30087
Question
A {{object}} is pictured below.
{{image}}
Which of the following is the best estimate of the area of one side of the {{object}} shown, in cm2.
Worked Solution
|
|
| Area |
= πr2 |
|
= π × {{radius}}2 |
|
= {{total}}π |
π ≈ 3.14
∴ Best estimate is {{{correctAnswer}}}.
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
Variant 0
DifficultyLevel
593
Question
A circular disk is pictured below.
Which of the following is the best estimate of the area of one side of the circular disk shown, in cm2.
Worked Solution
|
|
| Area |
= πr2 |
|
= π × 102 |
|
= 100π |
π ≈ 3.14
∴ Best estimate is 300.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| object | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/07/Q23var1.svg 180 indent2 vpad |
| radius | |
| total | |
| correctAnswer | |
Answers
U2FsdGVkX1+mgywvlOq8xkb3dHrG/J2OCMfsLpFCZhSfayRV1Whs0ddOIGdbY9P0kkWeAEP0pqijxJ2sdtmpJh1DgBV3FSDANHiaO/xPGTXRCEWLQt9J8h5H1NnE0WGP2XntY4gihBXb1LC+flofQvNjtB5T+HH4Z2a7q6qW4j3EOTFjz5BUs5Xxg6H760ZFU3e/1Ta3HGBU5jfpR6NSsJr4ziKhl+EIDo8EnC+xUr7T42Aoww0RjfqO94TJBiKmG6UgwQak2hGp/nY3ik0tAbKfr7GDHY35mL9zmLn9w9wRXaTVGh2iNlir15ZR4V4XDcBc9YzlqApolGX5Gel8NTh4dsEduLZ2v0oQCnURZmFJQUcGSNhLplnkqyupTyPiNMWvGXDPtKB6R8eKPgx6G0kz7pf7SrdniwdsZhey89kI6NPqDTmQ/2qaUnRVyAAahrhPLPhjjySYvZvpGQ6ZUcfdgUtHA2Tw8EbvFsoECjvHnyaq2tsch/JuTlVYIL5DLaSwQSB52Pa30sMGmMIVwdLbDBu785Qxr5t/HgMcbxyaAP9Z6utGIcABO1iMdMAY9kmBE6mPm1rYN/ajIoQs3YZ4S37TUTPPJ1YZXg6UP72cOsndWBU+YTq2vcGTVz+VZa6UKEijxU/2vHURhmfGjpksrylSqOYaNvfqKLpyis/f48lZNhB7SqFnSunvZzKg6eemKjTcRHbPmei1Z7qgi+YII3yrA7I8OASR0cmHUYUMZW66I3vge+0i2lkbKOaOd34Jr+64qccynp5SWuLjWsuEdAMcgaLWn//72QV8DSHnbKBi1cEtqLMrK6paq6bjy3J9IYUOg7ZExLKOq9lfoQX74g2jhsm1BnasvKyRHqQhmFaMvAf60iCTEE7WuN1DC7E5UHlbKAkX2w7Oa34Z6XULzebyw08wUGH9m/AwgdvNSDx39woa+8K3FLwVf8L3i1l7yD/1vFZkY9HtTLZYBAKXZKPKg1OysL36CxM5P7Q5tCFXRr9+JFOQYb9gY3Zqckz71XWnbxYeV2dXneDTDDnPmJz9VpH6JLruVEmofdMrZfl24/X/b+2/C5GHxt/NmLszY3eltAhZa3QYxO9QbmyufZu1to89M46KerBvnMPZlM9EZIHcIdLztwsKMn0vRqTRJy8aC+mSZlQzlaGDcInKbjPKHFCvJijZGS5f8To4DZ0HoQ6FjVY4U2o0tOBcSy6u5XzijoBZlz5Wykb6y3605LHV9JBSB2k+0s6cOU9RA5eWZzZtyANZCfV6DQ14W2S34WU+hcgqGB5uGcqU5Dfbe640kDjRMe4dgoA7rfI3dYAsVHjPTiche3TIDrQjQAfTB6X3KOXzCouVgxdgt9ie9koVbvuRwvLa/8oImSr3Y/3KThzhlqVpyBrpxkSK2vAJWFJvr3i+zEM8zo6WBIyaMUhV4t0u78Jk/Qf5XJaALIQNZxIjhVVM7btD4SbJ0DhuEW0fYiyBffFZIOio5gBN/3xGnW+9STRQ4BKpKim3unIc3mGpjtI6WhmX1QhuLJs9eh7elfJxgfrApcXGtGnuSZ9H/EolUs6OnMDasRaEMHxqKNQHgFNS80M+WFwZA89LDe9OvyKFGteUEWxOCsg9jRI5mdul+NddXGxbu93D0466REFouewAyzxHvHvRPqTlYyCryFZKSm0iqXDe9gMvg6DjucJG+ujGrIY8q28Z0p2oIDKbD0jVeyvs8CH4dau1rsK6yuXrDaShmCQdZqdjy2mR6k2Bavm8sOVz2UtRjd6rqedPv1Ox7gHGCrHBHu09irmaJKAPortoQPUOoWCuA/xBFAHSPM2ScH8T3jKCrVY5bBEW7s101H/pRfJAVJd8Lp8xZ9fc6RW+GKeis1LRD8MrstuqvLifa5e23PYaGYy0/W1IS+qd0hi/Kpu8emRv70xQqYzzp7xGfmLTYDnD0pKdWfZM+PYeUpBkrUs5C8c9BA5Ope4J5V/X30jiUk9+Msz95HOZNsx4sqCg3TOjz/0/0ZwkDWifusGMKqVmD4uIddfwcrTiGPhHxcUXQ9YRwAeYNwBq9yDRi8rJ02uCkv4MZbMabztKf1v7b36n+vnSOyOWBeJ3iKIEywa5o0TnfUP5AaS5oMxCktHCJdlZbmIMsERbgs/zZ730MRSXhFWuaYbNMKfstRBcoHbPKjsIajjWXZjDY/SdV564lNxTLr3RH7MhcMx/gCitpmVVpRRbT3tY2OZO+PelkOUv1g4ruZleBOPzhgI42kqywKSTFeudujJC6ZszhhHItzapRLWgZKrZG09FAiyONW8Bf8jzt2vPVWnfqVG26mEWQoHz3cbdXsAGGH4aJ7wTen4eBEGQvZS80hHDvIOkRF6/HL2sKG5evYxMmZECU4qeWvg1iHubjmSS0L87S4GxEfwTD1z4JpqRtwx7N3PTmfWQj4/F2Qzb6QXff5ufufHw6cjJCPxKnhjmRGYCUKS+WVFOaNJJlhWMBbubGqKFh4Cxc4UXkzMNDCkVtn2K/4w0ZWKzScpjyB6q3o0ATNGLjIQG8kkcgUs2Y2GXftjDfpMrbJHHMODXcX4ZyQ+kf0XJA6H1qEcBpwjDhEw45qqi5Lz+AWsZwmPFMUp1fJAJ7ylsCbxyet2nkafJnkw3L7m9Gx60+byMxsZhHhn8LrcKqg4hLhw7l6B0GhlOw05W9f0bsbc74sPLwVBXy61coTr0DYjHdcmEAqa4pfkMms9jGJos6i9Bcg8As2rUvBRYe7S/P8VvdMiwZaGlH2AMRUR05XaXQ2dp/1uZROhfBjDvVBhstAW8X3rJ4gW/MJxwRCjYDQMLsqJlW4gStgW8VKLaoY4bsVZ+0ihWfKXyoqQIk3AWv4AHRFsm7419gQjKlGdf0lu4GQqIeDmaIdymeIz9b/sZtsL/oqlGakNUW8k/g3kMfzjw6e62TsQnMY4mI8oxUeC7s0TFf8sxapCrgxAKUwStHkV1+cY8ZvfODIukw1I7gNJCVxzCQH9DHP78px3a9g7obZ1XMBseH7yJr+2hQjhfJHNTN2mS/PumVyxKqPuMpsZfeeWhsunTGrj04kKN9n/9wUK8Xe1Q5RGvpy4YHqV8Q197wA1Iw6xw72tvGytfX0FN+tqBr6cNLtfG8ll6h/jSCN0MkWbLKLLVLfAaMG44jupNGb92awAGijBNXtgCq3pxlIHizVj6SYB/nVNc59SDs4oCni3PKurLPUs5KtHkYVxLncj/+4azZHe3lgg9vHyZlzmFJiKXXBS7W49cz3c2Nicszb+v5wqEto7bih9JkrGA2Q7G+jMBvmhDjgqZ/SoZCgKiCe6cBQ1MaQhYsKRTtyYWg+3MgA7XB7DX7kL3Yv9ysziRtBdKQVgXiAXvveCsqbHW/AVvHGYrijMuoDybdItLPD1M+CX8woQmKMo2gtTpZxP3MyVpShZ4q+60z2Ugoz9Ur0gwaBesmnGFX2KNHptmthcr7UqMZR3NmxUZU3HAx1nxUP+6IGlcPZ878+jLjmw+eMRhPXXiIi7cBMv8yLPcOVeOfnyKG39N3tYw5SQgudaghaCWL+44clpWPTG9v8Twmh7g9mmqYEiCmHtpRf2JCIG25yG4/e+TDsRar0/FxXK+Rv6MET0GBDd98S0DGjIvV8Jhgo5XkY8UfoUltpgC8lvU8f2CuxZJTodQLQ8e79Te/uWePqVhy4U8CYkj+bc7mSnwZwE73ky+Mxn36wdSj8TaQjE4ITCGmoI+/VesXNJOm4ZWcJ0sIewD/6XKirZ5mN/PQI9VzFwv8pcZmzokp4RMQrB6MFkELJkSH+nsijsD1Z+F4wCYNn2S4aWT65fCuwbq5aEL1dnwlAO7+sL6yUNPMV3fH933NxjGQ1DCxVFBq9KzmOGN71uuJSx7QFhwsudASOxpEGSOGOJaYM9yyprWDnYq42ixEeDb9NEK9e13fcO/seMg6Rfdhfa4YpZpN1cF+bMMwGr739IKr/jziUISF1ZiLvEvTI92Bm6rLTdZuarx71q4X3I7Ta3AmDqGQWQ/PiD4TBPgdUscE5jyAltCg/c6LJewSh6zWy+NWyBOF/k1F40oSv5pGL/lTIuNI8XMQeLbX2rem66HK8+F3TpLncVN+uWVDH3hvQ4o1BIAnslagZKOPJUh9G4KHVbLtVcbtV0fU4EsmFXqZ4dPUo6CTDYq9M8SyEONj+Xnpf5mPUNhprriHnAc4xwgsAAvNoHvWmrx5NRLzMkQMBFiQAeXsBOamkPZLHfz6knJp3S6NU7yIiSX98wZeLCtgST5c5jNTgf5clGan0fxbONNGmXHPfES3Q6M9cg2PhVNrKobseTut9t4LE0/iGkDhz95cIaQcTC9xUu+PO9e4GWPOEZn9VxafJuKKgjZ8XiL85vxG1QPsf5st+QvX/fmYoQH8ted3q+Kf8a0SUvDUeu2aOXehTGd8JtMI+