||
|-|-|
|Area of 1 tile| = 0.06$^2$ − 0.03$^2$|
||= 0.0027 m$^2$|
|||
|-|-|
|$\therefore$ Area of tool shed | = 0.0027 × 1200|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
616
Question
Binky used the paver pictured below to pave her pool area.
Altogether, she used 50 tiles.
What is the total area of Binky's pool area in square metres?
Worked Solution
Convert cm to metres:
60 cm = 0.6 m
30 cm = 0.3 m
|
|
| Area of 1 paver |
= 0.62 − 0.32 |
|
= 0.27 m2 |
|
|
| ∴ Area of pool area |
= 0.27 × 50 |
|
= 13.5 m2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Binky used the paver pictured below to pave her pool area.
Altogether, she used 50 tiles.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/08/Measurement_NAPX-L4-CA14-o2_v5_nts.svg 300 indent3 vpad
What is the total area of Binky's pool area in square metres? |
| workedSolution |
Convert cm to metres:
60 cm = 0.6 m
30 cm = 0.3 m
|||
|-|-|
|Area of 1 paver| = 0.6$^2$ − 0.3$^2$|
||= 0.27 m$^2$|
|||
|-|-|
|$\therefore$ Area of pool area | = 0.27 × 50|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers