20056
Question
A {{item}} has a normal price tag of ${{price1}}.
At sale time, it is reduced by 25%.
What it the sale price of the {{item}}?
Worked Solution
|
|
| 25% × price1 |
=41 × price1 |
|
=$saving |
|
|
| ∴ Sale price |
= {{price1}} - {{saving}} |
|
= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
567
Question
A watch has a normal price tag of $240.
At sale time, it is reduced by 25%.
What it the sale price of the watch?
Worked Solution
|
|
| 25% × 240 |
=41 × 240 |
|
=$60 |
|
|
| ∴ Sale price |
= 240 - 60 |
|
= $180 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| item | |
| price1 | |
| saving | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
567
Question
A ring has a normal price tag of $320.
At sale time, it is reduced by 25%.
What it the sale price of the ring?
Worked Solution
|
|
| 25% × 320 |
=41 × 320 |
|
=$80 |
|
|
| ∴ Sale price |
= 320 - 80 |
|
= $240 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| item | |
| price1 | |
| saving | |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
567
Question
A microwave has a normal price tag of $160.
At sale time, it is reduced by 25%.
What it the sale price of the microwave?
Worked Solution
|
|
| 25% × 160 |
=41 × 160 |
|
=$40 |
|
|
| ∴ Sale price |
= 160 - 40 |
|
= $120 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| item | |
| price1 | |
| saving | |
| correctAnswer | |
Answers
U2FsdGVkX1/YTGkXTaiyU1Bqs4ZqID3ieVEtLz8nKki07t+Q7dD3gmrbIgMThDImVSBxt0yK+79SXDPdFL0i5FQul3ISMhoHjOQI1FyzvDgQwjQCLbynzWziDA7H2FCLy/KJ785GGbo1MtnYa0mNJqQ8RGj8fuPdG9eKcJz8SvZlo2at/WacHWfU4ttGppdG+LzXvJobNgyBzbWbQvG/874Aix1V4RbZZKn5WpKpKJmjsVbZz9LQELzjv05YiEl7GkxTcPpe1MJkCG7VqnRcWg5SaB+GRgUMEdus4bEtbn3+TilFBCL9Zj5t7uUOHledy9HOLVURt8SACKXvulVLcQa0DWomNbOuU1IZNq21A4xykEkQW9x0DWtqeSNE5ssycuYDHJ6isr27qm00lLhObb5irqLRijCAkg44l7lJ5WsgLE4TlhdTTf6TSQFqbn8RAKPkZj3cbxo1OZN3Or211/50p08YvSPpbe4Kxo/fX2EX/fHoKoiqEshOYFvkdFmlWxlXU6nnnrSCRLCrwkHAmLwVY40LDwMfPcbpjyk1J6aHvSj/fyUTdcng9p8ymaPdd1M1Ra51+1dtKsLa1/Z808ztA6vXSyrEVEN66eHEN/KJbFAoqdPq/H2eDlYnwAqCgF4Yk5g1fuF8ewVM9+rMCcaYMF/0UlWcpsRhtI6Lc0zdvZ1YIKIkFSOk+VPPeggNe+bSiAExKzDNh7/BVfYvP8XG87w82fWW7S3XkcNs9Wj/kmTq6+xvv5kXhYhLd0ObbM4IS7UIT7wZmONxEQP/TUiCWAA3YLDu0of5+k90HVaeZ65PkMR3ciPg8w1P0rvLebuWwhKAvLWpNk/KbXNKyXtEy3aflOmNAAMPlv3Bece3c1yVAIuaowi+vqYstpooem992E7Obed36mraTERpWEauyPocO8ZdnypGKQCl8nlx25t6wvF3aNOTrftEdxBgLC5C4uKjVDFgvVCFqTDYTugvtCs8tAKkB25q5Wii3imRT/rKwEULbifylOCK7Fkx1grsbIQqat+Bx4sVgUfdJI1jaO0kHDCi2k6XK/xoQGzW1ILse7ab0CldcJiUEKdNjZh7LNjsEVap2VcTT1DQVZFJRoGrReYBIGHw6K7u//bMuSKYlE69N5n2mixrfMqxveSpULTFcA4lgZYud9YwiTxqZNJVJXsTrM/1fJHLpoMKuHgjfx9/dAdtVLsCmQE1mwaY3Cj0JkWVak/D4TtI1gkUBmw482Rf1aLj4vLnK8YSLrYVLbxe2TxzUd6gD9aZDhMRRc/z39SZwr1iCw0a3iQYeEdwAJgRKENqLsALj1yimwKbL4ubk5vieUdieAT/KcTfX7XIZbaM7uy2coOddGSnLPVnH2NeQCyecUJ0qpdTezSts/YiWj2rb3fZYFRj5oGlFJ/CqNeu105hVuFjAE5Jv3FN3Z62feEOmWpAkoQ5UFV1uWy0byX2IPsc8wzi3xeArURiCaEDKB7yMj2EEALYpm4aadmLay5L2XvA/EMqgUD/lyVsIAkIMIQfJwIukgVkmWC/mxV1o2p/kqB2qFq2IhpvIuDs7Tk3teHLFTIMsHI5vrqXpBCnUwUvvGpDOvq0tnYCXNdGGUVHz8CpPoup08tCurqImcM2iYMeYEtpRHOjWE71sYqe7TDhqUWjJBIcHajJxfeYebcRCZob0hJMJ45RmeYKfrMkxyTolq4dl8DcXzWdYPgDXLLHmy1XOCHuoxD3IXpAgWxLeqgfJ/2rQxlHt9LIUI++m9yE3rmOryCRyomtFTPgh2Oa8saie9e0QJTQp50G8ArU2RjOS3DVhh+S0+vZOnqSx7vG0JfYfjDQnAed6rI2KA3J2U1iz6R6MyOmgmUNvjswH/5lVo7p7gp+byckGtpUtPgf9Oqf5ZWVJnIJzcq1S44+76fP3rTjsT9YLFpjNdWCtzUHqbz+4AqWLDtcHTu/x86KMjWP0ZsrLO4LkvB3TUVlYws6msG/wPHFp0QdwlR/pCsjk9vmEfyi/nbtZQpQQiY0lAnkfM3XZ2VyQo9PZZrtu33T2P43b2TzWMeDQaskXN44oqFPyUFMQIQOKrOK8Eip/nV7W9oFEWkcBLoDzTeNz8TGiXzkCQOGmkUJbZ5cYkAwJgY+F4rvcJsU0SvD8JFFAbLSGX5I59Rt23YxbkIrWsRA6tI6VkWFYGr3Gk42/oOLE52C7WzEjWHM/pFxi9oWhO027wUHW5AD2dxLN2AgIhN2tbxip/66YKphfggjUZnXBA0zzMb+1qqfUg0mV03rVMlfdNCCoM1K5ZTu0tDfgDf53pKLWaQ0atSaO2a8+l+dDK6jv9VL5YJIPHQV9196zTxJ4AxfJYHlaDZHX9bom3uh0hGKqvF1pQeSZRhwKXI/Cz8M+ocSBMQYqLwkXaC1pAUzIfqBL0Sc81J42nRNow7iCMCO/wPveKzEkB7ev7Q/H62Epw1nu+gnn8oNac8Rqydr/6jeWbpxf7mpVjXFhxgr5M+a9Y6Kh2+rdqISW2JjtqoMPTk42zveN9iJkU3CSxx0xQKq1I5fc0FUKtH+aw54n93cDXVzmqXbUduW3Y/S8ApgVgu331xNONsO9YIIM/r6M7Js+q9VNKE+RwO8ngvshuV0KGAKIjOAXackNiZcg0OfXDqDrX02HtSaKzXuQmNqayLtZ1gGzC4dUCqkcvRB8eJqi7IxvMe3ALrwkvzWE0d8vDdvZH0CiE+BrnS6FLEN52ye2LbXHKkGgJBWl/B3f1GdKdp5dIq6eG/jiTa5JBFG6aaioTZNgU+ZA5I9k+wPuUnxky/DbLF3njaWFtthKcrdgmcTwk5YtWhqd9rjsUtHMPD9DTjnCEAEUX4H2JpkSCqfOvVIBTOpdAJOaxOEBQgnR9kjjZmvqTggzH8KXDMR+JBrG7t0Tk+cCVPBbbUErM23/8sIYtdCtBOf7CuSPYZuUhirGzTUV0ZxhbKqXQONs3Bn258HekoRCC9HArmxzbUpDK0Os+fbVVFOu7FgN4ooa6kZVt8AcuQHl2lbBVKu1ML0p647bRFPgC2JK0hnSkiWfUy+NvnrkiAotnXlcJg