Cct3B+Crz4+iOsifzZJZR4QsEo+KkbnnX7M6hchtc1Onxgl/VN+b+kSTPR+Q0cWodvO+4sq2E9JD+LuF+2iiykIPfpV2tvHBm1WqAHX4EXOl24iBzBAIsr5UYsrUNdB1+aYc3P/L9nomRL32EuV0Sx/IZeHKqNsczNCQWmGR7mDoKecNAzaWQHdXB4hr954Jm75q1Nf3VsfTls226helBDTRShsxYjp1xQFtkNDrFoFl3Sq21jp65ZWmfTff9Iv7OgG1F6MsR1ulCRxSRr9NJuVA044QJLLFax6AZnslnRqrZYQKqBEF7iZ5wZ3Gcf/K1O5p6gn6mM6pIbidoMonJ9o72Na48RsRsGDnt04jy5yeMsv/Xf03Wq+Pg9is+CCmLsL9xo+kSxik98hkQ3/Idf0sCxMLGYI4pcMXqF4fflnFUUC225VfO/NKBilAANP3DslvPjv34bdTEPpIDm+as2+BCWD19n53BHHN0aaapIsSZWdbzxUfTDTFYfHUaDC4+f1J2XHPDdRyyMznASOpz4uuJ9yX86Tl1v2bDarfZR8JIe5M+/ER6hatUKug+WRMANt6lFRS0IxVIrxn52ZBc4RI2zAb6rw7ZQdGydoz0Eclqih4NeS+Vmaw//OmwTX2xTFaRZU5+Ky58lUoJ0be/bdISrwlBNY+AeU1xvdsSTXseWkkoFjgJTHK2WSJfgiOWN17GSsnqrdAJ2QRnIV8ztegAA4GtjYRHr41wj8HmGjY0vOu33tDQ8rX5WH2b5HgzU07Hn/5/b43GA3uEu7txpvLeuI/xsZtZ+l+u2K5SIKrD1e8lit795zIVVs1xnsvuO/2kF06RnuSCrBTBCMFnfVUSM1dcctrSN7jJ8cgUPAo4awzGuGLIUp7TKUiCr8w39S2zRBVPSjjTAKhCMmeJNCYCLiZ7RC/mZU+xakuc1vzQjvhunFFc8U60PUenUgtpl6hrDFoihD2KR+eTWJx+6QUIYVMn3UwrBie4gA6RSTx4ioihe9n0GDXvD8+4+ynOd5KFN45n8yriGJMZre37LQQL0EqRR10YRv/lEAZQ/BHv5NOtSEZeQzW989P6gqw8wwi6DLIQTKQTcXTPKn+k8btoBj8eMgjQJ9vxqGT9czW0LVL/C/c7O78XHh9etLo8C3wierOCoPh2Shhsuk8b/9lA3C1CrYEIPM+90UIkvz5oYZ+/+l6iNrPxRGLJhVChKJl4Y8b/UI4uKBjMWYKPoCoSDTo799M12/eVxnIO35cJJLiS5H9S5LZCZYNTrp2nYCItF8ylIkRqlnheWeC18MB5ImRt2oYJnJxTr21xx055VW+DWc8jeM+VcZmDk7b1s/4ndg6SpCiHzjsdNeOPwIRJR7PdXVBIg35rTJpIr4CIjJ26bGcAlpzb2EjgmB+hqeOop1ZEr7dCBPA6mqutRnLBoDK2fHdvqVu3qd/3k74pKDryDRre0PSYuCJ4Yb2y+wZehNuCGpGe2QqLnNCh0ZB5v3XfAnVL+V3Ip9nkFdppd9iQCIN1kZmRBX8MfOL32tsAPL2cKcBe147keqHVdFTNorxvzEj9rVdqw9L2juj6Um1H/AqfPIEkPZJJ0p1mMa+4IhBHph5xAFxl3+KR4PrwUv4p5Frt9mEiQkD/FkUvOaRquzhe3kjbd7S8mpVZDDDcsjXMWEMNjNBIQAA5DWxJOEkQWAfgJRqCO4bHroMwYeG/2DMwqhLeSr1wwF6vxxFbf7l3FM0cpewDrlrTJVsWZ8xB+JGvNvRhiKzdjyKvEbGbu2WlH+xMU5kWCjpV5CAdR+k29JFXiAKXwfnmN2Xfxg0vsTeeb4PLjbrMKRmTPDocwhHFitoRLhaSJ5TMHJ74/Eg+XTqf3g7gYFHHg7D+Yd1q1MuhZuvvBthbeYl3I898S3OvqSDoUzQ53DRrX+DlXfes3FoiaSmh2qlEY/iIwwP57+uNipyQ6hBq2H9/4nBblQt0sC2Jk4uDx6g45gBjSwjJo4S62y5frbV9Q2agVg3qKVy2Y0YgAiQvIvwoRRQWC/xqwP80+Ts7z8A0aPUUPkojZ9MvBEen9mM1ZPvLZXLxtYxOI3c00v4E1ZBKirBTXtRB2uJp95U813X1LwWewWUEJHC3fD4zie9REqjny80pmDIl0MtOgVYhgMnnuVdTu7PIHCiDlJDd7cd4OIQIc3ZD3vIOV+hSmql73vjWPoieIuF5i98tjyaQIihT3zqSkVfU83bY+gpolRkWue2jAUnKV/GORRmSCHnJ25RJdn9pm/ei7W2wkrudj2maE0Ptkegd0J4ckTZuRLDVp+gPBPiSEOrepNewmEMnsCYNh3YiL1gQmn0+r2EM3UJQ9q4ajufLM2RHI1sErf4hJZs1KmljqRSE8DXzeb3lpICFbAn2p1ti+wuCIuzmRmBRzSWFO/pmTuq0iIbJIb3h90nhTJsWhXCAypx9G7jm2rjEjev130TRIkPhJga/s4yVaH7qvOsDxVCUT0z++aYdyUlAgtiVSpfruzc16BDZKMMscM9oGVl17cUEqdBU7H/16SybbnNgHxebOuhuRUbq8wj4wvQrLV8y0J+zusjVFtIqWOT1LMmel0C8JN9gNkxGPMEmcWyQOqGElssIeMlKkzMUVnBXGVSHXW2EDazmx/a9Zjk9VnjWd+Xw6DPuec17UNKyyS9OqlXp+N3el4KTH6wqfCU0yRXX8ByrD/bovv1J5kM0e5bfF5xT4Z9lg81kJVBFtnoK6h3/kteJLhyOKQshe6GqgHonz593GFgLWRNM2IX/oJlwqy5qTJ0XvSLItMAJgIHiMTPejYOLgv18tr+rOmq/PVUYqtEgXim9tWWHhj9PtpC5brLYbJmhuvKOLMeBtWCM0yT7C8zE3PS3pF9cScJT3wbdV5v737k16GZyWNAqKtrxdMgSZXZ7u+xhgm3Ko7GgE6NFaaftzddiO1V1mftxNS4LZ9l3sNH7ZbqkyApqWj5mxSERsvScBeWahV5CDyFxKN2XmVlvjLFl14e2EKIuz1yXoAiEA8KMKUexgUwWmSzC3kw3Xo5oqQk5JXiflgBNQYoxx4sfSCdEjyg3+tAjWD1ArUNAD02p3cj8BeYaZbgXG8DW25wpQ28djXBR74Jg06meyxN4wZIGwtS/+M1h7Oo3W9ZUrxGw4iOKGnGwldrrFUhuNs8KIqivc6gKeD/jPqly3t54pNx//KGmC+zhtZP+1+ceus8K47Xxv3tMqZZ3OH/O3UC+PR/oAVoDpqR8LOnS9LtNxz/1WpaZf7EUXG/m+W89+arDhipHb96FC9FAmqveXI0POkiCAzP9XYk84qmzUNoQDiP5YzVmbrrEpcnjWthUJ12Xm/YVIUKS9dfl9Pg8rfxZBPLv4SJgn/s5QWH9s7KOYWzlZJpYNbbcR2BVRNdLLmHg6fvrT/FpMQd+d/sFW1J/vE0XbcR597td/UiXxoLnG5RURjG55CJ7aJ5Lnhe6PnW8enS71ktpQD9sCF+cysIOJI/Zvfla95e6O1UXu4yLtsy906trzXC3oxy1BFwsCgyIJ/C4MCnWNAbB+97imqEXlgConQt2ho24iVWa/RwOfrmVTBD2tunCE5/5Plk/uGYO80gCqIxRIb6HSAg9pCHFrw6q1G0gvosY/e4qiadjuMjCbQx9RyYJQGaVUwWXT+WsP4kFUhT++GJCYhiKiO0hmgcXWkYnklqibj0Go5aTfOn2cN0JPNxqWgC9emVhuXr8PxzYvhRe4gVoN2QBUMXRf8VL6m8n+RxeHvXDBBzhnHeI2L/Yn6INKsWZIwINQXwS4rMAvsPiju54eI4PRxPyy5LV8/rRAF4cnLzl/2Kc36fDqtm3NJNoL0fVFv0d9aHBj0RugrbAXFSsRtSE2PMOK1eLkgipxd7sWEzmEnijL8uRlNyurdrP/zxZfoj6iArq2rGhEJnmRNIG2N6cM1o7eo6WKjGYhHj/UjHVyeAtPtwLKxosrsT2NrsDzGBXBwjZQZ7UVye4CpymMrwxLNpv26EuMRV/AfVONDdtqBvBi8gEUu14SlJQCh+ANw91BDOWTusAES8OL1Mg6R0Lv3sltUbhRPb0NSxf6AGdx2wX00zT/2GrQex90kogYwCoRHDWSrx7PbyYr2AHE0mp/iR97K9tDP7PrqQ/ZVZA/NmlikBaKMUVICvazaw6+6MAsjWgV2BRAEMQ2evfBWS/WZX6HyJG/hUqFCWBikQq8rTRDAD8/Y3XHcx4jKxluhblS5b3BDU0g/eBkQl+VRQUz1gFglswewq+/iksNrvvh60dViH3W+O4gU+0K0/OUWRdUZKQcOI3MO1Jrh5oGCNO+SKCCdfqily8nzUbg/jsnboEUEnVUEeAwA+vpIgQAjKQ4IwfdMOi03q8Ql8pd+whkT8rXZTvbIvtGPf6OHtAKTvHWpXoJN9ehL56OhN6COYUfMlAcYM9JLVAoWyhezPlJI0WmO38RleDacYMvVpOFb+hNyxcJlO+OKhzIKHFENyZbWQsjyU8MMlov1YAmxNQG8eH0NpJVUEe5Lsg3B9BvJvVHj9TesWVnXNwZQ0wkKhjja2P58sjEgLRNYlvvLeYqua8lbKSHfasX0jMhHle6XuwQbcNml2EuU2jxTFEI7Ntfb3jKXgb4Yqd6ip7KWdynBlUhMxdih/ZSmYekKSMnrn65KIJ/Mvi6oiryZY8Q0lrcTb9kgInigltjO70thx7IlTfm7hoLvoHX7DHF4348mg9TFLVERIfW5zl3fyjcfdKQKWzH1jYr3+8vKx2I9bDkLv7tTFn5H7Tm1AQ7lpHFmBxoPMkWMN+aTUekLF0UKq1vopa/sR30PSaTsDAsQJpER/UKyVldX26gfR8waGfYLkBIcLqj7cH4MR75aya836oBrzXmRf20nMAdZ5gzvlRj+geqztr6ONpU6SVuo9tZR+9t0HJwX/Wgld2XrDQ174lA5499WiQi4RWN9+z9JT4mQHg9zhUn/NrPmOq6udk9eOOChT8758QILAmaNppqfJir3kheuwnSE0hFx2KqL66ssW7rJWcpdacxV8e+pdtYeLcVpn8fPnRoc5HoIxvRxhn3wAo=
Variant 1
DifficultyLevel
593
Question
A metal disc is pictured below.
Which of the following is the best estimate of the area of one side of the metal disc shown, in cm2.
