Number, NAPX-F3-CA31 SA
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
Variant 0
DifficultyLevel
710
Question
Shinji used 8 litres of paint to paint a wall.
The wall was a square with sides 4 metres long.
How many litres of paint would he need to paint a rectangular wall which is 3 metres high and 10 metres wide?
Worked Solution
∴ Paint needed for larger wall
|
| = 1630 × 8 |
| = 15 litres |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Shinji used 8 litres of paint to paint a wall.
The wall was a square with sides 4 metres long.
How many litres of paint would he need to paint a rectangular wall which is 3 metres high and 10 metres wide? |
| workedSolution | sm_nogap Area of smaller wall
>>||
|-|
|= 4 × 4|
|= 16 m$^2$|
sm_nogap Area of larger wall
>>||
|-|
|= 3 × 10|
|= 30 m$^2$|
sm_nogap $\therefore$ Paint needed for larger wall
>>||
|-|
|= $\dfrac{30}{16}$ × 8|
|= {{{correctAnswer0}}} {{{suffix0}}}|
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 15 | |
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
Variant 1
DifficultyLevel
709
Question
Bobby used 4 litres of varnish to paint the loungeroom floor.
The floor was a square with sides 4 metres long.
How many litres of varnish would he need to paint a rectangular floor which is 2.5 metres long and 8 metres wide?
Worked Solution
∴ Varnish needed for larger floor
|
| = 1620 × 4 |
| = 5 litres |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Bobby used 4 litres of varnish to paint the loungeroom floor.
The floor was a square with sides 4 metres long.
How many litres of varnish would he need to paint a rectangular floor which is 2.5 metres long and 8 metres wide? |
| workedSolution | sm_nogap Area of smaller floor
>>||
|-|
|= 4 × 4|
|= 16 m$^2$|
sm_nogap Area of larger floor
>>||
|-|
|= 2.5 × 8|
|= 20 m$^2$|
sm_nogap $\therefore$ Varnish needed for larger floor
>>||
|-|
|= $\dfrac{20}{16}$ × 4|
|= {{{correctAnswer0}}} {{{suffix0}}}|
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 5 | |
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
Variant 2
DifficultyLevel
707
Question
Bliss used 10 litres of paint to paint a mural.
The mural was a square with sides 5 metres long.
How many litres of paint would she need to paint a rectangular mural which is 4 metres high and 15 metres wide?
Worked Solution
∴ Paint needed for larger mural
|
| = 2560 × 10 |
| = 24 litres |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Bliss used 10 litres of paint to paint a mural.
The mural was a square with sides 5 metres long.
How many litres of paint would she need to paint a rectangular mural which is 4 metres high and 15 metres wide? |
| workedSolution | sm_nogap Area of smaller mural
>>||
|-|
|= 5 × 5|
|= 25 m$^2$|
sm_nogap Area of larger mural
>>||
|-|
|= 4 × 15|
|= 60 m$^2$|
sm_nogap $\therefore$ Paint needed for larger mural
>>||
|-|
|= $\dfrac{60}{25}$ × 10|
|= {{{correctAnswer0}}} {{{suffix0}}}|
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 24 | |
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
Variant 3
DifficultyLevel
712
Question
Jordan used 15 litres of sealant to reseal his driveway.
The driveway was a square with sides 4.5 metres long.
How many litres of sealant would he need to reseal a rectangular driveway which is 6 metres wide and 9 metres long?
Worked Solution
|
| = 4.5 × 4.5 |
| = 20.25 m2 |
∴ Sealant needed for larger driveway
|
| = 20.2554 × 15 |
| = 40 litres |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Jordan used 15 litres of sealant to reseal his driveway.
The driveway was a square with sides 4.5 metres long.
How many litres of sealant would he need to reseal a rectangular driveway which is 6 metres wide and 9 metres long? |
| workedSolution | sm_nogap Area of smaller driveway
>>||
|-|
|= 4.5 × 4.5|
|= 20.25 m$^2$|
sm_nogap Area of larger driveway
>>||
|-|
|= 6 × 9|
|= 54 m$^2$|
sm_nogap $\therefore$ Sealant needed for larger driveway
>>||
|-|
|= $\dfrac{54}{20.25}$ × 15|
|= {{{correctAnswer0}}} {{{suffix0}}}|
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 40 | |
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
Variant 4
DifficultyLevel
712
Question
Wendy used 8 litres of fertiliser to fertilise her garden.
