Algebra, NAP_20675
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
Variant 0
DifficultyLevel
658
Question
A Cartesian plane is shown below..
Which statement is true?
Worked Solution
Points on the y-axis : x = 0
Points below the x-axis : y < 0
∴ D is located where x = 0 and y < 0 is correct.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A Cartesian plane is shown below..
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2023/08/Algebra-NAP_20275-min.svg 300 indent vpad
Which statement is true? |
| workedSolution | Points on the $\large y$-axis : $\large x$ = 0
Points below the $\large x$-axis : $\large y$ < 0
$\therefore$ {{{correctAnswer}}} is correct. |
| correctAnswer | $D$ is located where $\large x$ = 0 and $\large y$ < 0 |
Answers
| Is Correct? | Answer |
| x | A is located where x < 0 and y < 0 |
| x | B is located where x < 0 and y > 0 |
| x | C is located where x > 0 and y < 0 |
| ✓ | D is located where x = 0 and y < 0 |
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
Variant 1
DifficultyLevel
660
Question
A Cartesian plane is shown below..
Which statement is true?
Worked Solution
Points on the left of the y-axis : x < 0
Points below the x-axis : y < 0
∴ B is located where x < 0 and y < 0 is correct.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A Cartesian plane is shown below..
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2023/08/Algebra-NAP_20275-min.svg 300 indent vpad
Which statement is true? |
| workedSolution | Points on the left of the $\large y$-axis : $\large x$ < 0
Points below the $\large x$-axis : $\large y$ < 0
$\therefore$ {{{correctAnswer}}} is correct. |
| correctAnswer | $B$ is located where $\large x$ < 0 and $\large y$ < 0 |
Answers
| Is Correct? | Answer |
| ✓ | B is located where x < 0 and y < 0 |
| x | C is located where x > 0 and y < 0 |
