20332
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
Variant 0
DifficultyLevel
659
Question
The cost of hiring a stand-up paddle board for d days is
Hire cost = 25 + 12.5d
If Mick has $250 to spend, what is the maximum number of days he can hire the board for?
Worked Solution
|
|
| 25+12.5d |
= 250 |
| 12.5d |
= 250 − 25 |
| ∴d |
= 12.5225 |
|
= 18 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The cost of hiring a stand-up paddle board for $\large d$ days is
> Hire cost = 25 + 12.5$\large d$
If Mick has \$250 to spend, what is the maximum number of days he can hire the board for? |
| workedSolution |
| | |
| ----------------------: | ------------------------ |
| $25 + 12.5\large d$ | \= 250 |
| $12.5\large d$ | \= 250 $-$ 25 |
| $\therefore \large d$ | \= $\dfrac{225}{12.5}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
667
Question
The cost of hiring an electric bicycle for h hours is
Hire cost = 40 + 30.25h
If Boris has $282 to spend, what is the maximum number of hours he can hire the electric bicycle for?
Worked Solution
|
|
| 40+30.25h |
= 282 |
| 30.25h |
= 282 − 40 |
| ∴h |
= 30.25242 |
|
= 8 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The cost of hiring an electric bicycle for $\large h$ hours is
> Hire cost = 40 + 30.25$\large h$
If Boris has \$282 to spend, what is the maximum number of hours he can hire the electric bicycle for? |
| workedSolution |
| | |
| ----------------------: | ------------------------ |
| $40 + 30.25\large h$ | \= 282 |
| $30.25\large h$ | \= 282 $-$ 40 |
| $\therefore \large h$ | \= $\dfrac{242}{30.25}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
654
Question
The cost of hiring a box trailer for d days is
Hire cost = 100 + 48d
If Jace has $340 to spend, what is the maximum number of days he can hire the box trailer for?
Worked Solution
|
|
| 100+48d |
= 340 |
| 48d |
= 340 − 100 |
| ∴d |
= 48240 |
|
= 5 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The cost of hiring a box trailer for $\large d$ days is
> Hire cost = 100 + 48$\large d$
If Jace has \$340 to spend, what is the maximum number of days he can hire the box trailer for? |
| workedSolution |
| | |
| ----------------------: | ------------------------ |
| $100 + 48\large d$ | \= 340 |
| $48\large d$ | \= 340 $-$ 100 |
| $\therefore \large d$ | \= $\dfrac{240}{48}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
662
Question
The cost of hiring a steam cleaner for h hours is
Hire cost = 60 + 15.8h
If Bronnie has $139 to spend, what is the maximum number of hours she can hire the steam cleaner for?
Worked Solution
|
|
| 60+15.8h |
= 139 |
| 15.8h |
= 139 − 60 |
| ∴h |
= 15.879 |
|
= 5 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The cost of hiring a steam cleaner for $\large h$ hours is
> Hire cost = 60 + 15.8$\large h$
If Bronnie has \$139 to spend, what is the maximum number of hours she can hire the steam cleaner for? |
| workedSolution |
| | |
| ----------------------: | ------------------------ |
| $60 + 15.8\large h$ | \= 139 |
| $15.8\large h$ | \= 139 $-$ 60 |
| $\therefore \large h$ | \= $\dfrac{79}{15.8}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
650
Question
The cost of hiring a truck for d days is
Hire cost = 100 + 320d
If Ferris has $3940 to spend, what is the maximum number of days he can hire the truck for?
