20255
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
Variant 0
DifficultyLevel
592
Question
Jarren is buying a spare tyre for his car.
The table below lists the original price and the amount of discount on a single tyre at four different tyre retailers.
Tyre Prices
| Shop |
Original price |
Discount |
| A |
$40 |
40% |
| B |
$36 |
25% |
| C |
$29 |
51 |
| D |
$28 |
$3 off |
Which shop has the lowest sale price for the tyre?
Worked Solution
Consider the sale price at each shop:
A = 40 − (40% × 40) = 40 − 16 = $24
B = 36 − (25% × 36) = 36 − 9 = $27
C = 29 − (20% × 29) = 29 − 5.80 = $23.20
D = 28 − 3 = $25
∴ Shop C has the lowest price.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Jarren is buying a spare tyre for his car.
The table below lists the original price and the amount of discount on a single tyre at four different tyre retailers.
>>Tyre Prices
>>| Shop | Original price | Discount |
|:-:|:-:|:-:|
| A | $40 | 40%|
| B | $36 | 25%|
| C | $29| $\dfrac{1}{5}$
| D | $28| $3 off|
Which shop has the lowest sale price for the tyre?
|
| workedSolution | Consider the sale price at each shop:
A = 40 − (40% $\times$ 40) = 40 $-$ 16 = $24
B = 36 − (25% $\times$ 36) = 36 $-$ 9 = $27
C = 29 − (20% $\times$ 29) = 29 $-$ 5.80 = $23.20
D = 28 − 3 = $25
$\therefore$ Shop {{{correctAnswer}}} has the lowest price.
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
594
Question
Bec is buying 40 kilograms of dry dog food for her bullmastiff.
The table below lists the original price and the amount of discount on a 40 kilogram bag of dry dog food at four different pet stores.
40 kg Dry Dog Food Prices
| Shop |
Original price |
Discount |
| A |
$220 |
20% |
| B |
$245 |
25% |
| C |
$250 |
51 |
| D |
$230 |
$35 off |
Which pet store has the lowest sale price for the 40kg bag of dog food?
Worked Solution
Consider the sale price at each shop:
A = 220 − (20% × 220) = 220 − 44 = $176
B = 245 − (25% × 245) = 245 − 61.25 = $183.75
C = 250 − (20% × 250) = 250 − 50= $200
D = 230 − 35 = $195
∴ Shop A has the lowest price.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Bec is buying 40 kilograms of dry dog food for her bullmastiff.
The table below lists the original price and the amount of discount on a 40 kilogram bag of dry dog food at four different pet stores.
>>40 kg Dry Dog Food Prices
>>| Shop | Original price | Discount |
|:-:|:-:|:-:|
| A | $220 | 20%|
| B | $245 | 25%|
| C | $250| $\dfrac{1}{5}$
| D | $230| $35 off|
Which pet store has the lowest sale price for the 40kg bag of dog food?
|
| workedSolution | Consider the sale price at each shop:
A = 220 − (20% $\times$ 220) = 220 $-$ 44 = $176
B = 245 − (25% $\times$ 245) = 245 $-$ 61.25 = $183.75
C = 250 − (20% $\times$ 250) = 250 $-$ 50= $200
D = 230 − 35 = $195
$\therefore$ Shop {{{correctAnswer}}} has the lowest price.
