30209
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
Variant 0
DifficultyLevel
533
Question
Mick is selling egg and bacon rolls at a school fete.
He makes $54 from selling 9 egg and bacon rolls.
All egg and bacon rolls cost the same.
How much will Mick make if he sells 11 egg and bacon rolls?
Worked Solution
Price of 1 egg and bacon roll = 954 = $6
|
|
| ∴ Price of 11 rolls |
= 11 × $6 |
|
= $66 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Mick is selling egg and bacon rolls at a school fete.
He makes $54 from selling 9 egg and bacon rolls.
All egg and bacon rolls cost the same.
How much will Mick make if he sells 11 egg and bacon rolls? |
| workedSolution | Price of 1 egg and bacon roll = $\dfrac{54}{9}$ = $6
| | |
| --------------------: | -------------- |
| $\therefore$ Price of 11 rolls | = 11 $\times$ $6 |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
532
Question
Josie is selling olive oil at a farmer's market.
She makes $42 from selling 6 bottles of olive oil.
All bottles of olive oil cost the same.
How much will Josie make if she sells 8 bottles of olive oil?
Worked Solution
Price of 1 bottle of olive oil = 642 = $7
|
|
| ∴ Price of 8 bottles |
= 8 × $7 |
|
= $56 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Josie is selling olive oil at a farmer's market.
She makes $42 from selling 6 bottles of olive oil.
All bottles of olive oil cost the same.
How much will Josie make if she sells 8 bottles of olive oil? |
| workedSolution | Price of 1 bottle of olive oil = $\dfrac{42}{6}$ = $7
| | |
| --------------------: | -------------- |
| $\therefore$ Price of 8 bottles | = 8 $\times$ $7 |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
531
Question
Brian is selling toy lawn mowers on Marketplace.
He makes $220 from selling 11 toy lawn mowers.
All toy lawn mowers cost the same.
How much will Brian make if he sells 7 toy lawn mowers?
Worked Solution
Price of 1 toy lawn mower = 11220 = $20
|
|
| ∴ Price of 7 toy lawn mowers |
= 7 × $20 |
|
= $140 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Brian is selling toy lawn mowers on Marketplace.
He makes $220 from selling 11 toy lawn mowers.
All toy lawn mowers cost the same.
How much will Brian make if he sells 7 toy lawn mowers? |
| workedSolution | Price of 1 toy lawn mower = $\dfrac{220}{11}$ = $20
| | |
| --------------------: | -------------- |
| $\therefore$ Price of 7 toy lawn mowers | = 7 $\times$ $20 |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
530
Question
Jack is selling drones on eBay.
He makes $6000 from selling 4 drones.
All drones cost the same.
How much will Jack make if he sells 9 drones?
Worked Solution
Price of 1 drone = 46000 = $1500
|
|
| ∴ Price of 9 drones |
= 9 × $1500 |
|
= $13 500 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Jack is selling drones on eBay.
He makes $6000 from selling 4 drones.
All drones cost the same.
How much will Jack make if he sells 9 drones? |
| workedSolution | Price of 1 drone = $\dfrac{6000}{4}$ = $1500
| | |
| --------------------: | -------------- |
| $\therefore$ Price of 9 drones | = 9 $\times$ $1500 |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
529
Question
The hardware store is having a sale on ladders.
They make $1800 from selling 3 ladders.
All ladders on sale cost the same.
How much will the hardware store make if they sell 8 ladders?
Worked Solution
Price of 1 ladder = 31800 = $600
|
|
| ∴ Price of 8 ladders |
= 8 × $600 |
|
= $4800 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The hardware store is having a sale on ladders.
They make $1800 from selling 3 ladders.
All ladders on sale cost the same.
