50166
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
Variant 0
DifficultyLevel
488
Question
Raphael is 2 years younger than 3 times his sister's age.
If s represents his sister's age, which expression represents Raphael's age?
Worked Solution
Let s = sister's age
∴Raphael’s age = 3s − 2
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Raphael is 2 years younger than 3 times his sister's age.
If $\large s$ represents his sister's age, which expression represents Raphael's age? |
| workedSolution | Let $\ \large s$ = sister's age
$\therefore \text{Raphael's age}$ = {{correctAnswer}} |
| correctAnswer | |
Answers
U2FsdGVkX1+Z5iUU5u2cR/IT3ni2pkvdVQQa/N8hi9AQFN43bB6PnMdivoaJILH9ZilCBZ2g3q1dnVe9HAn4llOPdWc02VeQ7bkcEMW3wmVM0z/B/0/FNJaaxZMMusoRb3WV07drntjL3dYJc9C2CecDnucf7XSklz1lrB+V/xC4BDJm+5JBYZ0HJTtDjXafqOz/MY0AWJIHN1/020+0JNLqrP3dVhO72U3VUEazvIK5D9/dDNM+AHD4IcbJ/zcGeJ8i4lx6Q/M+EEUl4c8L1Yoh0UJwwCBMQAds6cUMxWYQA5dKQaUoFgzOv3aTYHseGK8OKGTuAjFWmLkf61vDfNqOVcDCS7YTsqzYk+P0OKG4fYM1EEdmT2BjnYxuwx/JKBkgJubDhPGUVPVflhe5xgvwK9afUZvgbgOgZrTYquQGfx4fQrxAVBsQPKtGhvZWke+qHiv/GVltPM5c0leY0EW1nRH1jCOYxK7Gpz+lOSfsO2xSFxAuYUp7Z1r97k1MqELWP6GZlUyZkI/UxR7/ya/tdA47Ea08PphQ3OO8guMLfwaEaLXFUgOOIWr1dHglCzXRJyat/K0RrCdSpwfvlqGO1Zlim455VCJ8dMmxKYRB05CVM4IoYlg0o52QuDxNwp1lwgIlQmt7sVj2dYVyYLW/OoMhlromVtg8c7YLFvqouIfzrj6cqSTzBmLSLi/vo65TMC1p4I91lie3JEg1KNT+NwA05d88T2bCb+tNS0+AlqrSruQTkB4IFsAk2SdSvVdZl3DQxRiUMaSlQ3BiETnBeZCQUlctaUvd0z0JJXYXrPM+9Ve0JLeA+ZyrxOF1BgICBh2b/QtAyhRdKvCZK+pN4paS4tQ8m6Zjo1BLcaCgqe7SKP8Z3N0isnbch4rPRNJQFf6cze5JuRhW/gb1DuNC0+rmMw++4ZeHLuyEv0+OY0KKAyNj0lexvqdt++H3lX7JjT9NlhpVFLjkWP0iL6AJoUzYk9cCPlSj/T78k0jhtccbzQa65Q4hK6OJuTroc9sDQyRzCA6P9Ig8RWC+8dH/zXhDaYfWCTW9ktFkHvCfQIWmKAsZU6u6C9emJVFzAsnvvQixduVkQtQwBLybRPeV3GhPmaTaY9qea5z4O6iw+A0XLwSPco6ZJNmt7YkWWDj12A/QOCRVCz3WN6HMgtSbHUB903A4uSvjegftaTGvlUGmecdf2tk64JoWLDlmSYFrrxfufkVG0wWc4OFdFfeGcBFGXYwGCBa3