Number, NAPX-G4-NC29 SA
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
Variant 0
DifficultyLevel
713
Question
Krol has read 167 of his new science fiction book.
If the book has 400 pages, how many pages has he read?
Worked Solution
|
|
| Pages read |
= 167×400 |
|
|
|
= 4×47×4×4×25 |
|
= 175 pages |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Krol has read $\dfrac{7}{16}$ of his new science fiction book.
If the book has 400 pages, how many pages has he read? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Pages read | \= $\dfrac{7}{16} \times 400$ |
| | |
| | \= $\dfrac{7 \times 4 \times 4 \times 25}{4 \times 4}$ |
|| \= {{{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 | 175 | |
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
Variant 1
DifficultyLevel
714
Question
Jenna has watched 95 of her favourite movie.
If the movie runs for 162 minutes, for how many minutes has she watched?
Worked Solution
|
|
| Minutes watched |
= 95×162 |
|
|
|
= 95×9×9×2 |
|
= 90 minutes |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Jenna has watched $\dfrac{5}{9}$ of her favourite movie.
If the movie runs for 162 minutes, for how many minutes has she watched? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Minutes watched | \= $\dfrac{5}{9} \times 162$ |
| | |
| | \= $\dfrac{5 \times 9 \times 9 \times 2}{9}$ |
|| \= {{{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 | 90 | |
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
Variant 2
DifficultyLevel
715
Question
Kiki has written 83 of her biology essay.
If the minimum number of words she must write is 2000, how many words has she written so far?
Worked Solution
|
|
| Words written |
= 83×2000 |
|
|
|
= 2×43×2×4×250 |
|
= 750 words |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Kiki has written $\dfrac{3}{8}$ of her biology essay.
If the minimum number of words she must write is 2000, how many words has she written so far? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Words written | \= $\dfrac{3}{8} \times 2000$ |
| | |
| | \= $\dfrac{3 \times 2 \times 4 \times 250}{2 \times 4}$ |
|| \= {{{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 | 750 | |
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
Variant 3
DifficultyLevel
716
Question
Draco has poured 157 of the flour he needs for his favourite banana cake into the bowl.
If the recipe requires 180 grams of flour in total, how much has he added so far?
Worked Solution
|
|
| Flour Added |
= 157×180 |
|
|
|
= 3×57×3×5×12 |
|
= 84 grams |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Draco has poured $\dfrac{7}{15}$ of the flour he needs for his favourite banana cake into the bowl.
If the recipe requires 180 grams of flour in total, how much has he added so far? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Flour Added | \= $\dfrac{7}{15} \times 180$
| | |
| | \= $\dfrac{7 \times 3 \times 5 \times 12}{3 \times 5}$ |
|| \= {{{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 | 84 | |
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
Variant 4
DifficultyLevel
717
Question
Mitch has read 65 of his favourite surfing magazine.
If the magazine has 192 pages, how many pages has Mitch already read?
Worked Solution
|
|
| Pages read |
= 65×192 |
|
|
|
= 2×35×2×2×2×2×2×2×3 |
|
= 160 pages |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Mitch has read $\dfrac{5}{6}$ of his favourite surfing magazine.