|
| correctAnswer | |
Answers
U2FsdGVkX1/87WSLz+mVfc/RjjJuJ+SQXP0U0zadguK49hP905N8YlBJqvnZMgK/oSWtU2hEv6jzk1TwGtfJblY5N0O14TGo6IWFEJSOLRA/qZe7YSC7HFc2bE2+TUgfhYqft+hU5gzV8r9HE5c3EVy/oxFMyHO6HGyhdgJgiELI89+opEHE3ojYMjfhr/PBn+a6UJ2GDBU2Kz66tXkNuVvKdPf8FjF1xw9wbb64V/mD0hJ1O76eyHnaa5vp2K3ruSQuMk9PwNXRCv74pLwSlR5IeoXOrd5rYno9aqoyWwYW1oqfKQL10ZyawifM0GQPT37Ylx+GvCcFIT5aT/WjFNM+MHQH5OS9cQtFiPMYTuzyUk8+fHBm5rwUg132d61WEc7bl3OzqnAT55JTIhFLS+1C/ZMXCVvBdnfT0acfdzOa9kAIDr1dl7pn6qLOgedQCKRIe2tHjgM5W8AfpwiEyZc7lFsXX6Qt774EwWiMFUHjuu1hmyNjzNNvAo+3/9jw0ov9/6VhaM4/99L2DiBZEoc89b9QY1KCISnpkScg5sWWy0f697/BwV8YA4HFnpmayFsSuZVZg1I8JWNPonp/Oxh5T7XcRCxoe7gs4xryJeISFsE1vsNiXRUc0v4XWri9pzpuBdnXsj0vvGy5hsSYV0s1jKclhLQVxz0Zgf2BRwWHIGvZwe26H8vSXr3UhAljqF4JM9ecjlQbutskJM2HandfIwA6KtUdw3GPZvLVzEts57y8EvTamBTEz8s8ge+Gyd+CZyj2ISO0JNGYPDYtenq8CtQRzPOLtTPDp6DcSkxG8eub3o1eHC13qqeFF68Nr7cU3T2rQJqI6kZ645F+WUPKMG5ff0LWAmtXKh7cVFNBICPOfTvFeLcpBiafCwFvCsTHlNdmQAsQItmcqK9JrrMiUUKhK+EXCf3qHPeJLCLEf3od2gthjW9SG756ZsmYR5z+naND8f4PgeKNa9zfNkW/bgQGCwBLgd4tWDsh9eyysSXRJfgpdQiDlQP6K8Jk947P8DIZf6K2OBQVlibQXzFsBKvERCXtP4kbz8hgDL4mWsyB9yKILpzIl7rpndk5fEV12dZa3g9vrFWFglUPJJgG08oUOlR1y2fCkIWFFeX4oTabcDcGI21ZPITYuch5WY/1DDHMM2r4i/Juqw/agu9OajZ2QxUbr2f3qN/Mj6E1/8+FYK0p+BTQv84eHfDC4izWGWjEdSxfjbNUO/EmIMC1xrZStiITzyql6CCEKMS6b2+xLTVh008C8nEU0q4/KVwCTHzgPjIkAKlab4gORsM8zBtBvUKTyskBYnHPo5MOovPoyVaeTtzRhpvhoGFfsd2FGVdu7B4fSVx1T5joRAwRlGK98uhCpn9gejJe64BaotXGgvX5+9bpgxTbTpu/xVfi/ZU2Y4VhCNbwfD+oG4QUxqKohhAX14eN4okaOaF9l8hz6AVQIF1bPnP7L30ivMPTyhR/kHilmLkZ9Tl+BdiGrwZdstt//s2sk+/Xy/DrM2luCkV49URDLBmvw1nwNMzy9XfZqPnObLLEXkcH5/oKvM1/Jjkog5FOnnatPh2SRk/aDb6lnRWyZdwGpnfZBizvbBJ3MTXPeNJCQH42aD3Kd/0pV+H99KXqhj74t+G7uKEKV4t3M9vzWt9gxrPj+CzxA33f5MQ8Gj1cIOtJBvFTILim539TVIwUfjwYA07A1rt8aSiju2J4EH2rpb8s3Y5FwLpz/eb2xSSU2gqYUA4/243Mib5VhFbVRzS2xENwllbIk7nPru/I6Hb3qewPfcyC86GimUHbnmqFAvuyVZe6a6cuPstxSPVHZFmBdMdqcsbyCCUM6rBoh0GjW/KqF9c1YKiDUpA9XuKNTc1FDHVYaRd+ioZQJ264