| x | D is located where x < 0 and y = 0 |
| x | E is located where x > 0 and y < 0 |
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BJzHFJbE0wHjabep/HF+bhofI4zDVeGI0pFNI51O98+6s5BdJV9qcRKPVYpygJdlWN5JVpiNTodAjvWPhOy2ro7Tdhyj3cWIBgTBrA8pFmpt0KS1SWnK+pQLzRTGWgkyA0+exulcIHA987jPGeFZbJmtmytvWplU7a/WbVBmVKADf3t6W4qd3lpXqekA1leQU9Pb77gaj2d93VOfy7hfKI7x8xfCNJJnTcxoYDIF6xBnf9MHzrpK1CK4sYDTK40HJfORbmYuZJfC7S0K8ZbcBH1bh7D6KghxLerRLOn/2LeYRPai6x+xi69w7snDPqmrVXDp8Z1vqQMUZp9zfMZ21Sv1vp1suQPaQ18o/YQ4hKWWf9P8pWxh/Ja+T/lzlNC3phEanRMV2C1BvXv5O7Qxj525dqK9jV4VSQDDAkjjm0SpiL6vV7DcchGjhPZowunfii/YIg8Gm6fW5/FHkG3pvdB1w/gl5rkIyyGpVQBFeNUiWmU6jiR0hIoMP9kybVS0sC9s3F5HNp1HXjtK1jX/IfVAIhSum3ZfrCQWRknj7PAOjE5qENjHeKSAPT/IxEX6QrJ2gz+I4BNTaATM1djQSHcxpxpgowD6y4dmRHno978PzV/uiaaffd+i9Dpzj+T+RhY+Y86+mNdIkStRc7/WAmFJRyfWs4Lo/jAaGSojL3aaVVI30i1nQPlKXES3HStsWEu6lb3fogzwCh83+/8ooQtodjPbztzuI2WypUj4/2K2Zqle9tDd3TIrZXOIKJ013kodLFWCRbyoDDKvnVgL5FbohRxGIkdsQfiIkL4HKdhyJGCZIXxobfpS8ZIoErlaVnZsi7sjHrLtGIOkvU6XXak/D17zldhvM7iLzpUrHSJFPpCldSdu66AcV/MvYYwAoSQ6qYLfHJ+4YBPWfsxHdVvmlmurhjiWlCxrRQOoxtWSbId0gMD0QCbyLSIrhHRa75Mx4d0KqdLiymsIzcgIlJ5jIZUNNvbTZXRpiJkxRdr21494Kz+rfzsPmLmW/g2k/V3d014r0sTCGFyBOWQuTOVGCU8npEdXCWYpVEXZ4TUY2+M5tuCJ5AeHl7b68JzpSKjVMx96qQyA8aO3dlum44cp475rW0gxFaVV7EJ8jM6AOTTV7NyZ2kzYmMpNAaVrFL1sYITctxtGGk8AiltHYO9B14ubn7vDUymj38oJVxJfhtAR3uJf3y2YjEZ9vmApMa9Vg2e++phiz6vD3S/uNdPuBVIZ7GiBiPqBuzmOkbBAdFci5t7WcutiXGSWpc7R7oiZwRlLVoGkWkvTkXi/9rVIgBzyVX3DiqTnO1sbbWNkK7IjLu/umB7OGkpsN34eiNmv0pfBT5k6zdxaNiCucgYnpsLk4e+FYV3dZOoauZM+gL+eVcJzSkrMBAUempTlvIJALHG8OFsZjPizEePqhEsEwdfLuDsiLVWWzfvE7VuPtxf5BxTGsw0QITqoOt7cRHP5adi44f1bb5aXtzRbiwKqg0UYnSxQSmWMMZU/MUYO282glAU1768RAZeoAWS5vy7HBEgZ8hPloJY71Jkw5RbZ7vutxgEa+ky9QYoSfh7yQT5MBEhi2SVEfjTlpwa9lSmhcxpcYNAO42hsmGvEtAyiQC9YneGnDmYEbB+VXUykurYUF1p9j/v7N5O4aH7qJJlyuNMB1BEImXOdgetlj7/zyiuI5Ky