Number_692-03-2026
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
Variant 0
DifficultyLevel
696
Question
A rule to find the correct dose of a particular medicine for a child, when the mass of the child in kilograms is known is:
Dose for child = (Dose for adult × mass of child) ÷ 70
A child of mass 42 kg is given a dose of 12 mL. What is the adult dose of this medicine?
Worked Solution
|
|
| Dose for child |
= (Dose for adult × 42) ÷ 70 |
|
|
| 12 |
= (Dose for adult × 42) ÷ 70 |
|
|
| Dose for adult |
= (12 × 70) ÷ 42 |
|
= 6×76×2×7×10 |
|
= 2 × 10 |
|
= 20 mL |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | A rule to find the correct dose of a particular medicine for a child, when the mass of the child in kilograms is known is:
Dose for child = (Dose for adult $\times$ mass of child) $\div$ 70
A child of mass 42 kg is given a dose of 12 mL. What is the adult dose of this medicine? |
| workedSolution |
| | |
| --------------------: | ----------------------------------------- |
| Dose for child | \= (Dose for adult $\times$ 42) $\div$ 70 |
| | |
| 12 | \= (Dose for adult $\times$ 42) $\div$ 70 |
| | |
| Dose for adult | \= (12 $\times$ 70) $\div$ 42 |
| | \= $\dfrac{6 \times 2 \times 7 \times 10}{6 \times 7}$ |
| | \= 2 $\times$ 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 | 20 | |
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
Variant 1
DifficultyLevel
692
Question
A rule to find the correct dose of a particular medicine for a child, when the mass of the child in kilograms is known is:
Dose for child = (Dose for adult × mass of child) ÷ 70
What is the correct dose for a child of mass 35 kg if the adult dose is 20 mL?
Worked Solution
|
|
| Dose for child |
= (20 × 35) ÷ 70 |
|
= 2×5×74×5×5×7 |
|
= 2 × 5 |
|
= 10 mL |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | A rule to find the correct dose of a particular medicine for a child, when the mass of the child in kilograms is known is:
Dose for child = (Dose for adult $\times$ mass of child) $\div$ 70
What is the correct dose for a child of mass 35 kg if the adult dose is 20 mL? |
| workedSolution |
| | |
| --------------------: | -------------------------------------- |
| Dose for child | \= (20 $\times$ 35) $\div$ 70 |
| | \= $\dfrac{4 \times 5 \times 5 \times 7}{2 \times 5 \times 7}$ |
| | \= 2 $\times$ 5 |
| | \= {{{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 | 10 | |
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
Variant 2
DifficultyLevel
693
Question
A rule to find the correct dose of a particular medicine for a child, when the mass of the child in kilograms is known is:
Dose for child = (Dose for adult × mass of child) ÷ 70
What is the correct dose for a child of mass 49 kg if the adult dose is 30 mL?
Worked Solution
|
|
| Dose for child |
= (30 × 49) ÷ 70 |
|
= 7×103×10×7×7 |
|
= 3 × 7 |
|
= 21 mL |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | A rule to find the correct dose of a particular medicine for a child, when the mass of the child in kilograms is known is:
Dose for child = (Dose for adult $\times$ mass of child) $\div$ 70
What is the correct dose for a child of mass 49 kg if the adult dose is 30 mL? |
| workedSolution |
| | |
| --------------------: | -------------------------------------- |
| Dose for child | \= (30 $\times$ 49) $\div$ 70 |
| | \= $\dfrac{3 \times 10 \times 7 \times 7}{7 \times 10}$ |
| | \= 3 $\times$ 7 |
| | \= {{{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 | 21 | |
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
Variant 3
DifficultyLevel
694
Question
A rule to find the correct dose of a particular medicine for a child, when the mass of the child in kilograms is known is:
Dose for child = (Dose for adult × mass of child) ÷ 70
A child receives a dose of 10 mL. The adult dose is 25 mL. What is the mass of the child?