The garden was a square with sides 16 metres long.
How many litres of fertiliser would she need to fertilise a rectangular garden which is 40 metres wide and 12 metres long?
Worked Solution
∴ Fertiliser needed for larger garden
|
| = 256480 × 8 |
| = 15 litres |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Wendy used 8 litres of fertiliser to fertilise her garden.
The garden was a square with sides 16 metres long.
How many litres of fertiliser would she need to fertilise a rectangular garden which is 40 metres wide and 12 metres long? |
| workedSolution | sm_nogap Area of smaller garden
>>||
|-|
|= 16 × 16|
|= 256 m$^2$|
sm_nogap Area of larger garden
>>||
|-|
|= 40 × 12|
|= 480 m$^2$|
sm_nogap $\therefore$ Fertiliser needed for larger garden
>>||
|-|
|= $\dfrac{480}{256}$ × 8|
|= {{{correctAnswer0}}} {{{suffix0}}}|
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 15 | |
U2FsdGVkX1+Ls14JeCGfjhwLjXu5YphTE1lFePiNXSK+0JlV96kmWHUeJXD1wQ7LnaZnEf9Yk7AysrEwfQMoAt2tFQhKb1zHFcgFORaU7T+NYSMs65aY/kZhACTiAtf919SZB8/G/9TlSDG8KZsXIx3duhhqyUbfV9MYIKhUGplxmODkF9onjdm+r6Pq9FYoD7fa0jBik5OkXTkWBtHlDtCqRelfAV39yiTy6kZtnphSd+dfbHjy4tB16g679EpQcFArAEIGo929lcmJ0zMSON1tm7atvJA5gzztROSXUzcWObbkvdHisfpA8qWXntj8buF9p9hs8tRa45Vhszpxf8R9lDH5Uqb//i+i7ZDBcTKuMtPOQxHNpn5NTZTpuF35Jw5M6F+k1qnubwq3bse0odyCaoVKG7zVTyM3pLnieJxJO9VpGIfpmVd996WcbScKXUKGm7IMlByl85Bs2/7ZC2RqFvMVBGZpqyRI8ASQGCtvZcSCcNmh+F6HiQdt7519JPwg3EijPOzLgFid8bPT1OdvJFMtc5Ox/5S6Wh4+3fpouczH9tqgs6AhxxlsgM6F9PDmAdvhviYol/9HKBiHSG93BpyfodJnAXKNfz/1IpKItGA4/s2cIdXRvYPn9xCPpM9HaoTNOA3Xmr1vGuf3vCHqVk1/H1wNb2vIXLXEi7Abro5+rkHx5yLTJE9jjpZAVcV9j+hEV+EeUsULDxV6q/2QA7NOdyHMvtTun6WMqy0wXx+5fX5H32DCL3f1BaaFmlXacyxPumyDm4NTgIyDviQgxOKbkmBvWHf3pwBrWmeffIA5iaxDlujn9q7iNfx/n4zBSnPg8YjYCkPxi7vq8ATQpArhp5nrCq4GSm9V6z5o0bJXCsdV0Cgl3+JJ60R9Nvmi47ijCGOCoQLvjxyrzJZijdyYCV+g1o9FLwiwE82Ju+VD7Zop4eYRvMoWKK+me00LOCS+TDox/dqt21OAiLGmbDSz0+AYc31FIzYgvolU76QolN/cd7uQXe8gIJ3esCu7+tNNd4E8Ahtd8HCsqz6O3DDJP6HhqWIkSGvIxSX64H0rbCWBzURUp/dTxvGe2Oev2dt67iQ033bk5Hw49OBFgb/9/TTpuTDehUBOm7IW+A++1zWfojNMlzsaZ5WLn5GrxnuX8lbN2M3R1ezBp/F2/O+xBqpzx0e8HT34vaZZt3CiSryVH/Aa31nj+74cX029rJox0U0jZAbkZcCxaZ2JC4hm7MKXUMTHJ7vBGwTFym6xTeU+vOaRXCJk5KQHz6j4Z8OoRkt38d0DQyur26INgRkajt5L4lzQHVlLU51+sfpMP37ZvUO8sDgbAStYfx5Rp+IwkimfyHMnarb/pb2KDNvof/X25bx9rc2rXjq6nfCpHYS7m+RDytAVKNvWaMVbBUQb45fhsDmM2BbKNzxbol+ca8vrsxOCzP8s1jECatD+HnWvv3B9cIVh14zl8Zirjf1PlamKxNlruYveNviAA24EU73Pf39rN0QUbOr5Deme8/5JqECFzJuIorsr5mbQmi2iqw0sQl/xTIUZ7ScVgUtW2B90hvwuXVgN0fjCOuTe8HX+krCJvOvhsJjxtUwJdUC6+46lpIM90ROH3hHPpuhzLqhiR3ssKE04bKl9A5iCzd6MbQ3PYs1fi7zLzODk8c0DiS6i/umiwqsolG0JkqvnYnD6kzFvaoQeCNxlRtVRON8oRvHjueATI2pzhmIjBaF7GegYmIZMFfDdDw/Qlxei7m5Nmae04B9XOvpVRBcNr5ptOKIwdatbdgfarMBqphXsXrslJ2kYpKWCWcLx7DACnwuXc7vgGYijzQvtk3Su6ckteexFdcoe4J3Gs9kQaq9mzI8SE+sR6qznSDsTEVL+Ph3L9MOOs8e5rk6Y12KR3GP/EJd0WXjZS7SsKk4nDBYqPK7ey3Da1TpVxUx5Jm+nFvBOdm5FHignNzw9+Bt0z6Sjxgpli2/jAKvFDA+qgNuCBIrvOmEQ4xzwSo6lU30ZS4XWXAazaMKlFPJVbdAj1xzHhtQCkntbyRVOEvKtBmHWD14DAXEyab0IgRXa93RDd7O0ISwTgu7VO+hbose+aWsV62ODduI6YMF6t88KJ+ojLL9udU8LUc9D/GQfVgcoUvUnQPElbXzVPwKcRGB+vHYYIPWwiKefwYZX2EI2Si9QMFE9gKfrd4xyhzefDNbRMogxP4AIDRJmosKvK1sVy6nCprXozPTG4JpbD5nXtj4ycW8XMwQlT6rymGWXNuPgiwyeMyqdzAVhfDR1/Bs9+WrK6/ElqsIriE29bjRH0R6aNZ7MndF788eJkX613tsJjbBv+GlIDod8CLCor4cl2W+3jh8Pxo0c0UneQgSeFgMY9BV79W0ll9Wc95qXwk6wEgNr3D6dCCd7lJwiuNKWja6L1o5dfkZ78uy0GAOPMNfpDWTKhvX1Qh5S1OBU7Jwexy7CPGkgRjU37ZEayfScrQQ3ogK37r3ZPTRe7sGOohMrp4ZAz+xRZisqIqrhwcplv50rg+VfEVYWAOStZsSMkZSGY8QB56w4Dng0b8+VKzvp0Jw9LM2mGYrp1/my1tO6OjWssc7fLWUxoDnNr3QxFtVy/7+6g+xrIVQx0iO/9P7yrSr6Y8aPyDEeeSxBw+88Q6xnDx9HsMBC4NzXln/BdP0juKNdWFsbsV3C9PwoA8IBq9LTiGirxEinLEpgkZwp5edFaf+8Yd3IOPTq3jUdgELE5tXTDWPMp00YmTjRa0dzKGqwif2hQB6ZTttvqkvW40ug5dEYlgYFyGdIwWKM+f6W8oU0A/+mT9qoHcJMvmge1EzEgJLG+W8DFe/PI4Nc7e5zpytvU+HS7CwiLDJwmS8Rzksuu+DRbUvmFE7vJIIdrhoOHUyq1NuG4r33jI6sQya7N4b4URqT8U5YUKIQ8MvRCROrgMgwVm7CY/URb+uTuiJ35gBkjdzn8z6qrfMpfSJjIWnvpzV6/luJqSuJYmLLjvoOKS1GlhC4u5EzVwdKM50/0I+E4kqOvPdnv4kAEkKwAORA0McN7/cqKSf7BdcHHw063UZ9Na47ECF4zs7lpbVpvwBX73xQCUJ/ezjNThiZK9uZoy1hVcoivg/jXPCa/yfHcbL85nct+ZvFVt94imevQTZNTYRQLgFk5bLmFT9f5MlFFWPfhLlM1r4MgEewnv9bYA0OqYWLgAjAMzS0q0my2OAlshvvC6k3DEC0hrq/1hLHdZ6bljhaCKBEuDzjTcq9K6IwyLHK/r2f3OgzJ3AU38D50CCucrumctR8NVjuLmWxuFdzFv5dkqvV1Z2IaqajaXvD1Td0anDpyphwJIAa65J1GqMzTX7pf3V35ES/f+fFk1U+oLPPmgJFR1IhZwL74rPE0wU4BZRahbk7CH5kTcSkkRWz6j7XPCHb13qi5YkUXGtGL/mzMp5gS6FOTzx3p1owaMG7b+9EHwZsOhKUl83XvHHkqBXkDVPI4tAl3dLm7QSwlUxHxTsBolnipEkHTfpvifXSkbHBBWHLiDyJM1jOuAL7O3j7Pj7yzdx/rfI1PezgkkVG2D6qX7Sd2uMIdfS/6m3sCfbKcV5eNsO2fkhW0OmDxXDGLKTzWPhtcIFHReadZJpcmK2EzesS+/2yezlNiX5IAeq33qGDUv3EiKsUZMpm9wFAVnnKDiW/rPtYuwRCuCp4L1Osn6zSHwBJ5vEnVxT6jKOD4EKgxzdZDQ4vp7boFheOqc7dyyRvWdA1oy7yqQ+F+zO5HPIbc9L7TlFKZitFUJyW1v1W0+aexyc6JAuzGOHWvTaUMLE12S2aAFeWMpZaPMUx3HBF5yuDGqD15WZzXb9ANdtbdE1v5dexmcYTBGp9XLsIgvYDoljhZfa8m/nAxwiCJVz0vSkvlw08N2cFF2wOLtQXXJduewD8fqPgX9YFm0akPA0UjosCqxWznqGkhx43L5stQ1de3/AuRpb1z6GH9NVtE/MBJ3IAHGXHRXVvugtLoilMqernqTSo1ruC6iJgC1Qwtfp4OwKtUukFukA1kRlSy4XHvIMdRYaUy7/gHqwgUDfwbO2vMR1dZevlkyAaNIyb6iw/YxHzkSJnRTGVatekUBAxaKZZkIOT0nj28IvsHAYfNRNi9weBChrQ/NPbPasKcnQp2Xklrh0Bu/pnFd/TDkattNZzDtho6ErPgvRQ/5ulmDuEv55fofjx9s3bDyUpZmbXxYsT494u5Rx4ZAAf1tzlGDyG5Ft3O77Eq+mCGOWQ1clM8HpcI806cAYC6LrxiR+SSzbk55GVtxf2bsk/SfyFY7Q+ifTBImyxd4MKpB7bE/bgz58LjTi7YuYlrMkNn3STvV65c981e/Kds7c14mfhjKJKD/YWR/gsoGsCRYZP05r1exiA9rF3hAARFQ2UYc/3THvtp4+YPMb3TdaAvHWtouZ9V8RcDtah9F1LuY7AiffaSm2Hz9UZQSlgp01lW9ojdEo6hHwnLNL2OLVqAogS2amyyMeYU3p2tohcSxa5ZlK5oFdOFOG451eR6u1zAHD3bY1GV+rWjc8Es2GGFsCIPHLl/pegqE72OQJH1JodaNDokA20YKkdd8DzOQkbJ+u/PUQRzPcCGLdMqj5CblXaBUVtMvSOqMd9OHg8uoI1feeBRYgISwDLA/DFits3/xwwMeVh3OxXFvz1eiebbhxbyPTvcombtr19jUfEwHq0hWAHXpep/xKdv2LfNWbGmM6+GqTRPOVY52XZ7SXKfta+xZbtXEv5Be5v2/R+5nA8dbeldI3DZkJklqyHvtk6OeXMnqb3B1vuUhZe5hak8H5Sbvoe4yj4WBGviN27kLxlP41X2/wI02Lizqgrdm5lNJYY1kwcc70vt4eGY/gPaqk6Qo+odyAvQHSUsidEZKadKqcYG1XK0CvZkxkJLc+NOFa93316c0EABFJboOn9PVkQyLcygfv7rm7J5FyO1v3ERbYu2Lmpm8X2hFO5bS0qsiL8BUzSBQv8swTDlqr1ZDkRRm4vtALZ4sSNh908J267f3H2FqsbmGmnJIajejK/YOGOckyoqHLXnERynWsrcDQvQEmiJHzjjL1oyDqSi6Qcy5rPGEWkeeJXRaBejxipv8a2hT4cZSfToG3V37/FpAYEoyB9IbTcCx+m+YiMGK2UZosLM+IUmTnRMd3AeL78aQzCTptS7APwG/Dv8XmlJCBSPb9Bu2rLG6M1XHnY2ej7tqCcMdWyr894Jg40DslF3U5XTQrq3nq8y/pEzKpH2GtQEIO+gU3Y8n2OT6LqGLh8vdw09/NvkWPtSYt55LlGAtzV0RuZyg/G7nz+0ku0alqlVXaJ81nxrMdz7ElMnhXB58R3kgJuFVTmJXvGsd0Nhfs0JW8d2B+AaSz1fTEU5Shky1Goki2dMCu2liiO+dLviraIAqyvlgnVJpj/rKNNtcIz8+3uJJwjpX95WvU5xCwyCeCs3f3jB4mCEfxhd25HT0YYF2OCI37wdMrZb9NOmZgkobbWrco0NdgU2Kd/IHrd0Rsj6LgVqGRUaOAEqxhmnLHCyRpmROlAA08gVRZb7Z4j4mlXY4jSGOf4kWxbE60/47XP5M82cCDePzYBvgd8ncqjJAYQOrGvR/JSxcsED7guLTTHEJXaEHVd27gGvl3E7jzDnSpVuTW5e8BQx2MMU+co8yI0TRsp7EohinRnaxgEL/IZHb+ry4RafGdjkoeDR+OF9fFzlAUcCSI8OVS5HWlDQQ0ZrDxGLAvvQ9VlKwjeVpeSkefqbUNEJZDchUiAw+pZVkV+huU3ftTt8sF7SVSEcaQzwqiPzg/j3nZ+kPS0LG40NPGgVaSBf1VkiPot3WfnTMGVbEuZ0gnnL+2aZV56MU15CkQTuztmXxt0MB7mUWNahMRIEC/lVcvilVfmb3yv4v918QFetVEaGETGCztW5FlMo5Ti4DEJW9chwOUOolq6aq8nr1B/6Atbn58uJuXL8EATvS9WcVjkloVtkhfgxus+tmQy3htTepuO+NUAcltCSg1jdjUzRyqRbQqyq5agGoQBp6VQrjFyfdtpggabymdsxs4lrDWWAB+gKlgm1oxs3fXK4G00cwQFcqWX48G6IZbAALmNZLk640xyRGP23MNyh7FbIbyRHGxsmxE8EEUvaSgCEMVeL6Gxyl5zRxPjWwdcw0+0eSt7UFi+XkkKSIKUxLqufjxMKv4yf+2JHI+tKMBYvaEAoGorV5UHFS85V9oNZAArqN15ThDK+thD8OiNRvwQIloTEBf1MjmzBVR3KxXmPa23EKdOLzwuIMygGq0AiXnyQnymcmUAf7bvCzrs+hQzEmcBZE8SoX5jmV8seL7gWzSwgf0Kr749plAl2epjyosekOpRqNW7gn0kkCUiTQ8E+H0Hzw5U/1r8shFZnfeORA9kORfaYRCmAEqJWUEjLveXV+CKEoSeiFnMsyxFyOfHreoE1lZYCrCRnVD6tHdBMg333i836E3EvCVhYDrTaZwO3hYWmDWX8Sn33Npi1ak9UjdhhNCS9EF4VhRsZoZic2wk8Kc3GVN1PEfzbzvfLvEH6o6ukP52mltGLcFyeQwlf5OCk13v8+JnHTCavd5NNf4Dwyj/9S9e8N+//XYV19AmihJNoOuXdn9xS3rK/Dzq9eurHXRzIzxJcATgCYVzbThLVgdb4IQnZEv5/ve9Ss2L89t6PqAx+NIowSDcHioBHz6Ww1gdQCXMrfmn3cM5/wMW/NsffLXSOdm/xesiHUgStCPMxDW8N1bPxbhA2aPAlNmE1a5eJz+MkE4Rewmil8Ya/Sx8l4G8Wc6hfdn4Vl2E2KV8SuyiUpkoGln5/aY/cWhADpDheaEt1