Number, NAPX-J4-CA35 SA
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
Variant 0
DifficultyLevel
750
Question
The sale price of a second hand car is $4800.
Zilda buys the car for 25% off the sale price.
Zilda has a discount voucher that gives her a further $240 off the sale price.
What percentage of the original price does Zilda pay for the car?
Worked Solution
|
|
| Sale price |
= $4800 − (25% × 4800) |
|
= 75% × 4800 |
|
= $3600 |
|
|
| Purchase price |
= 3600 − 240 |
|
= $3360 |
∴ Percentage of original price
|
| = 48003360×100 |
| = 70% |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | The sale price of a second hand car is $4800.
Zilda buys the car for 25% off the sale price.
Zilda has a discount voucher that gives her a further $240 off the sale price.
What percentage of the original price does Zilda pay for the car? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Sale price | \= $4800 − (25% × 4800) |
| | \= 75% × 4800 |
|| \= $3600|
| | |
| --------------------- | -------------- |
| Purchase price | \= 3600 − 240 |
| | \= $3360 |
sm_nogap $\therefore$ Percentage of original price
>>||
|-|
|= $\dfrac{3360}{4800} \times 100$|
|= {{{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 | 70 | |
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
Variant 1
DifficultyLevel
746
Question
The sale price of an electric guitar is $600.
Kerry buys the guitar for 25% off the sale price.
Kerry has a discount voucher that gives her a further $90 off the sale price.
What percentage of the original price does Kerry pay for the guitar?
Worked Solution
|
|
| Sale price |
= 600 − (25% × 600) |
|
= 600 − 150 |
|
= $450 |
|
|
| Purchase price |
= 450 − 90 |
|
= $360 |
∴ Percentage of original price
|
| = 600360×100 |
| = 60% |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | The sale price of an electric guitar is $600.
Kerry buys the guitar for 25% off the sale price.
Kerry has a discount voucher that gives her a further $90 off the sale price.
What percentage of the original price does Kerry pay for the guitar? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Sale price | \= 600 − (25% × 600) |
| | \= 600 $-$ 150 |
|| \= $450|
| | |
| --------------------- | -------------- |
| Purchase price | \= 450 − 90 |
| | \= $360 |
sm_nogap $\therefore$ Percentage of original price
>>||
|-|
|= $\dfrac{360}{600} \times 100$|
|= {{{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 | 60 | |
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
Variant 2
DifficultyLevel
740
Question
The price of a hamburger is $12.00.
On Tuesday at lunchtime, all customers receive 25% off any order.
Llandra has a discount voucher that gives her an extra $1.80 off.
What percentage of the original hamburger price does Llandra pay?
Worked Solution
|
|
| Sale price |
= $12 − (25% × 12) |
|
= 12−3 |
|
= $9.00 |
|
|
| Purchase price |
= 9.00 − 1.80 |
|
= $7.20 |
∴ Percentage of original price
|
| = 12.007.20×100 |
| = 10× 1.206× 1.20×100 |
| = 60% |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | The price of a hamburger is $12.00.
On Tuesday at lunchtime, all customers receive 25% off any order.
Llandra has a discount voucher that gives her an extra $1.80 off.
What percentage of the original hamburger price does Llandra pay? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Sale price | \= $12 − (25% × 12) |
| | \= $12 - 3$ |
|| \= $9.00|
| | |
| --------------------- | -------------- |
| Purchase price | \= 9.00 $−$ 1.80 |
| | \= $7.20 |
sm_nogap $\therefore$ Percentage of original price
>>||
|-|
|= $\dfrac{7.20}{12.00} \times 100$|
|= $\dfrac{6 \times\ 1.20}{10 \times\ 1.20} \times 100$|
|= {{{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 | 60 | |
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
Variant 3
DifficultyLevel
743
Question
The sale price of a trampoline is $2400.
Bevan buys the trampoline for 25% off the sale price.
Bevan has a store voucher that gives him a further $840 off the sale price.
What percentage of the original price does Bevan pay for the trampoline?
Worked Solution
|
|
| Sale price |
= $2400 − (25% × 2400) |
|
= 2400 − 600 |
|
= $1800 |
|
|
| Purchase price |
= 1800 − 840 |
|
= $960 |
∴ Percentage of original price
|
| = 2400960×100 |
| = 10×2404×240×100 |
| = 40% |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | The sale price of a trampoline is $2400.
Bevan buys the trampoline for 25% off the sale price.
Bevan has a store voucher that gives him a further $840 off the sale price.