VdJH858X0Zv6yqeyZT3u5vkgUYyjjwoWeYjkCysSbIYkF7YddHFqJSgCoM52oVHeJ0rkVMYXgNhsTad3FdfWJ7bpNeYXMw5KmIpHoFDgmX1PxMX8r/o5lR1a996p8TOuJHnBoCdC/GwJw3p2xBdhvxxW1+I5nVgL5b4LxmDUU5FwY4SFnCinndmHEny+Lutw0J80+mFlv2O8T7nMItlOpMuUEl/DJezJhVnisJO9sLYOQdfvbOcpJeHYhjehCrbIC/oR+2JiXw4S+TWyjOxg+AcH48w2YTr4k+o9PhPOnazW3YWIzrvbOPV2nfuVN+Nv6pE56wc6qj+7oXOnNIwagi8ul5LQe2ykhytARwCRWDTCR0P5vCLNvp8va1P+CpbNJRQxgHDk879k24ebNF0UFnJDY8hJWJyLH3iyGlzqMw89L6LcAg9JiMk7gGyV+h1UUFbqF1Byzimz+h4teQ8AN1zzI7T8Fwj6wxFPjKH4tWRXJcHeADlfTWyp6IX/mto7FiOBAeL7JH0/sMTyvjUdSAgEIJX9TTAhvo2RQuoQNhJ4f0VbWe37PVlpuY5GcIBRkt5U+9ROdiC6a9K0I32R6vhtx6eI3NLe4Sl3chfXsEKDsAyB89JEwY6SQHLfnF6NwY3mf8ahzXsITLMO9sXLY1WnepnojxjXWGIqbNWPnRB5nIIDTkRn+oiq1UQijBMJlowEDHNuY1Z8jj0Y4XdbR7YK4/7HoGGPtX6PiXU/JrA2zkx7AZAHnisY5lXDOf1juSVGQMoRQHH/0iDhm15nu8y4C4Pw6Cj7k5jGVql7f6Victqum8LKMR5LjXpkme2im5hHAMQAEscaAhNhxv+QNAITQTa7bIdVDbYLPi7AUbAiWX2LNH9rTenFxpaC8jSyF211jYLavphEDHCRnIKMWLsaVmGcXHsOA79htn1lDH8qxbBUp2R+jcKH/6P4Bk4UjVqfkYmKY8ExCWFcqdWaK2gc5ALNvMeJTxraK0XU4XxrwWdOvxh5KF5Yls6sJ2ChbawRKtRx+UJtplkNfZq1tavE8gGCGsTRxkv2YkJB6QA7wSisElZ3rLDnlcPIiEWYaXG1df/LHfd6jYPWy7LMlBlEKfmesu2lTAz3CbFGRkcIjt9z6xvMvOPcZgHy7zIfBXtmqowIEUf2Vksh9VIaMWCHLTNShZ2HeUBkMAmwvfG0ef+ozWYYBUE6DipVxfDtWSwS3LHA/phVpBH/qLXvHlMyCnH51g6TAdRpZGs5vlkVp1yuuSnjV3JMTecxKQc+IID9yATWZVlvM8klNdYMWnWg8j8ZEUHcCTp/C7u5A4mblKVvWB/T7UMGEyQYplr3H7sUXxg5tizG8NMTU/2QAuVCkjRS+Uf8qpHLNqg8d3w+kUT3bQmFJv1iUO99pO800O7a5FEplb5sSGnEEvmjcQfS1ogO0g4aKiZajUk5XUXQi9RqAlYqMWMREXnkOhkmcZTw40xVvQErQzkCUpBzwLvyAhBbIFx1k3mgf2SniFnc4qqNrZusdFMjAvyeRRngllP4f/iUe/Vo6H2Za0EOxlaD51ErOg46MHrbRlhqNl9h6g7y6D2qSqXsW+AABJAhxwUMyZrAJ5Z84YKZ5jtcLXNEyLaG1DDIgDQhWqarz15eRymCGwHz0qxKpWPHBMyDiOx9GeZ18yPKqBcB8uhf/Gm17iQsnPWipcGVBW0FKsuNaEL95unAZ+8cV7jnPvPBn2IypzcT81hKULSSzn5xVbHYN/dZ9L1Edww1Had3qEsz9Fk+KtlzGoeabje7WxZSHfKuo/WVz6FHmQfUDAw19822JCp/wHHvOcZOgCbrrBBwcBeT+GuTeywBeMp/2avhd8I+8n/i8gb1JITr+DD+IKieFxQMRDC2hJcqTnzNlu1D7Vtz2QpGFYTlaz+f1zTKl0cr+xSUqUNImBJfAhd5pCMvzwRKtqIso6d53kVDc+Vwc98JmiUlOei73NPIEFvYbNv15oJ2++615SpJTAmLyBoEgbKXE/LmEwFnCJimKBeY6NP1vRo8dvcMFrkcqUKyl9SyuzTQxZbpXo/qe9m1Q81DmdS2Nm8QiZdlkmMzyiHC03R1plJdUvEVyW3Jg4RF0NahTcsUf04nMKXdK2J/VDWXuyFhhMH7FUdhbkTSow8GzAObYvvAT7TKKAjUCnWqZvXRaYnEabovd0h9yX7fToHbUyzAmlXUG2Pzyhd/stc5dBsEMFEiV+oODzJrPVnMiuVuMANCTeQAoDLXn54tFJ7MhwjhkbnksT+YOPrPQp6Dye470MI6kHhmznWlE7WMOOIikOJmB8T9qa6X5xkDxJg/nkGkAgx2kjk6dklepsAmIJfCA63TZTrJC3C2eH2uSK/MqJ/UEooo9p1BW/wUB/2pAgahIbnsnJNIVbN+Fx51OZO86+7KLsI36/NIHjMfIn2ii5f8LSETB0sRW/ewWDOdauKkFLM3nwX4xxJ667dicJUp3jnmGLmdXri+Jr5SnOeaHNFiowFWbA3V3JKZ+qD/gNr1nbtuGChnmw2L7JwpVENWtz274hUFdzOQPs0iEre6rbQJV9SbR+mBStEqy+2a3LSeXQQ+YiepZ1BMGZGVbg6dnx8u7wJNJs0+SHIAPGIZraCjnszbtM+pnAf3rH7CNnZvYCzBJdtI/ZNGCN14/HSp9YxZYiTMwPVgWdsu8DRhpZfFfRFxT9VDbU97GkJWJE2qfe6sILVRR8sLkjdswy6jX6FfoZzekmZEk3toAPaqR23WneFKd8qnevH2TP7a2LXW/AJRyaHZjDO7BFg658j7GIlfQq29Gw/pRch4ekq6bflVjqOHyAdcJI2WxOKhrbX2jUi3aLkdOHPWxCYAZT4z/UlnlRGEowfr6C9tn+5RXsX6rOxU8+98UQXCCvXTV0p5yqPusqWMyKqeaLEoV+5+nNZKpUZi0AsLySIwaCaQ8jY7RZDJF16PRwANvB37tvV9SM28JkxjiL2L9PcyM2aE5c8tkap5C/8hjBEGcbQwyHxAytMiYF9Y7ada4QlrImxFUUfGMpq/tEfMxQ4XrrSo/vYFR+Bu4Rw9ma6/p8Qof4FIP1XZZYkOv9KXyFdhFfXq4Ss12lRIxQnH/unSaWtsNm/htM7S5ntObtEHmSFPe2YCAwGfO3jNBSoDxln7pEgMvLorWrXTKxXfVyzcCYokR0QYvXAwMwwI1LgWXwwm4LT+ymGAh8jmWb2LlDjAsVNi/B1J7mgAeGVzm2rGmrVgBq3WIgq+FCZ+rfdZOPQTXHy5J1+64u32ZZUqPCLTYDOh7Rnhyv8wVZ5wnUf+oI6Jq00ELZIkjfamH1j7CkXJyXGBjWEzzIJdm46zXF6SxVRcZZEWCvtVOpFR7iZ4Dr8rXQMyO+RUAOcVeYUtugbSjfgY+ukKYXMmlieYDtxFcFF63kNwv0hZp/0SXDWRFONu/FURluuz97zsOVWIlmIBOjH+HUHDGvL56wdBuV6Sm2ukbr3I8FEUQkQkybph09qKAznL1i5LMkEmavE2qET2eY9HvUcRQM40+QEF7t5wKwA7teNlxTObiIy8028VIY/nSX13GegOwrVi/mtZ1mjnYTY6VC1B4c3xJpVvuOogiHBEwNvFsloEs16o7HGdHNZhWMAzAjsiOZ4gdS/r8nUZ9NDpsSb7nZFKiHzsipybnswfS0zMjV4WOA58b0l+bR3QFQsyXSZit4H5znINtwD57oilSl38TEtIpBmRfw5vl3FPZYS0TNs3XJX7H+0fKozH+rmbk+oj4HrtsxiGVk8LKoGN/Y+qdkJZLj88oVrpxjb3Rij/obZqo4iKw9ZFRbZr4/dpbxH/pjrLDhcRxCvXLmYL83Km8VHTRXC2uRmeGsK6ErsdDMlzrXe1H/At+kkRYBsH4Rda7Em0s247luskmRgy0jg7rih7OK/bJr7eY8xzDmVlw2CFPu6vRs8Pr/ahJLSrEY6wsWXzLogoZ+GrX0kqBGAAOKyzYf0gvEQyoirrYYbyUrkG/+B0PJwXZIkfYBP+TsOuyXvVFKgpX/Cxm0eyrKv7knsYPJJdnzNd0ZPxQpi1xaqdIDtB6C0S95ODWmt15N2iOG3kXSoPo1bHqsc+8SY/NEIhEKv1A1aRVBClWb40jKECAo0bYyez8hxvwxi207Cc24QvpUrkup+E9jjQhOAnz5KH/Gglebx9ENljGOWNVy1+22mXK97go+8GlBO1Vh9epuBKlc5iofUoBMijtWGgbs7dILVH7zJDKHpDUuCOasA73DMnm3uuRQrbcBQQrJlTfGTdrLJIg50nuF926Ht2SbzGqTmvpnOR8vYOm2axIHAjJR9vX5EsPsGGAWcbNRXOLGClOmMoarfpaRDz7IcjPUfjsH4zTx//NrwkUnvIsTS3wGfPva16F7iyJTePnjtRG+1dhkUCDDlpUaOQB6/Daymp+VCLWu9yuh5FoYm/6cQipizfcsB4bHm1+9FES4f8q7xufHNJ7AOBS2hOXjnLYwQy2FrnB7E10e8ytrBexb/JluEb680YSuQCG6UAN1Y6AFJ2FVy92FwGDxW/S7r3K2diQ37v3nYtDRdU7xvdXtVGtDBu7Ox9GelLcIIJEzgFpYeW8cNrLBKH7AQ7yK+ZhE+MibiD6po1aTvt2LZAay2lSJwqP5X+BxrJd2clwvjcNOUGevQAQbzLR11CcK2vKIZZnqvjrHH7esLHgUud5RfiwzMmpLzJauXaZyy2jUuqADw2anv9lsOSot8t5iBxW+TDhps9VSChO2FD/kVqmSTWIHDipu//3b70RBNzIHgVTmO1H4kmQOeuET0VnSeuLJtl8niIjBEjPHfniQ2ESESaqbF+cgo4f9FE+uMrHdfKpStq1uS1Nm9+T4R8PVCoATGdp7WkBGFwnriL//ivow2/KkIh+pYKoLQt1zaVz40XnSaJKZKnTjTWkvK0jd/wclpG5kTBQWCe4EsbBTOf/vG8gnymOyC09itMxJK0xlbgnLy9MmIMgLlsLowG0RRQ/E8o1+gRW/eFtS66T2YHxe89Cl7R26EIHdk5olVQPyJN3+fIN+n3n0xbdCPtaB5pa7lMCsa89KvSchs3/kgumcNqNyQ+oS19yJajohRl4HKn+wvRD8OQ8le+/H9KgQHvM4LNur6aJ+4jxauctV0amLONIZrYFjlUYVutEOviJDrHuG4uL3MESuQlZz4k9ZSxeXKgmaGzYu6+ezSCRv119r3869Npa5/eW3qCx7XIY95VN3W4NgITAQDx79M0vjZxgPRbzOgs6cXzhhnz3511sU0tqjGxXUgDD4loGkWYoHhNLJqn9CazR3Tx0TS7lM0dxw3KWZ5Unv5EiPHoswDON0aX02XAZA7psS6B+37rZfOZVnm9indXsECgMnRecT6mwmmUPKWttooLArWOpnlhGbJRdBAOxaLLCcy5CTqYGz6wZZS1XJc/yU6Raby3Jzmzos7xtrh0LzsZ9T/Zvi1JoYy8hxyVk8FGSYHvBHwAIOQy1N+fy7t9ujMRSRnGQxdWiR9aq5ZyJbozFUq2qGhnlQump5briZUEMcmnbwQtDVTrHz7Oou1TljKQIA5CkfTY2snBoVWJ7VdxXVH+aUrE85K/rnpAkkoJPiCBjwr8TVmKimkVRmJpefJXUqLfDfGruQb7tVoGXNVmm2fwYUGA6cvZl/3yq6sUyM/RTrxZQ/H0LeKsv0K794srw2hhvCvyPGjFEzTze/8+anI+zTHNAxqaKe5HozxCmPxP0tGCCfc+W4tqyXVZtUF9Vl8iTBXsjmiWICVkw8JNjkUiBeh6fqcIPKO66B4pX2Aot+0IF7LdVTcxXeZ46ivWYuPpSQUdhRqAgrqqa6TmH9UtImxqk7ty3WdwJk2fg8tOKW8+sQJuZvB14CvWslMGnIgK+aL0c/IX5rbwb2KVCuWhrnAh7L1y/k5/1yK4iLuaMb8IfLW6pFeKcpPoAJ/+Kfv1rdbjcbkvl2DV6FbQg4x6cPv4RFhicpX4x9Zz/T4oTBWzZQXCxKUKF3iOwD240p0qxvIZkGKhfUIgBJ+x936jttbfcptmPMDrY1oNCKdWR3q4xRwz8VOG46fk58a0iz0pp7BEO7uswu8VVc2wmelHy6YVrBTaphNxTt20qtaQ5+WGdCA3nbn+CAa160JOawdEjzca2lyoSvB4QkgE5xSQN/7d00UQV2p65xWKNLyzhGVhQ8aJpJVWrUhVqdGC2ed/2zPJgrrPNkdTN19Zx9FsRiuVVOTNRLS6HreNhSw19tcWf+BEjUiV8J3meeWd/RcgktURPUKggEQsH9ey5sQLA/H3vH97i7DL9w9Os5w0IQHIiELmOock/rd1vy6x4GXvPTZCXzh3TdOaJ+/U0cnA3xJusOZxoGiWwu7ZaBBnvnYKsEl6LNXvyGQWEyIQ+7rw/DmiphHnAcD7K2YURSglzAUbBKgjXXnsGTVNTTk9VQBPxP0jzpRkxtXs++G8yuiVgScAmsWgaUn/zZNfgyzx5V9Z/LWNp6YewzZSdx0TsKzLsrp3sXasZ9NgKNiHnFCJje6BRxAKjLMaS43tL1ZoVQRiER40iMeALvCk2aWaBP44nSwdwmeByf0R5/evrLcr+7QjSLTvubp4/kYYAg9gbmfhQJ67dmZKHOV33+RpwwGEC0v5yKgT+yQ+K6S6eMS9YtVq4tH8trnL7b0nrWXe15nV8nUcIVSOU2O3+WvMQAk3vfc5wbeBaXXKSTyucER8I38UAhR8WQa+aFXjooYtZyDpEnNYMFGyCxdmmHSuu/81nG9QSLCzrl1tknsh6dDRs+JlL1RPGq4H7CNS2xJ/Ok0GADW0tHSaFSdvRq22ZBy9qeB2Lv4ddfola3VoLVeoqmXK69mhtFQP5ChJYYnns2GayD5BHXGNMnCQPeELq/Cy53kFxFM5Zx0uJ9cTU8FePn5EcqSTeNKjBzXlWAmbDiQcvdqN9NEdMYn/2dfdk1ey+TTyIXPlodMeXJPU3WiGf7sdk9aiPEhKU2zpNCLnzBsfHcrqqfnrG0AQDdeYk9MD6YG7M98aWAm8mjDEaWo2b/QPfpPOlQ1sjXk9IiCRLAPpmlVG9AQFLCHJBWSMS+HhSjBSiSUNYhyPlumfDWZESJFuf4kOyn0C0hNV9XqKvfptETHBG0xCIxqsTum3M+qx8F1m17ZFYbN65N2AeNv8SVL/SCcqG8qotjC+Mg5MA8G/qt3610ChZGc7glbESKaS4X0ohZoWlchkJblJ9g/hqKHQlOFjmjaXVwccfBfoHJfSpWc6YH+tOU2sL7qPWpNbTDE6iHtDCdjhJgjM6ml0v18ybt0AlvGX4Okez1McyMJ/BJ/6dF447R9YDnHaYVhIC6/qjPMthtmfXclYFxOPQ8WoPSVMJj7ez6m1BYeCtRpyBDDs7N/1HMuW60Um2TRC9WuwZZPluq7QIEwU8K6K3ke0L1SV9Giizbj/hFkj86LbaPTnytXs0MFpeLBnLbpxFmBNin6aprY3kx8VrHpeFVmU9u7fHausSt+2/LpiUS+DKrGHpcs/dr8AUT3YVyleJXqi4ECksbOIP5sezB9l/dqbRSWwy2nNheIJSrCj+1R7Op0yysdAdHDqxk3GIGctxXg2Ad6QGqFvsA+MsCHVZh9f/Mkg797nuxjKeKsp50RoSeFmTS8UuCryUeVUlm2rb/zlTU0eokE2pDofHWDbkfoHggPvEnvcU8CBJSbyvfRhK/triycKlUkZ2wiFUV7p0cSjUz8VOYzgReypaPp9t95lz+HjG14N0XaN771kGxqcEy+cu2kKkO/kGBXK8Jkp4AT4pVJjoi/48zCL3M0AIUQYPYeBnMogWcDOXVe9kvBX+kRF80/mKhJdcYjjhG4tiuOnu2WzpZVpW/owD4lVY8LR5thAmqP7b/5nDvT6+aRKoy6pGRIQuLiRtbT+LqxnxrmvnjWI0z9UNiR10pfmLSp3+v9lPCjCxDeAcOmy99KkeZNrckcXuVHtLMOBy87pZok5TL08st930f0H5fuSiHGNrmngLja9GCLilh34f6leFDHdWADnr3CbqpwL4Irps9vpn+4OHxOqE3yb6Ke7XvCwXPDkH4IeO0Lu7fq5ITUdqW1HK00TmWVyYZZSBdctHJSn5TTxAOsXLUV3RrGJ/bca8D4RbZ3NqIED0nEglqnhfCu8+XiU+y33a7A61hrt+VpkE9E3YC2TYZf5lYA/xmFrDfrEH9zJRnld4UplUbttz9Soq1Km8SnPm8muEow4aG9Erv2kDuIoZK4CZMqo4CwZ82qook3T+7L9Ew4RwmHfFJH3cCmBCGSsWIUVI1hnOcjkTmR5uAGCBR5CZydikQHQmFOC5ORMNhJUtwwMmCxKx4hAJ5s5Ea6FMzawVZ3iYwH+SXkrlg4VnSlDBdPJOkVGxl4sRzaIhOB/6qwqp4LAp6VDkEJCLO24dVSqdqv5tjuK6FObdWtIGukDE0k66qEKo9o/E5YOIY8IJj9xe+i1PaN6hL785OpgoGh8LC1w/OGSSmlIX6li3kxq0JfgY61IHHhVGa6vEkOf+Zz8EUul8vhCcwQ9PJ6IkrzaDzrtr7L2uJ6MpneZpq7E4rVezxWVbdEKntVt1RvIieCXl1GgYnHGKVbMybDXHi6lYMv7BCnXa3L8jYkKFNbotKpzPQOV6VV2Dqll1B7l+6wusfXwChc5iXh5IjuwvNOG6b5wpOQYympyB9rRa8uzYYRBFzsHFJl2Qg3hty58FhNbnWMp83E5toY6Zp+p8unBJDCfI0M2FY7ukRlIJ7OtDKn+sEylB+K1ZQyHdnr44YJfM4NbB/46XXF2aG45bOGhV2a9Os/laZiStorjW3X8dGc8nBAyzusxIkBAw9uMbfrtEc+55JVTPA0mQbsYeF5hIs7zSc+e+qiA8R5is1ZCK9rVNup/92dTJCHXCgVqpJgDzybgqX/eoP3uAuy90GhI15PYbOXqoIf3g65oCF34nuPZ5ob7Zs69Sba+Z3OwCo+idK1ktRABFM17JyKZpEpFFiVKwDIecn2BJJFmAxtdbSbYqut5wTZUtpU0Vs4MEfpAuu9DkVJ897xfZtKdWEf71i8LMZ36HT2ietxjNuAyEwQ6OXIgo2qJILdDZ0vfktWV5Rw9UQCHYwfDaDl3B2IY2LBvL89+U3umfVo6kQFOcCUiJX870iBZLgj94nPBq5NAdb6DYMxRXyW7Z54UeiU1z1bP2t++qkIdRv5qEI9sNjjh8bpuvFejVE3hyZrTcR0qsprfaaI3fs9nITDBmsp8CFIPrrOCddhgE8Y0X5mnBIHiIwGpmDPqd/5Wk2IbJJ0UrtZN/GBd6E7pFH4pSaE958Ukwo+iGwY7NL2Qs1yKpIpPuBVsFGB9fb2J3IcWpj6+BnblLSHazW0vb3wVzzCm2tSrjooeiMierxcL3FN08m/Pnd71dMQLnp6qSIETb2G4mrGdfJk3Ay0xCHy+x9ACEwxr+Q3MjXZuS7aZVcErvv6WH8OfCgkr7Gk6t0YLN4f9aQR1zlbb9m/n6L9z5bCF9wQGMVOpJs5QOuiYQ+Gd/O6b8Pk/7NqjikI6uNTPaQ51UGopNN996j3SbucuN4TWVMa/0wTUejstEBMX6utRsEQ=
