20131
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
Variant 0
DifficultyLevel
609
Question
Alison's petrol tank was empty.
She then spent $55 filling her tank up to half way at a cost of $1.55 per litre.
Approximately how much petrol can Alison's petrol tank hold when it is full?
Worked Solution
|
|
| Volume of half tank |
= 1.5555 |
|
= 35.48 … |
∴ Volume of full tank
|
|
|
≈ 2 × 35.48 |
|
≈ 70.96 |
|
≈ 71 litres |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Alison's petrol tank was empty.
She then spent \$55 filling her tank up to half way at a cost of \$1.55 per litre.
Approximately how much petrol can Alison's petrol tank hold when it is full? |
| workedSolution |
| | |
| ------------ | -------------------------------------------- |
| Volume of half tank | = $\dfrac{55}{1.55}$ |
| | = 35.48 $\dots$ |
$\therefore$ Volume of full tank
> > | | |
| ------------ | -------------------------------------------- |
| | $\approx$ 2 $\times \ 35.48$ |
| | $\approx$ 70.96 |
| | $\approx$ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
638
Question
Ryan's petrol tank was empty.
He then spent $51 filling one third of his tank at a cost of $2.29 per litre.
Approximately how much petrol can Ryan's petrol tank hold when it is full?
Worked Solution
|
|
| Volume of one-third tank |
= 2.2951 |
|
= 22.27 … |
∴ Volume of full tank
|
|
|
≈ 3 × 22.3 |
|
≈ 66.9 |
|
≈ 67 litres |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Ryan's petrol tank was empty.
He then spent \$51 filling one third of his tank at a cost of \$2.29 per litre.
Approximately how much petrol can Ryan's petrol tank hold when it is full? |
| workedSolution |
| | |
| ------------ | -------------------------------------------- |
| Volume of one-third tank | = $\dfrac{51}{2.29}$ |
| | = 22.27 $\dots$ |
$\therefore$ Volume of full tank
> > | | |
| ------------ | -------------------------------------------- |
| | $\approx$ 3 $\times \ 22.3$ |
| | $\approx$ 66.9 |
| | $\approx$ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
U2FsdGVkX1+Ec+ANxuamOtDoinxN5B3YC82UH5amSewp02533Got2akXCkTlNOCu8tnWjM2jfRUrRyuF//cqcg9vgRSlADIwFYYZoEA3zmFBD5t2o4HYU2wei+dMEuFWjW58qhUbNK0aPCe7pFLzn+D7CezdQWRkGGpJbBaISLAj9jU6MfyqKukWoOqZ6DqwqK3VkrNLfDH7HlA1P2mK9Te87/451hsyhoXqgTTVczctAcLLjoqu1N6s+45Y2OciEnFYXhsjW6OcQ7tRYHmAGMNWYNUlR6XsQJviXDW2L6vBRG8Wv4QHhi47Jsw4feFaEz2MsAFzlgbs9GSN7XgnBGYJq65ja12QxGbaYfY1cyzFEMcB/vEC/+Ocm0ineDX4toDTV8F9g7JjR8TmXEkc/4wpa9dq/IjRBPnldy9kh2GTMxqUnT2tOiS7UNZw0+s4c43YdJujGU11eyWdO1mTFiaW8L3HxzeeTdVhHkX2qNgxppw7YgHdm7Og20ZUmRKGoysfDj/bIg15OTrPLe1g/k3AIE7u/TwhbbqwgSYKHm6pIgVuoUXga8VgzXKibTaZ1GSYVVguKGswsMCmQx9gb9S/XPwXLa3axamE3XnexnoP1ulvPAVw/Tt3okfJ/zb/RPzIW338R1tAu9MhRm9H6oGwwkMYaEVYWzGf48qTN9ysqPVBRf4x4tgkG15+6veYaontZmi9FVd5o0a+6eYK5xlaO5d6aoNcdl8neEZB4qHBIzK/D9/hmoXizjmfGAopplfo+ZtsOlYYrwMxL7QzZp9fGIHt2fJZjnivqbZiqW/YxKNOW/