How much will the hardware store make if they sell 8 ladders? |
| workedSolution | Price of 1 ladder = $\dfrac{1800}{3}$ = $600
| | |
| --------------------: | -------------- |
| $\therefore$ Price of 8 ladders | = 8 $\times$ $600 |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
U2FsdGVkX19yiRYiIshRLPn6CpwvBFl34iaqoeAcL75L0zAQqBUMwFE8vQA+h1iZe7a7r9lNZ/JP7O9QQB19h60fPL9dlMemiAwCo4u8yJqPTcB+goJ792/rEmiFkfNi6q4Prt+fy2rrCvoVGQYK4Pgi5AMs5TAkR/A3v0fkpnB29nfLM4Dchm1ibyzYjNjvTHRyzvQZmV+2FTWN1TBuPCxmzr2zB5yjGQD6ebgsf+T6suFMQNozN+E11k0yrE1FImqHxKuQh3RbuR5xJxOlNWtR4mYaB6tw8eDEJ0dnQiOn5T2WoVGWDb6eb8yEaQXmqceaz/a/99WSIbqd/nGga0Y8GPN4YQvavshvEDIB7pKddIE3Q0keSJzgUr2v325kqc+m7hLayjGuDD8Tj7c/cBTSd/wPe4GQt0BmXHl1zhrmPk91YrvqtBxyJeQytYl2DH6EsC9+OKXmlXAZkzwMvNmADCMyqdgpTp58ebaO9gMgaJs1B0hHV2Z0A/ph0/cuKljrIHtJXh0DHnqyQoK819vpTQhSJ0oNAxo36nkL41zCmOikjJqbnGHZYRTEMSInwTEHv+We+Lcio6ohHOyM687G6h2eEDeHg7ujwFpQ+HHSe3pf1nra7W/xqE+ojuiTsfbDNS7r2fKCVoaeF+DXmq2bKjTfQ0y6Sr3FKfItZgL0oHlF90fBfSNQStijFTm1A0tCvGQtr8HkmBqUnguKB9mcy635r09HrpO/zaWrzhtgI1/Zw0n5AldWXQTBe3zrudiuonOZgCjIWGeqYE4PmLkjdlgG6VN9wlQYkV1I5vJVeFqXFdlmW4fKJf/LvstiuBh/J4f5ljNnPhWz/194D6jYL90UAkjypjDRcnQ87nAeBc4JEZ/AFTBR/ATkzpb3p04q9kTA1/wnSqNaIwXA9D5VjQrgL2RuqWGvg1N/tDprN0XZw1j0LCN+MUVDtty66h5cqJ5YIPHdtpWqqBqhUmmeCTiUFNRB2eDgzpmOxBYchvHLnweRZ0pey9q4taGaCusxjW8t8V7QJK57Keu/98NObKbEHJ426EcjW/hO0dzjbc3KCbmrcCk0io+W2W7NQx76wHYveVlfRmOCoTL19IkG4yoevtEmJmZeJX178oMGOKdtfelOrfvVPgJ/vjW4+9AukSCTyaVPy3xITHXpW4xz/8L0B1jZoVD4vWRpGdgnPdyjnxIYi9NiVuJ/ky3Mfhhb202PalAUvL1NDx2wm3CUXSVmMOC2oTmnDZoM3P/KoNv2hHl8n4ECEe2GFzbePWLa2mFnKbvuN/epU3dr6PrbvchXWhfWDIzJBvUGCKBOYYDvyi40Pl5Tvpa3Z+hPsrR7zC9pZYdq7NKgiFVI9Vs3wpTI1rjw2Lbhj7dWKcb3Tjk9VFcYSPXkPhqLx1k/3ZAXT984ZXqRQN28K0dbOs6zdo4N1tWTL/OIEvdv1IJm6LQox0ZJ9bt5BlFzEhB3YkMhFqNZkyEPeVU/qzioYe+3b0E7lQaKwYUqZQGPLuCQ1vaSL2Z/7v/sANlWIGS5wawSgsJUbd7OXnQXC5Bppe0ksf/j/ljcRpPW735gAca9GYkqJad9iqlBn7cDmJiPal22DGaWwjZkOltgMkVjb1iXLlKVESpq4OOdm4ovZViZ+0qPO9OEke8ZwyXb1xt2naWfS9rNm3d91X4kAnnliHFEW7PQFw3vWrgUMQwxg391JKHatwrbivR7TspWIvMwCCab1wjWOc9tL1sPI50rcIgNaDdWtVdqNU7GRDXYRVDoZAs22iZYNC2BR4ZVfeQ76qfS/upHtVrQQ78lhMm44dR9B/B+eXRKvUHg9k1FNczGMIHhs2sJ/InD6uYiYXV+9xw7jgIn8Siz6MuQ+XG3hWM5b2ZyfLBNNAn5zOt90+IM3TSLtgVJr0Di9fMqIJDKSYuNJ7jnssE2mcyIDUFUN7u5Z7is1WNwfym+mIFu9b8QfyElC7S6Zy/sYyBG3Tp1StBm9z0qG8DF0HuEBVdZ79f35Th1NKGRWflujFzZx7NNA67/yEI0iApBCAdRStPS1qvudGtNRdzSI/CFcKw14gcdFiqZBy+9VBAFAfHGQsh9GQ1KHagct7eBXjKsMAEmMGa5+sadCrCw2SJv5Ycc4C8uogiDinnE/Cld9tVD0v4oaPr4FS8A6gcYYDuxfY57GijlVJofoKYEzJRFogdXJaSfgBWNDKveF/00ar+YdrZ/kSlBHYwVaUTvpoG1K1n7brjFel+/B9t9Kc5pbAJG80c2WNPrBRVj8g8wELt2nwYExC9NSm7T2A0uv3t0EfTQBgKZfzpvNgDGDvDtisRVsQjVE4VYQMc8ZnzZb7FbT34shGIin8/Tv5k50IRKg5w7nMfnshlxEl4WCe6iXQFXZa3vwjhI0EtKLxxhdaouYpNALN+TufoQzt3EmbZ6+4Asa+4JOsJvEw2OZX0vH0ZrNVIkzhS211wnJmItli9u1WA8k1E4dG6bS2M0idMzHA+XjgRiMw9spDiG8wg+b4puFaXIHqZlisr6ddq9mZrGCaV6g+3+HcwW5BM1JFsKS0sY0Pw4QBL142ib/duj3o28VVFVNEOu3tK9w6cyX2zeYTKd8NLcUvI2iTHSvDUOlEN/9QsMHBkODq46k14gXFz/ocjEZ+YSsorHe2Jobv1bm1PhWi0d6ajzCTWr/AZp6IO4GiJnW8jbbAA2OgsDiyFCTR2xGAaLbZyuEZ15qS0QcaJ544RTsWuPJ4bPr/WpleAxSMBs0dorCM1uI5oXPpY7XbrslLdEtR1O9vIwpcngEhLzFq02b97uNo83rmD5rd40L/JpROuB5+1Oex/S6tTWj+ZCck82TGeiToHfGPA4piX2x0d/C0cHoWTL8V0RJVMHWLrt1jHUvrQAWs0vUWV0kX2yAKG0aSEe2FfPIe9yLo4uaBnZ4DK9egsabcDuTKEy409tgzQmSP3i8kFd6Q58sP3+eE8iL17TLqU5OT6tLfAoMaL9FySRozkfqjs6RYpAvFGPDTf2aHaY2Ws1RE3FvB4QjBOQReDgdtfILi+aQSkUY//8MqkvdNfhi2OCekJNzIgjXx0qLp3MPWjGxeS/1NeuWNepRxdbNl/Q0JJ38B20UBZynWpBPPBj2drK59h1CbTXmHnORNFdUkgEKqYP8oX9poCyxmdX5bma6nrKHaxCJKmyMJCWU6qd9CFlT5sDLBHhGMhbCTvnot1btOuZ/UJwTxghjlMkYG84tpPbCsQNfLXDVIZRRKTkeg2TZjKvz3BH5/K/4afUJcOX7rClpSIKPvonnNw7rMVYUd8nWtc7a0QKdo8R5FefYVdUSrt1JQWu2FRDwtQ408z2sQIUxXxdYKYEZc/Fe0RM/dO8RGsImY51frCza5NyG4/liKsa/a5fNV3EMpAc53YOw6VRH0ukdN25Gpt8Ab5iCbb2rVLz4nFvPtsiPyeMIGoUUEHLQfXts4aHmA339hNkeDmWergTe7OQzZnLjK16hs+MqJ95/Tdj6fa5ESSM+zpg2T7ZECJri0UQF6Appno71C5sfS7IUC9KtGU5Dtt5Yjso0ZZliCsmhf+VYh0pZBtBYrccHv6F7puN2zs2i3Qc5bLW1X8+UbNRfzmNy8PVMzl7N+fLLpCFe/Zlca5hplgaN0bM1af2ERbi4rWZKNHuwxZcZ+wwzEeMmvrrEcvglZUgAFFRGGmuQDq96ZzrK7KfEgdbcPAStluIbs6UX1CI3yc9UR/Pz/c7Y3AwkqhFbGQ8Qo027mio6VLFyli3W03fAGjxaT3I6do+9XAhydoMGxhGQLNOr5As1ZPvdplJNP8yMTN7gVbKrP55pT47uHvcH6kbCH1ma3wJB6UD4YadoqRBRCRAByEVBSC/tVj8ydv+++AKlanmhv+Ubp2hdOwBcSL9r948QjFGfVgAjXM7RUsDC4V+yAkR385cOgOy44swlGpBpxZzhuEJRJOesbDLSc1RUWIe9e+a8XevhhdpkZld5CP5