Variant 1
DifficultyLevel
486
Question
Peter is 3 years older than twice his sister's age.
If x represents his sister's age, which expression represents Peter's age?
Worked Solution
Let x = sister's age
∴Peter’s age = 2x + 3
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Peter is 3 years older than twice his sister's age.
If $\large x$ represents his sister's age, which expression represents Peter's age? |
| workedSolution | Let $\ \large x$ = sister's age
$\therefore \text{Peter's age}$ = {{correctAnswer}} |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
483
Question
Maria is 4 years younger than 5 times her brother's age.
If x represents her brother's age, which expression represents Maria's age?
Worked Solution
Let x = brother's age
∴Maria’s age = 5x − 4
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Maria is 4 years younger than 5 times her brother's age.
If $\large x$ represents her brother's age, which expression represents Maria's age? |
| workedSolution | Let $\ \large x$ = brother's age
$\therefore \text{Maria's age}$ = {{correctAnswer}} |
| correctAnswer | |
Answers
U2FsdGVkX18dfMAnP833v552OFHmEvpf9+Y6AFOd55EDxvoMT54OP7YVCpNXZ2CEbqSI8mjgN0Pht2IQ/JNuQE2EvLBh9yD2SxU00eYAjol/zgwOW66JafcOlZwAqJeH08KgW+yOM9+pxGx4ZVg/46HK6LoWCFQM71Dtb0Htkw045OfA+1w/1iSs73NIbYnJkCu7jNjwN9PcriKydnRM6eq5gVXtPmD0pFm5K05sm2ahH3A8csamoO/puLFS8kXDYTLBGHgkqdLpNT8/vTMqOY2+MpenplysKxGHOX8LrisKw+9WbexPHF2E3PcZxlrKRrBAlHb8Q53HdPPjnd8B/iDvL4I3Sy6WyJXCnkfmRm+/Uvs9WsO5RxCb1IYenTpjkc3Nwv9jCTFqbYs7eHnynrFe8b/6m53GpCZ5Fj06UgdmnDYJtBIoYJwuzyCygBzuyNYjJvCZ5Px+IRgBPLkXi/gyldkBLrfxbJKFw7D71FNgxQWL6mSa+wzs6OUcF/IR/z6cLgWUriodeZ/ApMszUGRKKzPYdb1Nig6K+fvakZTzEO8ssRBy6