j5BhP+1K2BHoyIX3+U7pDgKVe0ioFAgrVeqxLLu3+LiB6MTyhb5MdUIXmZOM2+4oAr/3LlxDFHamypFTGM0ARVMjil5e1ynbeoYhGQ0v3edS66PY49cT1GV6W9QoVrBpYT8MnXarSB6JSJ1lxhGgiwnVa9AgkvibDZGLItkmHUSoMPcn2ITZnkFT8m2tuy/+YxNIIyIXTgsmIfXRzgFw3wdyAACuHOQcUjYFOFHaX0MjlLphSniiZs2oMnpACOixmW7OeiDE/RLqmbE/RpN6WUQgfdsQvHqvpkR02kNIqxX02OF+CxeccwpRQkCVLPqUlIYe5wK2kTeVSNFamD78c4ABwl+wBC3Cv9161m9vh+O/RKXw8ZbMRR+VpWIz9q9CZXf04ZoPNoyRYJNxvEGh6lYX8krgr++DqP/n0fqMH44jBAIjkOsb4XGqor013K0NKv2GPbFChhiXQ64lSdm2ytq2rK1Xo4F+DH/4C52RUjiO3Ffm/g8+D0QZHE7efNHyLZuzOLWo+A9k2gWBcw83huTROVWfYFRQZ7p1xBTQxlYY2h1SJAAlTchjVQuEOcEX5RTOqYogeGGIVnqAHbQdss/9N+v3ym44On8pR8T1UMds41Ob7mSxhrT89x40qi6mVzt2Pk/xvGNujixAxytUMWPM1N1JLgkJfdX+iYDSotHPoSNi6ziwQ9ChLeTQcVQjASykJeeCzgIl5q1AotAae4kuYucFYJh7UXCl6ZFZ6KJ1TZf2uUNSD38VZXaZWlHINthYq/GIevQVA2xi38nPZL+9NTrmmKdqyCM9v5fZCcXKwVUqCrOzExwEVGsbJr8fdnASE0NKzK20peUAiSxqQJKSYLxqLKaI5EN20kL2T7JEEwtOcKJ1S9l/aha0+cQ6iAyhaQtZzB1nn9Drx/mPb70MNHr5Uz34BwtU2n+PdBubzuPLW0n2q1hnmXSri0BiCwFDWnZwray3O8J9M8WCFEghoRDv8V83LIgI99eEs1hSql5Ss+WWoqJX3ijoMFfu3iKsnwNyRLBGH6Mzah8HpDkwHYUQIa0qz7aohG/hWwgWbZA+TrY2ntEW5ODHcm8C1j6clccdplABIgbce9qh5EH29Mq5i2vNiH4kyqytDcn8qSFwJ0SK51iLuywqTuIsv+PlW4tpdrw5RBjjb2udbCMzxh6wUTPRDR9mUUNHyqFdKKYqiC9hJlNFst8tfFZRisUPJzsNAeX2Lr+Y22KTlXoz91pOS/gtvwDA0VRwuJslKG+JlnNeVZ9Aq9fED/CxkuKjVr7RBCKsVvm4J77Qn+ZeJ5eeahG53hCWFKjHp8SZvw0dcbuQKmEFL8RgsGQ2TmJ1qexj8wTfTYMzU3sy6nOG/IPbKpwXd+TQOtjTpDL3E2CMUbheUTt+IbgvW5n4BBGKUDMogw9CNQUALe8z48AXOBRwzLpi4jHTf2U4QVQLPQfU1mX127rkTjqB+ZrtiAURo6DTS3mQBKLVqs8Hh+qQjiggKpOUgnWR1CgvaewTER1mPaXbquOrEXcB4mbKT1RVJJCuMFtnLbSOaYj+sYQCfl1jSgc403Yth53MAKOg+1OO1kt2uzaS+KtuqrvXE0vltdQMxgYEyjqYDDE1vpGwiKDtjBEtutiA5AneYDU/+rWqPUQC9fhR0gX70fHwm3xkdNI6QqGlgwtN1OoCKV++bqCVaVeirX0PCBP0UbxnQcYm3+XmID7/KF6wyULp00XKKyOSYx/QfnEgyblcpUvUObCEQMNN1rw7VUh87Qb54JGVGGk7PnptNAvVjA3rzDlJSok+tYKR3+EcDlzcSM+HYk/BhBWJ/BvpLBdfU4U4RrJwVe1hz1uJsrGcwl2lc7ytA73+LVUOLSAr3to/L/O0OBaFBtRDeuPuzY02sBQ6Q9elYzqZiUDcSa/hwq+hhVmZmfdGeePpF3AnZmP/rMGOz344BsV2NuEwwkiS9LYhGiuiqv2EssJCCQ76err8+4suylJ05XpTFC/ooI5QpVyGeLsKEkp1mJzaC6IQagYjWO5SazdoYZvJcDypGHZr3Vk7ISEPfuJyoizp0BNLYByhMeCFNe/x4pPfCxdMtsbBnDgyqa9a/ZD6zUP2xWufn1NLJBWEbuRoMAF1K4OXAlyLprTxMsmxzQIJzZFNqSOUqltKOunw3qC3+j2HD4I11TKdx4wJa0qizaVx2Hav1E02dhxFKZORB7BswtcifZDx/AoKKVYjXGvco/RpunfQmNksvZrhV8+XlQEPwFjPz1SYOB2ltpWgkFMB/XDKAx3e30ZzTJHvsmRsYfDB7eHDMbO/nbLc6O253CclsiygJ1gh2bL0mtLzAhDrVvDASc9y67A4kxBmOQgK5/2c3wJJLawEGWZxWSazGOgv4uYLRXFy3U7SH+FLKFkFacHrhv/Wd8oHxXmJ9vorJF+tHavd5NsIzdOJ7X9tm9MkXXmPFYINIJ9FsbtNkaH1bI1ZGS+H5mCFjFUPtXi254txYkOGV0Gj7XS0Eo3ZUXB2a172E4XEUHnKZXYllaq2X/119pGXJ5hjrzBZRBWjAAwq0BYTFiCRdc46ysKJCbi9jc+uWBjONZlt5AHDr6zBZgtBjR6FXU14eWzhBFitZhniH2TU0WwAnG4e0uLjkbjTjzngYCowmbvAMQik/QHoaT+9Zzo0Sea43dI45yptklFjBvzy1k+dUxXvK4vU82UD+wSU8nZMtSGvKFhBufWeVgCiQxhB8/XCHscWwYCVYMUNvzVpNaW6dN8yeHgUSoKpoF/Qi9d/pSbDXAQUUKiHErUrYTA+G/F0D1w2bBajDVorBGkP4Jvjl3/7Y47jtWf+BC+sgjsldVsKrv1kR8sNAY5XOrjTwOoVwUqm9kDdadTWeDcYJ2/q2IOVlVkmB8wzxF3YyXtriqe53jI8/LvLX3cbrES7w0XxxIMOZ2/qTl7z8u5gDg0FwBKOrm7EEwA7wx7A+br+NIfcn8XhQuvtYfNE/hsMghwhsXkpAq6+tdVTZV2WSN5xpZN+LuXu8kSbFXf2RqT49IsEor2wRg9QZiINkAocCsw7hY537mtoc4YTCpHQcZMp20PWKdlWXerqdTnDp5r0o8/+t487MZ/UoFd1TokdXVoGjculP2DiQWxsc0MSsZcy+qcbw3nwe//ytEseQWynIHXX5YShvUevM8sh8+riqArXwTwhvSGagPxFQY7y+opLRZgWxJEIzCIt1Jbrxewx1iMfiFDyZCOxekzF+jEpL1gLoSSbzFWftroBGRZrMokp20GcNiTwTaC81e7fKdnqwfpzJoSNFt352aRIG5ATLcw4xq2qStDhviIFYUz6kkZLCQ2FBKH1ll+YrwU2OdHvFwheNkcMpkt43meRvPhZj7ETTUlvefS+eWPoEIo029H8TMkqll4+3Gog3a6C/5Bw/ae7Wic+ZoCchJhdk8dp3SOV5Pk+ainuNFe8FqcR+Sa/xPk424XHqWw8epqx3+t8HwK+5MltYp0v+FcqlOcgw4/kuMHH+qgpqzyTqpAiA8/AEnIT7obgcHQeXdUU1zThL7yy02CnQKr1Jpkr97TySpvS0dva0s92cj6bKYltPyAjeW6FfE94BC01lrLe0DYCs4uMIyeq7zZDzuzdmnDMlWPN3kJeN9TWDzTO5eE+POrJKdAP0YcCniZLx9IBRa02itfppTk84A5LlJhQSd0yj8xn54BzFVcjIBEF8yBe/bJL+AM0ku9xqMAx+rufoaeMoj6gUmSZvwAYIXth9ZYBTvvrcptS4zqW5Z9F0DY7BfdKyHxHUod3iGaCoZ0PEGHV9HPnOZXAfRKJSZg3diXP+64ldJX4OdvOXj6HyWO8NuuxS6y9OoUuncHjv0tnFrRhxDYccRWkbb0FMl7nTOyOFsFTmhV49PhvEGWud5yRRELGemH/Yh0oCPkL0ATWr3fVEBO4d+nVHuR28RNdqgTbI+Rgst5/aoGCxpPHqtz+Oux3/qIYFPHrMCMRHW5VLPjm790yOyw4o3gXnKs7DODxL7z9D/r1W2q5o2DXdXgGIgBcSaF+iNa2CIt4iZujCYmsXc5s2s4CzVNkyqrSmwSffGwUtJVC0tGs+NRl9mOGr0XsTFjhGyz8ResE4qcxm94uV5xyxu8D1pHtpq5HFemH8MK7o8QKniuxOK2uvwNj0Jic6EHYSQvP3hKeA2JbIbPNw3X603Yb/z2pAE/+5AspN00aJtSLPWGRLxnLEgA6AeNKr2Rtl6xWgI+X1EO0eOCJavvsm+v7TyXjndZr2DObyUWB5yxOcY5gwcedBXKPirFXNct8OxK83LHZ504dPZUkRtcxQg4v7ti0Hg8q3MLD/IRNqFu4CMQ+NPdixgV/YmTbVVL5OjtnZ1+WO/uJFmbHnMF4Q8LhGs8hBYB6d3XOf9Mzy+PRnuJ+Fhf4wYensi8LiX9dm+zzm2kCgpFCHHqbUg+Ry/eBIrGTXDdWiVb2GDOq0rkEcd6MLhzkIYV0AERZeggjxIC8y/3SkeMqnZFVRlMq7hgwZA4yfn5kv3Qs4RPQ/yxxtnFbcckpRGy5TPlIy6xsIve/QM768mpI2A5S1ZNyXA17ENNcqsPM3gfk77Wl9uGGBih+VS/ST55wJ4O6YMCREiOFBiPbrY4asfrulM6Apx6MMfeGxWA4cbPoIKzAyoqrrIkvL9Ahkqzy/KhioN9BEZ/vhdQ0atkjfoH9K4iEZbt90FifZdOCS2fyCnmRkhBSrlFqFu9O4HA3+/caceR26Ne3r365a7hxv75T8dET77i86KI3l2n5LV0NeOpp8PKoSE4XMWpRqlhPPfVieQXAtPPihupQU3c49EmdImWdG4ad363bK1WeZbXwkcEu6x4J/woWcLtdSvAgwZ0SInz1fozLt2sGBNwEShnJpxoyZUE4u6uezlBePztoSyPZVhXRAKnJ2TFEAaPVYeRw5N11w7DOrgO5TEzDxdJUA+6PHKcrmTV/ZanGTa5X+XmILBU7Tz63tWiYsNV/R+H5Th7daR8KnhO5Dm1uJBrIPNhgFtZ6bsuSXJHv10C3EC/l7wADvn16O/hebHDF7syjLedddIB7HDw+eqV5MG0Jmud1NWV8O/6/ULjBLOq5hJ2U5xKU574FiqsEIrGre1dPiqbYsiNY/tKsHVxPmW//Np2brNMjNyQw03ZDEcfPWEm01x+s3+mKPsgxFDdfIFGp2UGbYBuKTRueTVUMXnxv1oXhBz+DRUlqfKaS+VICebtu0uAuRwDStsywPki6neBl2HO7rYZiHG0kPAmiMLskprmloM9X1WSPnjXecRFQCqlfAqRWNANiIBySUWBjYPP8utCoBKn4rMqUBj7K+Ghcr56FQje6g+UTw73IFurXj1ZwmFyq7uN4Trjur/v3FVsCAp1NqZ5bolvq1Q4B47GAw2hCZz98xcJuYq2sDtlTFEmHqGAq9LKXr7EcHMi6REAHKDzuSd5mRNzdRxhB2AlouasS8jN2+R2iN/LW7dM9o5OvgmU6BhwWJS3CYvFNiRAP3FrXJLXIF5gk7kC51uWs3HYwQBDLuBK6ajM+bFVuqbPBUSIsO+wEH/U0NWi7oGiARuE3mcqWix4y9XRf357TZjlm1175B6VWrRyErTqcorvd18Huj6or54P1/vfvpXGUuwspXaj4nCeFDb8G2T1eIOVUvceOiYO4pmJ0LGIPMNf2Fq8p0lvBLAGx6BtCfo7Z97