20223
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
Variant 0
DifficultyLevel
594
Question
The table below lists the original price and the amount of discount of a pair of jeans at four different shops.
JEANS SALE
| Shop |
Original Price |
Discount |
| A |
$20 |
25% |
| B |
$21 |
31 |
| C |
$18 |
20% |
| D |
$17 |
$2 off |
Which shop has the lowest sale price for the jeans?
Worked Solution
Consider the sale price at each shop:
A = 20 − (25% × 20) = $15
B = 21 − (31 ×21) = $14
C = 18 − (20% × 18) = $14.40
D = 17 − 2 = $15
∴ Shop B has the lowest sale price.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The table below lists the original price and the amount of discount of a pair of jeans at four different shops.
>>JEANS SALE
>>| Shop | Original Price | Discount|
|:-:|:-:|:-:|
| A | $20 |25%|
| B | $21 |$\dfrac{1}{3}$|
| C | $18|20%|
| D | $17|$2 off|
Which shop has the lowest sale price for the jeans?
|
| workedSolution | Consider the sale price at each shop:
A = 20 − (25\% $\times$ 20) = \$15
B = 21 − $\bigg( \dfrac{1}{3}\ \times 21 \bigg)$ = \$14
C = 18 − (20\% $\times$ 18) = \$14.40
D = 17 − 2 = \$15
$\therefore$ Shop {{{correctAnswer}}} has the lowest sale price. |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
599
Question
The table below lists the original price and the amount of discount on beach towels at four different shops.
BEACH TOWEL SALE
| Shop |
Original Price |
Discount |
| A |
$25 |
$7 off |
| B |
$24 |
31 |
| C |
$18 |
10% |
| D |
$20 |
25% |
Which shop has the lowest sale price for a beach towel?
Worked Solution
Consider the sale price at each shop:
A = 25 - 7 = $18
B = 24 − (31 ×24) = 24 − 8 = $16
C = 18 − (10% × 18) = 18 − 1.80 = $16.20
D = 20 − (25% × 20) = 20 − 5 = $15
∴ Shop D has the lowest sale price.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The table below lists the original price and the amount of discount on beach towels at four different shops.
>>BEACH TOWEL SALE
>>| Shop | Original Price | Discount|
|:-:|:-:|:-:|
| A | $25 |$7 off|
| B | $24 |$\dfrac{1}{3}$|
| C | $18|10%|
| D | $20|25%|
Which shop has the lowest sale price for a beach towel? |
| workedSolution | Consider the sale price at each shop:
A = 25 - 7 = $18
B = 24 − $\bigg( \dfrac{1}{3}\ \times 24 \bigg)$ = 24 $-$ 8 = \$16
C = 18 − (10\% $\times$ 18) = 18 $-$ 1.80 = \$16.20
D = 20 − (25\% $\times$ 20) = 20 $-$ 5 = \$15
$\therefore$ Shop {{{correctAnswer}}} has the lowest sale price. |
| correctAnswer | |
Answers
U2FsdGVkX1+o6ue4+vXkTwdvcX5+COxrHHU68GSDhER7LSQbSCNpjOZCOqSM/WCqTdQ5pnrBiHJrYcuh/XFSn/1f6WkKAxVWVBmfL9tE1BzTJcv14uO3/J0qb9YSIf1SJUcRO9qekx7ImCG37sKRlSlcP7tTWi7rINxARCQPj787yckkaWHMof7ESCgLfj9HcbUyN49f8R++1sYynJJafFoQ9fUdVnzM5qp+2XOCdIN1s6PZE+kGrUfKayuWjfP1H0w188PCxxKkdvvl0bqlGWOVMp5emSBCrK0Ywon4RiIyz3z5IALV99H6AafX9aOjLZYwfjZcwOcRM1G4Etbpcrr1hTiIYdFgDtzCcUmhIuxqMdMtGPVvVxquG0Yqid7WawKVGxVOeGKVY1VHkNhb/Au0jnsOaIrk6cQ9B6mU9OJlt2kiYwKBSujKvBfWIpBD+69GnFxMuLrTSkg7SsNbnGnxWdx5dEucMbEQhnj3z981yVSAgtZuUoXdZfaQDJ0puzj7MqMLD3M3sO6kjO85WIh3DMgym/GBPROLpzT3aLcT7MENgqfACht/zN+1dmasAJwoKiYukHHiNlNCRxUJwKDPn2JNP2ZrfspmSmArti2gj5Fb4Zf7sHdoC9jwojC3+zCdu4id9CbIwMAs6hXuD8um2PCDzVN/i3rQqgCf8iCmBEBAbGufYCY2SYTq02bPZJ1ldJDBw2HLidQJw11qEUeK1rRThmy8gwzhDwihppD6gqKXk6hcUWr0OtqCOa5NWDQYr7pyjg5ZK7Pno4oDa0V3VAe59dgWGDmOrkE0cLSiJpall+4EJdHdJPhLrBGOiwxXTbm1zLtCHDuYLKVfI24cYw+FWd6ZrU/m560PKrgIweIBwzkc+dRWm6IkiNY8CezElUf66/xTFr5+9G+mBf4QJFOeRdZWiCja46e3WkH25iE2quXVHy725Y2dCIYa85AsdTlicJWEoc6Rv5SD7KSp+bsYCnO4qEBkVviaP29UVZiqrRJtwevpXJl0tvf7iIm+3iDWZCDKlQI3JJPkmozqHIBNCDU+IG6W6aGV2JxhairUGM/4M3fqe0M5mRCjo8M5NXDwZR6TEv2IyFGZ++Had6HGOKCbLwtihIkSodl7GVoqwX6KXW4eqs+S1oWHlvdl2NeA3ut7CN5cuDUm09jIVXAlR08ZsAGP1um6kyDFPw7RlM6dPROSwJxc4lYtDtbK1o15Jjtf2UeyMfg+J5hvGg3mKFziaXIK2CButT4ymoU+IT2sZWZt4/POdyoLHVg+qNv/bOmFx+KUHMn+T48G3O5P5kk4xbyVTyaPbk+2t2bDweGCbvXFOaEAuch+ND86L63kBw1IuPk5QM28L0BCkXCc0NT7YufW2OMgjS5pYuAeSUQwV+1IIB12z1hFu2Fb5eS65G5wKWOXmwO8bLqgxnKCk5vWR39pJ+/PqBzeNYzsdbLKeY2DmoxLgeZRNORVYxnQYfnQwcDwd2l+fZaq+FhL9whKYLag9GuRXqv6WWUnpU0hf4hwu7wsih0VqZ9ZkJmSjv36qKJj4dd1HtLkKyCnT211kowT0yRblbvIdI2U/LeyuvpqQ0vYz09e2x7whjH/VZxisI+tZ+HNblBrsNjeFYDNh/p1WeA/mGtBEQVo40EpeBGlUDf+qUsWZ5IeQBlLW9DxZa6I4j/y04dNX/ZbMkDrKMtg5tfQzQQJ1zh0NCu0/mb9NaUYPfK94DlQ8hFgMxwHGw7PEPb/Wtfg0aZ4RSZoxpXKL7dxHdbe2bp7Hj+kYzfsHiPG2c8EvWIascWe3zdgShb0I4OqakravVAsdM3QNRJzp1j6ng4lonQA9LFC/gqYbwVWnlZKa9LWdAuVphdpoSfp5LFniuT22PRFnHCwLus0DS6iaOp4GuUSpdCjYr2yraflLR943wn+2Bxr0PHazLIIZLSU1327N8SyP9KQulHinRzQPN9z2wFYE8ak5i/WP2agHQGdpP3awimjOliF167wHDCqyJ9MrhbjAmkb+CndBd505ePb76+onFKNN1Q/K/5w/iNmTTNP8u3SyoeH6aKbd/2T0f3s7akYzs3rGGSJ3EudhEqU3cJpmwA2vZmnRm8+Inwdo7w29hXmuFsVRRvJyIy3ciR9zu7yTf0lz1vau2u+cFnxEgTXtQyv24fkOaVm1EKkmBEEDo5A7YZd0UTZVNqPj4u9GxZnItiujQe+oFPK2OYzMM7SzEcl6b5OvLbvPq2dh1QK4aRiIBV27P32sfcRWS4QKK+AcNwo2k7W3SgFDs7aZNvTVusGpUMFGF4t8gBHE6wqJkNOoWRqyY1fiG12lKaYH4dJfSvxm1v0yWWBA7NvA2UfBbgctpNKQbLYbyxq+jPIePmVkj8VE26s7VB/mdI/e9W4dtqqyyM4QoxhcyXrLFdQ4Oj+yD3zJrBryIOKTf+DTFigdNWzzP4lbpCEAZk331Z3B8SQgIBX/XIsY5AzSreOqp+gLP8xcUsfMKEoBuw+jZLvujVFnNUy+gAKOY1eRXtCwOmq2O0r+cW8/yxsnHNUVbfXgABzWhN1gc8y1qczF6LZn5r8no1YskN8wPwuxSZ6ODsKpdUlnC9qHd/rFxMbPC/L7tWRU59uvWXqaz53RH+t9CsPU5iFNMv5mWGcj0ivFuoNjUty0Mm0ChoSTmAStIX9byhEWb5KG9mYHT0eWu5MqCWIllHi64FIxEU+LFQggGQ9YX79jHpTbkydWldn498ZjtffOX6NxITCMEY9wI7irg7JXSfJit9+B7iHbo8EEQRJb/cRVpdMpFRAm6MojHctugak9nu6bBnx6XUGhKRJ/5vq76zq7wm3D4aYH8pf4pMhp5APfyTym34qqb0tFdwROFuGr97yxL+muIK40EytQlz7mlFHKFK6IA+aW7KprQjoHrKPt4ZQA91b/oIex3CabpQST5YEtLA+F5kSjCZCCBZy6gva9WQLgYbr0cUwvP6LtcOinKY4JE7xLNaFAKlDusk9zops653EWvnPuUdPKCixHEAJ3BxgehOJZ550d/JNuGxzttA45oVuXNbFjUlRUZidt7q95RgiDfM8FsO9sUqdnDWG0SAQQ4VxqeleDJqRBoUip7Ge2HJaW7kGTY//G7BJpEzthJDSF9vcyo6/JWxJdCj2jmowLAyYPxNRhzS8Ipl33BBOgn2hRnlH2J8805WtS8sECv+ERiybG2ARI3NrdBKYTGc8BRVQoGMEbnIyL+kjkoaPkAUVGx82KiVVclCYtktJqVg2HmeTUr/mpYxdJNcPROYcMIdbeWGGnMreeXOIluAiQRBBXDWPq/8XSecGbOA4qyHlzG8LnlbHmmvF7946e6JFzfghyyQ1ZCWVoFAIkU4qC9AFxQYvrNMX6NjKzo1onJ9F8UjgWIthirkf7zg1jlGj6yX31P+YlWdmt9OPSSwtsGr1PhUp25HhvzCLj25qQzCGzLrkOoUVmu9/hDYxObZlN/Blyf4hVlID/Vewt5RThgPPkdIGwxb6lHSsUsD7hizTRjEXNnZD27vWAWdA+u7b0OOwaZjnrCFvTmSfcUD8QGhU32ZdC0CYTq7KJG68xJE9baG20lbtQ/ECeGiFIa21OOulqtsRVAbRS+CIUp+ilSK586RiADOvVr93UQLoiHDaPMDeMMexhwqDcmBAr1pmVBELg8pq0Y7KsDQq3MJa/4YMih4KGMBhuqKBNfEqkONCTHxHS1X6LzKMONFB4jbTldppzMq2LbqL9LF8jOHBZyBIxPspR9a0RwJTbqVGDr/Kc036qCxgxX+yONIiYBHWQbozUQD62frstUZi24/pgbp/Th9k7b/DR/5c3bG7G2NiyApmvLLBwKIXD1tz72VF7Z/yN0G5ZQkZyXL3CoCuQKUlBFh3llouofowHQq/+EXD8azT/fuysmYzBU1C3LZw0wNM6on8W3XDI97aOKcDITNUHLvsOFI1jGBiF62Kn/Gp0z3cCTz+Xv5ZVe6E87NoOn3CgSNlxBSBZXHF1+U7Gss0XVYqFQ1yf5MiLizksQnV4isuTi7PW8pWalEosafxk/5e44znW5X5sEDFtfj2FWJUN0pz22/WIRWFnTctWXRdx5ktQekLxhJ1KCEizczMKtAxF6kGkRktXjtqmAxgRaNQE4dToeO/ZGRLB6cBJIaMqScH+q+pjkoc4XEDDCnZrQBHfPtDiBiqI8wnhbIomwxo+ehtLplv8EGuJelalaNQXCUZbnkAxOjschwJpoXcPpoJHXV6T5AqCcMg81jhj1FmXr43+4QWn/Uj3pzknTZCH5ArXl16v7AfqSbcAQbzl5pjYc5rwLGjptSyJYU445u4xT+prrW5G52ondEZ1IJ3yNm5UzSUMxDKUdXO0+oho4pAkyI9QWw9+7IyN13KVxBSIKO3yJbIMFlEmu48zzvICMyxZYbk22aobrL52yLlQOWKnVlhdDTj8nqasGVH0ZTwt0NyYWkHb6TiNXf2O8RQ91lrYbE/pcYz5RJWPsVqrEoj8169vQdW+IS8sWXQTOSt1drGTz7FKTz/1MS0eZfB5qeGpRQIZF545daC8MoHLStgWTcjoKB/YfgKU/vtqrRMpabotadDbob4N+IwkT6FPmXvzAR/8UV7Bt3qC4VTlPfwVqc675h/b5GJnyEDW7brAvkfWntVSYDmJVyiCpCnzPLUFXCnqzSG4BSoIrlh1sBuLLAP5GmT+JyWuzW8QhKwCk0HHVEU0BfjDzCqvBHyuqNkS5yV7/hJJhdDebxDY5V1AzXuIsTBI1zkyNjmp5HdrXhJB2dBjSS4uTV4oHMq0mN98LnXDUIKeAi1N+RSfzuB1Clq/XSmCOMrkzx41a0yNfiju3BkPHqbfRh9AT8e2odKs5pf94XSM18Q8iyB8yn/qD+lreX8JNZJGl2YdZe1pgVMdE65KBmt5g4hp0Ap/g14V2YLkiMysR0s1wYriPu/f8+D1JH0mlIj56L2JqUAtAMp2PhwDKeZbu3c0v/uQ7XFMRPjz9XH2t61UHKOXmYO6+z3qmwaZ/vC4VXdXuskm+AgbrJJdt5ME25A7IpCyeo5MSiTJJddybuy2D0K3b9aud0yEONOSaxTfcGupcXwaWcfwnDz501gZp+4dobqdBIeDU0Pa2W7KtU41aHfq+IJ8vvseIoKElQOZdnfOCqyfAmf+R2+t2C2QLobyTouHrtW5Vx3cMU/lojra26ch9G0YYe9CGVH5WDhPhS4FNF+kHEaVnOJyUzZhuSHrQS5fNn4R1baKDT0jTDghemR4RAfka/37OaLsPAESw6EktNjFSsgbldbMTxquLOvdLZy3m/xZCj51Q4YnJdd5hUfb85UXhlikWTHCYeprqznO2yPYH3g3UhXG/4WUtO8w9MfZLTz1RjnO5oYx9LUtrXaRRayTxN+md80htDbEN/Cg6gkksjw16twc6HOvPdnFOpF2QX+QstCp19SETaQP5ftO7KYMuEuYs6rKDi0eUN5e40EdUmXhICp3xnpn50+tI/UyJ1Kc6yrBKDktGGLkpEUw6dJ2MFhRxj1Ur2+Fos0j8vWCcL9fgmrNRp1Vua7zCVj+bA6+mZG5KGCEUo+a1HfxypxmExlfvpGNgUijeFfzu0etHiGIFjlYQGHbPbn+O9SRElLhud/0l4+nEUg05pdDx2HZFyyMGYc7Dl16l/sVhINmBw53VcJGbhOtfcjvKFbq3upUqGtkRbtc4mx4zINdyd8FJug/W6LL7nODgAfrA0RymLdQz3oa0OstuuQoYCjBtrhMJ/DaScg0bfIG1h7z1qapCcA8ApkcJseTs8Eyh56qYpIAAUOfIX8uqRnxtdzAZ4rZ8sgpQUyY4yfIHE9kTgqEg78Du2PEMnOU1DfnIFpNFzXRbExP1z9q6ptoPpcDTB+1l2XarreM31H0ZoiwFbBV7UORg5AhoTJdNtRY7Thsl/q61/E9WpXr7olxOtWlIaWwAOeiItcq3j/E4V7Si9Umu6EP8021I8Vu0qXyUMhP3TKPezlgsE+ggIgLuWB1o2aSWrj2ynbIJpaEDr1zF8c0+Dbu7l9C8YHK3tEs0Nb1BXqsnT+nyMEQQ9z3Ji59JaiaOnx2SH58dblMoFlpoWjGZAj8yGJNP7Q1/oyeJeduIGNNVv2ffXoUXnkGD30lRC9mY47jL9jEeyfIukcSpikgc9nidk9Hz2PPKBNQuaqSAXHZhIW2zzj+omXBQuLCjeL5/okWxyWIqhp18U3f1P8nYYYkUJFTEIq9SKhvzX04voL+9jVXWGH/2P3CFFIR7t4fqewVdFQPcsKa5hUM0xUFgVQuk4TrBv44YWh6gF5w2K6BkqInEGbEQn19/YX7C+oleV