If the magazine has 192 pages, how many pages has Mitch already read? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Pages read| \= $\dfrac{5}{6} \times 192$
| | |
| | \= $\dfrac{5 \times 2 \times 2 \times 2 \times 2 \times 2 \times 2\times 3}{2 \times 3}$ |
|| \= {{{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 | 160 | |
U2FsdGVkX1/FBfZrbcnd2yF6lDw5QGtQLgJPM7ObLLAYSmeirJqt9IDHG4Q0DFRQFOuh2mfG/YiHIlWIivHKwBzT/6li6A0b1ptrdTKQ4YdYPM3k6zFtgFdDyvnYlFf/DVFWkQ6ewiy2ogMDBt1pi0szRfJcy6naU3OyEdI1KFRfCl6+3THJrlo+JuWYjSyDQG3dfvnXpQip+FAcWQuesONpRzIwf4SlywWhVe6rDMAae3r3LFiDvtWLaj3p87bfDMXPkoScCovfIYovn1lL/yozB9KIZmfEeJ/hA56/hcZQsd6dBXFsPi1eTdbrjVry2679OP2PwOk7xZu9PRskmeat0ABwJt5VKD5ODGvTIAc+RAbE+evTyeycF14kDWrOc+OjBCflT43GgNpcjlmQSV9a19hiMflX8+TEeNsGaBy/ATUgDfvW/SgXhyCzX2yAX274LZWuey8ouy67glwroZ8gLT+4VTWRBr/vwjZYCihdnutE812kif0eZiZ8zQ0GSvb/bZjn8cqMDK9+cBbUAdMnZFVQlQcuKBfWOAhpIqV3kmSeMbXp+ZY0MYeu8cxwuFaO+Id6sqCpk07EhAT6CJHSfIHd75h/HeVTHbWXmFQo4oBw+xZAcuYM1GwGgMYIkl4NfmOfMzZOZ75aGxwm1iS62rdWlP0msIrURfBcqUvUZgFU50wySPjOMU+XKnmvDp0h8Zn8P4TEXdWAAzV4sSjwoXQ9fRgDRJYZsZvn29LXNq1zoa+kLyKukpLhGeNP3t/TAUZkhTIhIgDqO4MHYHyaPXmgt1thcYupgzfOy3+0B3ZpQQ34zpL7dYq0s9P2kcIVFaak/8KEZMJMUXdShcorLHJeGSO+Lcb+zAznmfc1cHn1DxLKbm3JeeiDsm4JQOSM62CMnzuPhJkiEk5PaKMi+u/PKhUybFKDc6zEp8tr+niQnmLkk1zo4XQfuOIFBcmClGtQRvesUrDsHZwAwGqYZpTeL+o5D7EJbwKJb4y5IcOEiT73F9zjAWMC7GHf6SGl94osEw3X8WdozceIppLPFMI1/vz8UypfPOtQqAZLnV7xMC0dY7/O62URoR2hnZYBC32IJsrsO/I/p+pP4zevCCduq1mace9BcXUVU335HaC5nQoSPrqmeEJ83djsZyLXwzvlrhhc4esA8V1Cf3ViNq/PHKUI0pNP5/k9bgzvsZCHEVqy3XeaQGfB8r00LEkXKOKQZDspN+G7yXF8MJ37ybXoFpEjwigXmkk837jPb6OsHXBshfp+2GE6RVjZppay2c1h6NdXOHTSJZRnMg/NnazGGgO7DNMrlL+m1fJCyJWUSmwdwGaLhB+F5Bn1wrdk8HpgZAiZSBa//VZf3mI/dHfQp1ENUB9Ju6vF/oW4FrorOChtX8Rcz+bRGzWzvifZ3Qggbu8H1fAoukV6y14TMIjYJVEuFY19X8B0hj4vnAbd1bG4wz6/Kd5yiX372lO7y6imKGDXDSHq/FiavJea+7LWU8eKRjD0mR4khTR5qoeoC/vnbCb1Vo8ThzeSn6iMIiyDa/RnMtAXNUVYlCmrCBTYvvlOs5XJCvEVARWZfvmRdn5WwH3NRFjTTZpGb4vPm8aP9Eik9+yAdACEmoJXqygHRxE1LkITbcPGSLshBT/x6NUX3zAKNbYIhG+yOhsDaNb4VKzxXvk4pItLLNPnm4DMJRJow61bJTuFlAW4iXJaj6zu0ky1cQBd22Ibn7xk4ZYdoGSIXaMmHPGNYRPVCerIs684eEv/drkDbkmA+lfx99