Worked Solution
|
|
| Area |
= πr2 |
|
= π × 42 |
|
= 16π |
π ≈ 3.14
∴ Best estimate is 50.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| object | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/07/Q23-var2.svg 180 indent2 vpad |
| radius | |
| total | |
| correctAnswer | |
Answers
U2FsdGVkX1/4kkrZERQLV782Rgbt5Ytn9xpwHDh6fNqPG/r2kPgqQANiaNEBAOd61OFD8z82SabuM5P9oJgykLjs49yAuT4g3kGtfrgIbExZmxgbAHfsZANlVixTYflTUZWyCXSCAaNVJmCw0vgYQVH/EQvXBpeeVvuL+qJwsfC1+/V9GeJj084j3PSnVlt09JXHQUVr+JZah7GUyFbF7+Oc6yFXPAM4okJY4wNSlOIy64V9fX+ETkuzPeZsjoyRiePmFnpaphX67LQuOxKI95AluZiHFJt13FBsNcS0sMhhDI4EeM1LwSRbxtO7Stkr0JxGfcIfBuyls034ERN+CQ7vLUr+jSlDyIcAzA8egk8vq3XQoaASdtZF5+kr7GsT0W1D3kgK67Jt6q4NbGe1vnyfxjudepaN0rUU/EGmzVy/Vpo2A2N1G9INNiM/MsR5ZCC4OkOVu5qQVUp9bsSGHj2lYmSjP5Np+f87yNhVsBU0qXHeshWgtNi7odDyfZB63PZppqF64AM5ysRs+JGREp9zTSfXjkCO9UUgntup1BJOSDPu2qHwmqI0nEvOQbwRXZnMZESRMcovdUlDY0Iv92eqVjIcAEkaf9AIWW5u/rHZzPah7fG7p9mBsAPS3WJ1W0mx8lmJ1nLITe2qJT2kA8Th9Fw5M76xUCNtQu4FpJaF6//GzSLG5Sz1ivNhWAL5lmyoL5aFXB92o0Sj1q1n0W8gwYzw1HJbIq4Qo8kBA7x0BSt5XQvdlp1fwSv2Wn1JT12eaJa38fiHIYTTRw1YbsG7FLZ0U78PMC5t59xrRxV1629UFQutg0RC5VBb/j90C3jjpVPhj67CLMghLnYie72RkVjdkAo0IUQQLJ4K13yNxA1QDatf+BoBJayCmlJS0DWfoJnMi3MDvNJt10AsY8pwqmLDGurxrlGWK3AEbC3V+DM/c7P7tx7fFZb7Mvw6tahuI6fiucc7njw6H/tsQq1GLu408ALQgI2rYNPDvNUjcTha6TG8lIJzSUa1kXsaAArTz9Fpd0q08u36Co+qaMI/AD59ysJK/c4OPzawWa0Hn6V/7CtQmeF1df1r3H0e9AF4EV3ShKwwx8gy3JCWUMkjVEJAMhrEYHFABFWtavB1Q4tijFbWEVg4mRmOdvH0mteOn72whHMpx6EXBZYCJWHanV29NxCmQJGqrE2Ett8OiMsJ8Pu8XDd9bSF/IoaCz5dd4UyK3lAlTtPYpn/nPBZxe/YMwvOnWsvJrkf2vn2r3kSNaDykwZAna69zIfazfHZ1QDB6P+EJbi/iqsXPWnbCj1oj3diVS7S0K3YafHUwFcOFRnbjj9tcla3sII4JZlwKYkGsTFAHm4QwMNCf3La9vmr42JO8Vtd+BuaOPY2xMprXV1RvrSml4Wkvn2B/3ds1n63rzsUHxTa9WQoHgKwtdpHinE4Mf2q/gTwSF9DYjOr/L5KikKteNNu6pRnRu2kO6RQgP93GXe1Eu2mtPK49ZDhs5Pzz6RtZAppvNaIA/W7Id0e7FZS3+tWTidEivVBqwNIatyVaFLxlAJps7t4NFX73cVY2+rAhhdDeYH5tofbllMrZjB7zoaxXjkATXItzucuWCiL3fiXNqb3hxKAUR4buy/IOqVHTmSp3IhPy8r1YRbkEx6dFZK8uI7TSOg4krEf12fF0xND+NA3DmDGb3Hw566L/rVd8LPR2+is1o+9YwL6GcACibAMohgfcZtsvZ8tvP2GBHc2kFtdmD0JCd+7OJqgMQesZI8J6h6RRmLtPY0i66wZ44v0Ian8Ejm7IDPefbeFn0QnjfUrMVU4Gy6B68I7FgIkaEfaRdpjesxzGnZNghvsP77fAJ/a4tQNepC5J4Np+0q5dmksSCkWEp6Cg5U56Dtrp+zcW5kRbN4J28Wtb+EHwMrqeMDjefruyMeCNGeHyiwZSlRsQEOEb7Ncbxw5reV+MKzhdo6Yek09SvNTptZ07Lrh0lnxaQgjLHBmJAxVUicoNB+Q4FrT12mzZDcVG3jSubZOsPM1kzN7K69iNMs+Gxwh2Y1fX7VGQInUH56j9kD9iV+oYF4PjgfM5q7Bb5CF1sN4CiF9XkR5GCEpxfcq7V7fnuyYgyOuxlfzpPqBIZeyupBvdrjHt2YgmHdWjgsc1TJwALMIiyz1KQ6ODfBNHWzh5Ydw1+BR7mznOVuf0mxEAsAvIKnBpxiB1Xw1+83r/el+InNnSiH5H3mx0wUOVXjWYu3ZOh1AzLghJjdSVkIKo9Ci+xz+EYQaKBMlbOkEOiCv+AOX787jkLEGb2MliCRp5Bzw2M5Gs2jdK7gVOMZ1uNYjYsd9Kh1JPb0dPjAzSMQUBc8Gfv3govTZH469fdVEhQztQJzvnxNg8NHxfclgg1GmZe3ToKz2wtEMG2M3gQD3CXIhS802tvQdd4ibX006RDvUYPGf9yUR4YHxj/viS/5qmeqcdG41r0YejJzX9c8TMZ0rch3Ip4dyv7Hl+fEb33Qn/WzSXNmakeKbu2/+b5cnZjpWIVWWKi+Ug3epWo5GLqb5PFVo8Ee1S+sLLnIgMC0bLKfr05PPsbIPWpsq47Zw+6X59ZRd0RXuTMBC5uc4P6Gl4/oElB/VqH0VkGKoPxBDJ/cSwEi+p1w99nh6kM/8omq3jRQpn5op3Xc/0ONMDhtb+S+FlLpEFFALcyunplRZUeCE/YMKQq1Ift6FDMOMaqsMY5Hd1qHYcJe0p5b/IvQ/2q12Gwc1k7f+p5AWtcWknL/PYYPC8IIz37L+xsSa9in0vgSR3m9XgSZ2znvxQDeT4q1rE0FmYj4tl1T0CZFPXhf99QnQvDBOMXNO9LYLGvCG2rKABxUnS40aptphhf1yFpQgN2UykCx5MgStn729m6HPmitptKMINGGzXY7k1bJtexsHb16V2VTQ/m8swhmW/WugITdsrswS0ftxC9zOBhfWlOXwzDgptCLA5gwxFJtQG7HMNn3y6GdkXr3UUTlL1IEWFi9smQpskw/l0Br39M0vEDF/21K0bXDA7Tq7PzhKezJuH+KvFLBB7A2JXMBd3yZmkjvKEyL7Qt2aY2GppYJz4Rt9wFCmiC5Qcx0iJ0mWOh6aVS3mDl2XbxkxNj7iTdXC/0igPDQRRhls7R+gwZg66w+kScpdqrE7jAMU8BZpgwBOyS9hIHJKOpsKJriFhDzFssX9uFU5TooynrS0UnPRacbJkoxsE1HmJZyo3dx94ZHfLgA7kvZjeyKuvQyklrTh9jCFg+FL8Z208alYdzTITB3hUDlWhfcP88JWMW7D//uwgke5qGCRI0Oxj6QZQ+vmMgogL7q0rE8QTcPSvqwCGilC0ZIdsLa1hTBNkSHSJ4hp0OZJmdovs5WR8UW/AAhIKy5sCWwTwKXSRyvR1cCl4gxGQQANItZqts3rp+U2cJEF19EIZhs2WyXecCqO6bLW6Y3KlcQpS4sOHdQ2nX7J6ZMxXAj/15IatcpD0fvG67MdrwfRZVSqOcFQr59xfJrFuZlEZI5PIXdZN2xd119j6fLHHX2k3PX+xDp+yWAQtrrzIbKtMb9TULgYU6jY5IQVXXTOzMHXVYtOYDwe7TrbTEdLHGrDZsKANQh7yK2/MNjB3FkxmYSb+wbAqMCe2a6Mr0xB4LyY8qL++RNt/8+IP98RsNS5N/XF/hZ8xJ25O4cxYK/e8p5wZZu9OZje1Wul3F8QKz0Qe6Da9rB9oSCE2xpCu9zbqjxCkk4ZZ1kz0qr6GLd5paB6YFI63v925W0I80bGV0TJ3yn4ij42bDPQCdMK1KtvUbLrxoTvLacYVivMsd9ChZ9dMwbFUp+4ES+8lN6UWazJAoT0aUSOouCoILkUF39KKrVUHRatTgpzuPQEAiB6lND3jUAy9Hd5HpOvwpEKUWjo+vFk3XDy9SSvLLniPd8x14AoRj+G7k4fPlZLbWsH32jrcmi1bVDZ76dK0DqsyvbP1ZYq3lf4CXMPcU92YJyMGXVlio+rQD3O1Hh3FL62RF9uDReP1HDTAZFkxJWpW+9c+j+wuDol3KeruMVvJk8rg17OsVrbvLVRll1YNCndM9iyI34RAeMGX0vDUeshwaRD6nzibpr+wReED6E3zDSBWu5zSrxK+wk6goLl5reGY+0KrRscvEvCD4/DacC0y3eI8zjGKhxOBeTfqgLKpuYRmrbL4bS6/q2whNppQVDZ1yPR0D888sZsepCG6UwlJ2g+4omoY+s1V1i7a1g2JXJFO5eENoe0bPHeDo7SM9nz2JWQqSevpOT2u6MuSTJnLmqM1WmIGVHUVvbb9AbhW1yv+p59dR+XF+B93MgtYfIo5heboVEMEu9umlocuhruw7HnbC798B+tE+i9EY4fA0PF79/2gj7t2Cgn3rCDOqiGFva8vf8clxqJtWZLofV5OGiM86dnxYEOtPXM0X0hpJFIVL4WuVtpKE7LPSJRkM38CxPlgb796qPRWCrtd+7dySuBiktl1lpGK6h1Rx2nD1t7WO5bIlTwJb9QOePAfLG/xqEHC5do3mWC7h9lk4ICghy3I199pyY51BxIl1Bn+bCyzIA4+HDbhUqt5AgJO/j1SM3T71nnoJdtNkWmkjgN1w8vGYm2EeUqWNStZhLTvvtY4v6VfraStOL43rBm3jZcfNyICOOGqwPGbn9Le6Yp5vMWjrxCil73G+iAmwNhJAbF8ohS7YrnBL2MeP2cUozyFXH/rHIx/F6p0bqaN95oMZ81vZ76ETLO+fJ0MFD6aV2nkbiZxwpoGnW/IU5QyghDBl3FsrnFbCHut/xdkiIt66daxQvNjyicfjbjzUQi0dLVAcibya5rHMWxwpzM1RlGrk0WokJ78v+4Fe84jU8htJbcMrKcORmshU+P2I47GD4zanNbHjosr2U/RS4oLIfJuA1IhKObluaZVLzgxr5dJHCvpY1KA6BWS0oJxPvDnW5w1gx7q/CMsaisVUkB6LiGCDDrBgZ89s00thLA6YMYGXU7SHVBnZHVA09xVmESDzyW/xr6uSx/2A74Y3HoOCmpRRdbQiZqe95OKq0oElHo3qeSUYNElWIrwXKGbHKdq5dRvHVFzphkwlYVIZjYjDWHVGWGD2rj8PP1ohOjD97kVWS0s9Us/WJtZj0orCBRZjmMdzKd7sRVlWy8SUiU15yqmrk+jT6ny2MB5zalboxqho1N4jiLKa8ea0Bi83CYvNczbRG44kJ2s36Yr3fDgqdZmBkm0GltTXZTXQh43OjGXr1dmo/FF8YVjGw/Bq+ayYNc8f8QGEOVOtfZWqJdcyGTgbsq+jf+N2uG+3mDMfuyV4Pz9odU3uCh2D6Qf9DQvXoAoZzymfPd1