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
U2FsdGVkX19kQO/knt1fFTBWNEpS85Nxg15ZsxZbVtKgIMAWIjvXkehg4Ld2jcWRBiI5J3lC8YkFyESCP+BkO0nrE08AG6W8ORWX13mVxiNuFoqKHBtnBiC5vIpmvz+vjxoZHPO4Uh6yU0rGQM/GyZwBAvuPD2ZqZsXkFxAbhXUJZmeofJiZkGTnoHhV3v4RxXpEBF1qiQfWo8LkOJZG1fVCApG5Nv1SEjS3T602bnHNt39+EN6tgbJK0A6ythDUlx+AVEz2iNmY/7z5PNKDcJ+1IssI7ycKBiH8szRYCKtKdNEQQSOxKNSf3xQLWPbFOizgxhdoNYl2Q7rQ03qxd+Xrbz+x8dzRLc5sVzyRwdB07I8ZNHHG37EPXipOqdMzdL8/8fvuyvYpwdNE+yF2OWzOScK5/2o4LyIoDbND88XgSzKpoMT9vheArboj2KlXlOyIX4pSJuSanKHcLKC55BnPpEsF2VnJuXdGg12Glgvi8/omBFM5JcTc7n7w+lgxis5P2iL06Yo4hJcJl8bc6RwKcknbom/YUDNYs2J99cJXwg8wFtSEAT10gJy2NF2cYhuUF2k7DvGuIFi75xXYp68ZimyzQCCMLq7Pt93HkgZcHS7rxzMxSbLudXBepHfaNgaACXPe5JH391b+TcM5sKfZ6n7wXhAaQ0x6FGO0B8uxty/Lrqarm4WsA0IEn9ROC0q2LPDIwAfyoUHJahNM+pJwM2dNiwIkV1NoJ3ZkCYjg58Zj5qkD8LudCQuRCi+vTGcbegNk2E73AnArUv+LQyvPjx9TGhfE+ySIdEG0vdDo4z89CWGIjnpZGTUNZ7REh1SoS2HzevlHzOORWYlwc7FZwmQIO4u3Yd4lKOZFwXgEQ6fyTkJIDv+m99egeqtjaNpGmHE17YQims6AOXw1u1chnvmrnKgp/U9z31M/MGI4c6dr7jCatL90Jp/i7SuwLj9JTjeZnlS4zzykITcjz7d2BxK9jzZ+dCJt9gNYByTzPWc9Evry7qIz0yh+1ebOLjcMKPQtV+Nqt5pQwTfLIXfJlsg+FwMNtLOx4i08wJQBCQa7zHn96z5/QhZGMt65CxByxN6TdzDpdiU6di7tj0WDAwpGVjuP5AKZch6aAV/zjIYDTIH70asjLYJDPeTa/jCUtrfFF1v8I8G7HbggZpXCtgze5Ks0ucdvNvUYuOxr0oo00atSE0o9y1gcv8yVFQUch5FaPpZrSOrJ23g7bcALwMtqLycr4zsi7x6U36kK1WSGoiptUAOZT1mvB85B2k1VVRLTewMhXfu+WYsHY9kv0FZgS1sAM3F4J7pwh24ZW4kNx0Olc1hu4aIhb22SAWQ+8r1PRGZA+D3KwJluaTG0b2X0L7rTEyNUy0Rtxd8+WFjWyJHSp5YjfGXyoZwcZVQrAcJwAdW8snNqZGQPP1TzC4vdvGy4nxkhQcPBLMqXZpqv32suL9e42pDyu6L/XmwOlAZW5M4voRXE9O1gqdADnOCz24r7GL18z4k1Y9SjqIrNb9Y2QVwo1cSxkl+E/dRPR0ISpZYHvFRYgvmmecHhSIq5poe7K31mOuJbscQtff919ESST4+rUjZ1kfcrlP5hDByFgw7I9s7asM9nS2+uCegBv+9YUVvEvMkbXQTWrfYZdU7CYupdL3AQx9L/OzItlhMw9lq/wUjrq9JFXhX5FzYMIV0lfA8B4NtGW6QGQf+3OTB6Dm9WGC+cIpKru5C9fLRK2SPZHtpTZcwGukxCvjFadhalX/3Z4UHfaD/OraXP5vKkiLGRj8PIZ1/gqXPA7Bi0wCtI2gcUCGKboliauuHHVIsZvzpfgu3OZHSV1sptAc6qJRqZfZEew69iA6c0f1qjZA+XI/iajvorVnHjYFJ+mEJTUlAwJYo9FFFcKGmQgvZveMh8pi9JQ+QGxPp4XxWKkD43DR6ThC48m65LPDU0XDbYcj3ruW1Gg6URPG9Ij8KMXCAjsDCb2ibAzbHH/LXF09R9dNLK9fgN7M7GACB5ib7r3tf6ewJH4y4WGnGatOWI84vOBat9pI3Iq2/pSAQUPWtM+bQyXXzLyZT5uVjc9/4qGepLCPs/2PvtUMTK0f2yB1jYojfU2O+yq5ubwgd+psdQ4gwZWZr17eR9QjQ+umDrp+XnTq+1KZmR4FFABA7lb+Eth8DQJLtSwbMsPJLZ7lbfP+6BW0xMPTPAGxzMo2GYlBET4e8X3mBqWU8mxOUf/rXk+Uu9giYuN4X3oq6VXpXG3RbyV++M8G+GJo1UQikyfITYD3+rFdt0BEmaHWN+bzFJ/DJQx65Zg1aSDYHc189MhhqvN7dVETt1SRZwX88B5j410BMvaKLf1vKxbBKWv9EbpXJjadhN920t3TSADoO2E9YtMsHS6HqbuClQZNwEh2qAfXHpzHye2ek9DR2026WDC0EFLu8fGAptyiimVN6ru0MKfSoo6ov+J01ZLN+V7jvczpZpCDiQzo1PcKxN3iW1p3BJYuktijCgRT61UVikiplyomOtY8Jmf56fxPmhxRF61vUsDaoBJrcVOa/v9RZUQHyA60AIbQLi3/nuNfGg/j3WngVQwukBcoaVGCIOPQnyiFhSfvG+8y0AHfx85cjGcUtobtofhTLMO7h8LHk4frr4/o2Wf0fu2CHPXnwLd2jnFzYgo3C1N2LKFkqfXmdIZfQshxQub3bZshueeID8Lul8lyCpOHPqYN4w66k9V+jYLGYFDh3e1TfbR4dpevB1HXdzV84r1h13IeEyMhSVyUgBLceQwcPlUaCKqWk2tTpIZ7CPG+HjOu15QMC7Gj93lvIrsgfXsSmkvmQM9XElmdPAa+q/0vnAW0SOUrkL91HNfFERrqjmS/QfXjvGFQMbLdfW9C185ja2bPaC+NCVqrE+Wy1zbvXUR9qZ69hBWauzZ1zmJy/o3Xys2KHwlQuypKPtx/9rTnfP3mbRzvFCRofY0D3sj65ik5vbaZi/pE8obaHCIqaeqyvsKJG9r2bd0GNQXOIqkWcKJFHs1u/gTKBom7mcR8ZDXTaQIqm8uFLYAWorEWKZLGhpC/1xfjO4G8ZFOZ0mXCE+c6WoZTKh5kJpKwlDDrQMy6fMDPT8C+rWKuL72Z9AHoch6qP/c3fluo7DGLSvixKdx8lnHBfMcoJ5MOooc/687Yn9qiV06sj1DJqZfu8aHzhL0+cVKRcg3nfTlt/Ou7ML1rug2qfCGMZw5TEGu6GoG2LdbzGheidZDfab1EX3kK+tdaKFkUul1Q+v2eTYKfR6u+u7DbwiF6yEOMFza3r7NA8U+gGfcpLAPgV+MWt32Qx5Z51HgBlLkkgd+NsN5Nns8uoVwtqyXsVfkXicTc9ZEhaGNSpMiAmKiGJJDBYSyBxCv/Slf8+e+LUusJ55LJFiCwQS/My6NSqJrc6eiDWKzpQX6hiE3gaecbr3frRHehCOHZuGdxFDA01sDAHTl91i24oQBpG6mgp+WNIiFfT0CFIigB094fJ6Yrx3XpKpSgGzAK6aFB+meljMty83mng8+riQwPjXkAiVnaSrl6tdSXLgunskEfok7UTxZTrQcVBbHMVVjSrFYv7g/I7cmG6lMn+zCAb9cY/hNsozy+eYBJhwN7wsQJuOXct7mfGFwSSDVBRf9AmcqhqTFX+55tps6HNkJYH5BJfEQaAxjBMNAvhx+2h/IH/Bktke1cE7WZoP5tHtHvOSBUtV9gXljwnvQBfsGRv8745sYWibvf92ERKQcdaoVvzQQkYYLda+u3MbQ3l61LDK0D/MGI9Kj5LuWNu8BreQiplpIPo81lrsWoA+urJxy1df8CU026/NdsWJPt1ADtxUNcmn2s2CECVEfo8eMRgwtNZA9TYG9sYWiE3GptFCazGV1rWeDU+8Tn41HFD27MiO9RtxpOEnUG3jzuIGwjupmC6RCDzAwmhkWF7uttLLMzJSlskws8CZTEWFa61pC+If4NxoIFVNB9diIx+ZgUwQpT68NaZucE4kb+LTcp6Z+axWNeMy3eM8SEs3NiC3A0Jza2hoNDgMhI50kz+0su0qL+6Pxwabx8nNfeDStCA6S6yR5L+ieadj+pQAm08+d60mUeLeRugXn97bHmXN8/yD1DfoxtWZCbi1Hv5brUhJGCKrkUpuqy6957ePVdDrCaMbgfruQqmKdniV4d9QpQNkPVb9z7FTiyBS4wMq2F6m3vkTdxOeUAnq4sXMr4pmqHNe1QddMBUXGBbxDoMeycj21dvgjGWb0vaZK+7J3BpccIc/jNdnZBuQ5GtfpnGEIxZwKsYmQ0zTDc2VHZqN3azT5Vmid3FDT18/ctWBQWqbKLlSoNAyCmJaj8wBB65tDHf21lWofpoX4CPoCGukk2Dz52jmjKvlS8GJL052wZTpEF32ogqrkFjgntgfxGwMnWFHV16ANF0o/b7omASEORUsg0KMss8pPAONj70sN5EVWohdEoXhKacov5UgMpLkbQ9tXIkTSJG3ShEQTMAUIV+RdNKO+9DOo+4hzqNQfSVh00VliF3s8fbO+jWkT7DIVoIezDaSHH8G3MIfTOrzRDQMpKdYmQdYBVkroz4f337CmcOTAQArY2puePTUDTH5UqhmXc3dcQ+E8OKPkPl4WNU08otsx2Sd11nd7xW0i0cDcNR9xqnroytrOrjcEtIZRn536ClFkYoexcab7u14bK/Cdo3Hu5Kz1nNKGvKyIHXAUc+8Kkadk9FKg/HoV0yQHxT09PFoj0gUXPDM7hjMPY2EN4FBiR1X3Uanjt9ada1hzZtaq2scfB/mmE1yLdTjNWm/OdqSRRTmUGnduNVLc1jmNSc6pTZcFb2RgoVUFWOpxqWrS5y15b8WrXu6WnNsGOcwfXSWZkJ3XguFTmGGi7/cbKUjdH3xq8ZyudC1LZZ1z0sPO01aggk1ZnJ4fDaDGMw4OJcBUwjdihxHpo4j6mtRkhb50NGyCyZxhEdTmpuqmCB+x+YkLKnKg97l7X4Djl+0oOnNP37eifkumCkb60z3hfdtZK8o0WC8+