20298
Question
The rhombus below has a side length d.
Which expression cannot be used for the perimeter?
Worked Solution
Perimeter = 4d
Options 1, 2 and 4 = 4d
∴ The term not equal to the perimeter = {{{correctAnswer}}}
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ENmQNCQ+FGrG3QQMkSD61v2iQ58rC5kvicO84zLUoG3m8RMIG+x6PTeJIzMpT5D7d39zt+XlAz12h0Euihtxtpy6lRT9s0kmtlFpMSrlwnKZqzm+1iQ1ntbA1VNJeUnMqq98TogalCwthX+8gd1xw2jwrzMPux/X0bBD+x6sI6R324l2V4kicMtgDHIK033ffkdGO0vGsexNobnHlESprXhp8ytn+ZZdXwr/wAhU/GecNvX6E1DVRDHbNZXFi2ErFzQB5WGuqNf75pltErcfY1sHKa87b2FXVUkm4QuFfJSnvxwqQk+VsMHuOJxEhlDCXm2EOk80/Df03moRMT5VV6vVCedY6q38b1gZ5t6GI0pzXK5Bnqr/VVOmIF87FsYu8C6F7PjukzU/SLovgrhes73jNXktLdIiS316xL77eAK/0o2ZEIpKxSdcKvcCR2JiLWz3rtwFtF6oOglpJ1UUhPULVKSKkTYfqD9FSxPMQV1GgFIDs4QIBCmJ6oKe2fkxORtbRwcB9H6dYjKNGOZxDVS9nGJnGTiOyEecr6uqqiw0tXBpVgQ4XkSXt5d2BF0r9WbvDd0m8Po9CsUBl1oucMk/4bKn14tgMgYoGpGss2FFUcer5Es2H9csG077jO+VSal3rMVzznIFUxarhiF+p05tjYnLrF4eHiVrfwgqLvOPGrv1R0Thxby6qYNPUa64g3FWVRFm1XN8oo+snj6zMNtjdSvOQ28r2zAch7tO8krnQatHc/DpX9NO8D2pBd+D1Xepeu+KSZAGz5cXMZd11dBuFIOk7aSypzYyEQJzXl5GQhlp2w95T/ht+8dpqavYZg/U9wmTvX3PqxELr0O/IroijJuA1gnUYgJHmoDFMu5IJFUWJaj71qcK+URnOFt3A/uHNsHK/p7ucYTvI0mP7FlbhYCx+7COsf7HLNZhoET8pzTC8kr3eY7jyU1n3R/7YsdPzFaJAvVTKY7M0pZ2KxiG9qIETilbQmYtoezKGQcFhVkbCYsIXhZ/JUXnrj8WHF09+Wz089hACCC67FAjwjfq4Rur83+pFC4pew0h7sjMO8sHq68BU6fLN+KWnDAj4jB8TGfrqVCCMmWq0DMUYPUlENdHwM4l0AQLDSWCmxHy/yddtZlk3kD+TWWcAZgChc9LRV6YemD8ndIFY2oLgM9iszl/cw0gm6vQEv8c6JiF0FjSqeiOVf65tlRDAsOooM030DABVAsPaI/Eu/wtlvBA4hD3dqIMIeg06ErDhfBJHYq8v+3WiZqfohfmVeE+ZTKpHh6dTvXxs6wlUYro6ANnzx7f7uj5i7iJ/s4UpDrX5g9/WoxEBXdItCHgvsTKZKFCr2LAGeb1qsES2dyyz/OsfGgWIRg4bEStUmfCqeVKtbvo71UI4eFkkLT7F7V4lx/sdsVKIT//FkGjw7QSDka7EUaZYk/AnVXXV749tTUMrH7m99pFsUVXspedtMtzLrkJyBAJe//rmlQVUcyiKtETjU5lD0BkzHSHsj3bWkD8BzoE/yIn+zMcfYIWm4gWciKrd+kWc+8ymAUx9cE4XgY1h4+QTB1hv3QnL3uOnw0Q48Z/x55CypLRJqQPuO6tPTExDThuh9ZLRmPMVBrGJyE2DbeZjmZe8nnmWzHPAZ2Nh1A9+J7jT4iAHukG7lg7sPB7fxTuNwWSh3ICtjBSlD7CYTTCBAE7OK/NB7mWsAHS4wFWsBUTdddWLNfpx6LsjD15dI+sYKbGRhpVXr/wVsxiskonrEMdTYZ5KeuX0J9WyRKWIC5tq2hQ/sOETotUcUIxbSTg4xVJ0TxFrMF3xZ5f5dFx2nZiA8yZJMpFV+PQEP1Y6Lk+1PN7s3g2+sHdqLZqH+AhmjY2qQ6B1/Z4dhL360+px0pugCFNG2iCBjEtBXtr7+4/tl+zGibQnzDgBYzLvHiCm5YK93C5cIh5KXlznp7xAKyXwM2KKojaJ+gMG8YDTPR2OYxCsL1TQpk5dLmAaCez15IJpALE7KLxSia8eoNeVF9Ekji9cTvcAL4NTCptIBEsqO3CQtZyhllz1oAHU1SeE2o9S4uKREtNg0SPZetqCEzosfPmxD3hEOH/FHiGoc7dlZO/xNKMf+2N9q+iWv8lk+24avtbC6YSiFlxClbS8j1hLENTsmzba9OtMszJHhPYV5EpA5S4AsOiDN/aEQZ9T6RdufQ4jfFpK3faRMYzVr64dSuQaJUWxjHLK1cP2lED53nE7MlDIkWhu11JvngnR6HND2FcMz2iAQ8WkiyCMp42dTcPyknSr5tKZWvCZqaRRfGsS2L0eoqi1bR9B+QvtNW3R7ds2F0ib7mRrM8yx/TYYI2rmCfkWuJyvIdq51DvsxTAHyMsHdzGCf6uYPBbGqiuxcnr/z9gmuS6ycZ9G/u7ySdKbEKe7oCLjZFJ+MFtPzJXhQ5DKwWSDLCcZd9opy1ZOaphTJZ3JdQn1cdI7qpFMdKwLYOWluJMqvArlwTYAo4A+ubbo0/4zhaJxd18Q+fbygIU0DD1F6jF1z7qUYImvtJQZqBZlcrrMR2xga6Q8E+ZlY4LH9TF7vy53HtK9vSop4j+YM8qwAJFtYconyRdK8ZWeiIY7HCGssEhn2WANe0CI5Tzi+y3rMDuIrc0/wfHm9MEdbLKtRI9srrrdgAYDsj5d4chYxfKgKVazV5EPnfuqq359VjssqSA1iVGv7foKBPbaqgbFPVVlsn3dDfODgH1mDITGBX2R+cFsKFLCHiOfOTWrQPnWlHpXi4WD29RDoImNw6rL+bQGF6K8SoaCTwSwE8Pm9f2SssdPCV432M0rW6gPbI1vNFfCK0+EUP5TPdpdPe80Sy65UEq+RI/mxK8vEedRsgZIYMehdxEeRKDRG4FJf9SjXCgIoBl3lwVcMUtFHH34x3D3cR12Kdo9KC4M2a23Wq1bYphdjh86KiWQYI6wA0wZDevGBOMpMBjdHsozuL8CbAjTLU/V+c7gOm2NUX9jikJRMhVhGY+5MQ+8TX2RVJZuZ8IaYvf45PqCDcxkv+isexqHF7ZbbeZa7M4GLjSM091sH4tlLy3a+S1C/XMQBW0r+cqy+96eAP0hfF5DbO96baIsoJqi4wWhXOWU397oQyrYvqntbbSR6ElXH8d+9SiTgqb8xhBvA2q0Ycb1uhC17WSHsgY7rK7CI+6KNIYFwf/IMjlMmgxfh8oAuhi6EWHcsiBsVMvy6m0gON95N6BZU4hEC4mhcKyAsZa9RCQ3Lgz4sX1OXVjGX+jqYshGH7ZUUKDMJCYJrsa3X6rdfekV5Ksc+B3d/FDf/GCZO/XE8yl1a+WZipxnS5plRuL4XAUpvaLzo/Jl970sCc99ZcILmltwBcfHXyxUcHANluYXHKaIeIjAnsrIAZSE+472F1T2RdHMMobqhx6Pjz8MZMYSsjmsboGiyO0uV6iNzPOYySsRCqsmBJ9P20Ug5h9fooJYz6D+DndpbLnHRFlcZpx6L8oUwouep0SDKoXZVjXEVfAQKcGmhOMJpj/KP4fZOwuzgIhhiJ6y3N5WUOzxSLa2rTco2pSSu7KVz/j/irf0323BTcUMRouhkmBQAx9hC1Sm516N6xlpeB97It7o3TQwXfohiCmK0HxyjBWzefO1+U1oknRQW6BIodqmseVwjfWvQwuO8qf/bFssI1CAbuo613TkNg2znI+2gD56egyElFCt7z6vtYaQuYFSsE1bUSvdZLnmW4Tx2kuJNSmt/7SYCIUuenL/0rDdKjT1qZJzlPdRtVEjzxLPtt99H1BbHTl7UskI+VDWYxyS9ITegTD4jJsyMQE0KPX/kBL1Rx8hSs5t50Odzk9zTqGIfT+I1zTDYGY8HZAQCCr3JI9ARC4nqDxUYMt5Nywas1abMY+/IJWfzl5kcGPqDjYxhtSgn3zEfzBrrsLxe2tdj5bnKFs896lTrXg1T6MTzeoznXKpxeMnNmaPRmtl3erkxTotwk9GeQRd4YmN1217ropCorrOCQdXbbggEIUqOhdmmaP005RZHgoAACjjvuwGQTn6JKwG/BbyB6TnoG3n2ozWaEvbNlK9CoVSZZRhNQsAq/R6R7U+uNIELzl4lPX9GzfEJpsLXTqIDw4qVfuGd4y8WP22mFPSscjF4KdAfnSbti5iVXkhAPnIzpIep0DwS9dS79RQz+pkelaSxNO5KVcUmpjoMROMggw8p6Vr56SNcGufY6+3aq77+x5oC5ncGf5xlwfOUFQAYn25L45MykdD07/zPGifjOb7Mw+47A1f6Gu5r/A31KME7Yxwb9uIUXWyXyZQd6ivOi4S4XH5KcccSbhir+Dd24Tfm0yHIvQWj87t1pEfas2YOr6r5JppptTKPRvHAaglrTNFX6BteM6RsAliZuGvmUsBEjgwANnLPCqYZekN9VjxvnsviB19Z1jcSEHpZdyRIF1SA+v2dygrP3qB5e+ENNzdtU/aqqZazNm52SPOkkygZ6ftQSzGLjmwJ/bsg6Z+J1too1dkcOS0uVf8Al8W5gXm3QC+XAHgL3y+XaqMRalKDKOMSCPKxlobvUe3jDr9ot55sCAXC35lmaew3KPqHBMZ/+NUKSRcI9ui9JN1SJclUN+7dr3RJRio87LFBzSCakfRfyAEMyaulaAQMfIkoLralTaD9xypE7J9XizKlrZ+snl+AheuBidZwk/68Af8dvHWi8VjMqj/a/nPoI6DpYb3ol9SYMXyaX9jpbFWTxoJpGOjB5zwr4NC6wt8oNdmGCDti1BeNXoqsdbehNMt0dxHQ5wwODV3CvA0DdPknm12oD0vjVFadMsJqmg/2buigDKOzws1AUv6Nl5Q/nudMr+pdV/t/LJ6Jgig0unUr41U8Tq3iemDJKMOLdw4vbnC3LSHc0cP3vc61aV9vKuXrNCx+jO0lSeWvDx1cImrQRBVf3U+4v15WjTwO779MSZiWUw+0RGNa99m+9Zn8z3W1o2hyHe9NNjxHEjOPGJBFBtHDQPzqeFjIRuzQ3qS6Uz4eBxAEQ7bHm2+h3ULE2HxEp/PBPTz7wPB95riBYkHkPfrQuLKSxjRPgaM0nvnrxVeZKvjAbgM5FsK757mm4epWy8MXwHsCu8zVz67JZ+Z5jiI3axdTLDMyv3U+qPzYVn6zbuN21wNc+G+QXfYmDUuKMDovDHdHCpzAMoPakzJMDiF+w2CRj9xvIsN7PThPAL45mOsEPX7DKqH75VOb9tGHHgM2M8O+wvHgUfiobMZdUuPC2dUSA2JJe7YvZO4BlT0P0t9L5NDtuRWiipv9Z5CFlFwxMh7nVyoh2pj1ed3y2CFFYug2ur4O6KKXqyuTUT+T0de4r8drOfbLHCiVIbAlPnemMyoYiiSDyWp2mSbM9F3ijK65V/Cfyg3UEs40xC7p+KxRDXRf6zvTHhRzgXWOMlGDRzGw5zfrZTp/H1fMeTcpIrW3zpQVGao7ycByOZEVQzFlJHfcuVrPGkw03guKzgbrHT8uNcJ1fzAsZTKh3WFezSwDXCR7PK9glErzGO/3C+MRRUet4WfeopVzm9QTqu71uXG1nTye8hdkkAzxDqwcaUaCCZmDH2VIBvfFB3yFONvlcMJXMiQBAVy7nwzQCelotiptVuwAXbqaQ2bJPPE5rj4G9ORU54zxcp0OcUMgfaRO4y6TwLSuzleoXUreVo6BPeiV8PObMy/T40Ty3glnPqwzgz5fqRIWhpTv3NyDs76/ty2SIFJDClDk5OVsXWcUqNejWIWKBMeo5cKnQ1iShoFaFRj2cXs/udFp1x597cHSfsKUPSahoB+fYCQ6OfrkoarM9sPXEoZCz9B4fMCjNWZa+F3QMXovrQJLy94OOuofAsMlxegplTA0SPq1puok8V8W/+vr4rP4ohQRVZ8cbevG/dzG/X3RHKieTcZI3rv5ERGKY74WpBPOtpP1pQDYPErQBhNiwr5426jRN0UDJyhL3RFF0K0oxHRcAivdxAnMg5gWUe9bKFj1NhlNgxnKVpI37EH9rqIQBBRmW/9Mc+aLFS+EYD1SkNYeH8QdXZ6kPrBb3IZ+qyih4rSosNpEF8AIgi8zNoaxgOIIc6xJf3C77/lmOs9PG1baZsM69L1QZYgZBwySHofD03o7p+Hg/HVGLnAJWM8Hlr7ToBPWIp31YDvMxuE2O0JYf1iWeishri2ReinpiYKrhyCbp0QMgzaABqZLQkyW9niEysGzuYV+c7j/28d9EfKaYw+sTkTdTFV3TtbkZUcFsLiScnvoPsQyqLQ1GG/aGrY5M90c2OCo/zE051Fa+DmQHGutv63YxmActai2iuvxIQ5WJkOU/y1vekp6rXiiw/RbSVnfF/vqkMyljyGVUWYyvgRLbPe47eH3rB3mdujFkCoo+F4XAUVu4r7iMWjrfjCGEVOXOX8l45jPe9K8SblkmKuwYZtvgQXuWAPSV5cwdbPEImsHXsNlEYc773RTq0r0IeRO9kTZtfJ5oJh6o+AAo5b2zEumliLYoY+n2Pk6nos0/0qqj9vBl3l5vLk++eQbCS2EHZiWhJq8TdNJ19r6LIBY0oUXth+p6V8bMu7e5l/4UMSRKFRAYzCb5M7y39d3IXeIZqlBCQVKOVEiDKI+axAQ6nzj9Rr/QunhS7PwC5bxJmcmb