rATTayw31ZjQsihI91PclrPd54k71oSeE9KvTixvSeurwRdR1treevsHUSiDaiDWTZCaVCTE4yDgDzFpe1S0fKBFs8r6mncDxOPdO1xwGjrWIWY+k7cJ6dgVO/nOHBTZISJ4mkaIDoE3pmPyur16+UJ6XgeNpnNrkr+VSTLrTbvOd1dFQHBPZoHQUcoY15G4ddC+6JCTbOxh5dTIyd7j5vQRhKuLvEpMhrdwlLOfUXbwNo18joXrtDoocY2fYoHvJULAXyZSRDUljwER/emAKRF62zRuZW//yFK5+k4Su5kl8MQdrthLYXdfHY0/3+aADmZhc5OKipbEC5wbpcRv9gkN0stH1q1pq0LrYtSeTHOg0SfmhQ25298lJlTDxeJjaKw6rhUpJlqyYXh2fKuu86XDvHGiT9bePz5WgzvpvWuWqL8bpnAM0/lnHj+zvcxHppaSO0el32Cq7eiTMUb+BdSTjIqKOpHRYrRkeshQCjSMtZgvONFjYgfIltiV4Q9RvHkCtE/ngU9STp1rO88tDFFPiDnSEPWpkWT51Yr+tnyXoL50h8l+DGjJM45UADGhLn2IlUgFqJb27iGpOakQXQYHf3sLUw6E4Nn3Wz1Tq73aAa64aTl5qUTlPqcEkccSa2jIz/6sHAIGkLq188DKDwoNWIB+A7tZn0cf+bFBYJeWLV+3Ya6wBwNESpNIrs6q9Q0S2+WGHdGwIrOaW9lQvkIBZ0l6IyX+fnlnmUaqEA8lRzJtGOC/X0ctEQRJq2DY2IgCg0rKIF68hSALbmRL+UyiMkd1nzy7wNnlH46xuw0cGX1EGUQ91sO3RTuOVRqto9ai3AavyvhucgLoepdEREbhGB+sWMCBx/wahIZHjo++Hx0jr9Z+ltcP+oRyNElRUWwnNc6Be0bemekUg+28sciolpre0gWp0gDdEPjERh+2jAnwrsE4FOgoLTuAjoZgM9vJGd7qqnne86cW9Lew4mOgp7FMM+ozKF29MPMcK/KTvY/mchiR5oCho560UNSvGKX+Kn7rzT820ZPmc39GFEqhdmYaAFSqizt5LC8/M/BNViTjYDCCrBUgxLjofdguP0Oa3NCU92wEhsp1p7BgCwCiWQVXRk6Of4hCGIMWwhh6tUHa+HOpM9MFar19Uw==
Variant 5
DifficultyLevel
538
Question
Mega Office Supplies is selling Casio calculators.
They make $138 from selling 6 toy Casio calculators.
All Casio calculators cost the same.
How much will Mega Office Supplies make if they sell 10 Casio calculators?
Worked Solution
Price of 1 Casio calculator = 6138 = $23
|
|
| ∴ Price of 10 Casio calculators |
= 10 × $23 |
|
= $230 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Mega Office Supplies is selling Casio calculators.
They make $138 from selling 6 toy Casio calculators.
All Casio calculators cost the same.
How much will Mega Office Supplies make if they sell 10 Casio calculators? |
| workedSolution | Price of 1 Casio calculator = $\dfrac{138}{6}$ = $23
| | |
| --------------------: | -------------- |
| $\therefore$ Price of 10 Casio calculators | = 10 $\times$ $23|
| | = {{{correctAnswer}}} |
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| correctAnswer | |
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