Worked Solution
|
|
| 100+320d |
= 3940 |
| 320d |
= 3940 − 100 |
| ∴d |
= 3203840 |
|
= 12 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The cost of hiring a truck for $\large d$ days is
> Hire cost = 100 + 320$\large d$
If Ferris has \$3940 to spend, what is the maximum number of days he can hire the truck for? |
| workedSolution |
| | |
| ----------------------: | ------------------------ |
| $100 + 320\large d$ | \= 3940 |
| $320\large d$ | \= 3940 $-$ 100 |
| $\therefore \large d$ | \= $\dfrac{3840}{320}$ |
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
U2FsdGVkX19CTS+oRgFlwvhqfsBo5dAyqeuvQyADgLsuk0eWonyAWqaM3+33l2ju7shKTLsjml9k0LoyAdtRV66RCu0OFEHTMfDwQnFuhPe4D5XGnQ5tp6lHNzHVLhjIUOlrg39mIpZHTHQ56C+map0SYXaUSFJTQNCu/pyQv2hk6DWGvz6LRsDotENqRFgnS9W+kLFnScu153QwzIbRrYe25Gx9gThP4YhflExQ8rRCgS9vJJ24g1EdFyJqcUOhjXpwwNegKQ3588cZx7dwG3aasjPeo91L6do1b8Qk9HA4aW2CwJEj57/TzGgr0/l+23IpDVsZFA6nx83v+Zen7XQO+kcWcNPh7v9n/gWwqd0lcVrpV6qGpzbO4ncUkL+S+diIElURxSy44HjRNGepbDz5wMFdcbq/l8ycrx0Pz2+hjmxjJSX/eDXWK1tt8IoWazL2tgOnyEBUBGOIIBDjc6fhQsFAnn9BIwproj2AGoz6QGaJgtdNsD6Unit/Y7/ZNkaibyVM02LjHqnM2lTX9/aB4ZnpI8q8jsmbkvndu6d4M6MCgVKN3c4NoKr2nBt1+XMNWmoIb0Ab89k37frlrLKy2VVVAwNwNEuaHtp3PB5E19P1dIX5qPIsExwrIYuStC4m3/fhSmafUQKIgXJWiFQFZMM3rfiHh/O+W281hOKVNUjv3MW1Mi/+EkBrdS2XKMDb/q3rmKyQcLxgaOtTtxmqUiB6iAHYrHFLoJj3RwgTc82XW0eb7nST8o0ZVArfVCB+rAc5jgz84xLrKwc2FEtO/u1ihHZpmmLVf/Lekw/KC+htSLuxDOHa19iYpjkqSZw0fPsw5D1pQXSzg9YbYz4DAtXKbRDwRKl6IaeM7bcVK2k+jMWuRr9h1+8LcvaU9Nr6e3KnNFtBHsL85HU70A/A+36ZgCIrkY0JfZooWdpyvPZXHiVbutuT/MJwrHEMHJkgVxmCMFWjXYB1P60bUIl+JmIvno2LlgHDA9cK+REF0ty8pfom1NrLXr59kTYeZ61bDV/gYJ9G8X7lN0Wb6MFVTwTIxTqrYNW/XUE0Say7cmDkbr/xXhxngTCcI0pfOdtwwu5pLAMvSnej5WP57t167bQqzXjenmYIvq7jE9ReKK8B09YdwGI/42bqEMhf1RWH59b0Z6P9Ej/0OmC2fOAjeQLpTGF6WdWdVt+ZRQEkdhEVWSRBdL4+/fz4wSTDEmMED5rAHVz3GHFrfK9DuVWfN5hl1A3H653dBZK7DkTdjqbmiTGo5l6CPWik1jf9tRnoQf5bJ0x7fD68raOnPJZaBsJjNt4CUnJxKjPyU/rl7Sr0GoUnEwsNL2fML/LVQ2eII/q+te8RZIPUL0lfKehr6zqVro/zBYDAaZa54Tla+jzAmPPoqTtLcE+we3jMpjT5WO/iicLBOIWQ6B/MMQjloWm/UV/9wHLoorfN+mmnatPINuX8J8XY9gi+TqPbQfbeX7UTbkwJmw1NoGbd33nZpbOR8ow9Dxnmzt/mPLZwlevDNSMeijPnL1sg/QEeR8+iIFDKddVZnkg+A8FiOWbU4axENm0f/AgVgXhDln94nWXNjXU1Koamuj5VfKWQOzpx2FPsVTmTcTXlxMB/tez/v2hrS1ukAsSosH/X0DxO/quITO4ZSC4sEUJKHc2JSHRaib2BGL7+9T8JgxX0xjBJLgWKrGdq3cUUicpp78vrGgTRD/xEe6+/SgJ7XZBGjoOcRsB2LPHBE1g29WQCZSZsH72ksmaP2usYieldmeEFm1ApAWuPpijOEFVdtTeECBDmDszzSh6I4FofTlGn8yaXz5LEr6RCSPVNUBqOmmj4ooVA3V2NG5a8RM/35DDT3PJCZhQNbV1NEIFCOZvWaReZQs6Ae2MflQqjmosMzbisR8awPRJBxlAJ67LPIZ62av9pqty7+EJYwkc5c/agIA9ZFqtwGao3puJHyrpKpPHX0tDje3A9U2b+P/2VR5qEK6Hc9YQ/51vhuA1GUqc+5ChH6Q1EU9W+FwVNUG1ffhddqSVAfif19dA32KFInFzZVFyDqkaorMorplthS7pjqGuH8PefsnqjLRzZJcZng35G+AzF8RlH6T6qm++tC91wOr5cFCAzCLQVKVF+mXSpvR1dK7lzOs0aIVqS0HbqEIeH9EA5MBPOvLC042S3lH7h4mveGrNqLq+Pb7Bx4cgXHbIxtCNQ/qCz8IyUdU2xOQDBEA5ohW0q2sabpz9gGA7dM/lLA9d38IhxpTwUdhPpdxFDytKCsnAIAOq6gwx/muZB/blSpc2jMFGjoOqv5u2sj1vrIZTuCRVunWv4QR1nbNNLeOwJ9ofatyqp7rKXRWfhM6bsOdyutIpaj+zX4SX5z9HyvL8kJOLgQyFhyAxlBm6A8/c19A8ItSxy3a0ZzgBzW7cFsp29tV3qwhz9/Ux8HG6jkzza8G57BdQuSZ1RfMfZ8YDbl4gd5Q23MmAO2+cgjFvmtkv8pOnPrIuvmBDYLyCRscoTxP+3BAni0liJ/UFT+QPc13BFnlPIftntVKaS6Q7o0cepA7esI1t3LguS0ScKIDZRT34YLigUY6dCBupxcEQRWM8rzCwqITziA0Ir4j0jxQoKvLox7IK/ghw3Wi7kGNVBjr1gsnkk/QiL9CKbC77xFDosl6yGa38zHl4Gp3fy71qzL447RGn5iGAJmV1ir5xZ1jhjGUxPIA9R10pNTI4YnOj7jlt/26kDsIrt6AXI5a+6GNgzV2Fm1+M9lVHdYPWIr5X1pAlnlyBtW7EDu0E+BzI1ol9cgdfsqbtA0Xa9nOiJrk6f1Itu6G2ucF3YsG1AByxhVKlmfU9khx+CYkBUcEQ1jiXSFG2K08n5ROT6ifgoIOUGqBiu5t0AZe/xu45LnuGJp69GUuiNIyqOkqp+aOUwLR9SqmcADlzUGm4OPOMcrNzj1RtMXDeKZxWQoy2gtrgibCSMQqcooJp0+/0FrPNFNnjvhXO8lZgBM4wrA+IGYMbbMfdF0C+3IZi4o9UxtuqMl+rjvOX440TuQpAwI1i30Zh62n76BCA7HyWu5lvMDVL643sJNLSjjZffxfBS5otOO69rTuvTMPZH//ZE+thSE665dDHogp1m8Zn+6wNbdjr+WPglySJEQas2b1WFlEcQ/0EpDa0YIvzqGIMYRJ7f0/hizKJtYD2xxHHFN+pV7n1EKtt6acLU7Kf238CmFyW2/TAf5v7izb3EaQ64xC3dP4JWwHX5D7Cno3VJQ3rfYcX2dQFncJ4ri2StdNwJze1mTTGDJa9dhFUUdZnSJimC1WRbe63C6Kvx/jZMXzazAmEvwaWYc6+/GVDx/cP7/UpMQ/pFV5rxJyRs9M1heWmj0URY+qPLoqRlAe04lHPk4x1Ri6Q6KGi2djlWPHb9dxHTRQ31qkCCLy3rqvX6txJzyuLNmptFcGCaBapdWbT2raMyflusVMEUDRAh4QZYWrjWvRSs5gdEOdO5kgd5bMH0GNGiGYRwTz3e8vJqmk6FzU5cAXsoAGtZGEQ5gC0sDIoFe5cIkf+j0HAHMehDo7u0Mz/tSkFF1zN1DXqQZb6l/rgYKPpae/nk41CsnWaBLG4rGI0EQZRPsdo22y+ZOVdR0Rhk46U9r1hYOcRDoBIowC6X/wWbJDnaRrtpQ3KedwqJ94R3vZauZcLhXkpl+yhts974ZUrzo3u+hrwhF4aTQ6KwdxdBRIq34qIDSC4d8DZNPpEIZy5i/Hjmr7XHBHc//sslKa3KR7NUB5pS5JWxeUgAnPoxbP1lqshw9+n101SUDIAYNSEytM2OhbhYtqA+cd1AbEW5jJ8fVeRzZsTRIKnJ+E9RqPf0VLFvSf0ul/FjtZPlwoneNIl7X0I/SgHmBjQbvfO2kTIGlwbCdAN7Y1Ut2j4sY5ewKOIgGxJMuEQknmmewa+qdZxrUOKkat7sjzm340iDy28jv8TdiD+RJGPyc7OSPPNlKOU7VZBxRIC0uqCPTMv3OTJ48vMu/nETKHP3Xab4zELxXlVEg9M3mdgYzkUQ1xhTM1sAoKM9HHiUtb5VLsFlBTxyy9UhvxB+z6bDdJ9JMZW1HiO6V1Itq4lUcn58AO8IAE+eZgosgWpqi9awDA5zYaYE7nerpk7ZKTHl2KLW42KcyfrHOxawzK4WcEpYPvD1k05ggkhE/o4fGlnNz/l9Fl3Pl9X91lhpkLDCpgMi5Bib5IaguCxL5aYQIHoo4x4HZ5Y+gwdmGhmZBVM+H5ogiuldPnJpgFv9AsnipZr+A0ZaDh7EmW1TSKbMZRHdx9SE5SOA3ILfhG7L5jfFS4K6dU3l0xC+sJ5r3Ap4saSP6OqZJYFmba9cQnxzbRyPhbKu/JO2+stB9qmpJFmqXINa0/iXisRxTogIZe3oeg3VD2hBK9zQdudAzbkuqr3A8LfAnX9tv3Om5vdGlP9iFCmK+I4d+kQffiSPx341ssaCO/Yz+2onQSRUzdlp6A/hCF1wfjO1QqMkrPmUhlMCyb8gB1tkU1SmILpHI3rX44TrPjDkPBt2vl+EVClRCsH2vXDpAGbZO7C03ut3eP6BiapU/XKdpbJbJIsXjn+fleL11pt86mE6pJ69Hz/AcYuo2xjjTqT1JlX6tUvjqRkDrdFG6ycKkGOdu4gSFqQ/SWHhTb1dnoANzHekc7eeU+o7nbO/WXhewRUjtPPaQ+aineHYzhoywUTEM9rJiculz/NCq8HPsWhZr1US7K7VZ4EhyhUPj/fzw0Zpf4U9AtU1MUHbBmh9d3bftOjeEE5K63qSoWd4OVXHM/q228PNLQMlr5xQpHkGfjhCupWpvWxYe7eZlhqVeGbCJ/NIv3SbvBN0H1bEWirsiHDrH3uxiz1OvW2CC+ZF93qq1dgl7cLEz+wrfTwSlxZWwjIW1wXJTb0dR2m4x2yIbc/Lfn+e3IaWh3zyHDvm+YdnTNSt+z9KAOsIi2qlLEGy7qwDYbK8IWQQ5Nyda6sEH8ulKtLm7omhvtdJ0xjpxzqQx+RA9en6/NmGWgj4sMmX1E++e2RAQwWtkJdQDq86tsppdtZ3K+OI0vSrypmFkkntgW0apxMjpn2Oe2pbrESmjEZON2JvrFoutf8MaB4yc07Efy3lYZQf3T8e+blbJutbJX+UJvI6vbFSsDo66cksIcXCwDeUF/QqrUOM2shYSe651e6hF48oJb9Yz7H3GsuYBdkVRbLOKegm96aqPg+EK8KL9IdzCnnj5doNtEA2xN42QnvejT03iA2cikpRpWIxUloheaToYbqno133o5NgQtubIWOqJNnUOVMxov0RDBWF5Jhzh8ZT80YahYFl4QjHQWF4+4C1EhfbWKQdh5E8Zh7F1avWhVI55GzF+KePyw/p8s6QAfuoAXvgcEC0zR9JiwacA0qEB0A/mWmvxLy0HdIRWCqRN4kLn17aPIbgMkuxNTDHzrj71OgE+ENA1ma/2wDJxRp0IixQ9UlMTvUwAFbF2EozwPxoEZDYLoUJJqOsubXhgpMXAeipFkvip6rPGomhbPQOrCgsUMZdXiHj23LPM2/tHqav5P7jKZfAve7KcvSgOME/kfQ5s/ydZ05E2dTQg56TcI1DFkz1nvCV0/8cf4Bxoh0NAc2IuU1P/oEFZlO0kiyV31XUEIceQo+ozCeFaYBE7ENeR6