20356
Question
A wallet contains only ${{note1}} and ${{note2}} notes in the ratio {{ratio}}.
If there is a total of {{number1}} notes, how much money is in the wallet?
Worked Solution
Ratio = {{ratio}}
${{note1}} notes = {{frac1}} × {{number1}} = {{total1}}
${{note2}} notes = {{frac2}} × {{number1}} = {{total2}}
|
|
| ∴ Total |
= {{total1}} × {{note1}} + {{total2}} × {{note2}} |
|
= {{sum1}} + {{sum2}} |
|
= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
605
Question
A wallet contains only $10 and $20 notes in the ratio 3 : 1.
If there is a total of 12 notes, how much money is in the wallet?
Worked Solution
Ratio = 3 : 1
$10 notes = 43 × 12 = 9
$20 notes = 41 × 12 = 3
|
|
| ∴ Total |
= 9 × 10 + 3 × 20 |
|
= 90 + 60 |
|
= $150 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| note1 | |
| note2 | |
| ratio | |
| number1 | |
| frac1 | |
| total1 | |
| frac2 | |
| total2 | |
| sum1 | |
| sum2 | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
608
Question
A wallet contains only $5 and $20 notes in the ratio 2 : 3.
If there is a total of 15 notes, how much money is in the wallet?
Worked Solution
Ratio = 2 : 3
$5 notes = 52 × 15 = 6
$20 notes = 53 × 15 = 9
|
|
| ∴ Total |
= 6 × 5 + 9 × 20 |
|
= 30 + 180 |
|
= $210 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| note1 | |
| note2 | |
| ratio | |
| number1 | |
| frac1 | |
| total1 | |
| frac2 | |
| total2 | |
| sum1 | |
| sum2 | |
| correctAnswer | |
Answers
U2FsdGVkX18urkHJ5/TsTnhYPnYpLReWZCLcsRN6aANcamXFz3TUTL/N79FjHin3PszIXsY+sOntfs7PvQd1a1RRqK7Zg8wBz9HE8W2buNHJKp653VgXKnz/DMWrtGTgfAHmnE5/rSraGmrTYPpQ9ZwyJ9w9rPvUGxGy29g6Cccf7KlUxhjW/nqz34gcdvSk9cVuR9CwMgVTvLFwiYlb3K23J6hJeoHIfJnupaYCpEYTxUyiogm1beNcCgw5P1hdcGi12Hplysw0Yxo6/eKS8CDZYsuxN+IeKvlI/7Z3BsO3u6ckN4C+9jFtS7C7MTKagGYE+UEHP7lTd5+rADBsp2inKQpRbh17Ykz9grSxhYAuKBy25XAarHGEgFLfcR8ZTKy6q3Nn02UgM7aBkmsN9HUQrBjwc42P6kEUHSBMhTDB5