Algebra, NAPX-p169742v01
U2FsdGVkX18s6+5n7zYZTsyhiEhu8OkJHoGT7lpdoTTLTjN3LP3ocvongIvbOce6H5uEXj3Qkj7KclnG4+8NRunEk4ADO/6UkeCJNAUwS0ympeQkykHeKKoVELJC4OiKO9Ettd4Sp64rLiPXM8V/f6RQAVn0q/g+GcIshvy7+S2U/TFRBNjy6XGd8u6wszvRrhvu8dhgY30kqWH3D2REjV81SUHD3kJ1nKWMwRQ8S+jHlUD6tQbA5hY0I9JKtJQAQsN2XjvxxCEjY7HaIXgN2YQj8+/CHSoqkm2cMfJc0/oqR/+biz2MBVVtsr4I6ZDALYz3k2fkX3pSQ8+sBn6tuV+Yp1lh1LgK5yTkoI5w1ZXjya1i4YFWwP4+02eXw2Md4qBpInc0kCJOffEZzw4/J8g5bbCFAi/AvaFUJFMUTnmhFQ5rpDn1uAyB15Pq0NJtf8oUk5M6uJEmvWHu4sCunrKuVdlzPtGszKRBwWcooUpPYjUtOEDmsy37e3+SD8tFOZog8Kz/tIBAq/5BO103T+I0H918RcGP33SHCwG/EKaCKH3lj8w9UHspFR+2TB0k7whu01cZU+kV9QgadjJNoseVWxvKSyEZry/G7QjpLyAsibNhWCyFWTmqGJP8AM4rBJ2UD9gvvGIx4hkiDntKz4sLqe0Kg0ABQX2f5f5jOrQrOc68EfpK7vrpX2gfeUuLi6Ki0dYWWCSfXZHfk6+dfhW/DKeSWDiCKwdQPdqVriA6gTYSc2/Q1DTkA7yWew5rXdifefsbz+751ksZxuv/9u7QX3V3Fnem0ZZ2nmRWH16huogemDKYJvu4PUKiBKClUk2DJPLoteWgDHUZkjl8/q8HVCb2fLf6tuoGHdtSSVKNoE6s2HzbcXSwBANTRz6u2y+Ju7W81xNnWt6tYJA25DCFQmR26OkQayMSAn8cc4ZLR4gsX7Uy/KUNFDQ/fzVnSNC70jmA9RpRX4lPjvP2PNjoHTkmbFSmmHBzO70D9AOYKu3Z9qRwLwTTn0mcIEWV9dktN9sUiaI2YTNKCVKB2802leK+jrdY0q8LoDAyACWdR/CtqMAWJ49bW5f87fZiTxT94yFsDlMzTNbw2OJ38bQ5aHziPRcM2abMYao6rSjhuLuH0CQtXK3V2xIaBrwlEhiTY0/7Ki7PS7xMMTTzskjQwXdSg8F7qjmEoT1tDqpSzJ0gS1YoBYrw8r8qqeL+J6r8mmcmWHPYMEdZ7YUr2n3b2YYHEZ2CbENLyJJByVWpzECvfXJmCpNIWdBENmW++LmvxM4xfw2XHAc4PyiqVtsJxihEs88wIWmyWkX65n/Muap3Fa4Se7IqB2QDJKT0P4+nFth2osfgrCYwanSBkr45+wlkdvKeUWQq79iK2xF530pFvsoJSPUlMlaeE/hda8zD6h5MGYD5VkpjPo++/9mlewUanlZYwziyS93ZoWE3vSFHT40LxJKp2OIdPcQmgqq/twupCZ03sMeAtMsvijcqkI7A/V4CWW41tIqeET3hEpfpQoTRppHlLOsBFj0FhI9M2aJ3yxo+r8TrjxA3rnQBuKVhWy4Beph6FY0fjnfZc7qpQeEHaQAaCZt/hj78uFJh6LABmmZrnQPHhoHRvuxj22KvVO8ZTsAn4Zd1g2auqM0wuRl8mu8wzITcb3c7G6aFHCqUvJ/9GLbUFnCCuPmS9ekdwxY+yY+Ofkbl/SE92KYJZI3GomMWQpwdnjmMIE4qGHjlLhN0a8erRSRCy7uJjesjrci6aTpHNXzo0t2QQPI6ybXb86+/pX5Gp5zs2uU/rVbyZbXsuNAiMAp7nz9M3w7LuYwshJA+Ea01Adp+6P4Ljc+EtX+IYwLruiJR8jJGsvyfmIC/BQkZfrgJ1pWyN37VsulpDgym9YsAM5HpeYMKFSFpjgw7MSk29ri2jfu3JNdTk63VGxsCppfS+KUZMtfBRn3Cj5ti6yPibSbYPxpbxiEFkMe1+hKIGMWniu6gfn6ks4Z3UKtraE3W