YxlfXo1yqZyQjPs/UOzG223WFegiIXsK39mYVpQVs5AP3JYB7d7fa5tKEEmNm4F040p06QK8deR4G+h0fkvRCVMktnWqtaOdB8xTOsXNYqUiSCP9TVbrkQF2oX/hG3SDugfv8vWaUDDGM1lT5yRQgPdmdLmS72x60Ri0i+rsQxB6KIYBLJDn2w2rRrpKjEOya7/dm3eKjHRdjN2SmjaB29dtDqmdpIAquKItGNCu7TI3yNniefkdnabPUSbpCxTjps+e3S9AR4E0Xv42PBb5rWriIwxahbZosrp05X08hs4+r3o0sOYTKKHHsXru9E1tTSxK/nQUST8qp3K1b0h26vLkwyvFTq2SIMuk1JLP3osEOiPOv/WM889Hm0Am4feTxR6HSAEPzhHTxAyX58/57Y66KK9Soya99pEf14nQLxW+tE34ZlYb78ZfCw4/JL4LuJPMyYil0keq788lDam6j/jT9rS6Smnp7Q/LhX49MV8yF4x9EKbdFmZlZnd2KvU2nuw9JrZZWlDwOW+6diHQjaQp+rAV0EqHPBCg9HQTq9RtIPNoUqO4s/7IuozmHNM+zAeX3pUs5sJltgYo4lOglfczCszvcjpX3aBGYj1g+XubsLNs1Owl98jpPuQkSUOZfqwjonPhLucHT6FzYqSEMcxhtqk2NyLIR9I3gTKsAa7LO7+O/jnqka7s2pdhJs2c7rx4G+uZpPdD2CWmGP2w3++wJEQ6L8nq33KPitsOornI2rLT2QcxXoG3xOqJVVIR695hfCbbM25L+zwqbJNhQTVCdczzGjsniVvlVn2RWOZLwJNVQUqNfCfheKee0saDxUOIVRTT7K53r72rJdBJfXU8N4ALuIjD8Za26rMdGZ9B23Z9Qx4wg7ZgFHjJuT9TW+w8eRjBomOScrDX1orW/WVIZEO5AWIictIFOp1K4melwvQoCDUWIM/QetNtCcDgL7xxHUTvo4HfmY7z4/Hh40cCXHxqFmLf9VIESNXtAQz5K8DZWWtKtfMo8KxadHMCC8/wp38fnJRLDK6q236+CqPJpr0Ns3mZcLjlWqV2cWs6lhnA4xWFAQZeLr5pRzd7k/Xr/3E2yUT6ocBXLA8NKvgKyi4ryrK4YK/7wcOZv5+zhBvHSVxtaRtqYaAgEWP9RWF0/J0X4sqyLZIQPLUX107c5kQKjeSZgif8/dXJuRrUJZlKx10cmxUCa/iD6OZChEfm8DhlbRG7UWyMNbkVB9oa435rl5yU49MQjPRcP5cLr5nKijAfpZN/XRtIPakBohAZvFA13s8YAdthMZiWtELT2AbOOC0iCFB/HkPDhUpDrQwvdlyah4H355lTm3yNwNTVzuQfTZYKyrPBU41jJxecbB+7asmvVTJKL/wt/69//Qs0lJfeCmYywzmWXHWezCuus1BhzXvxE+dml1R0hc0If/0UxysBE2QBH/E/8od1q/zFTLjBVKTSrR6olnwGGcF4hNU2C1YAkoGIBHjb/GxiwmfhrGfbfhE7OEkkxVKE6T+/IbhkMHbNf5IcgxYCnDuPz498QkT6COLlT+bDolU/BkwbN/lqHdyQCJoUY28x98lfs3K1k9REuMgYJLN0/7dw7+32hnnGLDtR0QRlCocuaBwIx3YhmbMIQNts7srDTnEIL3CeYUTKoZsXeDGECl2OtWKm2fpzthUU98bzdvXmClT6zBwmYvBrGMPRu6uvCTSpbtydqIDJUm2SEC3LeQIUy7CC3TlUmbGqI4gNdVatEWjcu7f9VXI5/LLpnoapa6HH0dfa2eDJPDkO2ZGB4EJSbdpwrHiLsVg57c+rBbjGu+WPm7CyvcD3rN9eJYr6h05yfuvtNegf+uPQc4OEFoCL6Vp10Nd1MpDkjt24U4PUgVpRiCnrm6J46xt3/fZQ+uiYDU5SdNuh7EjkSWEG2RHIaRFQ5jw4Jij0q0KH2tJcRxM7OMZ1MCsSsiy89iWjj7KdIUj4Zb4KcRA8UdaL7eFLOD2YP5cSQKI/gisD6xr2FAyW7rgctVVASeMmS367ZxUQaNJ9k7UmlI5EMA/DYNRDEhhNkOcAULeWpUxyv9XzhiUF3uMb/fvj/s2IiNsqS40h54FIS/OOBnMeVX3KpCydNh2r46jLXl2u8vZcsX3aafp8QOvuiMSwOZSnu/nQGddmGa4x5Nucnv9fQqp125YWJInmlzL0CC5g3+NvGhTysOKEoXPh2Nptm+qxynxDLKd2UWesBQVIfyc5BEnqe0sSwSLSvKa+BRW9esCUszyHocSl/yCA/sarKDpwYdKyid1VyOBNCoGWhl2KIfURzYm5glDySYAqCj7yoRF6YyS9Bt2PW898MGSpUn1o9g8gEilprF66G5OlXRPChXQa+63M5NYtt/PWmEqPHYZxUr2WAK6+HgW7/CNH+fqlngqW+KtlUFNi6S263jh5i8vxnGRekXGTZPjjfDeaVWcJhNKQzt4RC2Vlo/XXjo2dNwDTkWR0kgeaaLWrpso0sCrUvn4tY4gemOyNol56Y+o2djbUAyovYbxN+5fs7D1BcyWjASzbs7BC2vG5Mly+Dr4tCCcfwPTvKcfUq+q6kIgmQQ4vqW4GyDHZ3s6fG08rZRj43bEEsAzoZRQu567F7OToxtxRGVgyPseRsKSgaa89zYZWR1MLaKpCE9P0pG5N5aN7Bwm1gmqLeId4jg0Fl4QDy3ePsvKXbK8QiMcFDfWeC/GgEiAkgYFrIhfFhnlcu+zYlS5m8bzu0Wmm0j3oL8ClVt6XtLbcAjSLsuVAhR3mbvY6SpLJ4LWrGhF6gldnvQfUQVO1o6ZfLWv+BNI0Tb1sL6PMai7CkvylWPh5BdnEQ8e7fHZmq+UFTqZxWHv6cZDcCGaoVjPUAAl2aA9hFfzX1SnpZ1GF8XdqQQoUj+IncbUemoYMuZHLcYhV4RIySC+XZ9aGDr2CCekC3iE0mM6zonKf/DfoB9GJCHl5Jw7YNoPwT4ZWdYBjED4twxDCvGtS8uD94i2MFgfmVKkUl85F/TaMVFvZsTK9vrAZP/huzY5uxrxQsr0MtYh0EmDV4qQhCGmxQOHZqj3b4io69XGhlzH5M9fOPwzhR1ziFb5yW9z2rkdTMEpUVWKq+je4ja+Sq1aF2ofIgHhdzjxcuWeBK7bCSSuHGAENNmKKvxE6NnVsVxB0lzLng/RqVLoUDsvHz/CUe4fhVtNrl/ljYZrkUQYNus4jtuKSlNGxz0rwTLN7g1+/tOThR3Ku7tWNRWFbRPEsNumm5EW7warqPuIQjN7eKP25vMYdYNMzjeLcixoOoboVODZQBEkoclfE3rAzKrBgVhm+yOXZdYCAonHg==
Variant 5
DifficultyLevel
650
Question
The cost of hiring a wedding venue for h hours is
Hire cost = 700 + 120d
If Romeo has $2140 to spend, what is the maximum number of hours he can hire the wedding venue for?
Worked Solution
|
|
| 700+120h |
= 2140 |
| 120h |
= 2140 − 700 |
| ∴h |
= 1201440 |
|
= 12 hours |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The cost of hiring a wedding venue for $\large h$ hours is
> Hire cost = 700 + 120$\large d$
If Romeo has \$2140 to spend, what is the maximum number of hours he can hire the wedding venue for? |
| workedSolution |
| | |
| ----------------------: | ------------------------ |
| $700 + 120\large h$ | \= 2140 |
| $120\large h$ | \= 2140 $-$ 700 |
| $\therefore \large h$ | \= $\dfrac{1440}{120}$ |
| | \= {{{correctAnswer}}} hours |
|
| correctAnswer | |
Answers