qYlcq+6uUSV1b5GlLi/CGndaf/V2LYNeA1drhPfASEzTo1QGeZujT5Fx3lWCOvVw63WnJB+Foae0r3XGEGRrJybNeReWzL6TzAjJO8fI5llmQ91ddoKeX9b16DxWaIVgDqmx9H1BbLZgdaLeIH0gQQJJZkUwGnzXilDnmXYxsXOktv5+5JInUxTMGpGiw0SmVdOo7LVMFqTpD/e3n+EZafHwJO56rgo/XpFVEztQgRkfjTMWBY1T432dovcQJA6Kox+g8NkjPdaVaDNS+8SKT6iJvUMe2s5O6lg3oqU1DL/5mnnLWPvE4HQJ4102hMK32fw01PFn2lq+hjwXRE8rTdiqJ3EYypPtLeQveUduMb+CI1rnzFloGfMUv/QNvjyLvFLWS7Y6LbfLwXSHrdwbud5cbPIFW4nzOdEz1BmMgLmb8uuJnagte++nOhe4LxJ5q7g+fpLS9kJOwDjdIkvoRdgQ6RHezHV5RR1v0sWcI9/PPEsc3CW2yxRRFDMA3X2v4sqke3QBqTzaELVxsmG5nzzzeBjys+Bg52uo15JJ1JvydwCTBeC9t/MGvX0+GnhSDqWBHhJx235ng6xsWKsapiEVUAc9Md/kAC5zlD5HtGipdohjC7VFFXrxldDJET3to/JPWyhHbKZOp+SGvJyXLgchEf97MaCJlwtyhYscatp7EPWOHEvkGf/KkEnZBeQblY1mOHrBYH9wpXX+mtbEK/q/koV8h8FmbWs0MaG4cLIc9n7v5CU/rxx2XFQP3UYywrIU1o9uitn/E2AFTKaWD0xZ42KQfW3Elk3zS+5PlK8QUGXR2xQ+2LJkIeVxkneJGsfBfC+Z69yX85gCiCoOWBl0Zr9XEEquHkGxubRblF64hUGEX75VJCYJJEU+upXSukdon/uJxBfstHXN3icfd+pVwQce5zacZYrcQQQxC1tQpJYdZwgFueKxf1nZ0YiGpSFs0LNxep0vLHK0KE1mx+ugh3Ikl0Ie3RrJXQf1tEssAPOh87zgcr9aHZ5ulv/QJu/TEhqGybcRIynELLzJR6GVrAvcPWjHGcqsU0wj/ul6VUPZFEDQbh5Ge7lbpSDSpcWG68Pxm701HM0I1nu7JFaEOKEs7zCHM31Eo9xOzum+PaiyIYKKeUpvE9h4d3L+UCxYjImnLa7qOBwYAbPUgJzdd9Tk1paCaXjHQOQ7qLhn2bprr8AOstfvEpdeFxDbu9W21Eak94r77/MgJZq2XLzjnMYcUd2PMqs5Apxxq0wfzJBZe4WhcuXRfPpN1ePKKSyIMWAEhg0kqEUUX1kdXryVBHnuHW1eFXv6WLY9bRixqHwq3MeeM43QPkbVTj3W3o5Tk6+rbA2BbCe/MHTlWAu1qeOABoMy2DxBpTQyv3cP6SdhScFS1mDzpApLlpYUtANnWHCEpzVcS9iOjBcl0sHjSvFSc1jKu8FL4WyHaKx9mI+PxIipMcoiI3/YTCiEi6m0byY2cq6OuKTbpndXyd97WxzZvr3ka39VdF3mCky1pb2UMV37vUYDmr4/mKcjUW5DB8e+kCQZc6aMroXKejCj7nITpR5eVv7GCp6+uUL8he0mjseCF/8c7G4BZbfPU1An4RzdNCOkSalCZEbPCmIhyB8/k/WkZBGqovnLZLvYou78qdcB4CmKwtMT1dZzgiTcPQGaJ//RWH2l1iLvMsW3rG0CPlg5//m3tjmVrNGDRRMXBwrbo92YfOM+qDCbrraevgX6Rm/JHNrexaH/txiJFd/mIElsUKgMYkF1ucSkXCL0Ot5UFphvjDMRexNduyOyVhDfi5ZISbqW6TiMG/RQwCwqbbYfoJZNxu6yYt2mTSu7XgnTsLoBzpllEjhKJxnRI0xVDtMXj/2ZNN58qP8xyQh1ULid0DQPbefmcvB3dEXjF+U88VRLBM6S45