QcM0/ie2Ipt9IwmKLqYy5APYZ1cf+V98IA1wAxMXkDC8eGxIcnPW5aLtipdjyvZsx+Eqc9PQdsVITeY2d4ll2Xo5O5OhoD/mwh0LVgInUfTrEckkSyP3zDUiAKXR5TE3g0qtDyrh1xFOT1BbBbqXN5R49NHYaaLFIyOBfnx92njb6ImApvfR36JpHAQ/Eq5a/WzfmHJMxazTj6f7DfQew7yzKIjBNm8uwTEFdNzS/oryr0gZ7SFhJb3UkA7fZhn7l97M5tFjT/1+pEd5kCOjgcQH3NOj6fM9LGMJIzZsKFX+qdNPFoC8hu+CQLRKo+IdYpABGs2UfyNordwd53QR7yFdU8gLnV8xVE5WejLoJx636jS0ZIeQh+arYJ5tPXhjbcMf4qovQsEcyhcUFxxM9McU+qC459v6NTKIzgDNeWdJ9rjYcwmyBxd855tvEUM7iQpWqC64GPA5Ys09XXfMIulEN+SoYGYVHSefCqClohSVyFbzsiZWyyBzii4KRvI6kdoFP+fpBSHyw/rZBb03fAbN/kduTbEq5NGXLRg5Nn+cWUFgSQXZLNm6FF2Yh/bNnQvw59Ah2KzfY7uoNIxhnypY5oBlA64XQSMXrCzwQMioaeUU60c9L6hKiQ1mjTJNphyZi1LhWNy5ykHvmKV+9toTWXClzJfoxWvYuRR6gWmAgO+dcY7FLCdZOkRzuzSl+SnP0qIEnMS8CyoJhswoFmzkd41c2iawFDvHFngBbV2CgNFd5ujzqU4Q/GVCz1nGT8uVb+S8mmlzy50ERAvTIomHqWNq/ehBSlMXROLnVSbcb/3xrzWgvBOiTh6gYz6fH5ruY/+5aydWzb1iu7N90Ut4RO9agV7sWPKYS00gSFAVbby+02JsTRhqN6/8yQGab+p2R8MODdSbci8dgnKPq+3GAwmaTC1Il5lwXkl47M55DOp2oqjIrv8QtQMqXhbpelEeQZtBxhrmewcYtIcT269i7K0ncr9vQzw1G7038c8S4sVEOqx9pC2qZizXsG6Fb4CFZ72kJpTwidWSqyLcbOekcJxf6ECkxNIV0P0KvL4Q9UzYoSfhJX7+O28QKpM83O7F1TEuGEoIUC0bTIRUOUDLt3q+lqFkRDfkphMjt2gvTTSm2/kouRMaIOc/8QOapKT6TzvC7m5VPqUofaHUHNlklAfyzyV8X3MXC86hjCfMtodNqFb+IhnlfCo4LCY57r1sTaKEgouyL0aFqOkzGV+0fuaQy59g+hpxVhCmWT7I8cLM4kxCKI2DVjkYxJOURPr16Ugt6rb5xQ1MMCMZRTxz3FhkygtkN5UPnn0nLRiypjWH2OtsRDNHT1eoUFnk85EY8B96FMWu0KZSM+g3i7PdR+YEVA7caqlP1mD9ym+qkbFnQgAHmSBOpzV8EaPHIzTBCClJWG6UV2EFgGSWzAerPrvAnM9a4R3CWspr4jiISSOI1FYvuFtx3nkiv07VuTrWBjoD3iud1W6dx5QHCZv+S9EarG7Hdx4nfZVjq4zs83kwzpb5uQqrpZQ/0xdJQu8WjPgJkPMF38mqLhQOcQxu52wijHXIbyRg7T6C/Dm1lOPDxOgkiw+JTaXUTNgF+18FHsy/1HJtndcOzg5871YgcCDXG8BrGpJDxMj4JR3Ft0t7rSY/dWxCx67QDnEnHPaJhEFvrGHq/pylr+IEseZuvVG1jhYA52a90ESr/Q0/1YwjP2fOkYCuI7ueP21Xu1zFCFnW95ClWPm6e68aoZ+I+gvfAV7AapIKyhS/+sUgb61UYIDKrrSXnMJ6laR1rshCPmmjHyXxD+NPvempQ1mOqeoCaudWqvtUfuq3smQw7cnnMtvxwJTWADIIhTuK6OnJkm8JFCRrniSYNf5YQq6IibHOmUyzrRqD3WdpqSgNR0UQUZsIuNiI5eEqpQ4kSzkaDiQZzjmPnN8QuaJNNn9Soqm9f0OmBgUpRj7cdxggmR2CM+bIX/TvZx/kLFi4fQeoqveV+ZHM2ro1nkwHsQ/djXWC05k3ZtTSR1MAKK1z+uSh5b3q5f3cG7+eMZL4hZNNDAOIbW8mIjOCPoRMr7JFbN8tb0y3QR7gUDW9XGMbV0T/gqKzqWR/0qV2+19qEpMxXIyBwd0PzEI26bixgysig/jyCaZ/pJXM3os+W51eRLp7UvQSlYjCc51PPd4o9rUVy8NJ+H5Cv4tWD7p9ItajVwwzNZRxzJVpcn3fUtZQz32ZS79lk2s8BiFCxWgKX9rBfz4rnPBSbcAf++qp0+8OQGhMyHc70J1nzfX+TGPAzwA8INvnubIrSCs5ANZbAveGuzlmDLxLdjvCV/NTWPUedlwfZORTgqaGtU0xlfVOgoGiJb4NxfWsYGgEybJoSHNWQl1Apc557TF3d/n5mzXH/zbCT7EN7w8g5x0ma6CzRUB1LO9P5uk0LTmVIgADpEsnzLQDFiXB/aOhmwOuDkDR+GmYhR3nJxPxmVwP+Ih7zgvB4uNEjDcIy5QNG7hKV0qpSKx1DD7rf0x/xtJg2eU+A+3LJ5Pqyh0nelZ2foZ7GCz7dXsetxXd8CM1WINBgZULVXXm9mPTqfZefISAwupotTpnpJ8OX3MEOcqV+Qg8kavygcPW91VM//RgIg6ThYFqn4Cra18RZLYhpP4SYX4uaVl0ippGATvf8siK3dOOw9MW1CY2Rx/JS6DsNvcCyxtLv2uQdgya08KhI1fYU1ieC5Y1CpSbEnUA7VrMD7e9sMEcn7fvwQr+Ah5m8ITb0wG/mjjiPszqMoSe7GGV0w/JwxTgKclEovol3n3OUnNcLDJyu1pV4lahPvuzkarV1pDIrwI2Lu5SaUDiWiOwz0VH76Z71sfcpx3M8MUxoTWN5ojn1KD9Svy87/TBu8lfmtOpIGPDqpdQ/Pj/LEYb1Ip79x5xsIaUemhdX/+UVmUXuumFMfH/TgFRm0qMBhiAk4E+tsxmljC8yqVc5P5xlCZuQtAG63/+G0v+VDBXIlbY12cWeZ6NbUrkQEOhfVggLT/SAcN/2TbhI9z/whIM83qebDjNeEUkdRLlIl350iHUbUIbw7wvO6bPNYtxsffC8f3Ls50R1VqTQyIgKM96HEnxA9BzfOtlorzpEPMHj5Y9lMEeDolhVCoWYP/0TTRi2KBaMOapu2wweQjyrpGCo5BNw8fKvJ/r42OteHKKQTTG1lDIpju5/ffJM+iwoYWtti3bj/pvJ+TM5nDjk6hDw2fUwiml0RG6bE3/0taCAlk+CWmsvr6ipRRwtaLD0Ayce4hue3hCDZFrszWYVZk+ss31WSb4TIbxiroBHqWe0W3jbyZu/2+lydr3TvQS0/TS0DV3XPf3bvPNdZJwn80s+nsteiGKxmYb755DYWmSSzdfMs4M9QMRGP+yJ1XT5KB9xVqZ2CHq/I+gVmW51d01TWi8kghl4a7/eu1ZDnxB4Y43iOaFFgbRvjVIUJz/tvqUL/X/gjNgIUQfM5wzL22O2JYrgeWhmorzL5egcbAUn1A8bKrIIGHH112oV31ZdFi/JxSd326Eee1+Jp8Mpc/vHwIkKt1FI5evi0JTKYRXYztDjjFhTAaaJztH6vMSyqlPMHYZZEi/OJxIyTiE+qAhYHhNhAat56l88WC9V3ZsNd8mKQtGUf4NS7cQqXcMdrL7nV1oNuc+uqM7WfBDuiHbbr04EuW+22tNbDEETGSL2NF/KUhbr44jqJKcWy1dyu7vOzkJ6cOgNuJ18li3IPV4WOdMbWWNZWF4mjKEAQFDPXVhDTUXFhhvuB8w6VcuJQCKqvccmTwPm8PEMxujE1Y2NaT8tUO1jjPZch+m0MkxL6BGBae+qEjcB/v2xNx1L4+cA/3Dlc5yTiVklHhN/DuUDfmFSkbyHuOP8MUWqov0xYVKHrdlaH4n37eqzVWCbOgn1x7W1HqCwGGrNFartuAIcYmxcd0525y4CcYjYOWTe+D2UwGBWygWGjZ6ntUi+ajbJguvE+Lki99PlKJFHPXNxxEKixOQm08CYXP25HKygGBn5N1LveC9etlk6ZEWVK2ZTFf4xv4R6KF9NBkjwnXdD928GDAQbX4R6OWUwuB+IjcTpBmDpsetTc3x+InBRGK7xZjzdZTxhuXBXnmKEV68bTxOHVZMZMJNhrvJesggeInbwLekeon1X9gsZ+ooRuWziUBxxTFYH/nNjobMEfBGzs6ligSMS4xluTEaoczf3CZAft3FwOiDQgdc8Ld/7UKhR9Z0HJafdVRdHV3YhfBXpVgEH5g1/52+2Fj0Q9gmNDMmjiBCLtE+jBJnHYRalEejXFcpq++A1aChqfSNSd8ki6GdYEpSgOyfFTyvy+yNw2VVGZursmzADMwttfjAufNaheyv+vwM72jjUrjq7K6soKpw1yEFwRrvB9IBpPxFDAhpvZTZM9IzJo5iwMKjMkmjIw8UxBR8M2d4ciJ9iJEc9Rf2TqurRAbrBQ23fMowTKsieWOubhL9U6k3D3VrFWwE2KP6Vfrg6Z0I/o0L8CGlMQo4xfDUIz2wyr7GooU1U9sHsKxhYvxd6CMEm5L2pBPP2VifpQwEzsPtnhiLDnA9+Y+KqNp8gkmUOZuM0ovweg0L9tTtnG8b5uRhKw2s4cmrH4AmhfcmBfm5X4K6ZwXFA1940FHnL2gC013tvExjJZOFdcV21+XRIvUBdF5wWKlHZF3OKqCwHcEse+md2pl2IbbmZEYvDXYMu9CakgqYdMUqXy+Wk25Xd4ZQLT3I3ikQ6NiJOWkWMfIM36OTh6hvBQI3/X92CiUFX4l5X8N4t13Ghtjc/TPM/gKwLuXH/6853KwZ6FwKK1Yxv5rNdSFqEInpc/BDa7lMaFK/C+RsFAnsn8NmA+5pYpL60xRSvIu5saV7GYoQieQQouxqpRx1/p+MrJAYCmNOBwKbIOhKAhRLMFg2hWPbxmi87rSUwklAY+zOt0uAYlm2CzH0lzGhESWmsbTxf39NlXKC8W6eDhl1TRgQda7lhtcJRANBlsfQfyRsFKOHfso8U555+n/H1aUPlxmye+lNjQmB562thT7WR3IsfKwOmNhcnXs53n/D4TR39zvSTWmuayE6qYYFgsZAoZWCogMYU7udJzRTKLylC9hSBL87Q1/EZJEycYUatnqGe4SVmwZSuVPKbmYKlUPV3UvMEvAuMVpyHbbkN7PG0LjndwJcsvK71KTXPXLxkEhdnp3gukmIG0JmGkTbx3yCi+ixLZ2yQXwUX0kiKBAsGDPr+OPfkTcaYtbboVPeI2nBWUdb4nWbV4KQXuHjxM9YH0y0v07N2xntyb5zKEDdNRVvEOz/LLeKatcyN3wy8NEQh4kby6RNxig7OnEv0r1Ie3ipRMJlCkhVUc4vqL3OCk+YtVdnTulwzKTFwYZciaBCXxuox3w1VnjVBTcsC8TMZWfq8zkOWzwUEecq5zpI7Xmthy8pWMh/knLU3jDcwnBpncTXdtiTmAASb83+MJf7djTdxCj4U9MGOHXBkkyoFDpxTfMjHLKgkvX+tl7Tc/zsiTfeNMLDfriYgLh94m62e9Sxza/w2L8gkJFONU2460Od/gwAc0sMom2c+5G15lmKNG3m5F20dQglwTAFALfC3B39S9/VTjt9P9hIMV5rNRyBlZY4sJUjJH5toAOfXzaYffqtaXlORKJ31ox6jEPeWUQc98D5CX3E8n+4g7DsD4sUpbceNYlCzNTzt9BFAGF8bGHccVJKbamvQg9E9ZWrU7QWYFO/QP97agEiWgBqpF9CBU76ASu1I9EMn9zIr5Q+e38cG81PDsXriQ9wq8G3VvdDttu1G5Uy1uEnDIYUAD4o8vxdOpefXklKmPr1VZ+am9Nvb3vMz2yvs0/jcEMt9zI6QS5jfAvJ+YVK2MxqOyhogoC7CWtekPkDezst6kA95LKaJs1CgzT8RoEWfKyCF0T3b9CJNiVyT3tgjQDSmCj0RmgNRobOXv3epzf2ZtwcsS9b8QHGCz862RQp2hFIqhzkG5b2qaqSB2y9qncTbMWPCw8bnn43bO5/00J4jgdIUt84S/bD3r3ledGScPr0mU0fMtNgq/Mj6efmfhaXMLC9HWBM1MjwPVgstE4/su5hXs3CPiNvqifKhxLW9rmtBSJAoMSwqdlLmBKWIUZs3owOhOa+cQQQ1uJyntzczij8Ih8Gj8rd25I2tvqor5qFWJBybcpG8BDkYSZmreFFHpwzjZ8Shd2mA+s+C3LotXIOHIiwH5c2ZtoenvH3VGLlAklviXcT4I7s+/+k/7l/DVR/01id1tdVRFoAElIvVuxaWmXNhN1oYUoInqnMQeIfUSq6AhuB9pKZSmdopUbSGyccMQYDkOBMeNMGcIcQTm0XcgN6jfvXCfKBhOg8XdCx5l5GWnmf8jyXIdXsdafo+uWPoimjj49FwxK9ktMEug5ckQn+NUh8qjamAfHXHVjAGexn0Jd83Eb0P6NX63ldYf0j24WdA0MbAqHGJvuBFIEwURC+lgffAyQWKuSylL1549x40qbEEMD6JZMjZJz6t5LdKGXI0ntUbjYyNgKXVA99nGTwlJnr5enZe+bhADvDDeoRaN5WoPG2cyQj7Sba0bKJOuTC5tDaPhhPwrd6N7fG23fGKUrCJ7XGAKnLGJSU/LtdehRk9qBs24ihDUKLT8Vbi0OOlzRVySGxvaI3V6e/mamkI/8n7Q4WbA4SRm1LqbiQZVOGb9WdT/lHKGNeRH7DfnozTjVqzebikzvXu+KJm0e9x4vliSrTI+39/1g8aUMEzFIA+uCwrjjUJ6ZptHJzepwnriJdjBkmMEOB4Mv6sGjK3H3/D9JsYaNKyZvyLI6BMtKeI3mKs7kcXhA8ynB9ffLMKgb5kXKV3Tkoun4Q0SjOxhlvxmbaViCHMMXCePXDR+sxtcpGpyIuuLHK6yDGhjfb63s2xXVjIAoqPsSlhF63rMbSkEyaHJlCwR6BCdBAPmGmTjzM75P3pZRk27mEUNJZRXTLhOYmWVdVn5R4uU2FNh/2R2o9Ru6oaDRbBzj2nIyGRiynuLgcnm2hcNUT0gXQ0WXfTUXSSi8/NxLHAShW4mMBE/WxFiYmWAE2Mup9ErMaPYfnhmdRL9qzrJ6BYxAG8rMjD0H0+3RS7NuB3WLZ4Ho9sSA5wyd2Hg+cP/iVi2Bsp4svTZQRiiVdcxmNxia9ay7sYpPmwjx8T9ml5VL+q1Q9MZcQEc4ECms/fgvbagmd1eW0pNs7IQRUF19HRIFHPeTlzwyQjYAUxFbb7bxd5zQaNOL6OkAz34iVWmDaASCyPvHFfZFNoOcrA3d5GQj9Vu6XMeCwaYVCkHluaNGY4jCbvv6U/iDYrwTire2Kc+EWV1+hXE+NxVEaFN8nKnwdFjDfTTwO04Q97mj3AilRGMw+NuRzLACwIjwNNXZKQIpi3JOy9EsYftqjhtrOqjMjWtE25vBWCRnZWEj1a60KNn/cV7amzEED6ax4AQ0VuTlKd1IDwSqmFA3dxn6Oa666Z4mkuktOInZeANDIJBLT8Jpd0NSIwvdKznOT1berBh5IKR69w0W72cavUKWuTbJaLtlyj7dzMu+M4My7C+0YNFkL8uuKU1GFTGh++wRaVqid8mkuA8C7g3bBuizhZbT12O1NCu4Xm3OYqHB9b16AMqnuMYThwnNdWbAd3pyKu6+xXhcLEmmnNqeDm8srWUhZvFS6CZdyUjoWzc5h3Tr0/yl0ht3ld36ClF5QkwbAbqsGy1GGUKtCNGlsNSnG41meDIhdLSvZORHV9CLyH92iZqC8C8/ktb61pwpNK6CDs7TWx3Df0AvJryvEEBv2bjoCpA+T9pBufVqSDv8QKsdQHNPzfwo7kRul52w0EB9ZoibwQ8KAhn+bw==
Variant 2
DifficultyLevel
610
Question
A wallet contains only $10 and $5 notes in the ratio 5 : 1.
If there is a total of 18 notes, how much money is in the wallet?
Worked Solution
Ratio = 5 : 1
$10 notes = 65 × 18 = 15
$5 notes = 61 × 18 = 3
|
|
| ∴ Total |
= 15 × 10 + 3 × 5 |
|
= 150 + 15 |
|
= $165 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| note1 | |
| note2 | |
| ratio | |
| number1 | |
| frac1 | |
| total1 | |
| frac2 | |
| total2 | |
| sum1 | |
| sum2 | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
605
Question
A wallet contains only $20 and $10 notes in the ratio 2 : 1.
If there is a total of 12 notes, how much money is in the wallet?
Worked Solution
Ratio = 2 : 1
$20 notes = 32 × 12 = 8
$10 notes = 31 × 12 = 4
|
|
| ∴ Total |
= 8 × 20 + 4 × 10 |
|
= 160 + 40 |
|
= $200 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| note1 | |
| note2 | |
| ratio | |
| number1 | |
| frac1 | |
| total1 | |
| frac2 | |
| total2 | |
| sum1 | |
| total2 | |
| sum2 | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
575
Question
A wallet contains only $50 and $20 notes in the ratio 1 : 3.
If there is a total of 16 notes, how much money is in the wallet?
Worked Solution
Ratio = 1 : 3
$50 notes = 41 × 16 = 4
$20 notes = 43 × 16 = 12
|
|
| ∴ Total |
= 4 × 50 + 12 × 20 |
|
= 200 + 240 |
|
= $440 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| note1 | |
| note2 | |
| ratio | |
| number1 | |
| frac1 | |
| total1 | |
| frac2 | |
| total2 | |
| sum1 | |
| sum2 | |
| correctAnswer | |
Answers