3svCE4H2NZwqj8QqPkosnehCzRaTAOdCas5oLPhzTYImgkWzo4Im9eZjycQ6GfsJ/l1hNWSbBAWJ56ipIinDLjDcCEe4v72kZtLi2qJ9a0NM8qTfAQVBOxoCQDMXZLJZsp6o2kF4mpksYYhB463heE+JpMV0CFCP4a3Rr6qaU1YO3Xoqjh5hNK4VlZfDD+y3oXGawMHbeo5c8q+08He3euH+sXBplcjOOhR8CsP7TTawAXYSJLHoK9mUi1CxgK3WL7wtW3AZKb4wO7I/KSQmC+ai+TyDiCGisZJ31t8kPMHVGiFUzmBaju6FQNR3YmxfYtNZB5x6/8bjabxK+eTXH4w7YKmyN/goTuMArRobtHrCQs8JbanxxjzTfu8ybC7iX/WblxSG5FDVFTv5r9J2do+rsunM6LMDepGiqvJA9Q171pBbHJ1zM6X9Jf3WJfwUdmwAr8u28wxiYUmWE7QDmkUqDlEMi/bICNpUgyOnVGZL3HPYluF144XDUIrDTqsStweM/SScLlxisAjNsUTMfZedJHCkyS45eNsFDMyGUCBoFxzd+e5tvHvT7I7IScJpat+mY30+Svwu3OFeeY6bTOMOE0BrLJ6jhl/T5gJSfafKTLV8AoaWjIzV3ntwyGmd1a489Q2AUspza5keb0zoDJRIVvg8QnbzvmgHtdi5gSlxeEW8SwcDHjHN6RpdZVCtP3X5Bc4Db4fv3OG5yFNdHxw1rEMDj31WXfwBNtWmiMTO08+MwjYkj7Au2JZLS+TyOgFrrzsL0sUdWxqhwVGaSDB7hdWonmV1GjW+3RPPhPRaCkdiC8CXmXb8RK9B8vQXkxsiFGdvgW4QXA14E5+boKPBB+fgWqsW3WyCs32Or+TT9yZ0ploFWbtJ6yruc1Jkygm35q0CXfhmjx+BYL3v/SWA427KVzCZY/ijvAyQbsccpQJFkQTEoTrS7xEkD+9H/bk3GTOy16acip+ovfLBQJ7ASJot8jwyqOUhZZ98yuqYdquw8lcPEqnaVtf5qC+GNK6vRg/4qb+LnOFLL/oDxSKVWuRztYuywG5egvAriYgi8RrrfRvsdVO8/14PYqVRMz14PSpUcHoVY7e0aQMGiOb+1sRB9h/0ha4WJrlIYhdnIPn8i8/rxUqU94bTPzK3d0IRzXiVIxQxu+pitj7iTANit8RyYLPLrJljP8CRulFA8RyCcx/LZo7C8+4Quzp1VbkLq2Bbj4vTtbvMpMPgxFz6oVwgi4UeJmVkRAiMGvALpZ8lkH4fOCl4B+4IpgL98JxSyZD6zH2gONDJNbJ4YtqZ1jWy7tPmnuBVl6fIkGtcmeH1+GneivHDyjMMf82FyiRsGOHSU5GHPqvrcAo5Xt/ujXC4F9n1C8+4c7wEOdMXF9GRY/A86trWqfVo/1JkgxSw9KC3FFOtV1xC5u+/Z8Q0WuL332s2C5YO78zJgh4LwF4p4u8oqE9LKImfSGPDIw8WZqmc5Hfxs04M3fimyGRxmUnd/L9kbwSzgo0zAQgldRCkLpMA7RGALeIcMaAVSrHrjgOZMxcqInW7V6jmC5byQqpmiQJUuXA1GMXL+mHLSBoHUpoBvme4LHcMiAMQhpSwFvtEFhjnUTu33c80gJhmXjNyQhlrqgmSb64MU+kPdqeIK5JKlILVvCGVL5nhXlsIGUPfT0gzRBTtV8geMtKb3f5EW/i2aDzrCfO0VXIBY+UY8u6kv4Q/KraaWLBpAhnSCHuTrRXnSZia9WW4VhDPC1oj4Bg6MfZSSUoMjrF5zX9H+qXtsvW4OA4D2t7Cso6lW5FDh+hEteVhG6jFL8+NTe6njH1yWcaomMKBdmhJ6g2BiygJDrPHgmwzWXGMJUqaf5Av1FxNk0cGEDQ7NIOTFx39sdxy42HnDCDfM6dB9P4y5a78ojL0/AQJb8LzjN0Kuc+tW0bMR4Ys7+dfDCsfeNtHbPJn99M7wA11pG9RzePa1/mYV8f7At7P5uuU3QM8VbSnzfbHYsReR5Ec0cJDYt/7NW+YrFghnVd9HawbfiZgGF40LK6tEEO2KjNm2imyB8aOt0gVSWJw/TI67uiqgqlTcqOFiQapC2PiDnIS/pbyeQNxWYnD+9ss3n67Hj9PUm4oyVhYWGbFdrMttHGaEl6tNeFr+e+b+InBcBy7SlfglFAOt6j8+Hcaq8UtvCPKLBXsPlLjj7me5yP006n7l6otbjYTw3LNPixsAxpbehi3H5E+IEgWocQqlUVHDnKeoHjNrbFIe7ase1qe5i6A3AmwSsPh/viLZOlpMIF9ZNSKobvu4y2LB2Kzd2Shy5PiT5x1SMePlRAiZWNHgsaZmWOjtL4F67V8jPiaqFg9bBCVkJeuyDTU0Z7mreRI/ohGvKXqdeTWaN9S9XN/eX9jA27jQZJvqjkfL/UqI4LAf2MP08L1FI7gipjplTf+9zvmvNaOJm713XcAz8Kc53Zm4cXfyKD5BlBRTrmBIMUs1i5+gL54vr63o9+AIiE+gNv1buX1kCClO3G7qbfMfUOBM2yIgm70XIJNXZtHSaP/RPehAY65WDEx3uo3GpKFVqTfiGCq1T6ZhRB+K8gtkzplgT6Uvw2lGX4uplCSdJOSr+g2CTDLxNMWNoD3ogEmnODCJrmbjNaFfU0Y1hD1jrKcHbidqBe2gLcnHizM7f4iwPDO6ZzzJrI/1g77+oLY4++o3xLnQ7MsatMuWCqfXWES7AbO/qoZuX3EkQpxMTu+oa+jA5UOci5ZNe2zMdnyeads4eygRrOGOZDm7g2+hakBXx0r0q1RK4r5gJdhOWtjLFAclmvy6HNK30MOvEFh9xuLZbRvQobNhtZ2qqpz4dZ5n7z6v71H579W5yCmVmgUXC+7w05GQPdDocK78AG/0XAoOwm9MS4sLgefSOnkq/hfT+tmG9aF65UaZ+U8UfLoKI3u6Z/eInliGF1l9MiBgKoVAsnAiEb48GWfo09Bl/H3WphnMuy1oIkpbM7gPBKmRzDHPQZYtyf+pW3pbBNMbqYvsL93rnXdZCx4KP8n2iBTSKErJMyZdvi3P/IUTXUbXxme/Fh1iXvmrI4dh6mENERt+62MXn+fFpyChgeGKJ+A8Tk1VCAoqHVfGAJ0nU60JlI0T1NlwDGKBGgBmla3Gq7Oy5usZp3cu5tKjbMAqNIZR2bw1XHaL2BxDZwk3QtNkTUiskDq4hNK99AqdobFwj5mTlViBFSJcfHEzNbP0QnVAXxfBGsRunKRiP/mc6rbQ2jRwc3a6mjo5+E2r0rgekFY5rp/wEWUGV6QuFkBdnGg3FntzgwUhmja3xmCrStP8SHt1Z+A7Uihy4ZAJlDO+d2hDJ+Fm6m4Fl7t2dFJ32NI2GTis1yxDPjJ0hCUeErrHREBZSxsY/z9Yw3rTIHrmMGH3+yrfFl/fKjSQDSnFBIqU9codiq2vvoxGm7H3HV62F50No3Ukm4r3GUuyYfQS1O3Pg7dD2tsTavvpA8RY+pzJhGDgUg4e+mbG+UAa84RHI58AkFNmpDDpEirBtOFa3UMelf7uMIIHjBA5SGjwf+UHx06S/Yprepat3e817kSYw+X+JQXoaQ4y1NOBPYqbAcNlqEGHltm87xUbl1Ct25EUqKKCvGsHJqNXqY9YSzDLcPYSXTu0l0kyHZF4P8S3pBoqBPn+8hmgTCicUqa/9QaHZp1q2Ei42YLXJJ2wycQ/FPPt481yQITSyzFOAgVg7OeiIwtAMNjAEiviL4MDSoyleE3R6G1sKLr4co6pJVzo0w6zfMK3ChNcMZtDgONHJH80yEB2l54SCLNFjGxcgdTvIPy2bWm83/DzhSKRcpN/v4iei3xkyAnjhzyRnqu9+Ofi/UlCMt5L4dc6yAkhk//JUYXxMyjdOV+jZqhfQzy6ljFnPef9QJqruo3I2H0g0/td0lE7Kv/i8PQomRk3vS3bg1zmuI5dHy7SMV1XvQ4XBXFWCh8CG48UkP4diWSkUULJ8+UAVDWDED2/4if0f1pZ/RVr9v2UjgrislHUn1tbDGGudsR2vWQaDlXVL8qEG0ftVrWVrEO9nwnx7nGO6cmgTEaHDm0+yrDRF+A/eiA2RU9pvIabz1eFzGr2n+F+o5P1m6EQxsKT/URm+bUeqS4zRzI0g5DklqwKL4hxmcTjXhR1mLbzB1I2MSmyqL3/fcoMUDACFgflZHUKGktVo4GxiZ3moJBECgv+MKPwt0GWvE6aov5ddtlWqg7Wi5FbGIgkE+Z2jINitnQqgL5jpwoyq6ztIfTU4FShzRX1zkNCEGSOMnyzY5K6Vw6Z0+hS68cbqTocxeWDw2+V8pzpfl4G5AtPb473C56pyHsNrQzr0CTPLGH6Pho3+2UMz4Q7NIQrRYp3BISRIEaQlw1nrbzFa9Koe+7bbnXrXofT67KTgjTGgcTD3boG8fIAAEH45E6WxK7Hed8RQGTIhSwSkKe4AjAotUdo8sYNxurenWcKRnv5+rgM5ieH8DfVDMFdixV4qsu14aEZnefLhCESTk1lU/VbMO0h8gnss9PCGtrlswTAY63Z0KVpr4YbsvP6KtWz8Qzc8shAYQs2DBNQsEaet2kLPFPej2FcuO9qtZ83VBMiOLlq8Zl7yte9XOBv2Se9EsU2s5fgoC4Kdi9KU3mrBlfoU8fI0ODHcSFU08lVwqOr3mA7xo/xok51j8Hp+xUQVkqBEdbb8N6xpFUf22X0czQC4HCvkM0uHLghBay8i2l62SSVWTvDexre6tuxJcOK3gMDn5kD7/7NC+qLx1vijM/yzM7upK3KrG9IyyAup1S8edq/+BqCbwridn2gJjVu7SA44mNJHe5md3oM8ajIpOXqJAyX8zOMwhuB2uuIjdPcn0rrDdQMeeGEeuPdRkQVyOP6ckYikJiLdhADNbO/nftUviWcOVd6opwgwRC+iqBawHrQaO4a9QwXI+YgPUL0BN2MlHYCOFg8n8b6ej4PfW2p0vFwfHpVKWr6u0sS8a7N3uSrdxQBc0Z9z8mGlfwGBlV97teTXO1POikpXcU95E7Rrly4tWNycP3marFi0NCrUZOaWCvFuQoKhUHTmJw5NKOZ40T2ghII2C4e0h/IDEAXCxcfplheE50hwUTLBvfxbwfFpcJoakk3F9ojZk2UJ4q3cDCesGATTXkrhfxvk7naZnhNfSXDmUK7z91wTxPdzZH9FfOcr7EtGdHCWmJ4BUJ5ZrLRNPNa3Y1aU078c57CvRKpCZpAUyYoOdTZrmPJ7+tc3bT/sGBIC7J2tValYFH4hagBYg9dqgRlZ8KXHs0FXjb9PAh3EBTwSlya1sw2zkd7eTnOVzGbFiMQnMK0IAAFwJ1W+dxSc3aYFnVkzQ4mCufw/hW4m0p6ohbbU5hgo7hgCvOLzDvu21fwqdZIDrTxpQoO3plLUDoJlpRaycTUXaRwyYH+VGXXY3Ub211DrRBdKh6uujkQNl3FlILmZC9XQnvmI6fvewLWkoPECYHXuhH1ItdPx2Bo9ZDGMYgCmmy775tmkkFbDSLn0oMfLm4FP57enFGFUGPg1ftcC9G9V2RXqCZbK02BWNUSmzmvCENL/wwPvXFZ3jav5hNPvm/vYpPLlPFV7TSAPHcI8goDxvD9uZhwXMNv75o0W6EIahbLEdJBO+SjSVO3wXeQ9kK0/o9PNpZyJMDu8c6+2wt+QVe+3NDJKFYxek1AjAL4Bgnyp14XjvK/FBJ7yUsKEGfpr4GTiKxGvz2WeYUEYEs34E5ekXJlNVmbQyEP24565hlyJuz5O2YlKjvmRGUntMYFR72wpgZ9Vjec7Ds7BtX4IkRSLFD+skC9HkcxdvDAxBBlBY2+94ETRyv8Ia2thVk/pzk6muX1OVDrCOsBwnXNnm1vjz8WBiNW5DyMV/dh2odCKE/IiMXMnQSGy7xv1/bmHy9eJYJXBogF9Rj1b3lTa3QdX0Pqav+O/kWj0JxGIZtvCekU6Y25Gk/F7i9zUZwrDe+yjHptypj/M1IUjlk/930Q2J+f+mdwzFNZiqLC+TXHTSvXghPv+5T3OfkocWN1JX1kecLf8MKwJzXosmzBfDw0Tq9sjhpzw2vIt9xvtZvQnMr6xZEIfFw2l3LmjmDDPkGtYr6CawanhzQi9uEOMTUFSAvTbyHY55hMnbGciYLqwaWD0uQCHJj7L8XBdjVCAmL7WLbIkuGWkIhjtvyHewMbkxJzdx/Hd3D7SGWgW5RwAgV1I+0BlOBgkhqq7yt3gO8NZ6cRhKgWu+cYjwguFpIkSOlX9DyQ1EgeYv9mZAavzBPgTTy5A8EIMGG5uqWnUZdFgVWGOA9o9LW2OTr+6bqu9jhh/c70nxMJkeXhqGJ9ideBXDBC476tmRICy4QlZC3+A1TsGVTNio/G+ChhRKnkUdzy7xBezmfjOtpPAUg4v1TbdFr64h0j/EZVynn9nvHdUq5zdS3m2+Qs7/0VAM9q3PDzCV1FfAcaQ6Pql2uBwshrg6zzjOKFDVyTXYfcJdwr1I7e6zb+tEtPW25gAVlbaMrRSm+7ROnnzHs47wPSahLaGGjsnVfjwUCAbZoqKGC/nIPDmOtSNPxDuW0GtxhANTWfMBShGQsy5irLSMCcnh+bODEyjAQ3TYOQEcxIGIB84P+jJKjLfyGfBgfqLMVtuLS3TxMoLfGfH3L02RAowDU8e/UEGEyBwMyc5bwpaVa8Jjal9CMGdmNb0mXqP4vrH5mlJ8xZ3LF2txw9xSfe/Fnu/plicZsT2GJRTaoRoTQF1CML3/bJiE5jizGnwZ7hPWM5dOrn/ecIU6gh65Ibn39ZwarNK8JNqicanCpgmfgMG+RiX7dAfLC+CN+y/YemiaNDu33uNIE/nDYWF2EgKqBQppqdPRsgLgvgGCFHfB8LN60vOgj6MPqzGzu+BQUMiYfNBvB9jDsfgMacZFDVzIuVr91isZuLv4bDNgqCH2eUNvcNk55rpNUAmTZb+aSGCNdnxPVmHrhNaRvTNtKMTZZzMvoQz8Ao8CGQrcpNZednq1ylhmSckiYlDx3y1kxCOjLKRj00yKakIPPoQZYmlP7UtNtkpQm56vJdkth0osaYPw/PGiluqH2h2k+9EFOB7Kjzlhpd+vdO2xxdRnjdEm1hZw17a4xqFjkrgvfhwbYdGV+kXHh/IggZMmxDEQDYD8Eh1KD/epwM8f7p3wGheogmMveUUTM4ACzDYJsOsIKN1Q7qKGDy3//UqGWLfJ2T4AUzeJhF5X+o52n0J2SACBxqCAYfNmW9K9cC6teZ+q2stAgrOnaYCo0IUgXJs4rp8tZmPixegx4q5OtAESBtz6ZZq1anawsx8i8SGMBTM5qoLzPjycPP9Ggg7zLmHx7Tk0LghHZohBtpX/JOK3flg6wvrFf8Fth/WyWWeXfdgv6rz9vxFAy/ZNcaIhTsQVqfC40hDTrmljZyDbzYGfSDwmSCN3tmSHI5mew3sQP7MY7a/l3KTOuZ4LkbPsR6SU0imonW8A3C+xpnNqoL/ZOuc4Ne50LsrPCKTeSu3c6g8v8Zkv5eaAA9rBt8kh/A6K4YQV/FcE+25dyprzFZAeXYz3E+Pa9yicTILO86/9MhLVXj7Y5esKj1n2IwWxuAyUnwCFZcaoWeklgToo2rOawYseE00PGzUV7w8LR3eqBX/D2sxlYLtadngg1GubbqOnoxxi3ZXWafkjZJvcMCesmU8IHBlVO5PAtRjS6et/QDFXHY4J5CxsSQleeLJH9YDxUkEuErg1M726vQyl8p4eo2dRu2UvP/updA5qMctrMJ7B264VhGi+p156gV4/bKARW27gnDpF4ver7TEDybm3Qu84szJcewb0SSjxfBHB64hfc+zywBVG61VQ8dxg6fe8m7xU/E1aUG6rCThlwtiX7ymdPAfJIdDeiPzCXjRYps5Ta2e/HdVhzQU32AsRMCqqLBuRaqS9St0jB45PlMOlgsI/yWxLjI3D/v6Q4LmOEuVWhIcbrFxFYKrohrf3/FLqviaL7VKfilgB8k0/GcoUBV7X8AAjCU8omLCMYErlsQssn5X6L4FPjVXnkAv85+mvIILukqVscXs/R0dkRG3NuoS4AU0r8VppM8IlgxF8RNgRvyjia6wQEpzlnVyHd5Sa9GLUD6IrCRAkdf+jWDaZxEkBfV8tOzuBgED/tUxHa+Ic8DS1JLDED5HUCgIbGYgMMZyAjYbGuazLEEct4n5nSj777sdAeDhPpwM9HWlSKEB5gC0sE0b1hcpxVa/0eD5EbyjsJ0rjd9XeqQDqqZblM41iTCK5uLQtEHap+1rZCvPIOUQ5UObvRZ7dU4kGZ/o1fMZnrUUo3lu711PmhaOJGxRDT19bpUhaz1k4g2KLUFaFIo+xUfNfUpZ4jDU8YhrwygVhzCDqSfeEi/m8uG2v7qjDfuQaPIiRpcEk9imn1A15ZxJt1w3W+5hSaKz8/bGNHlcoEJiEh8lCd8s6EFwPkoQhpZjiuKr3JlR5sGgSBXp3Z5yglUfQpyB04sOZ+BSm1FlZvAqs1dEpxBTAawxUJMoU5ZwQaOY9ol3nM7P0Ye+zV13SooXaS4VbGA1Jk84m2XRHMLaqDYDtBq8PNyZ+rgM4jble2DYy3B9hCzYMTuNDP9l1nyRVBLL13mabmoQJCxZbLp8wXYguBdt3zqM3A0SItBhqmEpzbq/F3slij+UTkzuChOwKg54OmU4GS/qsxdi3X6KxUq0VC33H5ea2mlcFrC8a4FtNWKBoNwkApBt31dvuZkEaXsUbMSJIr7dk0tPtoS3GHqTv9dtZufsRZ5Onu7YCzHWMSz4xNqsXbubjqQ9QI4IJtw6BRmNUmaI2NeDs7mINusVT4qrJFNF3YRQ+d5L+/BDX4VO+0UASXjalFcUk6wqf4sLEmsg/QmO70lp1X9/Dg4xNZM2OAwYe1qXArkeR/SGn66fBW8EocwcR/32ztdym7t4RhFUo/YEOTosBLMA247L5U7bMSyunVqRYtcpWd16mLG4R5S5rzfxXN0dHqsVslhYj+1BG1qkvLFzTfXAWFRK+9rch1pB2OIyz8Me+F9FrmvUYsKk10/MSj0sxWjeHDa0Qrs4VrvtpCOgUKZaP7kyCuRmHg2UgkOgckksqZMbQmAhbI=
Variant 2
DifficultyLevel
662
Question
A Cartesian plane is shown below..