+7nhAbFH6ZA3/OthoOPxOuV9SaWwCeK5DltxThoX97PrPi0HUsKibnE78ro/NvYWAkF8FLclw5GdsL+6q5bj8jygVsuwKcF7iB/R5BGOlw/60/ew5ZzI0urF2MBI48CC5qwiK9XNFv4s8HxZXCCCUOBzbDn9iZQt4V1E6peubzvfNUuCM+4tuWuL9Eif43s+htfsW0PAbGCx8RzbA+2wQq6auTgZSLZdgyZOnSO0xZw8QxTdTuJ6Gw1O2gFVs14hNzrUNzP2OSvZcbzkE2J07WkzF2Lh5wfPUlp3uWuOIZvFDMXmRDBoFP6WYOx3lDvcSsPtqYHWeRxP9to+YeRQNqcC4QL3kdWtufId+YplUJiWZrhucGIWoZLulOUTyz895KGWB9qvrsTg7ShKEiiQ60LEELFw+44+I6re52rb20R9wdpU66s92VwNoirsmofS2NANgJJwB88X/3ZOhFk2oWwR+0bs43zpzaxc6JzFh54KKo6Foc2A8Eo3tHaGmAwQ9NdfeVC70q2H4YACSiCxhTrCKe41QlaYxDrkUHBd1jBNacj2/YPRRjKmuU4rCi/oLxfgUkY6CKiUv1NuO8aCNfq38DrftFx6yPNSodc7jf6HaN73Nw0EzTad2hksyH8wYEsolgusQ3fmd9aI3ILfgzSrAV6Ual1vB9ska/QPgySVZSvadme9M174JBnxbve/XoJLoHHhHeJtrwoIpHMmAUuPD610Tkdnduyh1qwVHsx9QbHop5UtSQl7Y0hLOYYrlaHBCVXkPCiVcgb+b8I0ZWuRu7dBV6cLRWlIonDzu50fPjhDzDl3RVTUElYo2zIscO+7UnURjSwuPbzgVmPWZF22ekTPuOHXB5tiopy3n1yHA1aAaw2PbyaO6jk3Ggl0FWx//j3/j1kZbDJNgTBO3pe7RHjSkquRRdy/ug8JGpOXl+Dmc5B1Nm+D1mfgui8NcYTbwEBHWTYn73xeYOMa0dz5Jp2kZScmhGWFNlGDKkZHRII9C/41XZRocb78T2veqyb28fN65+9RzdG/xpHEWEeC0UnuCuciyLV1JdEoT3Nr4ZcTdEfRwrFYt9zd17nDuM+I5iRCIXt4iqvC7TcQijZ2FuePHS9Ml0i0w+qN5Uo7c4HfPTYaffhfa+XAOH+lU2lnP7hTHPM6Z+8wQbgKY8KgD0KobabfCcsYbDZw+DYYpXGMcrG4kk0mDnjj2iK/EtK8B6F7IPgeL4lkn6WycwyV1pZAbFRCVRqVQh/1wf/h2Vm+mM5Z9jQMiELRROOsHfNzihI+3jZOfEtdBq2FjEV8IhneMwlzwAjbc4+3poZYaODFswuoNYk1R9B7B025N3DE24XQ3ttr1LJ8voHz1qE8dstL8B/6tXchgSR1/xEqcGczJqAKu5JRk796jFa/jfei0Mka07iGFx6qypkVVGdzuYyEdowL0Eni4a9ZF4vVlirrCArC/RoVWxlcQbeaJSwdh8K08yj4LtE9RA86uU0AvSLdvhqzwfGAHnDl+qL8LJ9c8+SCCNWnxGplnfWuIi71S2EKSn8d1g1ZDtt95a92pjb79FGhA0YyCy7/qnr1uvKqTb+ICWRVOg4GTTRsTZZ+Qaf2r8TR3U7ZBWXU9oNkY1gLJ+nCGV5rsBsCIO1Jz7ZLDzQHQEX4Y6TqJSRtVKkeCmkfrVS5dEo8x2QX/ZuRAwUNejiGJB/8Pnjw7H5NGBVvE6boopP02jOx4piYjar8t/+LeCHQInskFouqyKYWLUyslJhJwWMV5QRPIsaLrC8HWQyJoI7cKLA+hSC2HLSn/AsFibbE7ZW46k0kjsi1o8F/kxCTEn3AnOpbX1rySPoWt19UMjABgsMxa9uSXi4ZcJ3dphWoEhpPPQNfVBKAyGpX3yJhwORByV8zM09zewhy5r4+JeXWwRCxZVBcubTTirraZIzwunm1zyBSf6F8MZ8qC69tiX+yqWOu3HVKpA4gBJanCkjgnKv6Z5y5LyvkzSS28HmyoYsXi052Tq+lfPW6rXbrCBcmffsMCezfYOeqMVPeNPCEyZVryJGG2otxBXtwZajSI7MGWb2YUVtzAAwdd/XsO3c8XjRnXNx3p6qAFD4t9D2t+UktsMtaQszEY+jZrLIvQDaQWAuIHbxDaV50v5PYTVSELI+wA1Te4kv4qgJVkUjNaGLJZ68LsKNVHjVohtZGimnp4hZa2k+7h0TxehvPOvRxQShcZs/YRGJf2eSvKLTA4gzDqd4YIkdUhmPvdmCwHm5JjdGH6GMcjV9QvSkV0A3qMEqxhaAAUt6R7M2t573U00vaBNxiB/RWKKpBuUF0yajnN4hP2US8z/ZQd2JrlvDvm8+iqfocVOkO0Wm2vC+S2uKl9yJO1fJXZYbwVTNdtEPqUjYPKYVYtVKPkBn5DjVy7Ofd7JvtOie/eWbQ/VEunJe6jubeuubNmf0nT66L+xzGJqSpSef0Xe3Vs4ah2cd7sn6Wur0IN/v30VGmVi7IdQjjvI3sibG6ngdpWuBBJlMM9QOjWqBD58YSe1lIWW5dm9/oBPeahuGGRxKWjM0DeHfxGzPgEIS1XjuqFf2l6TOdotptk+/14vhpFYuQTn1DEuV49MKsEJ7F6x6qCxt+rGPmhpFMnfTiF5++8orekua1VgXH3ZIPRI31zz8K0E3FbGQHB3sxKu/fAGKKZuSiuX3Raow0u/a0EOEMOZGpMj+P6tv9DUc5QDS9dbpqQqRw71771Wm+nl3UtWpe1QHbUQLy/8NQThyZZF0bxc9SGM6+9cxVcGYNYfTc76nMM+ZfTwtFMQveE8WdQ3T3Elbdwrvrga0ieY3o0J04PuoateWSAzzY3GRfR8QMkP9URzc6HGb9eyHtX56QHcvqW+wSpVxskKE8JL6PD4sGn6WJB7ZhW5BzAPVlJqiJNeFz6xobcaRNhQoCLhRQOUfYao+0vfxTWVbog2UyBNcxT93MHfYrk9Ey3DAtY74WzDuJGNhcn7em+gobTVvJ1px0tOxcDbjEviqaKj+9fOWU0BiC4sg2JrqvVk316h/6ncL2t19vn/n/ZxKCAte7jOvSq/yKuBkkAusnmPE4GyVYlTjMsngL7RbO1UxQQ8ItHakGm1Jc9/J6ytEi7JpaaMUfcrw/oV5Bk4n36I5FKHVBk0KegIs6ItaxzbFZTAn8+9uLSyaU5svqm9Iaz5lpCBpLEnuCLYeLXm2K8G0a4PKIYiQWxclnrK0KGvjU9ioHYLG0OQ+ACiW/O9WcwODcsLYMx4x6BR5074KOFjQv7OyRopQWpjsNzhn9RsguYc29XwmBRFAtqRgoNeY6CsjMH2/8KgSPtJ+q8/UnhDK2KQGMzz/5PfbkQBmUKEq+4wMmlMZTL4rTxA2dZlHIn6BM6EVWJeGIJ4PC5SCaOvXRCXA/jTrUEvfF170RhIuWkBRL+ZoZkomXG/ZFdVSc/McJoIuOFL8LFjZfpAywidhVvUrkDrjDCCO6qBnkwSEPYKDYPJS6opVTLgC9ygbBxpBAyDUqNqTrom7wIutGmHKdN9bVcYj6Zvhk9sWDJuIK1JsjZIKC/4mpY69IB/SZvzp0dByQhW1iL90fHLpq2pZLWrzeH8lV2ZnF6aAjh3cd/8XBYdLDbSzP19KY2cw+CVS1u6C1DlbGGLyYBSUSpE8Tlscggd+XcHiGzU2W5GCauGDuzgWDspGe2lHv7V9sbBcjBz4j+uaHWKWcE1Rb2mcPnTsT/h2Fsj656tPXK02Cf0ycqCpZtagJZempP/+MVsoLWYIiFy4DxXiTz7YScIyu0kfLWtgzpGjaXk9H5oMhpuHYSMve2wM912/lL8g+OoL0bE64DL9mk7RZLC4423eYrsuj+j40Zj2HW9E6ePPVr1jHfUwVW0R25vwpW9dc6G32yiq6TW7lPbARRGuNcfKLFTafOGoAJOkbewkn7g3O5wtpzW9AsJPe8M5i/Qo49hTqbrDhVUUPJwyXHDWCFJsVN5l7S5xTOhpiHAgNgaD5ZplpwEDQbMOuzzuzQid2jZypS/XDx4A5ERWXHAgvl7x5ldWmJue2aSAAsvyBzKvsr7