Tz7yE6ZCt8H1sDB/WaUXAWCYbipx31uoBEGh91/H1+AFexDAfnrdqAz5hAPKhD3zy9wmCcnr9zR3oS0/a+bgDm7LWl0keh0SL77mntouBz4Io3f0lNGrbjaxtHtwfRzwoiPK8Spe7PUtmD2x+Das3xPTRN0ixsfidDgYtJn6esLfw1SeEQ+Tcfn2Jr90tfL6Dm4dfFZm/hlcOhxcpz0fPgkHKO17yz/mmu/C7XM/XScIB7AcQxmDi0+r2XGIPuhD/t5Ccf9UBR8jYwkWC19kvrnSE7Cn5vDj8X4dE7E/FWG9OckqlfGoFo70Q+FEgEZaV2zy4iis1l8Ly0uqjjOpekzt4wCK+gJ40zKXkKQAaivrVHriqRZG/hjvssLRycYJKjKPwr3lgKDx90sW9opuk+2BskAQKaIQ/xGxQKVve3yPtZdwRAy83KEArtesn8+/2G+QUY33sxvUkK+a1cQeEE8ZzqKcv+UtK+0jSYCNqOl82mW4OsehD7sT2RPylTnq4lWeNjqhpU2hD5XSKqZ88TOi90woFxl4/BVX0EpHlHXYwRGmBijWnHuO/nygXeFuxlhhm9cQXbv01K9cZ40wuXAvQNVitq/eVKzoOLlLJ1Hn/TIFYJbwGW7ngjYOpoal2am3jCRaJACTYisqRp2Xn6RvUdDluYfpurhDYQml4IvtA+dxJTxxm23zht8VEw3P0/fGIsa5bGWskyP028ac1Dkt4hMBcG1v+wsghrQuNdx9sWs5idu+cmQKjlIGmBJBfqgmxqvn0+IBKRehcq7iVTIFoRLhr15N3VNsXB7GNtcA/7YSVWKtGIjb3SIIzZL/nX9HIHCWZ47MVM8FtN7LXZ/YHzuvpFk0ExbOI4e0mSICYOLe95DQcMeWVcjC0Iw7329RVB+XztSc59Y98O6R0bboDMacjygghMxWKiZCI0JvfTEVG7cWRiLA47anFzNtVm5/XZLWer3DT5IvrQkWZHedPIcZS6cJP0NqAGBnyDL2YoEsQlMOMRTfMjFOtqZX7oad32hcfP7EOM3ybcKWojzxyf6srRZgjs8MGQBgvEmT84Uk6Hn1B2rV0qRVRAyXPS/CTelXM91fqPLU8M8B5n0PGGu0KzOAX6WPDIAjs/E1ssm1Nw8LiYya4ZUFHkoN7FBj4EzRhv8NG3spO72iBpZoGlGSmouKMPDX7ZzGSMuBfPFSv/O5NFiA2AZlkiEnwlhTU5Yrha0t6tx565KEDoRF/qImkWYTgNTKruzn9/7OfZnKXEPgpBbB8hJ1lHFg2noRApfr9IpjVKT6IdCSmlKiKUjYKT8FmqFjX15LVVJEVrkl7Yj0TtKb99dnrvQLwyYz0MH4box/DpzIhVsnTjVedBeqAPuIFsMCdZ8VkguwPmzwf0H4+8I8sr/3OeiLll6m7lHoHe/mJFqsuxP33p3bWpRdWpS17xlrYxTPtoj0+4yVBLmqgzEGwx+yvyfKggf4V2c0oE7Si0XUsyIxqYE/lziIo0vRV5Wif5CJo8TeVLkiKYryyjbcmiUklCQZod79RQWrcAVcHsTX4qVR2f/CMeeHnIibQvK8wVajSgjjEfSEC0tSos+V10ao0OEH1UF/7eLxvt6hViH6EmKoXeVcAtHqOpm0GJkEmi1PEJjwFSJNJAI/hf3gaTgZZmZpuYNEicheVOO83gBrs7W+IpaWQ831gZOXowPlZ81sDVIMmsSJ6FcWFfJI14Is34unm3HnHQ6X6BMaM/nxipaYUp3Iq9ZoTKV5F5ncSWtxm9G1WP7L2voA1g1kRKlv/PRb3cEcaLd9Blhakc1Rqfb3g5UNgApfG6/dBP1MraJR95PaRMmL29U+UQRBlVaonGvIAMRuyxMPagg0pVAgNcOsQ1MaIxj+C0cWRV4KWWZw2QHm949EBKYA5lGPXECQhG+/IzhP2RFgjDBHWkNTLgV/T/g+a8ZEIAnq1cs+XFtmEmshbVlVQnZI8axizHORcB9yZhZ9XUfycb9sxBYPB3vljxdbFjd9LvDqyOUvUb3ttW2h6rv2kBY90JwV5KC2MOsZTHLgMXn728AMeEt6WJyePbWsQSLM/iksM1HcpqhT3jXDp062UjcgXPIf31gvMMZ2Fv7