ZoVXgW3vn+cyB0o0PcSk9xQZG0lR7r8T1mcDg00rrJpfYn34DTvTwQYGVGiBPt9jTNUMeacnW5AjdHbIFxWV9ZIyAq/W+bIglPeJoVqKBt+ky0PVLzwU5cvUm1Ll5hd5D1IHTPmyfXLfiiPqI6iz2w0A7vgnTr2GJetDq+wPXY2nZrwrcOuVmRiZYdfj1X2ivgUR+yi//lJpvaLStbQJdcz0DWzrZU7v8aqG2ww4LPn/ia2QR/BGTBEczXlH7BKDZntq82QtNEPb1OF1T8OH6GaynvQMrvWmA/6g69auom/ZVXc9QHpiuuLoROe9JvuyxDe9Guqxk+xyq/qH2Iiibtr3Wa4pnpe8RY6haoYJixJU/hZOO6dRA+2c36HDN2jed955jfxYFMRK+phMGoO5+cGNDygn7p1/PCUynTSs2S4B+NeWKfU1rTgwjXfVmaPK/LnPN+dsRniKkxKXq4R0EdbjqWLUnz4u0XhOg+//G71SC6xgJH4qyUB+CY+QVxIlpg9ID9LdrzB0OLwNAp+sh/NMcOP3f+DsRuJhsKLuTPVd5Lj0JoZqiWs/jU5OsnY+4TBAwvbH6QSEZEx+9ST4hCE7u9U6X91OCYdc2k5fdCyYCmwG5c6Spo0B0gE6iLOTKqXVaMvhH2m5B5dq/vESTillA6yQdKGKKsxGyjGqSHINZ7xYmhnjbZ10+sjZStwGgY7ebhTH7VHVBRsrkJ5bxEHgmc45p5KBbMtASxOuxGS0Hy1S97rpX9yISLwgXocv6LuZmxdozklS8ldftAEnzOzScs1fforDklODSvPVzn/yk0k8HtDsQBCRkFbjDl8imgF0SX2Rlb2CLLfB31jAHC8SV0XK2RpGy/OkS7Mg/morF5VfFZvnpQg0cR3+wSvBoaJ2LYD4RZ2DyQ9bI/1ewOp4My6juiHIo2Tsk//EGwIEGpE33RGt6+163QON0dt/wvzKC0gifgoLhA9O1oWx1um5ZlIdGJ/Z3FXAvOL2/qyNiwKSI+jV4/RQBJTDQOn3CL2iDCgI14s1DiYdrsNdMDiuQLBL5WwgWlMOWNvr8wIvI2mfF55rMYRWjoQJXa8tKmJI4FKUASQd38OaD1RuBjrnH22vgUYgfw3QmJzi8uOAJ7J/FNVaaftfNL82D0LcZxPjToTZZTsMXVW/7+RM1LaED2wjvo769P6KMTqmQnhjyPWNnbYaK0ezismEYF8U8qyNkF4mK5rbcTvHc6+4voEz1zSSh0w/v8zuf/w9b4VZf7Qm25PSHTFH0pWxqejZq/bBGqadTb6zuXiwBX8y1/fDXwJBKMJGn7AXNVpRtoDRimYkU4y8tlZ9GjtuoaGAf1mmi7VaXSYs33ynmWp9R+GH3a14nTUqh9jin+ViJSXK2n4WR8cdlyzcU8OVm2avOGVD0R17gdBPsM3hueYp15NJ8emDDW/HW5XaMCK2i8UQjgkJ4mWSm+qOYY+8Klm9IPihq0xXUiiFsRLhFJzcS+6IfOIysZoLnXo/YllqtjsOzD0kttOxBdTYvhMP8I51nIi7i2GY6GyWWBJ8dMCxYzIQegmDDDxU4FhTOeTNDGTp7ol4ZfD6GG0Nh6tXWUey4gXyEvVinvxBEdlVMO/f82l2/VxT1pt/Tj3n31MagY2xUxi+UQIP95g722+Nqd8q8xAoNXe2UGA/65GjEpH8icOmIIOPGBdRdWUeUNXSNLr3GpVaKKWo9n72cufgPkdwq/LscGG9rqMrzDXkcgUymBZMYFfRsQVhipZIITKxkpc383FcOo3cc78ORSb13zSUyhbXBj57hj4nh/C26Ohwf4hv1EB8hCfL3qNqZlIPWj7CBE7tRB3vKG/BPTOrLJh/qI7XVtK360NnIIaxBSpaEqoQbmTX9QLWRmOHqvLYwRLMkQopEaEGGnNZjnIEjjNGU/VIT9KwdnhKRcst/Jz1udD3bTQVwBP2M5iSmBUKqolGXmeY2A0GJdS+YxYAZ0wYPl3XFz0Ho3KKhq4GUCUA2EpWFLE8D1Qh4nQfN/CCd/LrqCqsXDwWjDN1XxTH4E8bk5uCGSSsfeMRUobFfcLblX5imUu2yDD3u2DnzSYHnX0ufV+Vb7duy19F1mkKcivRZA45rdWemncQ07FXPlsitWCg/LoyAn6dXdc4tZbR4bixMHgzYikVuSo84e0fu50/lJp9RWYUFQl8AvDWBWD/PUJFHKrDlNtOcGVzB/oMyxSNBjCKuHN8r4tuuUXjIGZL6DEu60bJ1wZIkVSDZWx6Z++Q3QBlR6mIBkT8tlEN/bB7aDq4IKfwxctMUSaZiUVN0DzHZW3AIjTjzaRPUtL4SZ9YOCUssXNubQPTkJa+psdkRng2R4PMXgEzrNh5AhxVTDQOG5XjD0UHiDAQG3+Kv/gZiW12bn6o2JBwIntJ6RElhxzgnQgC0KQIPntnd4r6yoFzjdd1N5VX7FOzeaCuidKTYz6CBnMTkM456iVg69ofHI/sTnroz7FKTHnwWUDC2Xu2lzzzvln+WKTN2wPQDii5PmJ+3n1MmUU00Ke2idCHGlMKHLNGFtE2wSJ+ONwCHmhLwCexSu3NKLfuU0IV7jwvT9XNUvH5JZUMYKOq28vN2chvdQo4LPK0BLA6fisUWS+WYJlOGWFBSKEFONM3FakQ5/uk4XIlTqvTkugci12UMtrAMF/vcZik4MTfPlFIrp22/MucqWHgQ+YzsPeGvevJ+UzLBF2f6nzmEyp4H67uiV2tyUdFMC5uGKb3nakLNVLDkP00z2bruiPtEYuufSDULE6PyiD25ht+fe1iSmoK4VJeNEdv6VvX611gwEK8qvQKrubfR89tMMiFn/PHVRfHgDZ0vbW6/MftY+qwr+7Mni3GB48W7sABovBsVuaT31l4SkV9NIg7wU6w+vsuk+1MlcJ/FsK2hk870CM0pd7uBeyUe4nGhR7hYEL7ZFkWCBX1CidA34Uiel+GlG8sdk5KdzFBaetU45u8KDwE32B6HTSOiQw2okLfWHfQhp+NtBh09Zx8IznpnGgAoLzM3N1XxCsNCT0bEl2b7rpD4EQ/Db94ip3QkWuxBYs/1syNBIFQmiYOzlLsvKkwMwXvjcJfLORtGrnOTomvY+9
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
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
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
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
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