/XVB+E4Pim0+3u+DkNHfB/Ms7VfJnlESZ2eqMiq5lK/RIkPCDrow7WbmLWQYdWc/gurMKCW/Oj9NDNyoob9ArkLMIi8nFuwAN0D+gr88pCJmSFCNd9to1+65EWQkNPMYZYihTTSBmvRtqSVKuRjqUnLhgaeVYjRW8+yM/YqxvsAOEgksNFFkBkvzdOD23tlwlakwZaeNSKvNoPw5Pg1FEMbSapyGGho2xVyWdt1c97WXhCnHaPXaLpkMb8t1k8rkjf7Rdw3pmhWFjOV6RFQJu5zg90OoiYkjPOcdbOb5/2f0e3DFveNk0a/t1jMp1YKlyZIvRMis+vFpqX8S6NAV7Yhl4TVlNjUYavOayvvCHAPTDmjLLlZ3kI84kGbigXod9EUVfau/HHAbmUlBrNVxxp4tkv7VzAdcdT25DN0BR9yntO3tEuYlJfoVXszwy420YHyaB3h6UDtB4YN2b4qLtP4xguDdWZT3+GeeU05UP7ht9hYQhYGpzv73bODtAQGF3LG2k3h78sIveiDbMYhwSkSsF2QFae2jkCPTgGbHrevYZwLt8GwBdYcBFiH1hAs2UMiwIWW79h3KVCNZNb5AD2joy+6NAN6Kmcg9XDJhbnLOQUmyo+dx6F7F5SvM0Ogiaqyx4RPQCGga5Xd4NG6VTfMOeLUNstO8TdDPuP1oEo7SYVaz1Pxh2SW+/k8tv1/bX3YIoFFohXYGlpL5lleILn+9wevuvc1atZFpOCj5aD7/Ab0Ju6ymvwABQNaAN6tve9pYMQNykCIGHW/RRwxAF/pJsT1PDwAEd343Nxbs/CFs5X/00pMwVF/xaAWSIRA9vX0SjkiBoTbV33USsIcPSK44X9BB25KAk61S4aNvATfjuHXxAnjePNuY3WPpU2EWuNMbN+9Xnf2lBZUlL9Pe/qXw9St5IWQ9jqoTlSLsK8c2eUEZHCwddq9BCbLhutC5q/6Rz4PA/wJXoU1XaEoJl1IUUV2WGSAv3N5Khvs2OLj3KU7EvjXvSk9DFXs1DZ/31mU7fQ7Ejep3iLsGUIkZWIfplwW1Ul7Yn6On/0GSNuMLoq8U3T5RWfP5amV3rsSNHjEtaKJEMCeGI9J8ujU34id37ciU496FFYFq8XlL5rphrwQLayz8Ze+Rx/Gv1gw4GFZyLgu3SrfwDa1a6L7CIYZPkvxtMxSAFwt8WBbNrK5xvHlrwUiIeLKG8ikwA0xpt0xaRh7ib8PuXNYUfQf5DppaD1KcjVlvKT5+YoSuZxplbdeAygyXzxpA5rtIgUL+ADE8Vems94k3PkBeDOX6BXp6c/jc4DvwPTYLlJUPOlOUcwSBRi6egE/Ln+aDESos6Dv2DhsUxJSrY4OZNQxYw55VjGEIiznD9yx3Q/ZkdAeQRF95kwQ+eif6j1uWi6LQUP6T01MX1Ne5vIF1A/wjv/WQ9xTkda/v7GVi0ZcMit/F6eyA4flAK2bXbPbpmq043NLbzhSpOICqI4C5+Lg8HcD8pt+S7Cih/ut9DUKUzfcEAbx8ku5hJm4eKaD5zmGaq42sz0dOmnFd2h7bZLhDFyDrR0iA7HP59vcv+OgWYfnA4D04YOXk5YHxRekxbsj379sDAcZwxcYNZj7PKfjRaWZcljBKekWl0tqLk6CSLqOdX9hGiUtSqdQLLf1EpqNe6kwiX6c0VvkQ0dJLpWGoHHqJSffl0avYoi8HfgnagZ/vSdX2VYh0UC3/q6OyOxVl2JICW62kTvL7PefdKIJCzElMBm0P8H7PGMPZ4QDe+0YZBPZxoDV82ImeRAaW/QPWuyFrFtJfh0ziC9SSzXLr3UGzGTe/JaIE03mJ/w+X5E2ScDPxL7+ELSfjDybH46g9rRt8EHCJXdhc022ykeidnv5LCkGAP7whGM7pObQbXdi9s0dCcjrOtTq6yTB6skGbcRfSOdzdzPV8BnIZmV9yahwNjTgkraPDMIwTWG1Lv+2HMvy1vy+gk5rh8zr30Yyjf0BOMVYkAeCT8ShnAJzv/DZ/Y7nUwRwlaqZbSL1DtfCnAhvGQOg4s8ent2jEDcK2XU5AacFxJNqWGH0VgU2zjxzfYj0/Ua1rxGQFRiRx1ydybJFMRQlQG6/WPaIlONuWtUCgmStphpc7ZyvJN1xy+8DnqTnfXO2D0cd0iVFdjKRnagOAIWO2U0veT/5TUF/7i9VbCzETkrD/8gbTZskK3XK7hRjziXTV8HfStaJoxHEfBqbss5LE1868vz0KxiFsJC2mUkwG5+vMsiBs5rSbIgS0eNAGK+4Ud/kAVD2C5qxfRmNeJHfHBmFvf8G9QMBjLBsLv3pwKuGYXoTXmI7e4V5WsN1wrfT5wZ5H7CX5vYkrQgLHsdF2cR/0koyg3R9ge2u1ikEIb9a626HD7qoxT/ShX2bk1hldK8+zc8+HoY2V01+Ukjnd/Tmxxs5ZlSXpBe1gU8FWi3vYsLZk+xDv6lJk2ZPtGZlyPESEL308AknnwUwWwjuGU154mfA5d/gFuY9g+WNcLsQfz7euldXZE2F6d5JBesUfAbMdx15NrfJCx+JDPwxjiVvJ9EnZFDXDZC5YfqkzQ9ok5HCWe3QAkISYUoSEcvSzpCpMsydMNDFFh/G9bT0bYsLoNQqzSP2YIAud5ATT+wlsGHZ4q9KdIJw2hgXWW1y/smo2eeMfGOqe4he9X+fjAkDTYAnMq2d2jFAiih628YTw/41G/nEf47Es5M/+J45rz5HjKx3zbeOY2dj5XHdABZ2oJjJYdFfNNfZdJ14x2RINLTpknuIKmT30zXURHv8Khle6c26wig8mACEGRZ1za7N1vwAsICCnbe/2k6geHzSmKty1R0mhMBSEJkiLUtda1qDGgvIwgaEMn1N5p3yS9rKfTJW8/hwitCLR+1qz9tcFPKTfjZrvVKcZgupBFbp/VY0zj5fk4traDmwiJso6eHtizUvlGQKi+ryOLrcP9ISOmoBLcNql5P6yFFqqwOrtZPhGZF4QqAjXYqv8HX75hHoIehxDifsKwvF711eXsHnTYRaY3/0U86O4MgGfR2gpQcJkWWgeE7ITsKJ96adbvJVngnocXbupWYwJHug/JOciDiy4Ziqk+VyynhDJjwOxIHYQg+5h5Y/tS4CTAturdkoAqJLtTAz/in5ktIKMvoMQiZ5Ib3mNOPSQPHqq0Acf7vSJ2HE/ggZOVDn8fs2I5vRrVEcsBfNGomJvryQPiKXhrWTYSSZam+n7vthDp4fhU0b3+YvCkPfPLa0z1tdyStsYkqwWW/JHgCifVs0xYnlcmrSGK9uR7959xks6gPnZ6TQMQBDUGGKWUqucJiiBd3QxhiHbRkrok6NEVbZRKtWriOEVTcI1Y0WNZtmLkn6JtBlhArYCAzhkB1jrOaFwp+bjbCHgubRkwNatm4xih3INgAm/EgdzXTXdruf6D03Iw5w2H97gZikyVLLN8OCPljqxUCIoD7Ps08aOuWFKirIvk+cLLZVYDJk9FuhnaaPw78Afd4/VAxK9Hh++RanuGA/fmuom0mN1j+Q82vjaBbowk49q0uAn8z5EaZzjLdXXOGWUERWt4W4N/K7gVARqmUOzUD9OzXe9EOT/pwvKpfWNSmto7Sv01yhB4jVjDZ167+m5CrWsbqmZBsGCD60a+HVxZiIWQ1229q2YQnflLg+UPehzbhr6P0KR0T4wFOB+WkuSsiwGn10aE/vSwuIVPxfeomcRWEFNT15khO6x8XcUeFKyGZlXMesemnkyW5sbRPB2/6ge9IugkHwbuJT4QHDiR0T1GynLcydxAlbTgA8lgYXnaRohCU9ykd7CgDBLzniawCxjtoEBh5prKgm7fXlyyAVKDHkbYMjKlTyKpTLH3JXeY8bI4Ltt3qeQbN6nG5hjzZhGuBi3rE7EO8jbFzF15b8d1Cmp8N+w9jHym1MDJWQjypiQr6BU6QMgrdom9HLuU49EQutH1TnTQ8ycA0HWwdcpHINOztqOfA/hRCv+ECdC4oomYEKcwJb32BwH6kvOOjzKzlGPqO4gJqC7Lsr3JXg/qKMl1H5VtF50dB2+cCrpWQlDqqPweP6lTo8rZEUOwF1jHbYozw7ghXP3vm1b3knxZKTDTZ/Tmwv0DzHU7IilW9+Q5jkWWNgIIAb98l9IG/6DimV7wV3khkfJG0pH4jeUb1+GhNxYBmdXDGlhVNXngQshy2J2NYLHQazpoxC/DDS42fz3zXNHBl8CLp3E1b1c+Pq0NVI4PzJUiFz7S28lM+BsGyD/NW2bDfYhFTKv10Fk4hkmSCYmAcjAC8L6k3rq7KtYw1/6+qBv7XW48yLGNS5KDSrZstN4fZQ0OKcuKT1ANuoIn4NuKsLzv7qUcBtNM3MLQZ1muHQmdKz8XKshCSVLJpqxKloY+Q6w4d0k6bud+z6bGMbI/dhvpa1GArG1LxLA4EJfyHVJuzKUd1zvQOjcfKNmLb4g3kEnV9bYFqYwr5o0kbBgUpKWfltBsYgkOcr37E9yUafJmtHMmfTGkbhxyyh8d4TFqD/4IurxMYeslbMnMa4M/dIFD1fkVpW7c4tBnahrK9eHWcpttZolpReTqecTdyCz5cTcRUQE2C0aEqKBi7NVcCKo1FoQ90Ipcc4VnTeaxlU3DkJK0PmLbpO4jC/k3VoYpO4IX7gN+GmWNbqtc6+UY5yRQN0ATm6GgqNyvZoydklnXktWuzVPR1v5Wu/hYsYsqI237geForkrpGdQtqVy6kDHf6IffvSMZNV3TZfGqvS+jHlvj3rrtjUEVqIL6F9Luj9A+s8+d6VfMfJnbOMazufL3aSP5IHKPBhsruobuS4qxplSNC5KrD+GirSGLZvNyB8dteqZpJ7mWwElxlw/NUWzQGWw5VtVYcUwhxJKwtSsA32Umn1PUYI675MwbZla+/R5FYrykngp63TWrITAo4uw0e8OWYb5lFaNwGmVa9pIoL4zytPGPM1QRI0HxFh95loel6KA3JNB0MusvlAdzr89NIQhnr0pEJzYze2pK/wRx4rWRjQwdNWzUt/f8CGSzLpV7ZuxmYOaLOCp5wYWXuYdxzp90H8M3svwEOLuPmQDtoqAqqAlCJohNRvTp/U2/+FqKQ89d1kHvdm1iMaRZvDNwHBLbhUeSMYj+4Lvwc10tckDECYbvchLEyuGShT9CvBbT5HDI63rWsllkgTo2Kk7LuvYnPdEBoY75wYhBVgGHgpGua5y7cCRMqOcOikygNEr2ug+YjTutXJ3KE+N3yhfF9xlQh/4MySnNcBPs55ifGihnTkFM+Jv7/HxyGgavM6odSjFgS8XW4n0kyy0v4K5oKfQJJGMHAsQDNrXbwKFbSk5RB9hSpoEB4saCjI/xVhGyDFx2Zf2+MxDOp4S5WMmJVr3SR0B5cYdHnS/n4OjaSD6NJe9Q0ZfpxgNfHkSI/XHqorx+cIrIGIgxT9FTdHNhCnIx5ym69virGZL/x2pQ=
Variant 2
DifficultyLevel
593
Question
Arnold is buying protein powder.
The table below lists the original price and the amount of discount on a container of protein powder at four different supplement stores.
Protein Powder Prices
| Shop |
Original price |
Discount |
| A |
$75 |
10% |
| B |
$85 |
20% |