Worked Solution
|
|
| Dose for child |
= (25 × mass of child) ÷ 70 |
|
|
| 10 |
= (25 × mass of child) ÷ 70 |
|
|
| Mass of child |
= (10 × 70) ÷ 25 |
|
= 5×52×5×7×2×5 |
|
= 2 × 7 × 2 |
|
= 28 mL |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | A rule to find the correct dose of a particular medicine for a child, when the mass of the child in kilograms is known is:
Dose for child = (Dose for adult $\times$ mass of child) $\div$ 70
A child receives a dose of 10 mL. The adult dose is 25 mL. What is the mass of the child? |
| workedSolution |
| | |
| --------------------: | ----------------------------------------- |
| Dose for child | \= (25 $\times$ mass of child) $\div$ 70 |
| | |
| 10 | \= (25 $\times$ mass of child) $\div$ 70 |
| | |
| Mass of child | \= (10 $\times$ 70) $\div$ 25 |
| | \= $\dfrac{2 \times 5 \times 7 \times 2 \times 5}{5 \times 5}$ |
| | \= 2 $\times$ 7 $\times$ 2 |
| | \= {{{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 | 28 | |
U2FsdGVkX19phBP9G3pW7RGvkWPlP5QCqM+FwYhVFm+XZLJjudiT3tyiTglnkDK7S3CP/9/z/3cK225GkdbI3zda7qUJi4YauX/dDjqyhRuJMs2YcF5AhRA1TGxmS2d/2gYsQdMjYKZvf1OIr3L7wd6DYi3dk117qWyr9Hx5edteLqIS+HhI6bIC4DvJm2BJdoI9BcVVOIC7Xx7FP68XAqnJwI8SdB+vKXSuRWWqZUjua0iZfDDH4DGKkXgNsaiWeVdw1XQvbfDmU3DLLi1kFcHQhoVjaVKmUTeIBYs0SoK8BZo6qxEjY1RIpSnfMVFEQ/pXJnXdFXAeX24it/7tzNYrHbZiU1QStOdIPCQRLbDcVKTO+tiQX9Fe1Eb/WMUSvBPSqdLGg4IUUPGSJ/t0qjynW+D41RL0nz1R6LGXPh9kNnESQtJiR8nfe0b6ADPOD5XpQc9H59bkjIjupjweKjrUpm4u4crWkJjmk5gH+LlqWFeILlAJaRfOTbJ63RI5o9Q1TfUO7y+lEOLwaryz90zqr66wmgjJY4PXpBKXdWWwaFzBxjTHD3gZQYlmZ+bvtY/F8UsU1tKfMdUU7R9NCDaXxlD4eSkqblHAImAKi+JgYNeMCplIJWPYKFeFaJTV+g8KROVK+TbucKVuKdWTGX1m5pVPB6Ww8nLXSQqDIeFzUFLxwnx17Hp1e7eGgW++fxPLeU2TIHYgqCszSnqVePR/w9BWPh00RTPoYazZO5aE33VGRM3OiBuLheHRNZCHRmJByOtB/acus10rq4rExmoR5GM6tX4vLU9f0iaOFne3sWAXVuarfIlOHQjpoKa+59KAavfuNCX7D2pRCohoh5l6oygcxsTtGDqXpzFvN8lED7rxylH4zSfMTjcF371x4UUjOR3kkyBD4s4VC6ww1Iu79XMo3fgIUNcAAU/Hn1EeJiEh6fo3jJJXpkpQk9ou8KveZ/F/chmev3GR1XXvfsUFZ8VV5CR5Ra+ZoJCBgIaSkmIhZRsaXLkS7D+n56x/kBo+ifAsaRenjeuDnxnEvX3VFsFLu8SjU3VqbrIqjEjmnpMJUPvcgYsyWA6MztZOpHqn3d5dUGlOKW6WGxAcLIqd4beFIcBx/WRdF7dXx8KJwcf9dwShBXZuckDPLIKGyDjJJn5NHujnUBHURuTcnGQzKlw/x6rGvKDZtACw31+fagrabmSm4Lz9JFbSCZQUB2xFi8P8dEcgFLwF673fH45fMce2hUa1vgUHl2bOZODZ8U4q6Ur7xnKd2ZJ9NdztwBbfssWUVkPnNT7HHPPK3lGLuXOEgVB+AdUpNZDnKag95nMvyCnxyiSMswrndfbQpNZsZT+235j/W4J+ZANqpx85tddD1zmrVWAudp6TZF5mA/sq9vMNX40GyWrWLlcM0OAYUnyGcGdf3yXUg5vP2W6VEbTxdaN1iXmQzTzAFLJfKMyZchDJjWil0Ury1y18C89BkbGMd3vlO+ylaDDXlopbMSwmnUrBf0wwurw0aNnzpcZGqUb+9FcG366u0bK60z1vB/dFVI9AvchmcpXVDN6ggZTf0rgFHTZoUuBCVc+qah9elNqrln18fqGsdYb0De7yG1e/emd8OI3WOs0tG1HITiZc2P95t3WsBwUtUXbuiQKkuJGcVB4C0tlhiUvNUUlIUknnaqsmHj5im5/MfjhEhiMu+9XF7lvzvo2QkHXH8ywRc7sGAk8Guf8rcy9O9OcXSMkqlCjMS5edcENkMRjSW2nDHkg+zPaNCZhcaLHpZA41P3i99fhHo710T7s24oMULTe1iohfC4BfwWCuWp32THqznu5JaDw06/8S5nvyNMrQZYjsnnG5EwLInpm32smwh2l2c+Akk/jl/7qkBjb434htY3/ebYp46Qlqt0pGdULfIY0P+O4Ezq/79O78NS/wLYUG/D5dfzMe5lQdfNR2wuP2cKVL1UhfUXszJm03+hfMLdXlFY3ko96Op/CSHabf0vUy5oD7M4KyRFKolGN/jSLqqveeW5S40OUf3WCBdeSmNiLw7SRYIU8lUwk0Bwuw7+n1beQgDZi8kLQM/ogNbtxvMjxttS8pxUrrNY5ByB4OMuocH1aAd7pPHDE0Q8UftP7BaPm+MWTRNOP8okFS3BDviUBW7RfQCVoMAN56PFVrxGopthDjnBf+f995gXxS9cJpXu0hx8vG4QRJqxYt9XghFEjcYHfxyUZlj0pth3eeXV/E2duK5jj1cn9sIgaD5VlN6LFoPbjl89muZO7FwLpvn6WXWEJSyGxC1r+tn4oX/77aRz5HWIEWQzs6S63GDBSAUGNIUJh3hzUQfadeX2u6lU88saHXe3ro9BZ7c9znnv5Zg7ee7hCmCVbgBkpLbisQVwEFFiRfKUWPVg6fAu7F3ilrbQCxClpnEuD9FRKjrFLmJDMvn5tR6+epyVHklhiFuZoS7pu63JjRM8nCTa7JnaR8r0AkcN7SyG4Cyavt7cJkvE/IGQc0ZDoXa/TP71WPIAnZQ81CXqNl6E9E2zF7HPdtAxewnLl1EVZ5y9gZnNeJqMPRmwC6LiCX4D+rPJ+ekl/NdRa0GlPz1zQC8ZvuKaJ6FsazDakbAyPWmXwExZIulHbPLPmUcwl3+XxIuiIGpDl+jEeW8bZurEUnFbUlseCZ0qekqu5SFDBmEjS95XTHp41V56EktZ8A/fr+84WaD4XcRduHSVQK/DWYnJsiMzJruvKi2BoU5EA9lbIZoIdXTu//g/lVg4Cn0TxdmaUcptzyBkJMDNleQBv4eK/34NwwI5GNKmKxuN/Ni4Set3GP94/CXSx8AQ0ZevWw/RNxJfFOe361ev2E/UmnDsRBdQNQ9aaenm1c3wa9dphSZgxD34IQPbVZrGsL445ZErrGW1FS+vtYsgIMmcIxaSJkCOs8mPCfMi0eyTt9HO78YYfi1yvE0PyntGN3C9xEt3lIBJiHoHREIgbSIownzf7L0e7OKMKMnmdFG4uYzcF2aPvkYP4ayLtOkkjtFHayFfRuCO+UzSA5bYfu1Rdj+cLLFKzWfx5RssfYA1NXNUbXUATTSnXZ8i5UOzZ4lKwDOqhbSn4tCLyXvysIXAOZClG+UCjV0ulZThU8ovnHYu6sTOZB30uBWnHP9bpyQ2DCavt3lO7CtaSgY4bGRK9xYKv/5CZk7y61BZ7ADaGvCeTQrHcMM1mjzfCPcjn4E3CfgMIJuRqhmU5n17Rw2H9UJH9pAc0uPbIhBMCIDIxpQm2ykuUcPl3zfCt9/kWcCPXIJpswha8LFIssQt9aja8ss3iCzemZSj20EYM8QJ8fh4uR7SZ8SJ6aqSQXoPb+OGfGNYeEB+ZMkakjqW/6F5+UWa0j9kFelD6MO7EizYNjvfZxGdkoPpq7DW5F4J3wyHTEra5Y1sRj6hbxanEWsfPay6Ppo5eUFOoQax0gf0UnTBe1PeO1QR/3bATstqXJZpVywHUaTogq5ueiYn+SAwwGpPW4XaaVLrgMeXHqb3YZcgjQ+43Zns13C0/BGQdF1OiNdUvlElJaltGU8Jg6eqAC38fVFaW7Arzia350dC3hgJCi9dk+Z4yXlTQMaAL/2GzALvQeZMiIuvVHTwg0P8omH6d1JmLk1+F+SfxLUb+8jEqkGK6wcczU4KOsIDtEGKE+rYnzRGulAB26CyHLAtv3yzGGcL+Oy8pWdGZR9jahVwh7BQcOsDHanKxsVGTWwljynqjaitlXnBJuO8lzuQ9yMRFGw4K+c7ggyIUaYAENbeh3xLV4UTOqaa47eTx2chI8uYpxGKlVNBV282Wb9qneG1D2zWosbxzySLuUVfGr2u8uG0IAui5h28lYeutSQCmZS4FnxH0oEux/Dw7IP+9zAwsvQHB4axfb0P89XOOcco3RIXzsDxXVfzKFcwg0AiGiajMs0YJ0MINMcPmgC4x8nlzDzEeslD44e7J8t6Ng+A3Nsa1EtFaA+4FcJPB47Apee/S+lyVCIcy9qsvfJ5jvdXysKtOv6Zc6C5iFMpF72VoMcjsBb6tnSeU+g9a4QTi3cPkZZnKb3LsYcMqDHFQFsbnmLcbZ8UeLjeLS7x/+MYtrpklurWU/DSWxPb/WSLvLJ9SWyBHFTSg6qe1k6EZW0hq2Yz/eJUCQgyhQtldSFR8QegLgljKrHVW3Jhww7rhWyL2zsgGW7mXGvIWMeOT79ghFl+12Xth/XuEhGUan8kXmtc5EMwgRW4UGxxMlEGYpK19HsJxBYIMtz1Q1AzMawkHPza59P2a860C1Xat+R5suvu3VOBtAflSMzsAGVSvepJtR+RH91H5Tt7w+DzHdweW+M0Ni5ux2qk/wa49C96zujAAb7DWhoz2eEROvwfXMeDl4V3h1e6fc+rZa5D1N5TQwF6COHHkWNNgPirxh0tEdMb6AZ5MMrEeb+dTPzzgaPWaF1pOpXkC5BDWfSFe0nyqiQImXjVUzAqXPH6BImruZLRyajapsTko/zmezQb2tHgRaUiwdJKkw031kAoNBW3OIjHixm/GxCdyPCsEcDm0piPdGiKEjjpMYHZaCpYDYP58efm33W9nsRdVQlAeptAM/z47gk5QxDD/IZZCuUV4w5mCr1lcJ21j1uV3cj82Lc1knYUyf4fISADEN3OfZhYIELEKgnijVkkXX5LCyHJrBcMT+1k8RySVbAtW+sPx1h7fiOpjYVQpBUvT3qPQXcw//nFc+byUt8X174HJJqYmp/zYH5ozFW0Vv43+jKjimU6gIyhfBpHEdfKL1zIPTBKNHPxjg7TKrSO2DAGpYoGrLzoNzbaB8pqQ0d6lvXEPgRuuerXDwJlHWN+5Goma1/iKhQ5njhTBqYwMS3BcYjA5sw169ZmLj9Z9NZTWD2bIb0EhxcnA6UF7dZupl+Lb/+7eOvCAM3xL3Tl0Io3Fc5e+IXdXbT6VCo40xwjAac2YjBuDgjKJedQNptjbt8tE7OL8J1hQlHlH7sKwIEWuvyzkTsTmOnn5KiwSSohHTWP3BumF9Jdndv4VrmgeW2D4HvH1s4+oqZHR0GhlSJ6Ip0XUDqOymuUo/o8Niwjw9TkoS4katon1q/eNSevOGUPTHnCbvhZAAASkR2jvcwc4ffR5E0Ch3rygyXBNRy1N+bctY1FCD63R0/02MsU9Glt30gnUxcsPpiPsL9KCHeDJAjBsV6rR1hm5fkXckLZ1rtv4+rify5mBpUl6NFeJQazevt5HsitB5s189YKgFmNbV8QSXiiKFNUb9mOeUkfgqbStz4CfMChokPK4j0sXX3njNPKXRWBBHghJGyYrAqSTJUNZiNfVDqm30RUtjjtHqmzMhzG93FlOVozASnsluQQqSbc6uVJjwOvtXzTIet4Ly05O/eqVEhZWaReH35o2hapsx2FuTe+YTHWfRvdrogfwOAezqfCBXqZBXMq2MWbY3DWtFDH0m8HQ17Tw7s74Gbq7bWJ/YndX851bAy0S7e3UPmjjv65mlbE5ZNQDYGaXFt99NUQ795DqebtDNYRYJV/CrZaN6UQPsLbjmzJfpL3Ln49uwx4/vLc/Kl5Sfd+/637H5QJaGKE6AkPeMBm5aZNMm1kcmt6gW1is+9baEMrLc+VnwppRNZApuSXaAciq3i2PJCd4GIOrXCbz/Qjedly9EAsRTYcznu5QTtNhWYihKsTcJnzrCBiFINO37ErFM+M4aaXJWt6CnP/iNtxbBnGL9dkG4byzxeMFIe/GovqMKx4dZUFP75rimkhB9sglqtTUqNIBs4mNA3vv014VnVJWel+0MWvhOQZOmd98p6Ct4fu13lYKY6vBTzUQWl3qJke/9hfVfknc0CcGwqOa1p8UYQS23avd7nVKGJsH7pdzfZyj02x2Edr4BAa/qjAxSFOJGvtnkjNT9Vvc7/jY1hqn4lg2e7iC/oOvPY2KWNxmZfDvRhyRZKHdzCkgtmCUt2ASbLDYyABx20kHg0hOD1drmRMKwtitxvCgFMvXF9NDPzx5oLkJD/c6Rtw/ylLk+n+F0ngKs2vtZsDi46Jk9vjbcPRK1qyfzvbep6sKRXaEwWHOGx4YlQzOHHoqPZZK0r0GrWvq62erpkppmtZIJcVWebvN2h60SY7q2elVWKzKnZyozgiCSFqaJjHePbrss3+Xf2wU8e9qTzGvRIaqRNJyNuUc9VscogU3V7fywo7ujUcBor6/emJV9C752c5vFAv/HIxJ5JYazpYUfQgYp0zBcXOYCEkndxnj0GUCqfLI6pIbMgiFwRbN5lXvgLxk/r+9xYCzldD6+/c5gBjgtUerWAq66SzVvbhenlyx+NzCP07jqPtX7H4117CcQywRPdZuzUjlUatAZPbQLUX+arqXOoWqAZb2h9wITv0PP2N7V8+eQ54tervSzEJkb+53htBTRhyIMy6x9Q3PD0IFVBUcWwNDzFZYqAwWwyZZdLZ48GLynVvTCqujcgL5S9zG+cVAolXal2/Mcrjy5Ksl3/EI1vuUiPyHabmkNO91hzuR98mrVBv4vplNprB33/b8Tq3YdIlNw4suL0/vCyRdoDNh6wX0izgmg/ihgAe15JTRlZsxn6A1ZaXHF9nzCGIQQk31Y6JCUxyoouttnfgbtt4r0J2wXP8fDjYHldRW6PNNufljtdsFr2vh9ByP8IMw9tdeN/EeN+zJt1ezP2XFlNCjs9X9iPL6N1GvBkZKTDze6mQ0N/MFF8UBoMiqBm1qmpm8kydls2YZtyPysXfymlYeaKfcGElBV+VgvBwloUKbeEPkA9Db18rDtZrOng7x6NHNKZNvzsiSABw3Y+RImYESBp11/brY9aRjZhrxjTr/5pwD7NLpEpDLOhgQizGWazPN88i+fj7SjIdB5Hr2F6ozlYOmIdlZ7u2qE/9v3cp9TsW0CEoC0jylITvOzherHi+tbbWfjgn8mw5ZNR+eHO48oXp++ioNFCDSziNd9MTsa9rd9MJTcBWjKk3FZcnrfqWTIereONHplpMmdv1XeMHq+OtkksmdTt6kaKxkqF+6rXjdYpQFsUFGuY3b5ACVPY+eVDIroAtxgw2L/DkY8Wo6S73+LeEI0c2qwQ9fEKk8zUhe++c6e6LoJVIDFYf0dA07pDJ/vEteM4Z6gGseQqY9GmfCoOnxGhfhRuYLQWeeq78A5aBUTFqVJxCN25tbuvN3jgK6eVMofPjTtOo9Mkd9FJFzffawwBfCDzeFmWml5Hr4NzaYuvL4tLi8S9sBf1fQvKn1hAFhvv+SznDf/6X0x674MXqsInYVEKL+2klEcqVhNziRD4R6LSpPe4tBKeR1B+pLR4HcBTSeazgnyhWkUt5qu0/RtC46e4fTJFjXrOYc5d23oBxgRBmD1L/sOtA7OjvjhEbiYtEe9UU19AKDgrsqSgF0cwKo4tKVbRGcKbuKGh5hLFFaTsfNJjtWyHpGwjvemVaWi0vvK1Q3WcsPfkfOpfpTzYTqZzQy8aT0KeWZ+eQepiK/7joaTNjaCxELFfE1R7Mgfcnk+H3RjeP18qylPYmpzh9PfJgKkbsWu+AY4ROvx8mkA88Gb+vcDyIMzJGa/RSP4LE2twBrdOy9sNibAacudZnzCy1DsfRCKxZBAUnZ27L2/hgctwucqFrLSoSi6i2Ee5EOw01juzYk+K/FzjroO3UJmsY2KDgF2n1eI28/liJPpMkygk+JHjwW28CUUAr3ZH3KVX53BOJ98o0EAgnyuvKvEmotfGoHT32nSO3iwmScV7xU4ycM7UUy065XTDJbwa214PzRDjsUpo+DpmntRTIuMHcN1Bvqa2gwdHu+UBe9HpRUoDnnJEPPCgkGtEVHymPYucHz3GNmGEgKPVHQCjIm1Uvx3zn7+KEa7z17Uh1g+qptk6UcqtKk48QXmsQ2xmGdjWdmAM3oc7XAZZCrPJHuQgesGYDhWMybd59mc8uNu7XeaUGo5ys46Bey7QZNdoZKObBcyGmHIUgVG1CBy5dkEnCpc5U67lcXI4pergLtGwb75vn7BykLEQW+E4Bd5lATYaKXPv/63e239toyWWzV9RA/0lzwUnQkEDUFbLuzXC7747BebI57DXlxkbCrw1ov9vhOiaFfdSUqh+Qwd9m/Vhd8CgRNj07VAqo2alM/O9rDrum6raoK7DsotNHGEUaWD7pjDY2pQl9OxPrQTDEeb2nFPmSLZQ/sh1ZnNArUADeNq5Z7XaSRClvjJJwuANToIGdNkgI9e2R2/M6Uej5R64DmcAH+ktqe2OWu5ZyADdpI18ef2gqpM+Ltb63FFwJ856JStbCzeQHyP1CZYIU359tuWShs92bk7UUxuPl2nsuo3SsxHlZGofuvUMTZgOK0cSyQj2R6pd0VzNtWdHUxQzTb9WRi/G9SDqF4NdNPd2jXIt03158geIzX/2bPpxyOCtV38XPYebLDVQdoPfGpl+/US8C5bZHhldOUxo9o44D0ZWPJPOFfDmCVR0Ln1N1y9rmI2L8Idqh8C93Jyf4xi0LCoqYK5acRwYIWlLY8y9ZaqUydU7mAYV8MqkuZQW/eBx2S6X8QuAStlPLrPzwcSfskXsm3FYxlehaab80OACwFhs3sta/UIZUlFH4tATjb2St92k+sVm3ffV5l0yMl9/DwT8VltIS9QcGqvReGDc3HAy2igMYpg6Egc1/CUMrTT/LdYoBiMgu/p87lxvq5oYHCjMaMUYwFdmZSuaqtjUwtlKoqZ/Bpg0aUcPjX6+UF9gr23s8D8ORPU2mtjq7ZI18l8NatbEwFOnV4AVfOdieHo9JIVlF2nPdrrhGqNQvOiPRdnMMlRuH17ZwF/s97ddnUFYIEGRLcn8oGngLCctGa4h+EGMSGYlDUg5pH8WlEw9IR7MmjQFhSLWqTb3szTAys+eENBuIsKCxDFyg4YSGEniwTfgAcCDhA/KfB4mzAosc9GZdQJCdg1BErFU2kYmuxZqJ5bbXxLlGI3QFKkyvHOZBcsZiEIWOnlvfzHw9IwvNnagwmOwI14As+AKt2FkLQe/3ND5ZJWT7LAyzb13HOBOxX33RkjCZ82xqI2TZY2ALBdb4jtsJ8aTYvWxQsSn9QXEPgmlJAlD23uVVFkNaVhxu0m1ik4y7xQq+U18a7c2mzEwyaAVYABcxBlgo/inz/M5E9+OyJBWJEhBz/wpZc+qJlinFmRE5rDTtBjs5bHmRFk2AiDfmgeOFqwRWgykBp5rijS/+tuMdcbHXkDpzCn7AqnR69v2PNYoq9iOAL6wHvLr0SO7thHHFmWqE+XrxLj+6SifOqzZL4W1UdyHj4wO2xRQe1PU4NqcR+2y0cHdxzJFI7y+5/xhiJkQ3Bxfg0gdORtrcQK3wjyxxqHZGZO9KavP50nNiMTvpkJMGMw0GdWVJmCvUGvqVnjaEOMNinO0qAFQZfVTXtl+S/HyFmiygXhM6+rtxZD2ydKG3KcHaKmLh7/uEr78psnlRspUP8sMqrfyp/ugkWpQbghEmj3ZWMjzJUzHVVrV+Y71lYAdfuFYfI3DW6/lOxu5erk971TclJiyDOBt2VO4O0GhZdZM1En28Fz8RJYrKPUFIC8TkTjtTckKOsYZ3KyTNG6ZlrC3sIE52DTlJY5XyZRda7G2jLrnLi/hRGLHA05fSC02wYw2UnicheAG003LoRF8wJlu7MaCx7+3zYPPvpVrYiiccoGtI4rt1NbUumo+cN0ray4wjtlyb0QDTHMtD15xZ4BD2+xhET147Ml7mvNINpulIQ=
Variant 4
DifficultyLevel
695
Question
A rule to find the correct dose of a particular medicine for a child, when the mass of the child in kilograms is known is:
Dose for child = (Dose for adult × mass of child) ÷ 70
A child of mass 56 kg is given a dose of 8 mL. What is the adult dose of this medicine?
Worked Solution
|
|
| Dose for child |
= (Dose for adult × 56) ÷ 70 |
|
|
| 8 |
= (Dose for adult × 56) ÷ 70 |
|
|
| Dose for adult |
= (8 × 70) ÷ 56 |
|
= 8×78×7×10 |
|
= 10 mL |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | A rule to find the correct dose of a particular medicine for a child, when the mass of the child in kilograms is known is:
Dose for child = (Dose for adult $\times$ mass of child) $\div$ 70
A child of mass 56 kg is given a dose of 8 mL. What is the adult dose of this medicine? |
| workedSolution |
| | |
| --------------------: | ----------------------------------------- |
| Dose for child | \= (Dose for adult $\times$ 56) $\div$ 70 |
| | |
| 8 | \= (Dose for adult $\times$ 56) $\div$ 70 |
| | |
| Dose for adult | \= (8 $\times$ 70) $\div$ 56 |
| | \= $\dfrac{8 \times 7 \times 10}{8 \times 7}$ |
| | \= {{{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 | 10 | |