R5OQFDW+Ty5ZFpHF/AXtnVD0ry7ByJhW3tkO27wbYCzgE2RSZUZJjJl/v2FgY2XA6RbrN+UGk+U4Ue0TYMzkB++TlvAAFT6Z9Kgr1god60pJeaULG3iIbjFgUvGnyVbasACTUiH5RiL8Bh835Fnrv80iBpc8tJyCNMvL+v4h4tfJ+x1bjP1ewgk1MIWNJR/7eC4rj+/bzQh2GWS0f6SPAIDBkwOW5wJr6HayPoA9Ecm+cR/faNKxt1ODGwSRIcKjNl5wGqmZTfvrVbHWKBp/H1W4yYrzSU7uOuVLJiWZ9jZt8yuEZtxEtX4TPWaa6010NdpvO/vCmVvPflIZT9eIoPNAJ9dROtno/EXO3O4FdZstly1ZETcdA7rELqBynUpRN8CS3jmlhW7T+qLVcAg8NOkw0jVEZNZPy6u/xOmYdOjAl2dcpLrgb/QjuQdKpyza3TnpXJBAYlSayahqKEmeFgRO12oZG40cNu0wnzJqJRMfPS0z8NovEZz0hftdWWqrpnefSF4Xk9JEKZ7ny0RVpxcHlMYpEJjcJOSqRm4xLfv54GZ/o82FbkpzVPD+z5z2LKcIJshsGqKEl4TgTagmk5G+1cpqYimjorAUPH8lG1BjpevXVeCiNgVQnUHzGvnIesIyEqLLj61J61B0tqL3lV4EtAC8d9jQipU0FMtvvjFL/ann1qEJ508XyeSp27k78hoZAu2OGPrlJbrH6p7Ffc7+mz4PQotBJ28w4BHHCMrmTdFwO0dGRoO6L9i/LAi5IVTOL97A/nWt/1gzTs+3DSTXeYi53JPc0T5pvJ7WCptpcoMTAfSNTaHziX7DzHKSuNBDY1OqcoYUinZFFKZEdeWCBHHTpHciERUukS2moqyhM97PJG4VLNYZaAJIC+G48Wy7mv3NOdTU6CHmNf1dggQs5E5PVX6PaA3ZCQW6YC4rKqZaTeZCAcx/xgU75vLoUasSJkHgcNeRdKoOpGVPa8YgdOxjAgnlSOUH5yJc4AjCz0BEOfJnyfy0rcTR1whh9siBNKN9lguun8ylrWP8xNYmFnWhqnJReHCYOKDfLojYZsIhYhyQlAidlQpHExb0u7xIPN1SBYD8KYX9r+I6CWdZTMMCmgaKlZC5hiVw==
Variant 0
DifficultyLevel
558
Question
Three corners of a rectangle are shown below.
Which point represents the fourth corner of the rectangle?
Worked Solution
Consider the top left point on the graph (-1, 1)
.
The point below is 3 grid lines down.
Consider the top right point on the graph (3, 1),
The point (3,−2) is 3 grid lines down.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Three corners of a rectangle are shown below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/05/35.svg 350 indent vpad
Which point represents the fourth corner of the rectangle? |
| workedSolution | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/05/35s.svg 350 indent vpad
Consider the top left point on the graph (-1, 1)
.
The point below is 3 grid lines down.
Consider the top right point on the graph (3, 1),
The point {{{correctAnswer}}} is 3 grid lines down. |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