KEEjlq9JY2fm3i42XyGklb35vYF3ZFxreeY4g2nmSjxyPwjwvXFiZazR2sIP71zC/DTg0KesQxPwyLnaZcslFsp0u7+9bA2ZlFCoaom/y0bMg+Jlg/c8zsVF21Tv/3E1KD4P9KoQ3IMRZK03Y0nm3m60lc0DgMoYgY24rJN+txBOBLe50dTYHhIQSIHe7vIvEsmD/E/YRcmd1Ty+xKx0L1i43zxPuY1DHRZmQsNVk168xBSnOVpbSbUE1VRbYSur+2wkOaM1//Evm7+rnXNm6La10Hs7z3G8g7KbJmV1PRmLvV9YBEmAZrLtxQk9vigU9tHE9ldnHZWOqT3eaNB/7nUQ8XI3Ei3Hszjxy2VOSeUV4Sgs7tEGyd5Ng4SW1P8T9uscr/6bMGm5orbQrY6RQoEUzeEfKOLmofpiGcX6WGLvwfYi4MiMI0uLlkxd7/lUVAMcYeA9NlIk/AxuADp6J1YvQFIdsmwbyYpWsxsuz6BLf4LMNAT7eFXx2eLanPmZpDTKh6SqHUFBKfPoe7pPkcMGXTfn9d9B5HD1ZmRe321nmhfre2Gp2YkIAKjidaTGRUQZlICh6hIcUTCEESu2896XDPf/v7zRfPVGAelJoSsi2zH4HqJ9Q8THrYeOjfxszxXLs/ZF4AKGk74hNBL5uK6V/Qi79ApZqsmxatw7ycIHMR6xJy/bT4U9+fzfeT7Ep3dc4v4I/igyJTY/McfzqpWcfjxKaH/JDioCD95v+zOL+pJ7mUJe7Z9R0il2vvoNXfHgchVvpjQMmQQ5XXf6h/nop5g+qIhhAm+1F3mHQ/G8bM3DOLUPbV4X9KRIEO17a8ZH6EjEZo2QL2fUW/O86j0BDjSgNesTwk9xLvpID9bljgMirO00p4mUbUvpV1QQ28AL2EzY87GFOOs0dR2DMc6pizRwKBnLFav1FpskOUVbobIEqwu/y7kngqg2vbAT8DkAhsfAYjEaIr0/nzQQ1359UohkzpuNh94dxc3Cb/50yGeJdK94nhudg0xVWadMOOfWEvb658PHykjkpqYr4I8ir+UntYVYt5Fmzl8caxVMTU9pwsGZ9yOxmhTdFNAcYOTRH+Tm6pOuB+sc1xQle+fQg2jtsjNpPHQuvEUrUeqjUC7E7+ITxgNweaBatg83/pxnc3vqrS/tpI/XetFPD1bmX6nlufZrcf6rKkvCXJfYzywy3uI7RSslMntgEl4LXUO0kRBXsiyfhB+y8R6b1GOmNQajy+NjNPGsxoFAtXlolqK/xGTU4VgL0iE3uKrmoN1eCdK7PFFDG1EDyKgf9hiBV2UMZh7bfGXxRNPXlK0VEd8c7u9BAiMUWZtUgRoOmF603NoMeqiu3wX8z4ZFTrZNl7bWNmkXSjgs3vgJnl7Qcpn9K497SZgoKzYB2Q0VCoB651moZQO/dZTSgQC9Y8Fcmm1vXQhcf3yAwg60Wh9dsWOkiH5fcIs5dpv3G5e7uvsTXSnqVNvG88VgqC9e8tFEC7cJNEL5F+SfZDsmrbQMB7oN4nqaDDsUtDq+Ka3V94nQWC8e4ok2qM24Xeg/5kvReuOJi+PRu1w6GpaWrJ1MYry1yHhpaJz5wxn5zB+0kzSJx6CsAsjwTK1d/T43F5F4iFJQsTMYFd8g7MYK9FUNAbvWfGJM3GtKF/im75Ycv8XEKHwdyFs9GXDjkf0IOQrKaM8zGs4WUj/XPGpANsWfPv06fQM=
Variant 2
DifficultyLevel
636
Question
Gerry owns a monster truck whose petrol tank was empty.
He then spent $87 filling one quarter of its tank at a cost of $2.09 per litre.
Approximately how much petrol can Gerry's monster truck petrol tank hold when it is full?
Worked Solution
|
|
| Volume of quarter tank |
= 2.0987 |
|
= 41.626 … |
∴ Volume of full tank
|
|
|
≈ 4 × 41.63 |
|
≈ 166.52 |
|
≈ 167 litres |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Gerry owns a monster truck whose petrol tank was empty.
He then spent \$87 filling one quarter of its tank at a cost of \$2.09 per litre.
Approximately how much petrol can Gerry's monster truck petrol tank hold when it is full? |
| workedSolution |
| | |
| ------------ | -------------------------------------------- |
| Volume of quarter tank | = $\dfrac{87}{2.09}$ |
| | = 41.626 $\dots$ |
$\therefore$ Volume of full tank
> > | | |
| ------------ | -------------------------------------------- |
| | $\approx$ 4 $\times \ 41.63$ |
| | $\approx$ 166.52 |
| | $\approx$ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
629
Question
Batbayar's petrol tank was empty.