tcliM9eCf+q1JA6hEwT7v2vrHf4iqyG0tktL2UEf4bH02wWB9FnDVMa4zpZOyj/jeC2BGcp4nnQxdO79kk7rGYgqazMEgKeeeqqGpQ5y5rzVqUm27IKE+iikCbG7EN+MFa7quZV/UtIWZj0fB9hc1owUa9zWiZg8AvpNDVu0xFjCILDz13qtDVYNT4cChhGaJ+GxQwFTBwtrE+fBR80dIlYT5rs1m8olQb7xM+q9Y1GAX8wHR2e9C8WBPjbFqTAsY1NChms2c5qGftuHZWyGfYHkSvafJiBmGmtzu3wdIf+wAfTkJNnTy1tiuxpylX6iLWjj/CgvohLSZmqYc1iaKB5E61Qm9c9NkxoFjnIMHyOPKty8TeFL1MtR6aIXAiCBRhcWelgeX0Rz8IubOmsYW3yaxsOBbY7N6pvcUs06dUvb3SeneiQMdu/Nm6gyCSpZ3toBd83JqDxCpF7GI4/VOjA9FW+IP/uDFcEhVeHJbTlFcX0VyZnvDykXLkc2fKR7HKDvaf7Ro/Za4E46fQ4DcWM/GHKwMUnJm4hx6UPhpBzEkFuzYHGopF++R4O9nnJKceQxoJxQ4lXFkLh57cpqUjt0TruI9mAL8onNpxg7YFW/DkL7bfGLYV5HwMMBdebzz2dAH1B42sDDXLupjuwoPNmHbjPhYB9MG+w3s5cWerO/738GlsQ3egolv2wNT0mlK3QjJJ3jkBbwKYdy3ZRQH4p8cGsL41z8F7QrHLbYxWTPIvsLcQofT//1pFQynj3De86v/1nfZHQBsrIYZl/r36RvD9u+u3N4wQrgM6StiUHywfdGgIjfzWbMdtBlO7yg7A3ZkjRkwgixD/IFutLv8qExKZim0eg4WJxWckj7Y3TTSIDEIgY6MjgJb+BtQP6TRhvUBGhgOXBaGHYOCqmNrCwq2av0Lddi+428qCt+O0+RitqTrhMCj39b6aaJDZeTwlyM4aCjyym2N1WstFiB0kL6ZcYQMpDMvwk7+9FPbFpDIWJqrBt2PjYk6SFLEzw/ntffFqfCt5oqXUzWsB8SszcEC0T2I3170JF7O8r6CkVeyCrjDLPKx2u4wsuEOpcFpP28crIC8jg9mP87d47pK9dgPbjMkNBY9tTOsSwOmY4Y10lHUvGgEZwzwGafUJxsPBTyXnaQxpfEAZ+o5XbzpFvd5cdrP3N2KwLkEb9EL1DpMkEugDAo+HCTX3A39PSUKjvdE8jCm98VskRVixWwDaKEtuERTMSsvwxtptN3dKAYbAHXtk5WTUEKAUPblGsM5UmlskWLqhuW34ZK/eizkpNH0TqOVToxesn1GhpwfHNm/M6uetSrxeEGb02gdoZrxorJP+7eb+KpfVMP1MhXdEzOmxemCwm6lyu39t7moj0M7HEiXkl6BiJUa6KUNayLjE64SLsza6SyA/MllYD0qVKyMn5rM5d8Z0f8plYwmndjmbTL93fJwG/BvMkGqxnMemq++mPttiE61WNVqLJoE2SPeUW8D27eycWPEMVNFDk1IZ11B37/oSjfyxF/ufjj96mxqiV91s1rdfuyINHUzBz99YZ8dhfOZjJsCFhOWZcKZl46ik8JO7P9/1cXfuwu4YZDFbah6ZP0S18Rj3YU6b6OEqLeswenyNOSCghawdIPy4Wx3nMcqyRsS3Z7lrB9JwVI0ouSRQXeVtI9UpIu6yhowSHCV6AB0ZLEY5Hx7KDXqGKg3Bz9LVhHqGwj+X+P2iVfluq00x2S3dsjB+OONT6x7cLWlhmqLYrnWFxv2TItMecsMQd+PWHsExuNrajN0rN3Fvyoczl3oCAaAIPmzTc/ZjvMYBanv8nq8gZphwyDlP2OCxpa7EE5zu8uzZDIHZ2x2E309NVeMUTYiwQuOVrr9+gdsIORapV246ighEbrYz/yT1bxroIwkqNmB3w2bKJdRGD9TKXwiAePiEVT8sG7MwKZvKFilP97xwf6crQ6Ozjg9131cP3EupKovtpLQpHkWngPKZfs8j0QZ+LROfFfs4VnJcegQZ6i1Osa/+dZLKrJImtke8axxCH5fSnSdFHZSCSkCdXD1swWRBNIXRYsztuY8X6VWlY4AXhMCGaPMTfyiq5eNX6KP7JNbbahbrkTDEHP9g5QCIhiL0iEufyqoO/vKv76QFUUB1E3WbE+hN50QanN8O6IqlNEmkxpUYeGA4H1B/pcP2guy5fpGtrweTIpFznw1kWBXHDQ6miAZFPUMFWeLZDZCzv3wbQ/lY0JjcswvWGBcpVY79nCJjpkr/gZEsdpZ66rzvkvGocAkXogQEH7CNKIwOSs9kB8TYuTZ5OSjDf89PfBBBFMh9oYuB50M9mURlQwkYjzL8ohpRVAdDgP9oh5un/S5sKxoer95BCrxAhLD20d18y6q7d/Ofi31fTt6GpEoJ6XyGjMwrxgLzr7mNLIdlekqrDeamHK+c5YVOTKj1D/Cn6G4Ylzy6wO1404Pkdm8BY4PffKs57U2MmWHzubYw/ffc58bjeGtxI7MaQNY6lREfY8uY0VaURNt67iDCtynfTEQMhHR9MQG3xoc6iItDDSY/Ko6QZ7pq832sP4Ed6axpVD/iDRA2ZEOBckhFsdlVNU2OXvD31hrcTXMV+w8N6qY8KsS0K0ji0QxIbSON2nvq1N7oujpQNduEYBMrZCVjVcVhXM4AWOXZ25vgM/fY8uQ2h3oE32Bjacvup5l3UlTmCbvcPLUhGl/avqDq8oic8+xA0/J4l41XDrLMEnXM19TLQGPUSjZiiGdOzPHdH+F+1sQwz7iGSFPuScw8Dn3Ff7hb+3KQh87F6F2k2Gf2sIubXWtB75dxD49VM/8he998fRcVsmPe7m3HLQRuxWvWBX8F4zol+lyaYLfX0b0IPtssieVWh8KQctMBqHFsslijJcnDEsLqY3ib/8UlguqtIQnwHCkfG2XC1rxNq0YbfOJembhjgaWyXfcFwe35vh/82gS/43WwOfAehjYwS2BXmMRDWA5rXW77nM/kZrT5/pHiiM4qMq4nXJYnjpvpg6UD4zE4LXvnmxlAoWQdGrOSjidvYwNDi8xWIDWbEuIRiHdsHlVP/lewD4Kbly741IwUFF6yfetg5NQfIjaRZJONtVI6LK5/he6QfjwtKOBBmzxhijYDIRsViiO1/bbtHfE60IcgJj95Aw4TbWHJgu8/q6QwNfpPCW7/u3GvnsAzdmEzFfH5Qu7ivzEn+vvVL/saL+5g94xl0ZPHMMY2dL6IbjEb1nNQigGg46XfZYVmtves+S52E9eqfII8vpq3qAo8cb6VUfzSKF+Bp0FAaeuopqR0mTM38dlpPHs9kVPzdSlCz+6xiNHQGZ9dyLqzjOgo/4vA59gv3a+vmO6TaR3k3Zv30r9gTir1cVRPh1rTTPyU3my8t/Hf+nVVHaCTvf5RoWAHpsIaDRG3W0MMS+Ou7JnyKPYeNXB84nDN2KgUMD1RQmPAiRs3P+4PLQrmzvTWmPE0x5HExVnTglPZpoYZA6vFuiwAc4ld84VUES3VfoH6cYUcHfLBbRneaXpk05XtMyfE0Y07bmrxPz48L5nWqiM0Vz3qw1bdBDxIFDXUgVtiV2YNlFmZwyc5vHag/cBKDaGFS/T1KGHop7qL+pNDaS5YXT8mVHA6v/3NPQREC4iocYq5uO/DLT8tQBB/jui7RA0U9ZvpAmN6Ncbp4NheEBncE9ML9GjIbexFyZxbbIUvalpRy5k3bN1Aj/q6vBRjX7yKt4VGfojL13hkmEEjQYcMonluzX9SEYA18fMB4R+6hWqJIXF2h0HpRQ0UhqraGtQ8zNVgsCaTcDS91JlcFvjKQ994rreO5jmhNmdG8+6CncUAPatzlRTuNdPcCycxEHOnjecgPOG5xK+yp8XkcNcCA2+EfRcuqetCSXLM+I9tJK1BcnQvkbOnn2LAiJeRwtBXxBdh/5ZeFoxzPtfVG2D4gfpsQ6K7hNO414reyJiODZyWcKjIgbPl07rIxCex+VwT2SiDLL/u46xTiyCEXasAHD0To9jJAi2J4edW/XhzerL1oTHNItxSRqclEQeNEVTyoylt8sljeA8Va4G1J61XaQBr1PmWLM2L7EtumgIbQQZjK0BQUTwZX52/urbG5vv/7PXyDPqG9QoBjWT3Sccg/FN5NPQFJpA0wzA/JNQZpCrBKouVYUKdVgGyDBSxg+eJcXte2BClct517brTgYsoAHNaajL4nLsMa5ankLwJaB5PaVkLsWthxeCk7vB8vLIjtXWDymNpBT8RP0CcIIvzpKuCquSzH+k7lejhh4DEiK1/takcHTkSwPxLWPHbRHHsZtVOySjhrGaRLRWpqigz61nI+51rFUf2H2twJOuPGbQWl/HNAN3sd/gm61fX/OJHsMFa5v6OK1gye0N48hzvQKFmYc/cb027gQN5LJUoiveTww6R+tsxo0WZ39EXg0jTLcNwPeiRypgAnVMFmiZoLTpQWK40oRQNI8GrApXv8ghYm2LBUD6ZZP3Swwrw5flTYyq2rdUbK1UKEeEbnHrSINq6NsP0PsCVqJD0vh9Tn+SGqDWsd54Si+83B/Uso/2705eXcYOpoW0bD+ZLVe5l2G36vgCn8Pszs7NEvK4Otfa3EflATbgT2D6gmGQGw4LMYvoWrEJY42tWfWV6i1PzohKSQiDKGQiLSsvvbg52WRRDHNOH4emU49U3xETiQ5ENGxewU/HgsndqrLPRPx748Idw8nF7zQfLJFmgFXLKSsYW9C4kNFv8LK3fX+Gv4PgXMYDL5lOzB2nzAs9NClXAdK0MOGHZtrc4BvLCTRbVHauDLH/T6+S4aaZrnplcFDkpySkGjV0FaAUEoDQITc5+oME9NmocSeF+lR9VcP1bCxvX4lBwFAavLV92ecP/UjFCPfHQ5WtYvvjmTzBRdCTbGgwqD54ZGy5Y+HvcoCw7m0oVj6y1Snj/lcHYJIduyWrxcevzu5xvBp2OzdWN2mGcFotCSxRRKxa6cAWDTgKkTdWdtGo+5O/kAAqPicGuyzp+OXCA0+FHEaO3EcZF78XE1Vrp/0pfZ19QcdFtVImEFfxN1r86AWcLFBnr/477mFP8wl9QyJyJnW8YPbp3Zsj93Y1DQWm96aXW1UKXwOxTP+wouxxBlVTk/I4Nf5YKwGZpgwtenX+YXa3lW4P3CCUWcP0b/cD8bWmMleRdn/uZCuNEYqbmEH6rpU9bE9ONHYiY3aiaLmBaukpzY0uEUOINqOgg69704k+8fIg/tzLrLNsQmf22UyJpycBJsKacS3DQbcQprNR/laWZdXT5fYLeDE2OHyePi7A9KtNTH2zdZ+HUV245rLmZDppTG9GXQH7bswi5bav9Mh6cNNwMoPMd88idGv98x8aLehp1ktZ8CA3FmHWkbJohvlyH0V4qKFvPE55amEmB8zq/2RXZUipEatTczQD6WLka/RiH8uny+jj8WFZi4RuyI6+NT5zLnqBZ5nFGA0bBJVS9G9E0dEI6VxRAO1kyIqcyhX4msYOs8BF1Dj9BJoTfyx+UfuOkTGJWvqmWRE3GlT3mELHjtJTLfF3BkIr/banGQL9Rpyv+R8L7Gi21FD7EztfFBSfGOXb6ZoYCTn3h63g==
Variant 5
DifficultyLevel
718
Question
Kirrily has collected 157 of the Tiger Queen collector cards.
If there are 360 cards in total to collect, how many has Kirrily collected so far?
Worked Solution
|
|
| Cards collected |
= 157×360 |
|
|
|
= 3×57×3×5×2×6×2 |
|
= 168 cards |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Kirrily has collected $\dfrac{7}{15}$ of the Tiger Queen collector cards.
If there are 360 cards in total to collect, how many has Kirrily collected so far? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Cards collected| \= $\dfrac{7}{15} \times 360$
| | |
| | \= $\dfrac{7 \times 3 \times 5 \times 2 \times 6 \times 2}{3 \times 5}$ |
|| \= {{{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 | 168 | |