RAPH12 Q57-58
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Variant 0
DifficultyLevel
320
Question
represents 74
Which of the following represents a whole?
Worked Solution
Each pointed figure represents 71
Therefore, 7 figures represent a whole
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question |
 represents $\dfrac{4}{7}$
Which of the following represents a whole?
|
| workedSolution | Each pointed figure represents $\dfrac{1}{7}$
Therefore, 7 figures represent a whole
{{{correctAnswer}}}
|
| correctAnswer | sm_img https://teacher.smartermaths.com.au/wp-content/uploads//2021/08/57a.svg 350 indent vpad |
Answers
U2FsdGVkX1+OPgXxOYP7Qj2ZobTBiQU25mLyoLXGpnx8TTFmpFfHqAA3Xpj+5dXyVMcmcoaAs4Le498QvqmGgLHz5iT0a1E2mI1rMngCoQVbZDQV2ZEeq4q6j1ro6ln018MOcDozYAfirA1Wz8oSTqHn+YtzbKYk2x+yViTzM1Xu9InH6T2WBPGjtyv6hewPv4WeLuiZGnuJJJSzy1K3Vcftq47y4aVzCLwJfQrxQ9jBg33EQNIcYpcNIsZyHHh7aTx6LvE78HO8zx8YUTmnUm0Yral8ae8/0EVI7bGHgqon6Re66+AFkPtA3dJUmwj2/Mp/pLG3Div9RBcwoWTVVsxl2CyLT/aEGMKU7wKRicS0oiCkINUUaeAKLzNidxH4vZ81RRLH5wgMMF/OOxLZdVnSc+v5Wrh83OE+hBa8Bkl+xVs6eSJgYhUF1Vjv1MxZpiT+wynpQs5ICP+EJNxZJgILk3vOBHR4+G/azfI/5VVKBMRj2ub2N3swkAWw9ya2pnxh1WMzPsFzhr+cTnezX1bwMw9d75CpujJJXQhVCa8Y0KieQ7tNAXQ5s2t2yTubVaClOHOeMyd1qldcK/DNAO44BhpFZP4NfKamGII7cDu24UV/lYNbDdTIW9yzeWQ/wP+1zFMlKiOnFuoZ7pVsTlAXc6xqeHliQFOnHR+pQVSqeI6WFiOER4GRP4qP1j/3TkQdH3+NMna4UcjroLAT3w+ui6PPBlrZIGpSuzVciud5Kt4NH8qhOWpm9ws0hoWwHnOWDqTD7ZvdFGQxCf1Vonmogzc1LBYsXRrDkqRhgjjiEl2vYDt/EkTtsj/xwxBmaHGZzVbr8tkLwLvwxc7Hq5FTqe+j02keLxbXW0RWwYkpjxRPMQ+QtXZB8MKBqZgWZXIFC2j0TmCnm3jxg5Lti9sN9wHCIpVa4bCENJ9fdt+0kd1f9LXCHcRdIJ9zKaBI0iMm4p+vhsqT84GfgLkjH+tuoXE38frDQttNQ1PzGAcAu8+iakZaDVjTuRN4rVQlePjyuJhhsUuH6qnoL1GLY18BcyjxDSpkKgaVhlen2HcWCQAKBxczjZwwU4PE5Kcd7auIfRuQKuwOwfZoXe5XTor8WSVcckl6BqiKz5U71HhKuol2kEQeEshYjqsR7LJIB6XzXpZ9YuJqGDrcahY3MV+naOkwxKy72tb80ho+STyru/llgl9ONdUhM8HkgIg01mSCxQRcQfm+ix0AekIsm03yA26sDp5pcjMJYg+hCxvCJ5sHCGlNAe2MMzCHphjyQ3xuFYYRS2ffJKHJ62BVwWaQcFViEGZanZdl58oKgWKBeNoCN9ePBmXcgo8T5tNwmsNLgewit8QzQuYpoSMOFWe9py+0oa1lc2ekv4qqgR3mpgVMzUDwCuRcRAvJEqZMHx13uiEzQy2NDRuPkN6mC3mYjWY0XD4V5NiPGw9LY00ADbIrsvhfIRF+QOLN8pasm4EteHkrmKRdCu2LKPoWr+US/4AWJLMiSn0Ac3fQLo6tkGdRaPTAcXX7KwM8ocNQ8qSkpSU/RraqE1ePZIKSiH+OFrZQI1As2gdJ28bggjWALb3ik2h+aEJawq4zFE9sWJnznNDzByjlcUBNTiGBJTO/0eNuNJD8J2/+DvJdMo6Vwr4o996iUgXMz/7fDdFSNko6rd+lkpRnpckHWMEXniVv+2VUAXCc0M/SjyGPcOwH8219DJupWG4NWNjM4tKgkkKZL6xuMvQQIjWsDvZccJEwhWW+PAlN3T1Gg+63KZuYmOZsCENmHU8ZkFw4MnBOC42u6/8le7sVd+XQqlcKW+WSu4gGZiI/1plQ+0WjLjJ7XB80E23qlf3ybYKkJRBHSaC7mq0zBAIh3KaScIly62r59MigBEyO6t3JNLkQPdhzHOu7vgqgNPEmoFaHUhbuLd+bQ5g15aGPgLSnzz2O8rYbfbmi+c8MVIlAak3GLZNArE1S4vLjhyvb+BjmsgrwADBGeZPCawygpDa3LnRZDOd/avwfX7+Zv3FfmgKxCYS3/rdecOFEazQJ3YUa1WnH2Tf8pamfTIFBm/1fRybbF6OWGWRdfE00/CdRAmFBgz04TXMyt/gLC4LLOmUTPeAtdwzr59bXwznyeiX2Gv1szG/T4nk5gBPugodi6REhy1F38U0Us1eS3dMJjzhs2WNaNAG31MdAKdXfqZWvtaklxZmWH+REprSAb8i8aeUUfoQgrIAste0/VYM68R7W1/tDwU1818A2wCY7nvf0I484KiIVJ2PDR41PFw3wg+DCqVcSD6AZS2wHki01Dmlu72Fyk8T9vEiAiXlTbXvYViq+qzJmCqpg1B/wNTG0g8r6Jovced0G7ggKYE+/l4fSnD8kTCTJVYU8224ki/58nt09AZwG4x0gXlrm83xOWeXPZ7t6cIRfPI2y0XabcFidvccDLu//Mcz8q1irlTXWnDQzbTTbILWbelEoPNUZtO4EuXFkOVir0AJJzQGY7FDbBnCZGFwfzFANrlG+ilGyaf/Mj3YI9GWXRDIxREX/eNSq3099875GACpc2YsTQ1YlU4hbCoNbFu06hvVRHTtxdf941xxu5V8snITVRi174jJDrHfM2aYnBCZuLfnDGiL1jrCSf6GHEruFL+Cyy/KR/Bvl1fSLnxTX8zvGmLfq9XghBREVnUPBFOwxYNGqYqX3gvjePVSsAs9aA5QETcFTAGEARczuxcM3ko/ZsYGg3AgdWdxOJIK5W4DzNC9f318+yEyk/mHpHDRyaq+h/AXQxMY00yUB98m+jgXLnyZVCKIpI4cNLWo/IGMjioL+yrp4P+2uFvpDyQd6oIRFVTrIJtjeToBHE9KDrvIAWHrXLdvsam6mAj71Xps5BJ5eiU9SXYdovNfU1ztZRatu2uqM7KJ750GPBLOZtd4rLOJxWfX7xz6vkSOAoNxAYsnsDisON0frkWG+vYNTfMkNw0dxupaZUjuWTzwRgc+OAqZ65ihDLV/eUUsus4yBK/dVi9IWVHVQUTfY0vM3wSOTUCfPQklTBwG2adkkt78/ldLQh/qV3A3hVTbWy+JtDKuJA/RFXsaJpSR75eVDMV5vGe9ncC1WAW7KDJ+IYpoQYVQLTzMqIchyDgrOOO9KssmbSyqEuST4nCEmOhyd1eNLDZqzn0EfJxr410Jw9WxxPbl3oWtOtj6X+q38qnynFqsou2DyESnaHO6KjKJnmgzKpUR8zgjpeamrCaMg6l5z1S7m6Z0LXHvF04BsVgZTktnMFbNw1UoBlBR/VkpQbn8EgFYz9M4rK8mOgrKbQLBP6L/o3vFqsuRv5kh9aO2icyvyoWOI97ezouPS1icIBnzP3l0bhHGdnm8MAftnVwVm3LRmPApcdZ+d5e2sqVEAKX7SIa5V6qTCnZ7WaypD07f5Bis5reTx890eC5Tkrm4jyFlMQrk8jz34j8dI+Cr4t0EwpK/03n0rP/xreZoEpuScL2wi7vo2G8ZrpVrbsX6Wg70+VgcRRungFQperbx30ATFtL8QJiShqnqeKf7WDua2lG32tqmta9EEwmeQd+KDEqUgWDdtBnY02bRhthrUwMRI3bcEvYZeOL7EfAYJdhgwRnQuqtoj25OJiCWhTrL5V8Zr8TErfnajE9oVH/RKuZfGlOJ/Q05q9GHZr3HpFQIFtENjdlXhlQtVT5/W3S6ewhXlxsP0r33ZXBdrSgU0V5kzsonhEiVMvaPXd2BBzuQDieNzTjJXobdKY/nWzNCyjyhIyNWoxBD12h+AIUqJUh1LrF3jFMQ0DiOTbXxUZkdr7BEXzfPbJ8UB6mxsncOG0P/Mx6Otr3feS14iToU1bXKmZkXsJXZUnIVfGQJbF6qmU536XB1/N2yAmvuddCdlUGm/ZA5H40G9g3RYyA7HltqULuR6PS6i4//mgz+2OPaiZJb3C2WVluysC7x4xBZIWDQQXWWEs8UeKJUMy+iwRtnSK66Gi48mm6Wu2ObT4lzI/ctMu+fq2Fm2gUAef9i8utDffAJJeDx3QBI6iJpEmR/dwsKUCWOKKgWFnuHuqDuxd1o+NYKRo09+KDglamenYDKaUlnH19IxISFiKK58uRss63lp6bJ35ESN7RnMCft42iDeahfiqEZM8Md55NTgSdMMY+S3HzBV1VQMR3QSiWam97vF7wEwrQuz8bIjbBqXfOi4zKcJXBgohfrahDjBAjOB2Jeej28ozP65ZkMWt80jmY7dWpPgv/p5cp+aPg6+WUVc2IDK2sFAy4cPqeGN/bxoGtv75bN8azwroYcz+jt0RDmCTeenmxc0gpCdX0OQGo+sshmRWhkpcKYnSybWqF9b3YkADeG7TS2mTPB5iDk3XW7sxKh7g0ukFqsMch5QYEdC5HDuLwZe4a084aK2FLFVZY0+kD4/OLYlK7h9wTpz0sdKj1iYOk9wK8I8BOWv0jNYE0WlyAAvie/00AO2PG5DdQphoCUAiwUhOp93gD93RBtNJTmSWV993ftj91Qb2MvaJ6aM/T8fY6ozYJ0HPdPXRuiGPjYWbksQpfqSkb4J4JL3QbFjwewrq1i0mzR0V1zBGMobjUrkecx6pqUO6xwhUAw233vNT9vOII7Kolz85gUFw/BIRcVveQlExqxg3DqKcAkklMpPt+9cRnwF6/BPX4GHz6A8Yns3+P1kXCUQDI8Allq7I8n0zsdwTtsDgCn+DPVh6dEAS2YP4XmZBVzSA1Y8lbw6B3px2eylbLXvPSyGuTcVlhgikX3iB3Vy44NJhYLTUUMqvqrbmCjexyIbjjZjkXhGfGmhLnkyAwYabHVgWnzPTcvEz8KaXdG47YOyF9L9nVKD/zphOuyut1bMLxoarUhj3ud8r6dN1sHS+PLfJdHbsXkW/HBZeTA1GxHAonF/KFAfsfd6yUpcjJI90fX23SkgeojcDOvtVOkIWWQw2azCLTPI/hY3Po//ceNjlEEpRC13TXtXtu9hQHRpPADBNiY8cQ2plgv6OmxldqSDxENOZg+t1jWdpPW2B7aNeh+8Tt5rnCIcYZ5HB4r/CNT1xV3AxCQHnGXW8x6WmAOIeQ80rFOz8p4TbHCJPhpCZ373AWS3q0fqCcJBis5fLY0Rh2j7vWWyQDDIpEPjtw6pX/8AkuGycJYffbM+CxmJXv5JyS4zJ6imuCvTfDdEwNVCyom13vn+AIbmgtasyEm9EL9lwuD3K+kTRd7UmA85yEdrILh0Tx1iqUpyVamI7y+379ABSGyDSQJsJLo/vRc8GIv4oUtuK6LET3Iltpd672T3bYmOXh4VboDu3r34jbySPjQftxRr66qH4CoInLsEM59KnS7j1pdnph9WPI1nVuLyPQXI3zpos4EbrRfkS1/p4rFRvP94cKbFTwk2PHzphP7he/UcGhSMQd4VSheGIBxHKkQ3BGOEJ8g7mTnzBmJ3o9KdABSIngqncgaGUEdyErwsIrS6grytEObq2anywKp9wBJlc02VRPAFcE4d2A/80bjTX3PznyEtEkwL/3IO2QIRR0TF4v9bXbVdR7ZMAEu8tcYkYCmN5gTXScAiL/ZJ260gd/x+0hsoK/9PaNmhUUK4CpMxDJZvuLHxwAlVLxffuzfIJ8LlfdtC2g2d4b3EjmD87goj5n0BzSlSY4GwF30OaRiRzi0RA2w0IhNzvkIK1YXM97rckrVmA99p8xQvoDu7MRigfmNfEHOw+BRCIfQdL4KjckVM1D94pg8RusXZpCLnd5cEN63Cl46il3do+UHcpfK5G9tQm7He7riq5LUHZnKL33X/rkLHf1a8w7Eqe/l53KWqCuGdtPXu+KN9LLv1Q9bvrpeoehaz2YzLx0hHIzzVrkRtTkE4BYDZjnjeBPkJnenUPJaBSbvsjenIXaPmlepLQB+e9DeOf69ZhY+8fxPloYTp5goDNYAtfAm9DxbbRnS1mrE4TlrKn4mhGOibZpAijh29GPkCsMmAgVYsZIOqdl0Ceey6z0IiSQwpxB6KqewEnJNQObvtPpDZOP3XUWITuNsLEkfsLvJJx4w6Gj+u1wew5ZVybSSKPXmgibW+Q2HtptY0AfMI0892k+R0Q+oP5WUhR600mUK7EVx3xbLR6goGKp5iSl4onOv58vOblLjbOkIEE0qN64Hx/92SvCBitU590QxtSne2nyKwTX5NdFJ0bIcUVevubZe/tagmvglcpvwABy97R4Ij88HIjskeRjFeoPfqwHMz5C+SYX5JJL3HawWljTaN5/x3qCbQO5eDhHFEqJkdmRPKzgxs2CdtOrzyZjscpVM7YFtvszYX3XvzKY8hJ/SUeV6GvTcfitr1Z7dmSISke/4d1VOkMinuy7sQUZNmNeeQAsbU9eibp2EIl0a9P4Zajp0etRFAlX5IA+g8vhiI5Un1yiyGp6Yd+yibzLRfYxWNDPj9NsFkuw078uGPEqev0T3wkOfVOFNGHRxWhkIaZZ6st0zf1b7R0UXbmPT3DeZbHASjbx95bZkPIDu3RyrYc4el7yIWl4HH7YD74+EGPFLBTRdoBJwT179Nr2Xo5eiXWnu1mLwEA4qwYuLLNJV8Z00iOQEXejQvd26YkuyDZFAfw/RYOli18hWrliM/GInjF7QCA6qMXvQEaHCC4n2++h5w41Kw5CM/XsayDzqU2Y/PbzQI41b/rNUd243DVmp3nTvg68jkozsA2P4nirO0GOZTi5+fLxe+g3Dt+zMvz041wI2z519KnyXeGTYLQaO1FYvfPNIPG5KGD9KMmpWaKGK1w04PL+jm/4KR0Kp9PuykYRjjQPM11uei8mR2QW3ZlA3GqkPFxchiMAAc/AYriKi4qpVpKUpHheKs7LgbQ9xZpFwkAtwwb2pWSXalXdIIi4IwRfi3KUMwe0g0ATvO3UXpm03EZh9Y2n8BAfuuBFQTnyGseImeOTENq3FDWfrkp7erFhIkNO+Pbw52vKJQGz6z4jduZjacGQX9/q6taqz+TbdLVf//BkubOAw1Eg8J7GxTrZ+OQLG4yPuivx005CmZ5WhA/IlWpBwa0SnVvU/c/Ml9LVPOHLwhOIQC1yXPdVQ9RDkP2nXGyLCCUWbbsYYU6iMMQtV6cdBemdPxShBbod2GUKKSNguO/XXmJu5MIA3QttwmqaQoi5X3LeDisS3djWFDlaW0L+yCffO/t1Zj+FWj7FUmzXPApN1knLLPUjPXcpXs4LN7+j3dYsMb32p0dL4kF8d3pEYhgwrc1KEsSIvjBEmcsaam+msJrYl8Pz8lhtQpNKMjJ9M+9Ph/Dvqlg9hgzxbukg2KCva8VFslH4y4FPLVSQrZabKO7x4rz0VD+9/Y3cQx/mkabz1Fu0GEJ+I6F56cqbs96vXB2D8TUocxjTKe585p64+Tw2dZhSWoUdrSuwSOOvYPvaEAZWiEDNPNeMSwmBaqM4QvhkOAk1vJreRP57KanbQEpbNDrY10l9UvuOEsGfXjy77GbQ94Wmldnwv59+q0yXR5jnRb/oo05/cIvOmh7Ab8MkMyiUOAoB49THXuhhULzhDPC0MW+Z5dQhELBb73fFJ4ttKPVH+PHy1x6cXOOOGoTyZe+guOoRa/kjbdCHwU0ufoXxaPdL2w16KMc3ADPiEkvEjxwAWy+cD5jqIRFRvIe77Rx6rA1tLPsaaVwY33L0YeOqNJE6PJsxSAnaZaoUVUA2eVAawVRs3AOshvkZDKNWrWFJJo4oxGBpBtybD4+0Jz+QYIlek/sFLVgz+SjT4zxlxiCpFuHjb2SgRYx/5RI7XzCvwtWDyLvkxFqJOyE4h1OhHH+eNxFW3u0ActYToaa8M5saGOPhrk4uEOMwRCGoE3WQaGFqpKdLg+pWSrmZcNSO/IRt5+3pbmQgaaQkuEgSsxVMRQSohhyAL6v/ZO4H/PNfI8HxXSN4Mc8jFyQ2Hva05f27xD00Zj5Y3z8O4Z0269JHBlqEC8hNyvfRS3VDtqV9zSQhuHTZPLudbOxJIzuBWM7KwabT/gooW90d/DQN773WRWx5MfwGsxiOr1VI8Tf83o/paT7V/lUDSmTD9R0tIauOaZwNJZhpeAzctE55h4R6rwtBm0USODVD+Rg1Gxf5Cn0LLdJEalk3sIkSYEvqxGFNHolcjWm4iyr5UsXuYP+of/46P55jjpxeN93FfM+4bDxwbRmgQEedZdpqP6QPVXzZYIurtuGtyxcW5F/gWynIgKQvxZUgfFPxkAfmBeTH08BzMxl1p5qe2d1QovMD1B1D8SDDDi8hirQOVXn88zLN/qeb9szhPPwqqprVfuuBs9nQMO79K+2wTe/FPj+Vd3WGg8wR+9TJZBPhw+n7hIXVK+anvncsD1739pNUHoq3i4Qc26tSWiDv3QELzYYEoSHfC1PTUKu4u5yowp6Je25AZForK4LLMlgq1CrlOUfh1OwxuJwtRcWiZVnrgiX4IDmdZwbU60ac8f+awlo26pErEGU9/47DP09Wrz+2l9Rbbq+q3yA2NhmJ4/ui9bazOChHRzMfji0bGUQ3JCpYJTRFCRiDMOrMeb0PD/wVoWd0dEYa86Lqn9npMijG/ZqtlVz+CD8VyM9YAQtJSasyH/Q5YIfdeyKbYZnwZtEXi53uoJJ5MhhsEnW6SKvLUkF3kaBso0Z6xgcSDh5u+0+4Ws16qAiM+oOQw1DcADmangHC9WnNnDrb+fJnYyeXaAyjeVUoB7nlYZ7D7WDed8yxhCPM0fYXXSYfECpRQ+DD1Entgcms59GuOJn7vXiTcc1m/FrtNBas6Cyu9G8WZi3Ticp4Ls0M5cQf8R98WlAdQf6JngwTQGnWOn4vLo1mkyhdqYcIqHtGheVz7mQ/WW6iZKmFt9/qhVoEpyWgwLbxTL9RCbIRjStemDGBTemu6GCDXgcIQSteXL56jd+XXc72mW2xqWIe3CL2LPRz0tNo1q2QbJpuLW5op0/bmtrQHKes2zeJfId56Z6qeeBueY1TReeLJhGmCKalfWxuNvBe1deKQ6MDEhcrohVnh1A3uWS+yxQ3bKwpemGbKiSCO51RHdRJ9DEnh0o74N5ylU7C2P+5wX5Zx9oqjL5uNo4uNn9bUVGvsgTzwXIPVZ7xfxuB07hvW1LwG/QciAmGGBFGe7/TKrXlAfyiepbaecuir88d6zsmZLXQLvPCcivMzO0ugAjbjkyEZZRvIH7bvHbDNtDv9YN2do3/0W5+xXe/EZsnT8M+zTFOh70sPA2VV3H3H1jI4AaTNsrhNhJty4bnbScpq9CDc1LxrlnWD0Tt9VV8UV7u7yZIdRAsmey7o7CI+Yi8kxTtEXIVUg2qGIlCjwkIW/jmjgiC6GfyLutThPTt3S+xRhw9L1e+KZsoGatotQ09r/MkYLmZuJxrd81VBqCGRwnGTL98/Xibxbin1no5K2ZZSzj63oHuWXO2FG4Q2AvHA3Pkm1fztZDcGnkvKNvPd6aOK5bHGpqVBAGNtP/Esv/WBj6mkYeWYEG7JQKSAmadqHjBuGADH259h1zSLvFOz7ZVmLwkSwD2cuQo5YoJqny26b8gjAz0ZDwtNziX5wciBd+MB45v5kwA9rJG992gVrN/n5YqLQRWWpUcNEFq6sctHykaVZFMOb28Zw0Ekz2yQOhaQd7OBSsd/RldPKjbWdMbDgxDHNABfd+wNQLB2+Lm6wcW4OsYHPgTAD4ANYqVhZarYkpcOoewQRAr79YCFijkPMO+zFM6iDbxx5aIxBsVlZmFYUt3EYiPpp2nOAHLKBOa30WGlaDdRctpH/oNVuAaubweh0rwQHRTjU8xu+QY0erSywjBIhhJou0ERN3717AQTcMGhjFP/o4FkpXymeNuYiFTByCdm0iYzOL/6P8XqoiaV6843RqcgAwcmYVoyrGBwoKrebLUGC5optloaQcxfAG2HH3ygyD4BB1weXfQnkvTKQgP6q7HCXFx52N5Ngs7IzMvQJ+TYrq1KjrnqO6hxIA5N8OdB8iiCwJjbFm3ICTEsZmnr2w7fu/WCbM72AjBlwRPQ28M9Xm25UiM6DLpVL+yUOjjxu5JRQt11og4s1oic1uQ1IEmrM2mz9lgfBQecc4j6d3okaI4Jv5ChFwAaDMWI/WdXA+rtzhQ8l81/zQRUglDn95b4HPT/Ez5c0PMIqLy/f2zW2k9fc8Fp45lQ6H1EyRUBZynDmWQCuShYZMWKHOYvyiLmOPXKhnjPAA5A7gAK0OvZmnzyZCbaoxKYYtfAggOWKv5I8JX5GyjfrTY31lHIKnRclSm5jlhFAF7XApt8CIWfq/H7AYO3v9M0bQG87IgeEnr5CmH3Cu1xsgfARorItzyTW+nRhZST8hEFCBdSylJBZsFIovc2Sdc5d5J2oulOwVPUsT7ZFVA==
Variant 1
DifficultyLevel
323
Question
represents 31
Which of the following represents a whole?
Worked Solution
represents 31 = 62
Therefore a single spiral represents 61 of a whole
Therefore, 6 spirals represent a whole
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question |
 represents $\dfrac{1}{3}$
Which of the following represents a whole?
|
| workedSolution |
 represents $\dfrac{1}{3}$ $=$ $\dfrac{2}{6}$
Therefore a single spiral represents $\dfrac{1}{6}$ of a whole
Therefore, 6 spirals represent a whole
{{{correctAnswer}}}
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| correctAnswer | sm_img https://teacher.smartermaths.com.au/wp-content/uploads//2021/08/58b.svg 277 indent vpad |
Answers
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
Variant 2
DifficultyLevel
325
Question
represents 43
Which of the following represents a whole?
Worked Solution
In this figure ?6=43
Each star figure represents 81 as 86=43
Therefore, 8 figures represent a whole
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question |
 represents $\dfrac{3}{4}$
Which of the following represents a whole?
|
| workedSolution | In this figure $\dfrac{6}{?}$=$\dfrac{3}{4}$
Each star figure represents $\dfrac{1}{8}$ as $\dfrac{6}{8}$=$\dfrac{3}{4}$
Therefore, 8 figures represent a whole
{{{correctAnswer}}}
|
| correctAnswer | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2025/11/RAPH12-Q57-58v2_8.svg 290 indent vpad |
Answers