He then spent $39 filling one fifth of his tank at a cost of $2.11 per litre.
Approximately how much petrol can Batbayar's petrol tank hold when it is full?
Worked Solution
|
|
| Volume of one-fifth tank |
= 2.1139 |
|
= 18.483 … |
∴ Volume of full tank
|
|
|
≈ 5 × 18.483 |
|
≈ 92.415 |
|
≈ 92 litres |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Batbayar's petrol tank was empty.
He then spent \$39 filling one fifth of his tank at a cost of \$2.11 per litre.
Approximately how much petrol can Batbayar's petrol tank hold when it is full? |
| workedSolution |
| | |
| ------------ | -------------------------------------------- |
| Volume of one-fifth tank | = $\dfrac{39}{2.11}$ |
| | = 18.483 $\dots$ |
$\therefore$ Volume of full tank
> > | | |
| ------------ | -------------------------------------------- |
| | $\approx$ 5 $\times \ 18.483$ |
| | $\approx$ 92.415 |
| | $\approx$ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
627
Question
Bataar's petrol tank was empty.
He then spent $27 filling one quarter of his tank at a cost of $1.88 per litre.
Approximately how much petrol can Bataar's petrol tank hold when it is full?
Worked Solution
|
|
| Volume of one-quarter tank |
= 1.8827 |
|
= 14.361 … |
∴ Volume of full tank
|
|
|
≈ 4 × 14.36 |
|
≈ 57.44 |
|
≈ 57 litres |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Bataar's petrol tank was empty.
He then spent \$27 filling one quarter of his tank at a cost of \$1.88 per litre.
Approximately how much petrol can Bataar's petrol tank hold when it is full? |
| workedSolution |
| | |
| ------------ | -------------------------------------------- |
| Volume of one-quarter tank | = $\dfrac{27}{1.88}$ |
| | = 14.361 $\dots$ |
$\therefore$ Volume of full tank
> > | | |
| ------------ | -------------------------------------------- |
| | $\approx$ 4 $\times \ 14.36$ |
| | $\approx$ 57.44 |
| | $\approx$ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
U2FsdGVkX1+jXaaPGALxEsZisjfCMqSfW9RSl9wg+YlALo3y5tq0ULOLx6AZQf+ZUooONQ/8tnOCohKfObUfr5JOtQ18mW+YbNQVUWAfqjzVaVFlZOj9v/JEmS3jWplNADICJoSnzC1uslahOiTRwCDS+jO4XGjuBdkMr+WcAxYN0+Fnx8LnirPVcKwAxRRXRGDMubft86s7exxpN02dQ0YngPoSbK4GYa8KdwbvyFijjR+xHFNGoiK1on+VHCxiwe16G777tfOnIJKIQGFHaSiUR5YYP/epCYs6+LvO3kk/okYQLwH3/1jAbwmiwn2pCaK76f0fmUhExJXrd8iXsbAyaQdlt1E7EsTGysPUgzdoeTBMKbGRCr6bc3SQm3TMXvNeQHbmxTiKDzI6BFAuHtxXxEAbntTw0GhEdrzE7FDfeNC6Sz6MH5qhIOdiMMUyZ+hS4AvM1JFrjbaQU1NUWXDb0m9ceou7RaKjo1ogqWeJ3wXHyRvox9cIH6IkGVLllsH2AVh3OKkNT2ECmCTnND8iTmOXQiUMN7frHUFI+vZpyR2ddQ9DUG9A8hCYE4O+7hwo5mvvvIgSWk4p6osLC7+dJ3g9EGUDYmgtT+ZBpryL419b9mk9ITbKi1sTm7Kwrg5UvNtG7Cp1Ay2NNeMCXmL1jDLYNAfckFLKyQs84knTvRTKiSaxxP/lPpCamDTa/eEpVmLPc01dAnFUY+L2ukaJeMJDHGNIyx8RFNrGZlYgR1WlhvkXK3eAKOoEBbwNN7qqyqfKPRUyb8YJjqBSxUDvUFF97qpMafmCWfStPDXVYrXBupV/VM23G3S5