8eGrq9CkeH8+avthYa9K+TgBHpntGdaCSamQe0aqjNP53xFYQiAajgSawQ7LrafbmDSRsTD0p4E95Q4yxu1iJimHDU2N4YkXaQGUYiCe8nRn34i+gWaKpkhvzw98FZ8LpQNofUeo6HcvZ8II+tK2F7327NEDNBdBlM+7lsXrTwUz/ja3zWYTMkxl5hC17hEtK/s6G89u1FcDZszu1cZVTAHIcv+6qP0qaKEdc+TCvdTObBrzvq9QLRGevyRvU/Wptn6lHebexmrM0wrhb5EnKHST6wuEiaG/b0hpTDVFIbKi019GyqmLBiel8arFC7yu8a4xhrD7N1OVauaaWvI4G1i/c/YHm/mhcZDYgPQ+i13PYUu8J9QuGZcDH8Uy48/uX3UWc09RJLKZ3CXcMtTpi3t82BhqaEBW4BHpkNU85N0iteGVwYBPitW0lFCLwpVyRmfj+0Kyt5xuVroatUs28Dx7bVTCd5KMBOZou+jyrlJQ3UH4BOYNt7nJoOgBKsjemGd7abjjM90YNewMdo1ro7QtL2VP43ej32n/NABl6U+Ui1n3YVP8S4stMwD+vxaq3HusI99wiyBXTFB/cbKz3S4Fu+CqvKFU5/dFbydXGVS3wI8J0SGWQmXVKSckxEJ2vpXZGmCrYuQnuWHJmVk8hjAEUdaWCmY9Iyqs3yr0OJeBtjqiQfLYg6yosO8pu+ITJtnReonrPdvNxhk+ke2qd6DyfWSrSvbNULAx4i4QTZNOV8H579Q7+kh/YI9m5EVWpIMNJfbw0BitFE70HhQ9/QMWEtXguH/CwedmegrJIYcBBzBY0cdt2n+ptFs6apQdW3AntQj4QjqdlfJ1w9sokFne8DAoVI5+EOCh3KJD72VN9BpMQCQCJKbGZcdmnsj6P6BqTWeCGd3zHfLf1XzVQz/UutqKoKIXi7XtvCr8fYNPWC3f1VW74vGiSF1xKCVyyLIzN2ZnrQvZcBZBJ7c/XkekghOCoeZUsfj+s59R66n6FlGToLikajOx3wmiB1+8m8uyZXqkRjR5ujpdOSL+Dkbwtj4ndLURQNQ/bbGpL9TnGXfO6T7O1YTkVgZJ7HdmU/mM3UjC1W+acnCouINEo2hzxni5+w9wA/hzrQzP5ix/NGs12rgR/y2Z5QiNMx5Byfo0cTCXv732oCHe9OkNckiqYmop+VJ5ip0RulRUkAzSI6x7E7R4IsvCnxPmTgcV5kibMeeDrGaFnUv6pDgBdlTQ3QUC6LigZKHn/qBpwBbWkMp2oQEfbjfsNVKGxtTdAwUSXKZuJ22voKmbvW4+2AjhDjGmNcPzrbYMPhfywbgr5lj7nhhEKxefOODhiWS9PDVccwkvop8oeMU5Od9su4FhWZ2BnpBgjFiAbVdd9DxUNb8Q0JDn9n/2StA/AmhrDJSI/U7pCB2+m9ai6H3E553CTQ7uTjFJCgxAYAq+L2hqWUlGSEmknCk9zv6ohpmzd2ywfwf4tDhI/Axjaz5iPVTVdCm8k7LeSbNTE9xv7Fg8RezlqIGoB3M27pF+RhR1cIzyBEx7eo+FFBnEeCJ7nLqNcB2M5eG8Lfdo7aJVS05eYiF1W0J+Vt79PKr+GZCpCrB731Q2C/ujLUOhsP5zo6co8oCdz7owwsj5RJX6ASY2AJwX3YXM0AHYOU4iwIhIeym3+2F8YOcNEqg0RFXyL1q0VMFrhKdipdv2NOJP3zraDHA599iLyMeNYRRaCY4wtP6CwO8HPOAl2v8MJ3cqn7s/yLXJAvrPA5qyc62GkhSp8Afm9i5Ac5cNX4Z2SkfTUVgOm6fY3CgEhTN+SpmWbjaTkankc6jXQ9kBh0AD2plF6+OD+9Rr+dmF1e5xia8HuGqfxGt28gDJLuwwiI+6RaZP+14qeTLfrq+VmcghrPD7vCJVRvOEAScKytgyRjzFz4WkD0yUThULfDxhAHU0U9Z3I/dbTK2jymPLIHOk3j/GUiyeqQhxYGwgDAAZsoTmEeipdHGfVQstUpU8w/gxiAQ4YxiPdOqYr3sDtCXsLI/X+5pUYDAAZfzba7zB7NatL/IQepm9i8cNfuvxdQK9O8crOpyL7dFQ0TYeGxFINP/0r4AiwJqO3fxyHVXZ1Epel3XumaiYpJtzx5/g5Ckq1QUWuPMHLewEulbdT8/xr5imTW06Io3Fr5U4Vs6ldLlD1IpIGv9UEJM2IlcZVh1M+iHyf9saVnawbCwwNUSf8YvJk8F1TMAaO6F/HBf0xIBaZPSolMtLqhiuViXvRDWCOXiOrIs65kIz9xg/gbpRYHgYNQK+qRXYbWo++e9UCi2I6Ob0Tx6Y0hd0i2enRITWF91ZXmZOyNdjBOhWXLg1eQULkb7msPeNO16KQosgxVOtHWfnddKXtc0Uo4jttjFyL6jPH4cYxcKU+xKx4xNX9Ua8l7+VHbhoXNO/m8R4uwOlGWritElSu7UWH50ERfgu6utu4ayEnFUXMEjkYWf99rp8FM2Be/4EO1+d0EoFStofYMVX227Lv2ol/+1zZOqz3nVFzIkY5d9kzsKSKzHzBNfG5pGdDUpGYNbb+MeX/ZI5WwHQsWIu7QcRRFfoI9u24fG+43pcqYJkKpKd5OLpNsdpB9CCnvjkyuhif5HFN3SqsmCapZ0qYVezEsbRAhs5ZvicCZrNICJVLIrM323Z+tmLuazZvfOxp8RgklCXH0PY4K94vs1dRBSCpUKNRfLaDo1Crt6Idrn30em8UW3JT+8IItuK2foUgkqeiQVI+9PkGeggYCY7IO4kOdcJbkSfl6UyJaXYs3tV5I9NdnbSWQO/HgJQensOZhZ8vttMrxr2AS1b8y34sUx0FBq/p3U2W0WjFPdgmRRe/LRtUPxaI+Gz+f/daraHyN3uZAJTym3DVAlgzC4Si1TQqiHegXRXbuwF+5+tSUY3i0XtnHZxYT+mnD+jgyoI0JlM60iWV6g6zIRK0LzsGxLYrfDSRdmrOEB4h/PcooVcER9akWn7J0Qf1lgyTLCIJN6WjqltwcVdspaokhHwKcqd70cqJweAwK2J+4KAC780I+Jnp1xw1RKlhp0CjpfjoefN9rBF2Ke6KN1vJLxzWyDTmxMSqJSllGtwj6beYKaVFI42wUgDamhaU6C29mqj9fIP6xL5oP5S1Pji2f1yAiW0FIlVAVxxcKUFAbOWn+iPNqp3DO1Z8r1In1MkaLbP009qze0VeAcbmS2ueCFnOztr+r70Z7gS6TkE/s2fO5idmsREr1Tpdc9CKBAFMZPOWAEIf1zqLCbpbXLseTnGsC8PAhtpv9/9lKfkuaB3U3GWhyMrkBAAZEbaeHcWa+EqcVoMRnkQMBkq1qnVIwUi3YAJQMHNZ/RFtQhwADjA8CdBtYI0zzMisn0cN368KKBHr4QITtk8/lGu/yzRQ51CRtZwCT8g8a7jgDLoh/eDWhK1lMJAM61uYStRPg6YkR9eDuuMcwxyqv6NiRSqSL8xDePp9nzLWSq/3ciGNiYMfZKFYF+GalahVEYHY4BL850Buv7do3wxCNvHR01jZ9Wv4adtrrlUsFDmawGLo0R2zKuF9DUJJumaunHSyxS0KsmNYAuB2m9QJ68bIk2fjePmvXR26WMGhjjE5aqVABrOWHzpCjgpj3klxCUjpb6j1Z1p10WtONHPBqy4DhTKhx8gI3XTymQnEkfUBWwVT7L8RsJk29jxTThK6MXQb6OeL5yfewhwKuJwae+pcxIqA1UErt0jr3rFDWDTur6GPAKnuKryKG4wnvHbK7ALGJY17BDFQwyZLNaf8cE857VI4V4AmaR3rh2jnqsWgWcO/8p//mtnvTM0/bpFH1GdaGYEtbbFt04SCCZ9JbJPAFYxGjWnwRX5Q2/4wXargpUXWDy0zKUG1WUreGJ52j9pmxdgGh3t5NlKfQ5itNtnAT5XqdgOlqNDqXGteH1D5g4gnM7Wlpq+gsoHGoIsUUSbtvj2vTsIPygaGYAb6mZsbWyku1DWb7YIMlg6z5Wh5xfmWMJuoBGE4sx4TV4dNDItIDvDlI0/7VU6rRExHvwPWxTH+R6whDoy2G+7nsrEDRwZ8EqE8/YtbXUCPcrMFe+cyAAkR0zktx6bIAdqejR8esKb/F/zx4NSUTLYv5fjpXTsNFwqJgl3FlxI6VmIL+8y2e3a8MlaPsRniZIt+6L1y6rkAEW3uoj3Ma4t68EdspzzqW9f2zICgs12u+5jrSqWQbuE5uL/MI/2cGsPld6zaM2TDNu9pgm0/Xi3ilAHtPs5z2np+Vg7lUXhCVdJ2S4XJ3TQLP6gG9flpqqmsyHVmfkfGi1WA4RJaBK1YK2zwFsB8oWrSo4Q5W6CxgdX0RkKB6et8ysGe2/3eJaJbm5sYW7FvNdTfatiRDWAEGNXHV9NQ/hckyTGoGxScsYF03//7fKtJJ1JZ6aIrLLRIjLAPKMtS4AZfROHXhIZkTQAZ4yGlcGGV1AoHWos1btCU6wFMZyd4nVneICMrXSxnw1TO9tQ+/8zsa8noXkgy1QUut2AP8N7SIuquNJeQ0AX8zDgfgjxZEk03G73YujI8fE+DziTCBs3WKZFyqJWnvnDy34CxkAuUC1pwmriqEmpD9NjBzzxrXDCJYP2QlnP6bKdjUJNt4AcwP6xNUXAfyiduhwiBp24EZyvIMQYufZVtUtjaL5ain+/CHZcu1rywUNMs/igedgMBb92tGGCV6fmqRZJ6nH7ieopkImMbMLF0+FuV5q761eK8zUjrej70u/0khuG6gpwqA6ITXtsg7Qs0CTqVeSJryGbATyo10MEBdaw2z9Y/ysaXBvFwkJaSKPFsuQxMcyZ46FLfUFOuglT3J1Qrn3qQE5+6kuk6GNdWFnKLSc/SJA+3tskj6REg+il53jensXv5lQT6OfA8AmYq2OmaqqjJ4XyZ8OoK0wMt0wxIITXrIeH7bgDBEjd2CpEwWgPCaWjKHjC6PjVSC2qasmty/i4M5j2QRjXmuWvahwo7oK3lw7x7WXB7lJw211F6O856Dfb68oOwSgXYECqIXf6VGNsrLk60l3NI4H+seW6MIfKyvFpb23J7CWsdl7cOd/1WZUHuEgkpn9sjMwHgJ/EXaRvsyv/MSuZMk8/+FSbvZqe2Mpg35VD/3UFjGxxy/GOsAMou0UKz92ofDYs4FlZ8rP8eDMsTc1t9SHfSsshWGZDVFBIVG38oCOT8KDV/lNxFRhaCzcKepWuFqfL5ht6iJcK18HIOS+wKacsNNSUPdunALejqRxWK
Variant 2
DifficultyLevel
597
Question
The table below lists the original price and the amount of discount on sandshoes at four different shops.
SANDSHOE SALE
| Shop |
Original Price |
Discount |
| A |
$27 |
$6 off |
| B |
$33 |
31 |
| C |
$30 |
20% |
| D |
$36 |
25% |
Which shop has the lowest sale price for the sandshoes?
Worked Solution
Consider the sale price at each shop:
A = 27 − 6 = $21
B = 33 − (31 ×33) = 33 − 11 = $22
C = 30 − (20% × 30) = 30 − 6 = $24
D = 36 − (25% × 36) = 36 − 9 = $27
∴ Shop A has the lowest sale price.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The table below lists the original price and the amount of discount on sandshoes at four different shops.
>>SANDSHOE SALE
>>| Shop | Original Price | Discount|
|:-:|:-:|:-:|
| A | $27 |$6 off|
| B | $33 |$\dfrac{1}{3}$|
| C | $30|20%|
| D | $36|25%|
Which shop has the lowest sale price for the sandshoes? |
| workedSolution | Consider the sale price at each shop:
A = 27 $-$ 6 = $21
B = 33 − $\bigg( \dfrac{1}{3}\ \times 33 \bigg)$ = 33 $-$ 11 = \$22
C = 30 − (20\% $\times$ 30) = 30 $-$ 6 = \$24
D = 36 − (25\% $\times$ 36) = 36 $-$ 9 = \$27
$\therefore$ Shop {{{correctAnswer}}} has the lowest sale price. |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
607
Question
The table below lists the original price and the amount of discount on sunglasses at four different shops.