| C |
$92 |
41 |
| D |
$80 |
$11.50 off |
Which shop has the lowest sale price for the protein powder?
Worked Solution
Consider the sale price at each shop:
A = 75 − (10% × 75) = 75 − 7.50 = $67.50
B = 85 − (20% × 85) = 85 − 17 = $68
C = 92 − (25% × 92) = 92 − 23 = $69
D = 80 − 11.50 = $68.50
∴ Shop A has the lowest price.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Arnold is buying protein powder.
The table below lists the original price and the amount of discount on a container of protein powder at four different supplement stores.
>>Protein Powder Prices
>>| Shop | Original price | Discount |
|:-:|:-:|:-:|
| A | $75 | 10%|
| B | $85 | 20%|
| C | $92| $\dfrac{1}{4}$
| D | $80| $11.50 off|
Which shop has the lowest sale price for the protein powder?
|
| workedSolution | Consider the sale price at each shop:
A = 75 − (10% $\times$ 75) = 75 $-$ 7.50 = $67.50
B = 85 − (20% $\times$ 85) = 85 $-$ 17 = $68
C = 92 − (25% $\times$ 92) = 92 $-$ 23 = $69
D = 80 − 11.50 = $68.50
$\therefore$ Shop {{{correctAnswer}}} has the lowest price.
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
603
Question
Jake is buying a 2 person pop up tent.
The table below lists the original price and the amount of discount on a 2 person tent at four different camping supply retailers.
Tent Prices
| Shop |
Original price |
Discount |
| A |
$199 |
12% |
| B |
$250 |
30% |
| C |
$220 |
51 |
| D |
$210 |
$33 off |
Which shop has the lowest sale price for the tent?
Worked Solution
Consider the sale price at each shop:
A = 199 − (12% × 199) = 199 − 23.88 = $175.12
B = 250 − (30% × 250) = 250 − 75 = $175
C = 220 − (20% × 220) = 220 − 44 = $176
D = 210 − 33 = $177
∴ Shop B has the lowest price.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Jake is buying a 2 person pop up tent.
The table below lists the original price and the amount of discount on a 2 person tent at four different camping supply retailers.