GFsg6W3sUur9xEmaggn2ewsHM9CHIaOW1DsvPBmV5OmsCYisJAmH/5W9WmI4p+zrxKIQCsorLp/OMnvaJJME8w3I7AHHoPRXyzXpctWA2l1Cx0SKmXAPMQvwtrFUGlqz/MOmNtaQJGI9hy01fuUiHNYC4+wcVeYpahwZzuQaNl0+D0Ad6ffSJTJMwLVlvfK5PYHk2iDkcT5/aEG3j8pdvIWy6gfBiA7tjfKe8Zdb4NNkcifq/mokzkDPYp5jCZdtNPJDzBP09s/Aijq7Of0KNPk2n74egGZHzIhRomJvrTa9tMowGTXbyZPS+kTAMdZB1j7RJybxE4ihdUD+kwkYf1fyZsgdEsTOTYGZDciDjB76n8dl0rnp9RYB5amhHN6h77tBt0PpP9HiftKXdRn3KggWVOYwygtAfcoJgsPY0p70qpUwX3TeKUwJaECAefdNCFkA4CRoJnTP8OIfU3VLcUxD166mlpCPKOnjhf1wRoaTtUbyZIm/wJJi50PKgkc7zInCi7/FuAJBfHjUgPW+SSQ+n6WSwAYjSFLHa3/zipuw9XJvftTM4JQlqrLR88NMASXuaWz3nNQVJRxnY7Rb1jlkMpqgb5rhhOgrpl+iByc7j78fHo6orsswIMDHDyxjBuupJFSmY4evQYUqs3jzAr7rfEVSmXOFQVUe2K1VIC5ozC1vCiafqftIs/XXd5h7NbkY09MEYktT5sc/jZJiLEWSW26qkbJ727mdj4ti/7/vLfRMnJ95lW9MLC8EerjphtWYb0q0+hLxhj7BlEqw9JK0lHNvsXgtBb2j9ZVRIJR9nS3gWQoTM4m+mMatGEimzkZbgFnW9p2G5CmmXhdv7CyVLp/y3wU14aIJS9U5BjMGyoyMQW+tuhA/ztDA1b7163om1qlGLNIVkCWwEZ6zjb3Eo6SEpNqGruWS+6OEMlBxWHtDJA9rd5AWTjNj9vhIdhvuTP2wl6uZaGQWsHQY073iRih0iY6TjdAWdqy0/V7N4opz7wJ/ZXbcR6dENp7LJb45eK19LfW0tLmshWF6yvmzdwPjYPnLHo2/yWfPU7E9X3qP+NvGJmJYWQF9CuyjZks+KewIP3uTs9XV2NPSkXICulWVgQAO88ytMbBl8+k7Ibgjryufdq+MRJWQuFYxA8iPA0E5clqHG+4ZqsXQNbbTdF0MkWr0ouJV6U5d2jbFW/QOjrBwIGqQEmQMOmvM50x2kJXptRieBWbTRdoTtplXo60xPah7uktZ+GmNE4k4PI/lh3RPnRG9PSA44VJxnPJVAKCpjDsHuVeoQQtz0HOy47lgk1/DxSvUJy72YJMZx+B0zHOjbqCnKnAK/ETWmmCM7FewCY/c4EHA2XqZW8WmkwTZG7cz3JeeFuI9k6+KYqF+scoJ9ym52iCBNL9sOcWesxed3w6IKm1Swij8L7KXHYlT8mze8O+8lAW+A+ahhw8FPmLfufn/P2SrZraqoPAv9ZnhnBjWkKDi5tiikrD4WO/WRIe4h0kawWZ9QhxwHlv6tGDJxfLbJSMUv1hc9Go/qR3mw3FU/5rtZmrYtmkeHxv9g7+FWBDn01GT4c8C7FSHc5VIhnfK4RnYgvWqnGRgmuSGR1/K3z7EXzOKvpDlumuEbf3fh4oJc/B/KJfJctDZkKAFdBAGf1Sfvm8q3mOk130gh9R/ve9b7zw7UrlwaDRRzbv+FTv8CpN8by1wkCLI5PfVOegEU7mZKx5YkYxbjOa2Wy18hDf4Bwrfqa2lUPsfwCZuH//V9ddfyGbEWSNdFQz3njl7AwbZMOtrZMF5ft8/iM2PuTlHc4WwRoY4hp768e7ky3EiQkB93jjFJ38uhhdXlSRtkqoBg5kRqeN2i9q9mPx6IqkEfkY42JOnKDUK20tm+3waq9bdvk5ROhuF1PzivPxpV+CwmwdvkmibWkmjpAZgFwEXZNTPtLBKQF37qzQ2QdRorRokwtlne7Ozeh9q313oPrZpH1rAIN5ZuEvxLPMW7dPtGTA56F0bFvmZG5qt4I7yWEAeP2iiKE8ephRK/rQ/HKiGdSpIidYKGFIMhidg/EUTlY/bhkUTLXckRxEsvtAiAx2aQDze583uIIZkZhD0agcySLBOJyEwq4j3nzr/y01k09nLmmz0e1ofBaXA5R4IJ+/ea+z5ylH97EXS7SONXFhHEOC59tP216vZzDE4jWJe6tLCahd6MOSdnY3zha5uTYLL05sIBW3dOBkSB5Z1o47wKqYiSfKdfCvLhWOB/VNAjjDDVEJ24UosZXvlT7YKz8gKe58hQQM8gWPmz3a/+F7JXaSXIGHloP2/Ii1whKSv+3/OzQ9mkUEYkkNcT2JEtEK2hJdgJzAVnfZEe6eoZvEtSPZK2/CoCp7C6xw6mxHuK16R34hFgIECxNVzKIC0jIjoQNrpUzLWuclQ9Z9+dB7Yj3o9QrOXRJk21BTfSz/xPh5Wfjruo/w3A4BxzwnJz8B7QD7mH8p0CRy3qZdRNMCy/w8DonhtAn+pHMZo52zUmpOxWJ5JvkkgQTf8qOG9YQ0W4zp1xmyDgFEq8DrLNO3JAhOGMOBN9Awi25lPFCDqpw4JOlKTNrJ/YW1gpnIDlPv/dDU+6x9Slskc4CNQi1dbnn+cpvSS/SCMvNWTrQdePUfmEIg/DIc2l/rLdAjtKwACzvlVBKpVJ2f7pg4nsrvIQ0Ax0spHY6a8e5qsYXGcZGhokZGLIF7xTkN8jK5qv72wi6fqS/Ke0yRJMoKnPL46RAqRYr9VP4h5kwtRexBRMpVrkCgN+eJMGjz0kRoRDl0B1bQinwPcu0yTpMDMeVIjC+0bf9l86QQKRRLy6tRd2Z4a1kXwUCgUzezpFVBCbvTGkbTLLg3Pg0FMRTXpiqhDz6TVs1HYrE/h9Cju/P9Pn92K2gpjQuNwVp34DdVKoSbKCtf7KKIwnSiK4RpL0wfUbJNPlIC32xqaE4uisIcXr/h22T4ENAC6HVDSz6W1Icnil/MikZjqmtK0wEzsdhH3y3G5mv78Uh9k2YXk7O0v3RCY36A6SIQLFHK9T3qvosYwsrkWsKyDbsnkBk2Y56wJ4ApQ0qGZMpoAwbYNSlJBACu+J2Z5S9OCD7PE0BidHjueWyC+7nU8MZAV8TH1YilEERiE92h8s0wqd5X7dV0nNxIV4orzT572H6AV0YEu7jwfu0vU71O3atC9joAPD283W3iaxNYEu/fdibvAuA0wdHamey49MObZHJ3CsgoQT3W0C6q/zlQ0saIucwxW9fSgPLV2MFSRdMPMRUjpnZQXNVZXisXkgMhYGyirZn56OuCHC3VANSOOVJjSqKnqAPSt8RYsV7QZ77UsuYlTaR8KuYWUMd68kHAHGt29mgYuO7imdkbRpKxR9pYGVab3JrO7rPJSi6Sv50B8FqsoaJ/GRwh5t0dOwYa568yYqo6+DCRRhcfeP/3o/aMmTsj9qNrQJ+CNuyYmKMuUdzreNNQsdRKWPjeC81CaOSPHdPuZy4Pognkcl0SAjLT3YAMkdUpw0fqEbI1yPPEtBpKk4GduWutUTepyKNyFgrktuZ2rLSPDIPx3e3VvkPzQRa4wYq1+XlJ/YrHgB6BNPuY9yCFTBnXCZCqoxEf7g3kmIQRY+e9gd/6xLw5AWzI0sdOT7EQ93tTmK5UbhKJ5V02JJyj9q7MfDrjpqGqeKZPVHNB3bpd1JvP9Q1urxgwUQSyZJmmQk0Vnui84v4vx0PdqyKgzP3GGg71Znk701vMVuN4uY0+6S2FsRzZlgHeR0PDN8kEoZ1LsbnydzUXyKdhzIDwQgyAderO3gm6gi+YzrxdsEyMvhkL7k+XTcOZWaH67NmmtCuAnMSh8M4kngc6Ygt3dox++ZTPeHwsW1v5G2eiUqG0J4aBVmdRqpJ643LDurQDCWkrdTOqp4wZJt+7pwM9eHokgurYLMdtrrFQl9iropzUQ/IsCKQJCgZAy2ILmSQBxrX/Q1mW6rsU35WsA94FXolYJm1VDMwR+vr7wLAi8VuSBZswntcFx4L8tAGAu1TcFVDLqwMsJq1dsfG3l+rfa42j32Cr2sldqzx1H1J3DKJlpg6v8ebXkkYk2aETFLYbnuZQ6Opdv2SaZqbukWwVPKIjaH+d+Y3VXchhCr3MRkChZiJEHsuE1YQp6u4JCrH5nAng31yl5PBJvVe0sj8AovIUGJwwvmBq+5KLQuJKx1JXJS2bLl/L+PnrFWD0fyv2OQGxYS4kHL3kI6jxApUmvO2vzzETbDroDzI270d/eKjy+Fi/+pJ/iYSrrXrbrSuLCTS34H8I8I16H22h/GUZlc45G0N9YIsPR96Hy8dKmEXAmMJGj+xnzg4Q9MX06wXSQ63ww3ofbhDsHxnimHD9iHv983BZSdMOHDYaIkE6ZndA7SKnBuS38zdJ0KacgHtY7Oy5gNNhyjWtbMvOkHWbBXd6me6WBxS3fb0MPPOPgv4C0jieVfdNo8nFllHiEW8BAI595Vfz4IqgGQgArth5I2QpPKKSaQ/TfZqPp5lGCgnRpMykN7JzM6dGEz6kyAz4gT3oLCXMyLPwL5qV9m5LFdul4Fl5/WwSj1HvP9gMhT62hCWzkuGw1dvFSm0JhfISn6Bm5jQGjlhrgW1QXZXFp6PT6fjMcSCpMuCO1TOjtQXyweV977maFMjOHiZYEE8XaLBCBqZ4fBs5Q3kkn7n2uZTh5GjzXL060CoH8qmobKNzeUAazwCiKBjivV3sKwdKC//ye0H/bojVI2z4BFRL8ZqYdB8sbMQglQDQcusEtnLDsGC7AYtdxzW7EVzTO8wK8I0K6VH4mxN23MGyTYq72oc3vomvVoN+W+PIHeB8pV8uUndxQL8vK2OkmtUGyUjzQo3oQ5ty/W0BJxuvHX47gvEDXCFeGp5BWloryp1QBNCfBvNFnRCzObmgcsZnogmxUN/NZhpoHolm0at+V23h1DMqY4yuE/sDcOVPzZrlgKPjJqH+w/cl60Jfl/owCj6NG1tiMvLDBQwE7FqFndkVo6FkD/BqKiBf708MJ6Z4YXVF7ffHZ5QF3NvOpjtgiR01IIkWlo5x0Ge1mwqJMwVh6Zi0FUTMjc8fy5PxUwvlwJ42r1IfvFzpciFEUi3p2dmJJNzOtNKd9OV3mUguygVR29HO6dzaydp4S2AmND0k2yA7gAVo42y3jwDCT/cgJpHgE0KxvXuxlHLC7EJ/Ep0fZQ83C+7f47+ev/xwBKCxPUP9pTX8Ij9XQnWtlDkttm2MLdpQ9d1xtkzovdz1BGbBrGRgAaQIKvkN1MqGLjANajPLFUoZsr/1zx9747tpmuyRIum6P0IPsA0tbqwPdwBBkn4oStcwsvZvolNURHLMJWyA1EsHKnRcFiaG/wVVO+Y8ABjTudv6qjGm2lGG/N58sARcDACk3wwo0Axni547fDH8YhUbzlEE41+ydqDgSVfJw8eNfT/p5qGWqeVNuVyG4b8iwqRl+0BobnrfjeuHb7K5p1829A7XWbFS5PjesSWraJuIjgWSEAYYvHXAducK4jvIKNVD20K6ZBqYM3ZjVEHZBfEAUjGv+1jTKHWtZFOZggR+1mP86qNVFAFnEPwoSGXRPiDgrRH6JK6nk9l/vGQrkDdMJQy5dXMaa5fy82Yxr41ojaX4m/55xx39qqy0vjgXe1V/+CkRC3XaXi25t/Xynhqylew52G9SpCDKgh/Q30GYMxxiNQU3F9whNqTzOHIqs/h/n/U7g5mFzsWP5VTDuBIz+aeY0Ys15DAgi3ZcXdjkJceQT3gWu4da0gjogibFUTLeDBfJ+72guhtTlMFmqzKgmzhuuW15ViA1zAMkcoG4RzOj7D4Ky8uBXgCUoUh4UijeE/ipZfugp7eLFA/Yj5tSjST8DKZbvNckLBBxnzxPwXBcVpbPWiQxQna2p7QkyQn+XqwaWiktMt0RGb1ad5odGa9EQiTaeYmQDHnWVfGuZBS6HwUy2NffO95FqN7T2nAqHwfBUSoH5N4g4S/7z5S+JBBJGfSCNV0zAdnMo9bJMfK3cLjbt52L/HsXKiD91GeRvK0nKAcB/o8oVSB9mWvyIR8i/bObt1OSQt+I1xqdk4OjkfeHXIIbcFxXlxnQH3r26Q6qRcpXIfhqvBl0BKZyCTOMFrZFXTQKn0J3tKnP843ZkFuwSZYYAJga06AHYQcT+NpnRZ8VgRtl8Yyjy0fMUflURepD0ZOJt8voIsQbU1qyXw/nNfdiH1LjnEV/UEs9hNDOiKFFGka3VjdKTvWp82XPWbSVBeOc29n2TsXlaPPubL1RzZFlobhczwnkovPlveXeowOtsbse8KBXS0ea08/mtCpBySYwRqO3AW5klUl4Smy2cuHzXEJOne4hR+SD5DAKPquY5/x6zeIWiURomXiMN3GDcEfoLU5qWuMgSZoBeBo/Sj+rEGcNO8BNRp+TmJIkq0vnvXwq7KdmSxKh35NAOMuGbbTv1hMZxB83rt/jNMlZkZgpPMBFERjrKqjwNfgQOWNQvASz5APm3BL5kcQfbBIXMPWhwapb1IpBzmnHV68H6xCiZTj4yA0EaafXgNREMekEl61pepPIAbyATDDUtwe0xzItp7at43O2MZJ8Lzy0i9LKI6txM/T6SghscoUENmgc3SeyXRjcx6aCYrdyx65iX2NUHQcBveqiVkX+N/FKUO5akEXBfTJEq+9DiW4DpqwFVpm1j4m1U9M52Ugx7Avp5CRSOZfP3eOcfe1atlRt0FXvJxInH6JON01dML9f8PaEmwoUp+fxw5e0u4rFAxbD/CylnDoOeryAXOXRF544XyPPaHjWaAMqxaRSowGLu1GUAiC1QxH7m1QS8XunnojmccBEbAOuBtgoVqJvfJoRwcpi29m/DTC+jIeCuBhQII2UUjtdE411R140Y0vuaW9DVn4ssy6KLsfQcuoZ0VhKsk1UJSETniIAF/1Yvp9jXp66WC0TrP87VvY2jfIWQ+/9GYG7y1/JcfU8kZ1kwzyoTgoK2qTDaKI5wQUhKMAESpsO9YSoU/ACtdUaES3A92jrmqt0K9NQakhSZX/zSBJV6Q0dJmZBThs6nrlnrnof+Y3Av3uC0ECmfEq9RuBln8mwyQCUYGzoSniFmEk/4wTgsYqYeES9piz9wyou+O6n4YXNLJ7rclUrcqKEwtYIPs3P/K4t0jEEzOssOJDUA7HkO2AA1VBr60thmzwyWoQN6ZX70OYSHX5ABpl5cnFC3Su+RBvX7hm79u3Cir7/xTD6I9DFwnkjCwvNhCCPn+O9cIx2Nc7CNz/sJ6Y4SFdU=
Variant 5
DifficultyLevel
620
Question
Amgalan's motor cycle petrol tank was empty.
She then spent $19 filling one half of her tank at a cost of $2.29 per litre.
Approximately how much petrol can Amgalan's petrol tank hold when it is full?
Worked Solution
|
|
| Volume of a half tank |
= 2.2919 |
|
= 8.296 … |
∴ Volume of full tank
|
|
|
≈ 2 × 8.3 |
|
≈ 16.6 |
|
≈ 17 litres |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Amgalan's motor cycle petrol tank was empty.
She then spent \$19 filling one half of her tank at a cost of \$2.29 per litre.
Approximately how much petrol can Amgalan's petrol tank hold when it is full? |
| workedSolution |
| | |
| ------------ | -------------------------------------------- |
| Volume of a half tank | = $\dfrac{19}{2.29}$ |
| | = 8.296 $\dots$ |
$\therefore$ Volume of full tank
> > | | |
| ------------ | -------------------------------------------- |
| | $\approx$ 2 $\times \ 8.3$ |
| | $\approx$ 16.6 |
| | $\approx$ {{{correctAnswer}}} |
|
| correctAnswer | |
Answers