SUNGLASSES SALE
| Shop |
Original Price |
Discount |
| A |
$36 |
$5 off |
| B |
$48 |
31 |
| C |
$40 |
20% |
| D |
$44 |
25% |
Which shop has the lowest sale price for the sunglasses?
Worked Solution
Consider the sale price at each shop:
A = 36 − 5 = $31
B = 48 − (31 ×48) = 48 − 16 = $32
C = 40 − (20% × 40) = 40 − 8 = $32
D = 44 − (25% × 44) = 44 − 11 = $33
∴ Shop A has the lowest sale price.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The table below lists the original price and the amount of discount on sunglasses at four different shops.
>>SUNGLASSES SALE
>>| Shop | Original Price | Discount|
|:-:|:-:|:-:|
| A | $36 |$5 off|
| B | $48 |$\dfrac{1}{3}$|
| C | $40|20%|
| D | $44|25%|
Which shop has the lowest sale price for the sunglasses? |
| workedSolution | Consider the sale price at each shop:
A = 36 $-$ 5 = $31
B = 48 − $\bigg( \dfrac{1}{3}\ \times 48 \bigg)$ = 48 $-$ 16 = \$32
C = 40 − (20\% $\times$ 40) = 40 $-$ 8 = \$32
D = 44 − (25\% $\times$ 44) = 44 $-$ 11 = \$33
$\therefore$ Shop {{{correctAnswer}}} has the lowest sale price. |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
602
Question
The table below lists the original price and the amount of discount on teddy bears at four different shops.
TEDDY BEAR SALE
| Shop |
Original Price |
Discount |
| A |
$39 |
$8 off |
| B |
$48 |
31 |
| C |
$35 |
10% |
| D |
$40 |
25% |
Which shop has the lowest sale price for a teddy bear?
Worked Solution
Consider the sale price at each shop:
A = 39 − 8 = $31
B = 48 − (31 ×48) = 48 − 16 = $32
C = 35 − (10% × 35) = 35 − 3.50 = $31.50
D = 40 − (25% × 40) = 40 − 10 = $30
∴ Shop D has the lowest sale price.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The table below lists the original price and the amount of discount on teddy bears at four different shops.
>>TEDDY BEAR SALE
>>| Shop | Original Price | Discount|
|:-:|:-:|:-:|
| A | $39 |$8 off|
| B | $48 |$\dfrac{1}{3}$|
| C | $35|10%|
| D | $40|25%|
Which shop has the lowest sale price for a teddy bear? |
| workedSolution | Consider the sale price at each shop:
A = 39 $-$ 8 = $31
B = 48 − $\bigg( \dfrac{1}{3}\ \times 48 \bigg)$ = 48 $-$ 16 = \$32
C = 35 − (10\% $\times$ 35) = 35 $-$ 3.50 = \$31.50
D = 40 − (25\% $\times$ 40) = 40 $-$ 10 = \$30
$\therefore$ Shop {{{correctAnswer}}} has the lowest sale price. |
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
592
Question
The table below lists the original price and the amount of discount on fidget spinners at four different shops.
FIDGET SPINNER SALE
| Shop |
Original Price |
Discount |
| A |
$15 |
31 |
| B |
$12 |
25% |
| C |
$11 |
20% |
| D |
$14 |
$4.50 off |
Which shop has the lowest sale price for a fidget spinner?
Worked Solution
Consider the sale price at each shop:
A = 15 − (31 ×15) = 15 − 5 = $10
B = 12 − (25% × 12) = 12 − 3 = $9
C = 11 − (20% × 11 ) = 11 − 2.20 = $8.80
D = 14 − 4.50 = $9.50
∴ Shop C has the lowest sale price.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The table below lists the original price and the amount of discount on fidget spinners at four different shops.
>>FIDGET SPINNER SALE
>>| Shop | Original Price | Discount|
|:-:|:-:|:-:|
| A | $15 |$\dfrac{1}{3}$|
| B | $12 |25%|
| C | $11|20%|
| D | $14|$4.50 off|
Which shop has the lowest sale price for a fidget spinner? |
| workedSolution | Consider the sale price at each shop:
A = 15 − $\bigg( \dfrac{1}{3}\ \times 15 \bigg)$ = 15 $-$ 5 = \$10
B = 12 − (25\% $\times$ 12) = 12 $-$ 3 = \$9
C = 11 − (20\% $\times$ 11 ) = 11 $-$ 2.20 = \$8.80
D = 14 $-$ 4.50 = $9.50
$\therefore$ Shop {{{correctAnswer}}} has the lowest sale price. |
| correctAnswer | |
Answers