ByTjhOX1W6zRSgmOskNE3XLK0PWaJafnyzkw0JbuxCq/ExP8xVZjUhqX5bJOaiUhTOurFPDkSl+Crz/fyjnA9KURERFJLy8ZGtHD/F7aVjcYL8wL1qhgHQbOG4BCHxhsoQeILSGwwAJPnuf5maBWWRZvAzPlnh13+7ET7WrAbfqBMVgVpI4x6+PaZGLe4AatjrRPx5m/0NizWU4zXs3llUsOvzjsWVTQ4u2w1omDo0o2BC0pY92vIefmnrPW6PN2WiiSTuRK1Fvt4czXyAzaslT8nCwGrcH2tZWLoJP6wbyLtTBIVrIbuGf6gWjCKR82nqUaZbuLyGbscVNTUcgUBNNPsvAo+afI6HLObtIzlhCPEyUehV20larKPKrRGVrpT/D4SPxaJFAVKXOtcDegJbtiTAz8x4kzwwhKGiX9Km9Lf61WV4IulvOb1o3Pr9r9eu3sVgtfYCufwGJD8Wv89AI7zANU5YR9DKGkpduTcUN+eZdLAiyVpHWxBe8r0NHSEKc4ayO9If+MJtZ0Rg26Kqjom8ApcHJopcF8z6bNsiY9V5XrkCE8DcV5dBJY9RFW/AnIPoaDM29jy2b0IuERHsCSuh61WL9S7KP6yJnkCwiKeiWOlAvRTHi9RIbS37ch9Ddr3aTZVTyEEf9U0H0i8eVAc3tG/Mbar4K2EiIYKsjzA3YJrpmMgHe2gCtY6QyJlLieH0x1N+tDeAWQ2v1vAzqFPSz9mweZcqbp4pTCAOoXI8kioX655Z3lDqRwbIttdtiSeD41L3f0QbroNN/Zib8bHwK4p8BmFj3W0Hx/HAgseMeDMsj+iQX+ZYXidyxlAqd2D+JUjoXFHC2c3PHaXpQIB/mZzDHXjYvsTl068dTo9W2icb3skMuU7agCtchWVuyHhsHUS+3uUf3Oyp9HCGPMWJOvQ==
Variant 5
DifficultyLevel
710
Question
Giles used 15 litres of pesticide to treat pests in his orchard.
The orchard was a square with sides 25 metres long.
How many litres of pesticide would he need to treat a rectangular orchard which is 50 metres wide and 30 metres long?
Worked Solution
∴ Pesticide needed for larger orchard
|
| = 6251500 × 15 |
| = 36 litres |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Giles used 15 litres of pesticide to treat pests in his orchard.
The orchard was a square with sides 25 metres long.
How many litres of pesticide would he need to treat a rectangular orchard which is 50 metres wide and 30 metres long? |
| workedSolution | sm_nogap Area of smaller orchard
>>||
|-|
|= 25 × 25|
|= 625 m$^2$|
sm_nogap Area of larger orchard
>>||
|-|
|= 50 × 30|
|= 1500 m$^2$|
sm_nogap $\therefore$ Pesticide needed for larger orchard
>>||
|-|
|= $\dfrac{1500}{625}$ × 15|
|= {{{correctAnswer0}}} {{{suffix0}}}|
|
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 36 | |