What percentage of the original price does Bevan pay for the trampoline? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Sale price | \= $2400 − (25% × 2400) |
| | \= 2400 $-$ 600 |
|| \= $1800|
| | |
| --------------------- | -------------- |
| Purchase price | \= 1800 $−$ 840 |
| | \= $960 |
sm_nogap $\therefore$ Percentage of original price
>>||
|-|
|= $\dfrac{960}{2400} \times 100$|
|= $\dfrac{4 \times 240}{10 \times 240} \times 100$|
|= {{{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
737
Question
The sale price of a Labradoodle puppy is $3500.
The pet store gives Veronica 10% off the sale price.
Veronica has a pet store discount voucher that gives her a further $350 off the sale price.
What percentage of the original price does Veronica pay for the Labradoodle puppy?
Worked Solution
|
|
| Sale price |
= $3500 − (10% × 3500) |
|
= 3500 − 350 |
|
= $3150 |
|
|
| Purchase price |
= 3150 − 350 |
|
= $2800 |
∴ Percentage of original price
|
| = 35002800×100 |
| = 5×7004×700×100 |
| = 54×100 |
| = 80% |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | The sale price of a Labradoodle puppy is $3500.
The pet store gives Veronica 10% off the sale price.
Veronica has a pet store discount voucher that gives her a further $350 off the sale price.
What percentage of the original price does Veronica pay for the Labradoodle puppy? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Sale price | \= $3500 − (10% × 3500) |
| | \= 3500 $-$ 350 |
|| \= $3150|
| | |
| --------------------- | -------------- |
| Purchase price | \= 3150 − 350 |
| | \= $2800 |
sm_nogap $\therefore$ Percentage of original price
>>||
|-|
|= $\dfrac{2800}{3500} \times 100$|
|= $\dfrac{4 \times 700}{5 \times 700} \times 100$|
|= $\dfrac{4}{5} \times 100$|
|= {{{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 | 80 | |
U2FsdGVkX18IskndedZ8Jf7kJ05leckYD+YvL2ODx7VtF/eMjWCTHT8aYPDkqvTZQFeOUm8++uRpZ7nINlATFGQNDEUkV/JPJu1obtbpDepfaG7Ppt3Jd840Pm8biLUTkfgZtMxFstjyy5Gv22X3h+DVVmogm0+7//6sjslW1fVf1r43qcxghcGPhM3NNOu0CwX2JOekmZy8hKKgCqNbVhKbpZTdFkv/lNmazQFGBrFEkKchNgkm2a+0NNFq7PgNivbJQoRtK9NvcjplkThDgPcM2pZEDIw3of2RtxqoLkN6wAHPgX4kfboFYFk5Euj8fuHDZH0Owip3rHDE8KREIazDGOv8kCpwfdPLq1C3AjDcmzXbnriGftfzRhzBLZ+MXP6s7F9l/U2A9jlH2DqUOPCLKT+PDFolqc4GVVR1AdwHYH5ppLKcX1N5jQmom8jEAbSCe55xd3NIuxtX0XpT+ClxmM6tnCR3613OUJiMYw2uYxFkiZW49eRsj89JtHyg8t78Dsbx3x76lvCYQflcg0E1Ss7RnMmCRGmKAsVwcqHtld83SPjvHtEnymDgyaolVEG1XLAfeoDgTXVIkB3vvV9ROwx+Qxu5NPk3/adJnNHWnhvMAlurDtE/HjmUQxyjskKTbtBQpOxyUucQ8bBcuoo1JjzNAy4RIdNEncMYlWk9amWMJVZXRc0m5E0gjllFJ6+2wdbFVfh2OrZs4o5CKvezEqQhmV4/5vi29NP/6ofOeKBM4d0mqVGeaV5+p9rEhYkrTG/mEqOgCWeiwGKIcBSnvm9iCdqyixDaW/ZenfQrl1cGZoLAmifw1dVAfi6Syiot3UReQZJGsWx/hWnteTRm9YYVuPB3yrOfDAms6KTqyNPXeHXwmLNsStO7N67lZKdMhPnoBSw6aOu0gJPizpDpPzFT2+jAdUIzI1lN5yLN3FZKEgpCppo2C5gCxc9qEYsYtvXO4X1RC7bikn/Ay4H+2NCOdfh2HyHazpavR5IDDwujy/wdq9VUWVq2h7ughsUh6DMQt9jDx8HsEh2WTF1set0SOH7MWZ4DHwEEsBDyl0PdOUBvTNgjMi5veD5zWk8wwp7nv96dzQEbfczSooDK/81jBwa7EdAmCsqagtdMU2iMithg5cy1QQqTW9eC5TdfK+fqDk1Otufbc1oemUV2fXLs84vUCmgIMhEBW3be9jP0Ht4wqJyQjq7iQ7YmhnSixyARW+VkXXB6QjDHsZ0V+yQMpgMY+/l6i4ZM8nyKWuahPi98qYLPOLvi/kcm9Wy7xLl6Np7iv1J55BqkcNNjiJZATkebkhCCaGHkw14Nlh2ILj5ClbATTjrbc6aC0glRFynxLy537PgvQUbNR5/SCvXBgtT1PoJ3scscV+TgojMb3qYumVngZyat8qcuiR7eQxp/LLLYRen89D/ZWRtyzgifT9Tgl6i3SjmihCQRZm7gczemx31XR4A2l8flzU+8xWXmkiQq/KK7bNiNM+3PndZRt+FFTpexkd75bUnlEpePa7n4PG1pK2HyqQyaq5wy+xecQkyY+i2bPNwzCsBFQ4Do1+CmGZ2Ru/rH9RjNn3djuEkMbGf4S4UNWKGHbeHONijn9XH4zCpev7lZKscrgTTjWy709kNoOYc0Hb8pLeS571GTvVWiHZ6Mi5t+D+OVhhczjcR7PIfhDdl+m76sFfE7pOe/mLNhyeH2tcESm/UNaar6hrvS61vpLIoIOXe9NKtyhS6bhZDcK+77s4DOVvOXTyQXhHJZ7wvar8XgIPB47cVqqnmQvk6gg39fmMHDaKczy+DQweheAtstWR2xyNGJSXMlgZC2eMrQWmy97n78WSfDWfEnhV1/8G8cizVI608DeMHcutFxyKpftRAtMa4UMTs4CDQtzgCdgOCHoq4iRuDUtSkAiU5itdaVR93+PDS7z7bfsKLFM+34/V69M5QYgAN9LlcYXm1JYHjk3/vIBgRp0zqPTRLEeaUi+nBh8x6Ae28dPr+JGeZ1LAkMlGqaYvw5ZCSpOqxxgay5J0ANtWPSVXehnU0vv8fDUPodza+KjWphCLDHDMbewY69Wx9xXw0lL9e0t/VaIgNloNlbEl7IUvq1Ucf29ot2/WZEMd1CMvXWns2sHkvsgLMiOMK0jhyo/FagOgidR0fyusDQav1VichmmTx2SdZW1i7Rf8/Lm/6Fkpu3XkKhN4E0hk0V+BH3Q9aw8Nmcl2QfPtnFdSunJiT3zVRNTXFdJMWcSCevxyh9prKhHZQpNaSszxsvbDiIBIsdYoDaKXDBMaynwwupAixHDxH/+akacKWeKwoGUIM5gjk6oNMZEMmDLKOoHhXu4v2gZkDP7jBNoGxvC/PStYGddmIlI2DzR8zpRBtylKanmfZs9wUIcmPWMee2V1sJB+BapZEP7kYZSyap5J3KTldV5XqaBfDcdUdYafytrit6F93lULsiFf7TX6UYJWCSoaEkm/gH1otU32VTUjI3D/qm9feP3CyFoo9L+qNYvKOVbNCE+Ka/tspa4W1HRTY3rXp4e4N9rxq9LNXnUSujcTwFiVCF5+JoFh6B/XohMufHYs3nowfFIujCNpeI/79kMpXmtWGWT6mX6sQJg/n412hFn0k2+MNsPDrP4PkPpqDb2wLB+1CFhCpoD+09HRTRMTheTZrkhYimid2ogXZDE3/lccM8kwX65dEGLxL5w1h2tSQYVgspXY/mTLwBhGhrrpTP33YTR8avJa4Xwno2RqVxthgzkp/4vK+eU3bxQd/Tz9EDnVSOi+elvqNUur5KvnFvKs8X6Rb4ruwyuCBIWyKyO3qLAyvyou3za2azBCQRX9ASNtPe/yEUkJ1dWGfX8nCs8D/sPghIdquort6cgv75RaulV8o2T66ogDlil2GHqPNpH9c3pi063V/Aq4B/zhpN/mXOl9Ut0lxCp1kPaPYN75d3uTVUxTxVXlI5BxYRpgQoDQ28eRCr+iwjnBrP1GLYCC3olsqW4pmEV8+/hO3V/mkDNnkm6T0jJhDWFleexCKkq2TXhiA7ZZt5/uTm08hn1m0WJvyqL2mBQ3YxB+mc+DwdEUdWgU3lTIEyFdO9YpdL7g1B1q3tAOj+ShLD2spYgh+nXN1KtpKtkdfi/AYfuID/cR+xqSqULKdHowxSzsfm+qanVSiaKvd8NMySkUhzCa0SRqw7Zg2HfK3E7SA2rQb1Wu+hFbozKHwpNHojRHGTeGKB2caX9TlAV9NlUkWZ9wpPwQYfs+g7ODK1aPEogAeFR0pAB27XY5LDtFhTTRfmyD+Oi3zSXzPp815HIixdJ1TRPCQdTqHr70pw5bb/vQNwaP5rcUeZn51XoGYfN8zas/vH41zxkUtYtHwdYmH4xukzdwMau3umQxa6B5Irn7xpbqg/oxJhtP9DfR5h1sy/7s9P77cnIIVVzg4q4ZXj2/1bqt0EgYhEhRQycCYKWP55zxtIfCbRwLwkOB+azjK6bZlQEMm/2nl9erwR5qaH1YhAPQyy/nJbsOsnLc96ingxWBJv8f8aIiJPB2tRsQw3u+wny8yhNiiRSvP2tsEui/SJyxWT7yArvXH4BTF1LyGm9Vhf7n6KT/+i7elh+ARepXrc5gxGm/cjGUyKjZ3fTxEgq1erX2Du547zWpoxNjEEcRd6W0qi0T6WMSonF68xJwqHkGmzY0Wbyx4YOqyleV1gFPRUseYXFskqtJGllc+59Rnmr6WoPvjpFRwJ9cdX6AHELZ5kooPBDwebG5RDWp7XcWdC8RPhf0bLwGMb9JuG8vmIYVbcWKk5ew9P9hIFVlk3XzV9xgMwwmMmhpyOfq4ohH49UhkMCTYlLPpBv4fTdnWeqMxr3H41pV/DClJRMuQp10SYLltjZJgJ9jKUdTjwYGkdffjfMDcugmRRt9+/HOodi4H7tKmSxNzdDYmfw3hoVESWsFG2nVKq/IsLjlx1Jx3/Nsij219q0/IRN3FNnnrYE31qFd/ZlIM9qM/33kw8SggoQPSmM2DQ2DDFiW+Cz/DT+mtLOZ0/ppIcy2SIf2vxKPR6CNWS/DgdmNei4aYeV3DmQwJGB8KwAVg0BX3siOuDT3G/6po8CHF3sUYZhyAYbOvhDIkeacyNA9KFqgcEFPurvVg0sgloxmcQ49EfzTmlYwWVev4FDw6JXGI1OYm57N+C/WR2ed84BOfGYFbV6VWm4JjCKfbARU6Rm73DBwmQ09vdFORTHbIowTYczarwwdSz8sa0H8WjJaNARDwwjHr8G6DIx1vX02wMTZZauvd5hDd7i/cwEZISpMQUqSteqKXtm3LV/S7QrGy30cBOW5FlaJ7vTtS0wI2PC2ok6eanW2pVPyvWW5P+oVOBB8Gb87xu9wOjOvtDraSrxwg/fewqkktdbG7AzJgRqvEjyCbEl0hdg+rZ4vB467zQrZyALXcsUv6azATWk1fxuwkaof/PlFJBmIApZwApoWxYYavUtiRdu841E+kPW3BriCbsOH4UIM9AmTZHHFipXdvuzVYQvyauKUm7mFDerkdhL1gQWgFceJjitOdUiobwGiMb3Wk3uj0+bGhPgr2wYVYupepVcYxCKu50GjW9s9qMFzsxnrdyP4gPc8Gy1TBOiCqXcMMKEx1lMcK10+LacHI2Cl16IB0pozwN9sj7kKrGUflYfpRtALMXvo3fn9Whl8hg6jsiV61QHOqNq9x/hmtX0gz9q4qSUASCRi+FTiFEMc38ZUV1K9RYf1A2mkDf43LUo4Iq3b8846391FalV0rKyWR4YxrCjLC0yCRCbm/mNuhePYpHirboYllmQhhjArPqU1ufucSxyvxN9mBBazPvfR1DzJ9YblOH3+tbYChZ5BAljqEXhpJvT914lpnQfWZXlJ/a0ZzIOFDqGAjQB333ZPRz4Uc4pAMQVkyBW0q1Zpu0z027hpglbU9AQfbU/5EbON8yAQud9Me09UNNg/fsX+W7zFXK6h05TwRpTbzZvRScIDzvSEOztJfofINLcI6Xm+i0/dA0/dU9eojhFSxkzADCNcqzG3Q96KJpDrG0YV8E+/x0mIMfCXS3oPdMzngSkID+5ZPPCkAjhbmPFFdhkrpLovX2cApLnZ2+GWQR79MC6lLvRI92HKJB4CV02PSfcqRQDlqit2Ahnr2LBpvIO60PvSx6sjvhCS8gKB3FUA9ShBOe9+D1i8nSNaLPO0Ae13YpU2+VTVeIlAJAWjBxGErlVv+YzECU90YDfUXAQPFQHCPHFR+Fn/y9U7qffo3okUjRvCwBtSIqzPc/vNzE4131XpHbVQDOZIAFvNQbd91ZjE9AUswp2n3V4jqEbFrHW0ENah6qxqy8ldDDBqtHQkuc6+f5HOxUovghe47XSD8Zrt6SY6FFjtPAZ1sVUq0Fmm7QFXDBPvK3W24oDnja5rpg5zOPllS0LDGfXJQ+NNUHvcXqHHB/baADr9czpyxrFV+vNpHteZnqii8y3fZWHkPiXB6UrDLylY4SvucOzNC1sB62LqD7F++ugYvGceioqOcHmZ3HSsn7ciA6NlGOZQ8IMgbKpAR0YqiPX3zmsqX1thNLQ13CNCqYH45ep4YqMj3RuzUAZEtngCc2eR6kkPzTKtpat15SRfmZdTZbVncDvGpaRibTnXu7poBA6lG4pjPIkAzzlMaep4CctVQKWF3R4CmaiZ6xmdkGghjsVoIcw4V0lNb7sUAWukkQMgNe4cUeLBa3sCKVu3+fYfpk/Jd6n0OJCWVLGuSfLV76uDPsg1VNbnilA4DpBS7HuBvUJQJEXJVqdQQJfC9w4zfYcbFu8nR5AAmodtUXf+z0F8zri36hZ7LgCfChO32n8mt6pya7KCwRH2aWWiEfh2D9QiTDKt9HfA1t4ytAv/wWP18+5TvXaeXr7pvxqAN+1ronmXTkCNynr5tYwKxy+7BuU215dHzVywVmC0HVBECD6yKVjt8KaOETUjVPFGsj5YWqp7SPo+qgyVdGPV7qkmy/aePlko6eeTo/kKpdWlAC5HWpQCAgW3jObXE1whT787gMwGqtjOBHB4t9TBnqUZ2LArmQFBTvux5r8GHoz7fOCHQd2RPvnVNu+BbaEQe2Etu/dcp4je7QK/qIbiA+r/SqF1HwBDSjVykMQ7M9WjpvUSaste4AhnTM/4I6Ao/ik3QknT3tV7s9ujF//nFbqBkGxgefJ0pZ9UEuJrm+5EfzUkxWD7sfYiUyTgDHApZXQ+LPNl3JRUmxn/v1PNYV+U8kRtiNd9ewqHJvMturzkK5+nnZyNAqdxcPe4sSk76o9e9RKD1+674oF6UmT4+SAXqLUVQKOirN12Ug6FOfYXmfAi2XKg/z4Y18ewBF+LI6fto3i8cJwwDfL+N9kBjd+5X2vEkaV6Cs6hWLyBv+k1uYiA0LwY8zJd6yWAepQe1C3cjiaiMEfkuSke1IpBvElvBlILZS47NeaptG2dqSs6jvtnxlNgAOjWxbfbdfLT2vnqJ6fnK1JZ7siJectJrval14UNWP1n1NymCbNS6tY32qRyEgbnm4j6UvCEoERJogsZJxOdgAkU/eKBwT/NC6LHbI/7nd+TJzhd2HRAID0zx30kJLcKUlMkTSm3DHnPVRFNFyXrp79WMzmaHDSF1wxXkt9sM/UEM1859kaWpJqPTn3f6PIF4ANioLd3wipPnexVWAwx0yuqgsGRMrLNaWhGG7w+PGXmBbKj0dnZ0W47xxsWiW1vc1UtlQN33PKj05pQ7iBfragsnzilAp0PcNmBM+yBQ6DfPEoAE5AVqiFqEkE8dJW1Zgnl95VCpYm5xFt+XyvfXYTdWCboYU2sC0ebX65jFirOao/6j7MuVBmvuUY/bc766sPDaR9+IrYvrrwdb5Mesj8Pf6jFuizBZ+KX7dyYqraodRQGquEfVlcVYvV+c3r+YdM04ac7fsDTU0zlYRCf7YWmY63X8AGjI/x+xAJ73A5m7jFTpHDfjW+VuFWfYpTpF72be3z+PXkq7C+GkLg7ExmYbNY/or02YJ7wWFQ0ay/G1Xdb2EF3MxsPwj0imH5c7fVkLw1rn5Iz6zn102Ho3j2sItPANQBv8ecWVlwScSFab4FAI4meRM4uxRYYDgv81mocSQJdw8J5Ll8thAf9Ej/1iakRpCM/xChZ85Io3U/G5gTXkmrJ6YdHc+R15tCvjT+SGP0hEJ5roBJNsbE1h3kM7WOKCTvhe1sZ/jeilnQr66aYMNoxoeGK27P9qLokHoATYBu+ekIWykN8q9Fg0jk4UH7Oli/0H+RNKkW8ebA1MWMU86mzyKmnolDlhfwnPhftD2ZQCkfD4mW985FcjV69vXclcwkytMQEhnPjZXpqI2hTyOEx3RyTyjOhnkVnfvGh1Ze9R55VfFOfG7bRxNZ3kV2+e6v6lR1cSTDH7Q8iUujK4gmwL9ptj5TpyTIu7Dp91LWCrA/md3T5lV8lwCOM4nQqEiL+uS+SH3RrbR4bCrpthjoKOGBb/kWUuym8BKJtsrcr2EtSDspxASw6eJlqFiqnwZNQ2KpHaJLymjPc2Eiv6u7EoEw8panZZ0Lp1wBgDK7o59UkV3Tn5BKZkhisgw2ieJ/s5J2CYXeMCzz/Kg1m7gCn/Im35munTMfPAem8Xg9a9t2/wt7pxY0r5452NAM6AY1ERNwMyHVw9sw4CCV3YNhfDhwyzFCg1J3tkq/db3BUZ2p02VyzOC6ZQ0iVvh0+RQXISuYa5FUuAT8XQiwkcxL9/ZMLk2FZmVroXzYf/oBP87lRU0QVtSAq5AA1JNv1J562BEnkRAMwp5XVEgCVye0kgOEZddaWXCw6gRl6mEbmq51KPhKfQAWvMCtEJNhffjSmrG0ww3SVfwfg1ngpWtaL44nevWluSkII2cq0jFwO68ZzAg7RK/fl6ozY6v06NCIi5jAsXrf68TBG2019LYZwp/18HmvP4YrXtI6Ye8UiND9SIFt59E/ySqAufiqrZA6QQvwjYtrLxCoWHMYTOZyefx/Wimzlk8PltNu4HMXl845KTKurq8kDFmUQ2YEqgqemDS7hAOw3q4XWL33+FUO7tFQA9MtMDOz7KH5AMfJ6cB0HRh8gZ0Quuj3sC4XkMGsnudJjwNvtaguhQdFChniZGWRPaYcjWc/pT0dH8TVtk7wP2jz2skVDDSJooLIXbd+YxdlSanngJOrrpvEQF7MWrpnqIJB9UFLYj2KwoQie/a4aBfChoL9LJEU0g5qKErdWSbPiXHnD0osfM32ILN85cudmoFX0AMPHiE6aYuEfNFjwrZfwJCFUf/zvyQyndQao9mGmE2O8qu1LVa75ECS9gE5URQO5mlZrypuGW0Fri3PMypGETn8DXBpEPrLhLK0P9/ixXcD9vKyw2Khl8qnRMjp8qYr+c0wNzoEyH1LVqpPHrR+yuoMVBj7Cs/IKNuCQpltfFZ5t+xS3XU+WSlDSV6aek8DRKB9aO6uk5qnIqRvDYEmpenBh21ohh3Q5yaIrMaBcrpEktZhlUzqUW70tqW1cX1445CJD2sxxPDR0IjFVxrXAM+7IxxS6De7XKqPkfA3htbVrsMdkZhI9rIyWKADklDwAxeKBV/qiifpwmB3JFoSRzw8MLjcQ1YNRcaEVaex8gahk+/fELfEHJ3rpu4HoYRs3ecOfSYwgCBTrEzJitbD79NvUgQpl6+qyf4z2pmA9RrYtb0gd3Mn7DSBpjEPAbnlbJsxQTQmc6cAYRL/4kxguI17bkGjOO5GpqAHi7yHZoaCGRbZh4weq/KvxbMytr5PLgYvfDCmKM2hSAHnYhmqrchjVPlj5+R5UoY4CNAsPsIW1nUqcM/Vb5SVjEBkXwErI42X4YaQLiT3nDoHW+avU8/lMI1cHKV2BrSFnVNiPC3MlI97nr3j3CVpgPbmsgzTLFP4XRQ+KkcBuq3OsGeGcwHums0IubWOzrTIdEToedDLvFmb213VcVVJC3ZyOKqJ0WOvpeBN5wtMCHTfpId/bcs75wQmdWKuMJ+jcKqjD3wI6sLi+dap5HpLAUtNbFQzxXTae38Qbvfl8YcwS3h1o9NkrBzeNMSBXI+5OGn8AxR61720ZgPTnI/qS3Kml2TdwW8CMVubBudTtx7gECWZH7SccH0COf9dAYDltTZok8qHLZ3hxWVsfnjSxEyavO3urNVAgnQWt6bEZSqwW5XkaZRoGq2FIf7fZzM9pn4yQlcMuXdtv1SVJ3sp6+keDl0ev+kSST1dI0418mliLebkgxCHFvNyqKZDEJ0IlqpnfpFHKsw8dGRWY7v6X86O4Xccu2bsnPWs7eOT8cYWu3+0KylD/A1GyEfUt3j9WZuis7M172WQA+niTQuUuzJs0elGlKEmy7Q7cf0fGYlnaUDFj8AzNt9M4X0r1ccfa2ZScWwfiALULB9C11ek4lG+yVenghGjbB6VSei40Eag00l2GUaSQ9z+yjcKyGYZabBXCI5OVO9gFE7Pb4bDS8ye/UTWZG7wYR0aGZR5Zq4wGbpkUu2vCQoakVJzX8bpursYdtvyb0fnh5ZqvMfgC8U7YUHaGxTbB6D6cQjtt6Di7ti2EyMrPbqYL2rmon/lIcBQ5WVSoQpXGP4xZ/l6Q6jZCH+FyK5DNV0KG0UsdRSHi0+/U/0FopUrVON5F08AhE5HRc1TI7hc7tzcbC1RXTWNV+EUQl7uSG96MGPS3OHfvVHK9ttHMnRMfOKIruxXxtXn9TloB/+J9VPJeSOfXqgEfx8G8NWlbmd+7C56HnB8HxuSRNmo8yvcCVVg9CSYGPurd5p93TQxXzXtACTwLZ5502QgsFHCbX+uMOdifmi6f4A1OBFAX/NsXvAFRA7q55uk6vImGhKAPrfyAihOqPqaYIDDt7xJ62hRTtGuzEgDEANkyYldFN61jKCw8hraBw2GWvZEAMHJ96sv0kDwzhJ8QXAg1WiDnz2QYe0eje++DiRcO1xhRb2ksrv/MGSAWwI6VugejMYQymr+kh7YvvM+THIZIeBqSCz+BoEq49EpletYpycBdpNVBpzzu6b6fl4V5X8+5LgxG35/0a4lCMWy6OnGx4vSEIFnb/N6XSNGprjmtViAGGac+0BGm4OuhrB+7EpRA3nWz9zSvCBBfuylI8WVYWl4Pi2hi1E0g+IIsCQ8a4dBF7BG9Gf574f7dRK3WNhRGse0bIpO+UE1fbgJr4fdKOpiDPeTL972nLrybJHKi5nWNIGiONntFJ2ha9NAth6ZErwGbTaNkPOMqR5OCunvlFNng6AwzYA7t7C34QlMYPxOIqD7S7aohYS05AlPYydHt2dmcoXNGeboElB3mvBGEHFRAaC42g0Qfd9uk1hSpFm2ST0dcy2kmP44n+bezwWMdyvbM8+jWBWO0OfwewAq92/fnAWKydjq4Uag/fSgykMUEz2D+uB1TiqtE5rm/wtCwYTZniHxnvsVYlYmUPRyvGdM8rCb6iM8Q3Qz6vt+cjlDAi7xQNj2xc+2ukYOsM2ETAgUNcH+4V7pEwcwAlVl0TWxgyZ7ALdnOxzfWKWB/67tTfzdIupIztSCxH0U2RUELWA3OlJZ3UicNjLJCwGIV8LCaRKn4utau00NyRnGUx9GPcNlr49khh2Il57bwJOa7XEkdaf/aKPes1HqJMnIJfAoghnf9SifCRetpw/sp+Gq5XGXniuLY8Sk6m+B5w8f3vAOvCZ8wYGhO6d81LsLrvFStt9h/RGj7pzA5vAmNM3fd01YTww7EKuSyrRcJwrByNxNzC+wum/hOwcUwt8s54NWI3pqeldzr8Wy2MqEBdVIPLwRhZ1nQPf5NX2hQnOwDsi6+X/JeKR1X4Pg+WFca21pV+OK/VMXh5RnCxgXk2IlIamQfmq9B0Y68hqt+sdD5ALrEMVSIJ4J4pgVRKZKhSdcgdvoadGamsHv6VMe9MvOPa7HAg9HsvZjZOmt/tgwmRnZYLG08GLA0emxsoTq/4HgXNS/NqQgLGBv+ysTAOb/d1TOyZlDYPzl8kbnTXKjXxHooFqEFnKJ9qcqFli6ut2nd/jBwafzrLLzPieY7PryFSGhhFu2Krn/qWpS6PGO6FEC4IFr/P37Kjat+wkMWeB5YKrkmCKcUQpA6W3lUX/y60DVXdfU8NINcXfLRaukzer5Et7MIebwKse5HwKLbpcD+tBSao3btbTUHRHCHBqzC/zwoc3RQwt3Q6uL5SoEU4vPcYbZkc92U00Mqn9OoCn0hpFz8KtsovkWuchKKS99OoXMkpcKAAlKg4Yt80Yf8oQQso3bgZx4k/u2M2aqKznG6hIo1LBTFV3owrMxMMT5nnDBcBgQNiKK4km9tg2dr/sh3kEgwg2VpH7LkIlve7ojae9KNbAGqkwWju0Y+jDLbxXXX6BFkDdReNpbEUEkpMxy4aCR8wiY5Ou/Fjn03K7YMak7eAKQqt0mDXWVdBfV8cPlin8XvQWTHhtdXAjjOOuoV9hA2WLnT1JYHIplvt46v322gS9xhcTqGPmD4DuEAQ1AWsIYxlA4bPNhLglIwDD6p14wfecDu5DaegPh1B+Ba8fAtXOUqqRqGogUSyUwfCJWH/CTr0ebvaFZyIOUF6/UsCgX7FE7n9HIRd4VJbgUoJKZcHJCJzBSOq8MzgHpKOv1rd8CBjOJLHEzONy7M+Uf1K8XxNyJucnE/FhpFCYwvuteg+XZ9t5hyJp0phTMTrih61XpR9NlaOOMqhaEwgFGH2VnqD/KUhEf8MXHsbAEqFsQwGuj2F70zcBL1jXqpqSgPN6rw5PjOLpfY9Oyxbn2oVjIzlzeWb6dotdKEgOIKzY8YAk5XBRzeoC3I45PTUeND98TUcMh4edxtr6jk9hfJr5/AqQFJCAqnnPP6sMaGVXTDKmxOndjB93Zcy1ARPL6KR+gyBExOh8WkPIYZYp+KIGgLyMcYukrAiqfo59rdU+Ww1T/qWx78JvhJgga2ZXbGu0AVqDl+iJr012roOeCWP0szAwHY0K8MqOJaMI0NipR/d1igMPxajmWELp
Variant 5
DifficultyLevel
729
Question
The sale price of a parrot is $400.
The pet store gives Albert 25% off the sale price.
Albert has a pet store discount voucher that gives him a further $60 off the sale price.
What percentage of the original price does Albert pay for the parrot?
Worked Solution
|
|
| Sale price |
= $400 − (25% × 400) |
|
= 400 − 100 |
|
= $300 |
|
|
| Purchase price |
= 300 − 60 |
|
= $240 |
∴ Percentage of original price
|
| = 400240×100 |
| = 10×406×40×100 |
| = 106×100 |
| = 60% |
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | The sale price of a parrot is $400.
The pet store gives Albert 25% off the sale price.
Albert has a pet store discount voucher that gives him a further $60 off the sale price.
What percentage of the original price does Albert pay for the parrot? |
| workedSolution |
| | |
| --------------------- | -------------- |
| Sale price | \= $400 − (25% × 400) |
| | \= 400 $-$ 100 |
|| \= $300|
| | |
| --------------------- | -------------- |
| Purchase price | \= 300 − 60 |
| | \= $240 |
sm_nogap $\therefore$ Percentage of original price
>>||
|-|
|= $\dfrac{240}{400} \times 100$|
|= $\dfrac{6 \times 40}{10 \times 40} \times 100$|
|= $\dfrac{6}{10} \times 100$|
|= {{{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 | 60 | |