+R7fAgSJsJKJrK5X767xjogNnIRc38Z06weK0qq4gyyZT9LT9XBG9G98BVCVc1Lvga7FNR9waCmx3J32Qossn+qR69UAJPpwoRp3TszFDHOWqm7cItoWK2CP59AkKbMKZK0s4vIhr1fR4T6gAcFrq7Ma6lwd+8S/lnOL64cPJEo6T5wVdhJdq3NECLgKCl/WkZMG3s3VrbcL04NnlQ8vq8nlIj+SA5bsYczGN4+QTljXiQnqi0tbyBZpFcTtI1zaA+sgpwhU5q21b4LhWgq4dhQmh9Z58HZVncYJ4KFKRbtZNnXulJbAvyBSJ5I81V5KT6yXlY26PYrWPv2yIpFNCi/wqVETJI0Nm5mrFDjmOS7LzZOe5LC5OMEz1Ktu5dtIsUWWlKmnG10eP2yFLvrblNsel6QuU6PAGs/z46NuhT2J3pt/CyZAZHoKtwvvv52ANnDKkyoi3We2UmdItQ4F2qZd2/JF68NzSTIZdWnjuktTrZRB6+bjkt6IPuFkO2N89nRSSsVP+9yMA1zL936syRwAPpVNGbOsV3xCtCwKWkBrEfE1c1BeaY2pQuYUwtS2WRqKnnEwdtaFLECybeyR5QiWZycj6YYHGVROd+dcARB3+VgHAXtf48TCYaiPRDaGSWzX6JY4tm41LoiW4U0EA+AwaWYTey2dXhqVHxowuJp0BRMAusq6r+v//WC8ScdcjDi3Tuk3GCDz9YxJgQv4QDIZgbtQ3mN2QBv0xlLqFGSCrwq5M3/ZBB6fuVzcdLbEzopABE0mANizOYJmxCAhjJUTTa08UJJOdh+YaEOAEyNnRzCzVJQbk7NKSC28x50m7IgWST7GFxzJUxCDBJg8TLPlE2eUWH07bbXhvTyGr3SfepIE0i/SDlW/bZCvMYSIj8FZ5F4lxW7Q8bihUTDJbpQiYqdvQPBLTwxZ2uOrDtfd4SE14XyJsSPIgsA55CL9RtpDuTfciUcsSCqtVMvXd+Y4FwvgHarRIUvmOKi10C/EX43W/h9PvBS9u3Ac48A1gnG4NiTQ+fHeLn4ORqTJFhJtCJ3mEzzMfs4RGh24uZ4FbU+b1iQ4fhPUbRtpv+ceuvHOlxX8XCv7xb4ZH1oQq1mFJcYHbnMq0+qbbNo8tscsIuJrQF4gxJpbYKzgq08HkhhQATPYnpW694NA6Jtjuitfo7osZoFnsgZNjCIWprNlGfaGPnEPlJRzyUFzoemcN1fu0rSi8IZ3Z6eKOoDSUeLes3G2sE+dPQnhm1xkBeY+OrGfj5AXOgsLQL/Fh/pJFKE978XxWbY0N44c8zE84OwFUxCVyfihngImLGQEGm7pemOPFRZw6PvQ4SoaVifTObDOvUM+a1bgxEWcHR88mLFTIH9RRVRZiyGNEsfOEaT2WWcR5Nj1/Qln3YZpOrNPSACjjqxhEXV//8s8zb03q3FZl59jsqIjfyUMYFaGTOXKHXiMifbNTg8Y0wkBtQ+POERYR9boIwhWLgyLdZXsa+pavpe8CjiU4inAv5GUEsdu8BFuUwpu62LuPPdpGT3oRdAlL8JfxOxJLpEalbgifnFJQ0pYuGAvM4/D0kxMygxa1m7wl46J5vFHuIH8ZFLkdjapqK7ze50Ky5LspEyXy/VChEu+nE3kxk80aVax445djaojNnEUFaqMQT24ipl6VDVzwSgiUfxRE2bDyzlyOB3pJ+tErJE0pEE4o6IcPlL8Sqqz50qvV1PcsUQcHVWnkaC/PjdZlwN1mp1RTEdfok3ZOGzhz+bRQS9UPknXwWjdi8eSogvZSM+9NkZJHw2I+s1VVqPaCjtjCRmz5g5JkoLCl/wqhiT5Awc0Pz3sxXUXlartT8rBZaQqp5Ig8cPRht3uwcJ0BDGa83ri3/m0CBYbnam+7EZ3m6qnRyrpM12dDZGZxy6sUGT+26Ma2Wa7bFkdEIBNTp6jnU1f4yE/egDMpaRYhlOZ4joVjNlqO4tXhtVfrX7Q0r5zllXvVHDKTWBlBXId4BqZAqlzSRdscCwy5HbPKh1o1SWqZJyYzGR5syC0giXm9v9e9QapiJn+/MvfllnX5H6+FUidA8D+3jLPVLSmI/tivfB1v54UVPANmWgVvOsxSPS3Drzt2DZFTMURSY7H8qIz6+xjfO4/84qezNFOteg+Ooq4ivIei36hrCubyPGEvxZpYKb7Cw3X9TwOZZfWU0iuJDiRKcnLxOtJ57uEqYfJSa5e8n/INYmPw4yekhz3++pVuzGB1p36esnt20Gq0eQ3v9f7jbqkTjHSANskwrIQlYy5qmPBYpIMLgV2ryrkN9App5jgbmRvuGG02soibfcV+YE+xOiWHFkuQDwSZr/OmQrlVabj3Kuwa5wTrBRqUPSVVtFj5Zna3uZmnTBgAtsh/sksywMR6R46hDCv22OswuXN3TTIgypeoDP6Ecy57Jo3Pz8YU6XDgfW8X9P/uuacP5Sg7tnXswZ5Tw1H0NoUoK0CkByGr3VH9UqRQT1/Cp9MHbOVXDYQLqfQ1N4qZv9a0YbhOhXh/LK8MyW+4vYf3JNug19cODT1brnacHtIXxBw5daA06sM4iM6O77rZG7jqqTWWuqjTcsXIwOjwNRq/7GC6uRW/ah1RImNr0fzP2f5je+m3WR5Q0hmZ1l6rqr503meB46yvnBW68ovAkfBDte8v6eEVs2xOLmzYLmn6rNyRU5wdVctx8wodfZwJznCcbNn0eieXOcy9r2yqsGrRaAG/QaidLnKurKuncnY9nqseOZsrqbx1dWKppZMGVGnN4L4IicH2auF3385KvZWoAFk/y/ow85Zus5VvW3IKXgYdfZ7CuO4sSuSSYISTfENMzOlqWfYzI2FmzkcNN+L04WSc2K4U3OdPKDWfAhiCM34yPCDwFY6/czMacumPtHtLwd1rl0Ewn1V1HUU6Vl9L660yJ0kmmDdfsXXGuBeJo/2L29iM6y9FI9m6BdRLLVpX7mHq75Zb7JsFYN+XPqHnQYxjA+WWApEAS1bLhkLlns3+4c4ZX47eDfR6HPaG/vwbpFL3On0t4WbZ
Variant 0
DifficultyLevel
554
Question
The rhombus below has a side length d.
Which expression cannot be used for the perimeter?
Worked Solution
Perimeter = 4d
Options 1, 2 and 4 = 4d
∴ The term not equal to the perimeter = d × d
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | $\large d$ $\times$ $\large d$ |
Answers
| Is Correct? | Answer |
| x | 2 × (d + d) |
| x | |
| ✓ | d × d |
| x | d + d + 2 × d |