563
Question
Three corners of a parallelogram are shown below.
Which point could represent the fourth corner of the parallelogram?
Worked Solution
Consider the bottom left point on the graph (−1,−2):
One point it joins is 4 grids to the right and 3 grids up.
Consider the top left point on the graph (−1,1):
The last point (3, 4) is 4 grids to the right and 3 grids up.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Three corners of a parallelogram are shown below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/05/35.svg 350 indent vpad
Which point could represent the fourth corner of the parallelogram? |
| workedSolution | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/01/35-var-1.svg 350 indent vpad
Consider the bottom left point on the graph $(-1, -2)$:
One point it joins is 4 grids to the right and 3 grids up.
Consider the top left point on the graph $(-1, 1)$:
The last point {{{correctAnswer}}} is 4 grids to the right and 3 grids up. |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
561
Question
Three corners of a parallelogram are shown below.
Which point could represent the fourth corner of the parallelogram?
Worked Solution
Consider the top right point on the graph (3,1):
One point it joins is 3 grids down and 4 grids to the left.
Consider the top left point on the graph (−1,1):
The last point (−5,−2) 3 grids down and 4 grids to the left.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Three corners of a parallelogram are shown below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/05/35.svg 350 indent vpad
Which point could represent the fourth corner of the parallelogram? |
| workedSolution | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/01/35-var-2.svg 350 indent vpad
Consider the top right point on the graph $(3, 1)$:
One point it joins is 3 grids down and 4 grids to the left.
Consider the top left point on the graph $(-1, 1)$:
The last point {{{correctAnswer}}} 3 grids down and 4 grids to the left. |
| correctAnswer | |
Answers