Which statement is true?
Worked Solution
Points to the right of the y-axis : x > 0
Points below the x-axis : y < 0
∴ A is located where x > 0 and y < 0 is correct.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A Cartesian plane is shown below..
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2023/08/Algebra-NAP_20275-min.svg 300 indent vpad
Which statement is true? |
| workedSolution | Points to the right of the $\large y$-axis : $\large x$ > 0
Points below the $\large x$-axis : $\large y$ < 0
$\therefore$ {{{correctAnswer}}} is correct. |
| correctAnswer | $A$ is located where $\large x$ > 0 and $\large y$ < 0 |
Answers
| Is Correct? | Answer |
| ✓ | A is located where x > 0 and y < 0 |
| x | B is located where x < 0 and y > 0 |
| x | C is located where x > 0 and y < 0 |
| x | D is located where x < 0 and y = 0 |
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
Variant 3
DifficultyLevel
664
Question
A Cartesian plane is shown below..
Which statement is true?
Worked Solution
Points to the right of the y-axis : x > 0
Points above the x-axis : y > 0
∴ C is located where x > 0 and y > 0 is correct.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A Cartesian plane is shown below..
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2023/08/Algebra-NAP_20275-min.svg 300 indent vpad
Which statement is true? |
| workedSolution | Points to the right of the $\large y$-axis : $\large x$ > 0
Points above the $\large x$-axis : $\large y$ > 0
$\therefore$ {{{correctAnswer}}} is correct. |
| correctAnswer | $C$ is located where $\large x$ > 0 and $\large y$ > 0 |
Answers
| Is Correct? | Answer |
| x | A is located where x < 0 and y < 0 |
| x | B is located where x < 0 and y > 0 |
| ✓ | C is located where x > 0 and y > 0 |
| x | D is located where x < 0 and y < 0 |
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
Variant 4
DifficultyLevel
666
Question
A Cartesian plane is shown below..
Which statement is true?
Worked Solution
Points to the left of the y-axis : x < 0
Points above the x-axis : y > 0
∴ E is located where x < 0 and y > 0 is correct.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A Cartesian plane is shown below..
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2023/08/Algebra-NAP_20275-min.svg 300 indent vpad
Which statement is true? |
| workedSolution | Points to the left of the $\large y$-axis : $\large x$ < 0
Points above the $\large x$-axis : $\large y$ > 0
$\therefore$ {{{correctAnswer}}} is correct. |
| correctAnswer | $E$ is located where $\large x$ < 0 and $\large y$ > 0 |
Answers
| Is Correct? | Answer |
| x | F is located where x < 0 and y < 0 |
| ✓ | E is located where x < 0 and y > 0 |
| x | D is located where x > 0 and y < 0 |
| x | C is located where x > 0 and y < 0 |
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
Variant 5
DifficultyLevel
668
Question
A Cartesian plane is shown below..
Which statement is true?
Worked Solution
Points to the right of the y-axis : x > 0
Points on the x-axis : y = 0
∴ F is located where x > 0 and y = 0 is correct.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A Cartesian plane is shown below..
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2023/08/Algebra-NAP_20275-min.svg 300 indent vpad
Which statement is true? |
| workedSolution | Points to the right of the $\large y$-axis : $\large x$ > 0
Points on the $\large x$-axis : $\large y$ = 0
$\therefore$ {{{correctAnswer}}} is correct. |
| correctAnswer | $F$ is located where $\large x$ > 0 and $\large y$ = 0 |
Answers
| Is Correct? | Answer |
| x | C is located where x > 0 and y < 0 |
| x | D is located where x = 0 and y = 0 |
| x | E is located where x > 0 and y > 0 |
| ✓ | F is located where x > 0 and y = 0 |