>>Tent Prices
>>| Shop | Original price | Discount |
|:-:|:-:|:-:|
| A | $199 | 12%|
| B | $250 | 30%|
| C | $220| $\dfrac{1}{5}$
| D | $210| $33 off|
Which shop has the lowest sale price for the tent?
|
| workedSolution | Consider the sale price at each shop:
A = 199 − (12% $\times$ 199) = 199 $-$ 23.88 = $175.12
B = 250 − (30% $\times$ 250) = 250 $-$ 75 = $175
C = 220 − (20% $\times$ 220) = 220 $-$ 44 = $176
D = 210 − 33 = $177
$\therefore$ Shop {{{correctAnswer}}} has the lowest price.
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
601
Question
Fleetwood is buying an acoustic drum kit.
The table below lists the original price and the amount of discount on a drum kit at four different music retailer stores.
Drum Kit Prices
| Shop |
Original price |
Discount |
| A |
$1195 |
15% |
| B |
$1250 |
20% |
| C |
$1350 |
41 |
| D |
$1299 |
$285 off |
Which shop has the lowest sale price for the drum kit?
Worked Solution
Consider the sale price at each shop:
A = 1195 − (15% × 1195) = 1195 − 179.25 = $1015.75
B = 1250 − (20% × 1250) = 1250 − 250 = $1000
C = 1350 − (25% × 1350) = 1350 − 337.50 = $1012.50
D = 1299 − 285 = $1014
∴ Shop B has the lowest price.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Fleetwood is buying an acoustic drum kit.
The table below lists the original price and the amount of discount on a drum kit at four different music retailer stores.
>>Drum Kit Prices
>>| Shop | Original price | Discount |
|:-:|:-:|:-:|
| A | $1195 | 15%|
| B | $1250 | 20%|
| C | $1350| $\dfrac{1}{4}$
| D | $1299| $285 off|
Which shop has the lowest sale price for the drum kit?
|
| workedSolution | Consider the sale price at each shop:
A = 1195 − (15% $\times$ 1195) = 1195 $-$ 179.25 = $1015.75
B = 1250 − (20% $\times$ 1250) = 1250 $-$ 250 = $1000
C = 1350 − (25% $\times$ 1350) = 1350 $-$ 337.50 = $1012.50
D = 1299 − 285 = $1014
$\therefore$ Shop {{{correctAnswer}}} has the lowest price.
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
597
Question
Harvey is buying a trampoline for his grandson's birthday.
The table below lists the original price and the amount of discount on the trampoline at four different online stores.
Trampoline Prices
| Shop |
Original price |
Discount |
| A |
$1320 |
10% |
| B |
$1480 |
25% |
| C |
$1250 |
101 |
| D |
$1699 |
$600 off |
Which online store has the lowest sale price for the trampoline?
Worked Solution
Consider the sale price at each shop:
A = 1320 − (10% × 1320) = 1320 − 132 = $1188
B = 1480 − (25% × 1480) = 1480 − 370 = $1110
C = 1250 − (10% × 1250) = 1250 − 125 = $1125
D = 1699 − 600 = $1099
∴ Shop D has the lowest price.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Harvey is buying a trampoline for his grandson's birthday.
The table below lists the original price and the amount of discount on the trampoline at four different online stores.
>>Trampoline Prices
>>| Shop | Original price | Discount |
|:-:|:-:|:-:|
| A | $1320 | 10%|
| B | $1480 | 25%|
| C | $1250| $\dfrac{1}{10}$
| D | $1699| $600 off|
Which online store has the lowest sale price for the trampoline?
|
| workedSolution | Consider the sale price at each shop:
A = 1320 − (10% $\times$ 1320) = 1320 $-$ 132 = $1188
B = 1480 − (25% $\times$ 1480) = 1480 $-$ 370 = $1110
C = 1250 − (10% $\times$ 1250) = 1250 $-$ 125 = $1125
D = 1699 − 600 = $1099
$\therefore$ Shop {{{correctAnswer}}} has the lowest price.
|
| correctAnswer | |
Answers