EoWYgtI2S4xcCQd9FTXJ9BJopawYabQLude0oF89Zlnpwj0gHcry7+ypQlFeRCHMseg1J7YmU09MIRylvao+tzRny5vZojP43kI0czIRL7IckDepieMugEvoKDQ/3mS0s9/ZDNco4cmQfl39/XGLj+T5SBPLtJGCszaZIKPbe0qiCy6rxj3QekuRKRN7kRdBmfUHBTER8b8fIv+FVIqylAokB/0Bj8lM/kj3cdvIOBM0te2wmPXkdtBN0KxB/R+y3qkzlOq/kNo3UxFFlKghh0mdzUNANZd0ZvuPlAuX7yId+o/WGsq2YHHb20OxEkSPSYQb9SV1pEao8SEHvF14+cOdan+SDXt7MwdrErKhR7jDtoFyUDdKAryXaflLJ4dUehjaQ98hXPaQOx4GIuF5S7PaCRyfzmFcE94QpdUb3dOpRMRh3vvgm4RnU/A6KEHoOJM2M7NJ9u2iC42yeaqFOuZuEGRM5yZdVqZMrrU1bzHKmkIFQ0seegNU9u4WLc8RY/XYmxG6KciL9o1Uf5WxhX07beKyWMUKQ0446LhE8hLHlfP+jwb7qvuQQPcRiQOGK8XmMFKlJqJbEQ718W++Zd6/8veubE04TepN659+Ot6LPnOf2xVcOsuoxNZm+6oqdseHIQx1phwJEzhdd8lj1gQdinOLPVufRd0cP730e2YybWIcrFn6NcRXTeNCnrn8MYQ9POl3LSilJTgcHcg951vS9aWv54tQxupwgF6SE1l6TRvhkf5aoz1EZAsn1B4gDTZJ7tNVfpL761RDJ+1BbvxWVNc4FzpUj8DgOUfZKm533zTwDI8dkkwW0SwMWPBAy3OL2LBliZCz044otROFVszDioSi+p/dKRm7BZagQfp+lwMS+O05T0uqtPXimSkNvj3V1j971PtQBJY6rYWgJEnf/jsofvpfTF4XPGaue4FK7gtsERulgQqxkWOiKDG6V0eO6y2qAFvWXRBrYT5RfWDjU2p8/C45FA6eXnEYxH7gMP/kgc/+VRWOwsTyL1XpKSYBMWGdvzTXIVZPZmEiTWaHcSdgNLMKwYP3palYyVPQwdaP7WAcDn77ztpVruSRNB0ef2gLbDLFYlGVEUie13ZRN2gAVsgx+jO0w7L4WoY65xz/ufrdwpjfzLWFdoUggbueK5JhZWgfF2r4MA52nK8vZMxgdPEkqZlMoTfmhh2ixiJBi+yJZgtWRY1rN7zcYPuafLjva1zsNmijsowbXi3rP16W/TJgK/qrD0np9OZX2S6eQ4x9S4bQ9IgXVhDX1ffU56guagOKy3pzX/THyD950oyjISnu9pDDyeCFIQJzEeF7+TT0AVo++uIrmRWXP5mCeymH0xynCFYndXMmJ6hX27Bkrml0sdbF1rUoxODbrU3Bm5IvBXyk6LygPOWcvNsJrigfxT0nNT/zS7Mbj6zxzSTznBi38arfcjoUx2pLiynCC7KEbSzxMoISfJEfu1AfxNaTp91rD+9Go0jZu/B5Hm1/4tr3eaZXxagmpr54Tz9bMH2/u5dKJIc5EjyP5bY7tUEVmbNNUJH4bwvEKO9X1JwpzcvJ6MfsDGykSpBrcPlxcUPWp4WQDza/Kv8E+2Cn8caDm6x7TosPu9ch/iyzTWvAOo8/GHdgPGb1n4F9K4/uFcWVF+yzpZzFFUQI8Y1e2JIlDXQo6JfFPmrqnNkDF0844ndCbD0xj/I6BHj+DtMEkfwGV+0xCFcSr1xnVq5Cg6EJM/I/aVsuQ7RnIEijMADaqdrJXfmoYJZnvoNVFUJwfTjUOixwB/KJkspb/3s24DrjquJsqJOcWdfVBbLdVlw3QMI9P0cAX6o007EWA07IwfBU+EC31Ib0PsvCRGNvcmrngHaC7YphkQnJH/Y9B4H1mxq3YolDz81oY4lz3nkGPN99/UTgQRj4AnFiAzQWUPRksOXBN2tpGyO176AXYEHy1OdBUhq+n4bOxh4O1CJf4I4nE9fKp7G+wx+deyVwil8DHKPCLt6uEIHRPrFWbVrT/GqRV56KXmTflRTX1ivJV5uPCAXeuRhRfUz+G2fY48LuTSMIvC7xXQ8fnShKxoA9MOng6Q1DZJVvjH5oxbpWQd4FJFAGNNu11iou75P+fSXuGwhiBPvvT14gYMv3R+EaLGZOY42PQHftnapfb+gLwzFaqVebY2QVAKpi+EehN5aQm4lLI/XPpXmMn913d8EAEf0amgtX7nXJHifVi4LdTyk2LteAkF7DM+4CKmAs53m/Zr1jJPVIczjzHQZlGji4duL9DQxcaHHIk5GGFoLm5/fJSs0aq17Zy8TQtT0KL4whx3XK29CaJvN5xoPQ1E1JzZp5c5Rgp93z4LTcU9bHR9IUzsblsf6npbVtYDwD9O62eXrYs2Tc/fx7C3NuNsngSC87fHxAw4lsDI/KEnkX4V7trSmqgMvOEIgJE5e37CepaYGuwqIdaLn39jgOXEyuzXuvcUqseJQJ2Kn9Q2L73cSFTigRzKH8Qw6eadcm9YdiM/8hWKRLEYUAIUO5fmXx3jXHtcWF14jMAchsQyfmOy2mwn6hPgvCfBUXioh7VCyb5jeZA+jH1LwsDhN8ZRJmSTemgdWfk0n8D7E3GNgM3+I0Cle2vtyrllWdEcQdY+BIpORWwTSHU+CRoV/tAgrHrc4ZXG3FHRdn5HMHOjmUAPX/tUNKybfdwRhiAJvXwrPFeupJEdm/xgJyNik9v36q5YLPFkpX2VSSuDUGzJh52nSiYByswRN4NBwUqC9cgKG04BuPcIeU54fMMQFsVN6EcTxHAEG8SKPX03MiguJxbJcjtLPPZENNvzcD0m/9PcSZhvdfvLsoRGZ1elcd8NoK5zbjw6Ad3WSDCxuYz9I8Wjwpbb5CoSb838FnSZJYse6ZUrwkwx3kW219AVXObs9bxvnoxaZgJTKFj/O0Qq3iG8V0PwNCDSFOYEmFVFxzTKMVaM6CFKP3TmKIV2gNPuQjnhLoF/wgDl5AXwUvGT+4SNif0ZyR5YJkGqdHkI0bccsJIG0TsJGMZIUjw6E9OWL0W+ikG+Q++WufUFlR7fwbwFKkGfdxs9kMxoH1NVvzQCegUA4ULsKFBmTGRgO3gXeNTRA5Q2Li+mCLtylzSZ9Lj2nhATnIVyDXB6YmEr4dd1lZQZNJQ9HtV7NZJJU6nNv++kXZoBaxmGy0FB691FlOwj/T1k9FKTDinP8uRPLwJducsC/R+oyyMGJhzgiIGpgCcGv5pXyL/dhbg942UASEdlHcKxNY501flHOIE4YtMziLy0OPig4JNR0EIZUrklfwykl28k5Nplnh5w9WtD7y/R6tdKZ98JDZOirV7sdesaTphiYZtaiHUBNWdD+w/CiuUIuW9BW+C4CRKarO2Cd2KuaXxZyCVb9DIxjvuvBLy9qMFG2DTJZoPUi+1heIEgeU3sFbi6FFbzIltvdW63G8x5nzYCE1KseXhCvkeKNMS/sUxgEFckx/S4bsOpTiArd0m/eRobTSrvfStTMw99YomeZlBUR7BONsD91ybiicqQuBzqo3NUzJ7tqTgaKhfKY4lpSxcyxySBP7ynnQh2EH6nHt0r5pHDoBbKPs+gs237dZxMXWZQW4yRsSgpqgyWYa7D9W4htKGPT68SMV4MNRRzrB1iJR8aYBm+Vj602fro+mqkRYI9dFjqCMg8ekh4w0tk7/8EsskkhGmgCPZhWJrFl0Q87rPhjyVYi4T41zognm4h49SgJ5li/VnkhgbncNSbF/mF1dZlyWLWkLE3kyRre0PUMIc3iO6a+QD29JLjvgFhgfWLtdjgfPnzDMIb8GxIgVXy3Lwc41nVWoSaTUtFs4fSnWGbTcHsf1Fb/WsPH4D8xbUSf5WuVcpmV84a/Qv16NZTzlZb6alASqcVJz+ZMNHqXRCTV5J0dka9zbMM8mvLyZhpAHUMAdf2+XCITSohtN9KyaIpVeQVlxznxAFLSvOZgnW0mo7GtveGAtF7Jxg+z3qht+Q5nBg5L+2sbqEwvxACyhj7ji64RBjzq1icAVQ3g/Hls8ZTDaiPA9wO0f6Bl9Hytq2gIiha47k8ZrUZRm1FXj0kBklXohUiaDSnNLsnqNyJomJaw9ivV/rz2qf8ulh6aWJYW4i/z6RY4/Nh40jkUw+6uI8qIA4/+SQuYkcM8ZRGVIr9C6NPA1XC7pIljg5kWVGR3Jq6PDCtrHriSvvcb5CgefIchP
Variant 2
DifficultyLevel
593
Question
A circular plate is pictured below.
Which of the following is the best estimate of the area of one side of the circular plate shown, in cm2.
Worked Solution
|
|
| Area |
= πr2 |
|
= π × 62 |
|
= 36π |
π ≈ 3.14
∴ Best estimate is 110.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| object | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/07/Q23-var3.svg 180 indent2 vpad |
| radius | |
| total | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
593
Question
A circular plate is pictured below.
Which of the following is the best estimate of the area of one side of the circular plate shown, in cm2.
Worked Solution
|
|
| Area |
= πr2 |
|
= π × 72 |
|
= 49π |
π ≈ 3.14
∴ Best estimate is 150.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| object | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/07/Q23-var4.svg 180 indent2 vpad |
| radius | |
| total | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
593
Question
A circular token is pictured below.
Which of the following is the best estimate of the area of one side of the circular token shown, in cm2.
Worked Solution
|
|
| Area |
= πr2 |
|
= π × 32 |
|
= 9π |
π ≈ 3.14
∴ Best estimate is 30.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| object | |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/07/Q23-var5.svg 180 indent2 vpad |
| radius | |
| total | |
| correctAnswer | |
Answers