4MoBPnhuRKSmyQal89rLZ9x6W2eNIDayg75NTUQW+i0iaoyA2ZwUgj04gUJFZTqQ4AlqWYXO70rFdUosd4PfLDwO26YyhvQWtJolPcIsi6duzdrUNi6Ra1d3BLd+YfqziuhB9pMqtU+NpcmNywwYI0RcXGy1gBQltYlusJao5NVvABfT9UEh9no5VBGtdWvV60E0lst3Hu4Eg2CtYr4+9S7Mi2V5yaUkPc9qXi8RFAnzJFZt/FnNYkbhoZp1+3Y3yhm879F2i4jC8KVLIA1IgwCxkQWbygB9Bo+ytUdNcFnJMWCDZRKo6Ds0WbJrTaO1jB+KrbzbkNksYyS6YpHLsF6Q3Iq5lum+rJ2JLGqw92FwLyrxxAtsROsdTRqXBWNhR7ua7CIPgmA60bLShh4zLbtOI/Mf1AX+zhgcpSlzwe9m4/6UuFpSWyliMJ7RGrUcYN/8nOIg00m7ydwG/nk7Rb2IohcE77l39lY3mD2fLE9MvsMpUqpkFAe8LU0EHqxbJbq3szvlMY05PrBRCHaEfantYtjdrZbLJu9OSjZh5SfMms5GjfHqC8lCjDlRMDQ0JVqK9AQlgpng3W1Dp3zR6hzpVPJ5AZKIiq+VYWLUinrmvJoXjpfzrBNpQEFTC/7BQ+jAX7jKd4IOU9JTowk8ske4hyOeAPDpOC5fhEys7w5ZR9rDdM4U5ZpBno+0eRQJyxVdHAQh/HlVEpzgKx8IWoLM7U1HqY1vc3DR54sTHQ+54oKbxDkgvUw3MIZIazRPq0XyEvnUWsmTGfOd7YqACRTeFjoC/bt9lEBtstpTM0cZIb7/FyBir7IpywFHFen+Ddo+ZM9P63DrQDCxGF8waYQ/7jX5MG9PXneVxggu0B7lDLzZok8VoOA62K2up56hFvcsYuuXU99oZ35DXs25b869wnpzR4UirPk6UkxvgZQvHLPTgiTxxM9zxH8UH5IsAY+x9RI2AQPrwQxVIMtmsg/KnE0GUjcBtq77+Vjj+bm+kvyk9WfG8lFopu35CKMwfVHolIWEJ2AF/tSmvX2tYYEKTuHkuOI0cvetBJWQPJgfBOWVXeJWUg4GwmFrXB1n7yj7EhtcAujIm7WEBbiDk1sr/DMsS2Dzd6NtnKSbKnOCA9IM+WXR680FVaKcupubi9jMRSCowEIWKIsrDXVbJvOigvOrNQMPMVWkAEKlAg0x9iPfTh2YMHvOJscyKnM1G0VLedBCD4o08C44aqSjVF/cj3mF+9a5Bg6565R+SXLKIdCzkeixPdrdu/1ok0i7eOxWB5tjnNHUTwPlZhYW4NO5bsaiXeU8QGj1KAqZ5imeUwb2gYpgP3mhG0x7L5ElUtY/g/MOVZCCUQ6a8MYmgY+z45qSS/1nCfmCjVpflpZ+O4mEjIFfy35fDw+SILneLhCJ3NFTFvO2rtd8tmAORHyprG9ysI1pm9hP7QhcCIYvsgqIjQFowVnesydBIw0hUaEIPq7irq97IZJsupIabwUF1wHJlsWImX1LoJpBQAFHjyFTntPAEB9LsZ46RljLSmA4E5jQQcnALMAcrNBgifmY6iPPzIIB7E5F+EmTIR4HpI9MftfzOGvYH7y7K9jUK93MwUdkkuDVZfa5I8zlzVsm9frQqa4OYHvKKD0XEv5Evxa1HSd0/aFAcatqYOHhKdFh+KzP6dLuGR3h5FRqgrkjKW9nlla0Dcw1e3L/yi/btlRE1H0qHxAEsnFzahzHT2xFxrQdqeNv4ShtcPaCSROsmhDD4gHdqc0hthSogFisZUTmMZJmkJriGo0mQIsRpK8iBXFCshgtXA5om6bJO1l6A6E7OXZj8jbQd7Bn8juOZ+EVJMtGZmRIrqYTkm8bobhnqFOMhbKe0IkLvYriKbiub9bLq5XTpFE1tP0s/ak7m9RgIQxMo65bTlwWbS5ftkgIpPgYfh4NqJQZ593Rcd2Co8To/G9rgdCKu7dY67KtLrSf4ZybbR1AGvt06Ps+vUZAp5bhTGLPKurGdqiyVfdJg1i+6ahVmQfI/gncj7qcYqMIivLOAw0Wmgb7JtJ56d4Zl6Vnj3ssYTZfJYP7DLSKAlOQ/ML3zO9umKleks6wWoPkT4drw/HxCJPJ5yaQw3F+17iujsDXOIxHaAdYvjJkcVR8fJBwKi0nAnZc+vonGKi3ceiMROhDKAlNucRvLS9ufyOO8jzYZlQ3yoPLUt0s+qAI11jGXoOQY7a+kgv/36bIgjZzf4LEtfCuOxHERF6HTIBcYQuONJoAaS08n6J5QfhxtA6yCZcFtOyi0ic/ID1EjhlOqq0KTafUfyI4rmgH1nIs4JCxjIjM1rajIoyB42IYLbYulnAdFaVpR11hZZgJHVartzPje7EJCllm6Q73hSSzWvpx5acafADL5OoXczSvDbfoz7b1vwtyLwIuX0427ZHx/LDI+QIRDuCuafRM4Jau2DjU1WyXRgw7gUjSI8PgqM/GOS1wtwKlSUbgXyVtJOY69gUM+/x13YZ/gv20oixxEUHMk7303A5Wl67pZ7lLkbnECRRPbEbeFtRXmQCCYWEigpv93ONbtXstXvLbanZxk+S1wYxmLTHV686bzFn0wwxLX73lRwS9t+DqjNOKXBMFPY/GdvYDKcbMRM5qsAP+sMuDQSctPRh/P38+AgaSwFHSLJUJAdPo4Ip6qK8DgbaZUBo29KRj2wT1MlbOrqZlXncDPALZy1tZsIHMWYZei8dF+6FGgs3qiK0+YlKZqVFjgivdfYYlHYlRGpkcNBJWSZwuQO08Oajr/XIqE3FIcOcMiRTAk96YUmJ9Lq1NjJ7vKOSgKdF8Fu0cTGMvt+ytj4X/DRi6WZa3/xHsHlVtQ6tt3zOriWnto4OyCss9m8vel3mW9F2pRWlM7cQTePtHJYivoEOXWSpqa6fidd40i7wKb0CdM9HSScLqStRSrggLfuAOWTWMi1cGS5DzP2E5UCqtwkTJZcSfRmv4PaS5vkoYhScu+bPLLXTeWUWi85CRJ8TuruH0N+ZF/yiWgpdWKkCH1S4LRg5ODqRn7fQSCxcd4IxfS/NOcVmMeaR4ZGKMRPLG8EmTWyz7axeRCA7cpmqoQf8tOWFJzXJd4Otvjv4xdUw1NBi34vRE8OzYTNAkA6nt/+l/0RJJ5Ep76UyIs9223oYhby73UbpJ3TANnNkoFoKvOzB4PUnVrj1GYEdZE5pW3TRqL7KF/D0dffOsYTslj0qvsqm5kWE4zo7YIgHlRxUFG+Sw4PViFGPH4kq6IN81HtYzmFmW2X4/pNQxcWxW6mrOX681TYsst/eju7tU4GUcxCOmcVPOsF7I/Rc4BVp90IPkt/yluLA7hOAOCKo8jFEVmCM9NvRwq7k6JIG9YNiWM/C9S0wH8j8v+lXx1uekOFZfVayv+lGDRx3E9tTaeElVU00q7jtQm2T7lfbvYo9FjGFaOr487wFLrJI+9RiTWgCqNBFGVN2hCm2a4RFdsWuc8O7j+2ZdhlTltmFz8KnMlN5SdNv9fHV0PK8zDKdP+HHSp06BjzFsmUprm9p0oNfTu9pCiiUXTvDkp22BU/3Ucw+ZKB5/ezYD7rq+XyA94JQ5bG8ZhILb9HzhM+FNtt6AKwFWK8kz6Gu/aHXR/MS03Jztb6juIeOjbuRdWCB0JSI/EAWak7F8MveUzXYfc93FDIebN58nhD2CsYZ+dWN9tA7MAkj741WS3GAUNhi3KjmFt+kgwm3WSUApr6hVr5RPYXA==
Variant 3
DifficultyLevel
567
Question
A fan has a normal price tag of $80.
At sale time, it is reduced by 25%.
What it the sale price of the fan?
Worked Solution
|
|
| 25% × 80 |
=41 × 80 |
|
=$20 |
|
|
| ∴ Sale price |
= 80 - 20 |
|
= $60 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| item | |
| price1 | |
| saving | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
567
Question
A skateboard has a normal price tag of $280.
At sale time, it is reduced by 25%.
What it the sale price of the skateboard?
Worked Solution
|
|
| 25% × 280 |
=41 × 280 |
|
=$70 |
|
|
| ∴ Sale price |
= 280 - 70 |
|
= $210 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| item | |
| price1 | |
| saving | |
| correctAnswer | |
Answers