IIBmsr5ZezbPdZFNNX75tDQ55WIM66lFziw8WpZ7xw5mmQ7AikTrV7izWS+IAQNA/jA9t6IJD+Po5oSPlV/lzNQ3cUjePKSXda20H9rRMZ222uaLxDBASRjAGf3o874na6x+s8B7Eg1YACrDggEG5tcRY6yFjirJhyGYUHPFtWiCEgwBCFU9Et9BZhvymv8vb2eVKA3Cd/ZMDGY7B7hdvcb71Um8voLdrGdwFAJbgaf1a53Lq6m/EdlVx9edGr6E48Z4IdvhW77lz3K3BxqZgWeidZK7Wgtc/embpwAdei0RXvjpkS/W4lFw4SUypyZRUP2mXGbLi38K9BPCTNtZYLYW7Acuh2ppuEAC9NlyIGnOkyqK5nGM3pzD7o6VmIlp2KJHgGJf1EcSb4aAohcufd88SGnPOJW4+0NAVKU2T3AfAdXq+nCp0WizqxQ8qSwFzcujgxzdlksVzXnRS9fH6w4n9GTTPXtABBbZNnQ9i2McYsVHgSltTFkUPjy59syxhQDp1DLi7gU3OI5VmYPiFLFv520VKxTAgWxk60s0tbt9wS1C8rtA8y/FmEwBFWswM1fDDGeC6jawE3pWBylClT3IL6rSHPNl8SA1ZqZ1QmwEqaBvhL/dItH0YZ5J45mGW4SD2pgGAobULtwoVJ/cDC6qx0hgFrMzMm45je6YrdIgAdIM00AtMwOYca7IHThLwvVsppQD2dVpOAn7ahQq/RYiITXHjqUMazw2cazdflzGmJAJFfhsEVd84BYeOrh0cNxrFlLSpcknWehk72NMTwqffJqaJRVldK/5w2goK5uirqKTdQQrBDadhiL6Y0AoRpfm/o5gyG9j6Y+kTes2q2skarUballrTw1LQB8ABM1MPzEyNJdKzTE5kleRDuEs4jS48m/fIEV3HXz4J/Et1DJKkYDnW8II88+nQkLlibYn8KaMZyMt+8p3MvtPdsw3balsSRse8KCtqJaSgTlgWmZ/locMmtHgns75coBa9o1qMcss5RmT5FfXv65r8ahD4MO5guWcz6jlko4pyxRQESClUoJwf4BNvZwLppeGf866p50hq4mt5bc0rPSNDZpmz+hywvblkwWC5oqiIcn210mGLvmq6V1sQo3pDOWO8Ilr3mFZHXt2UQLtWQunAfijb9c4ROSerbbSW12KwCuXM6MqCxCl518h93uGaJpIcxvn7K1iNxrBZNJxErsT40boThpznGThLnERFI+jIE21qqdDbVBt9zflfYtK8EZMZwOtqHW8JvjCQB48HF9Nq7baPLk/1qT1bo5Kxvvh22xDBj9O/fuxtYZgSFlAf6jWlhrllxd17DZjyA20LaJQU4kZw4h3ZDQk5adAwrdhwySKMfF+coZp9sa3OwkHZmZ3nYMqxD2j/ZLUX4zKciuWRLdPHZ9X/Q+b2rzhDRSUlj/JWEMOvJh8i9ZAntlMfu//HDASHZqx9weC0Q+52MvBVlm/nPGJhYDNfRB95WFqr1nVIpvb1LrhFJAv9BOzMRkrfk2mZc4W4fwFc6usp0AezVfJogfrfvIOzgs255hBg3D/Et2Xct0itNuZ7v1wHhtluBMvtkwOfSzQ3BB63vKpSpO0c24gVT1IHqUYCGRVLOv2eozRu6j8sbuljG09QjWouWss22XQzLsX2iqL6criv3TM/5Dhaz5a0I4zOIAlf6wM7NhnKk87WtTaxRkDo4QjxQxg9xZFrrfhesQwWmkSNdzwjcxhMp3JMOc54g0Xr9UTqG0OlwjhVO2J91Jrq8tubbeKathONcjeiRWO0nKAP4RJeKuTeN9iZC/StOCZSXsMYT7nqLLKSrXR76v8OnDEV63g/JTm+ItYhpjmFl7VmXIw8UIiDrMAPjOn+XOSD5wV+Baitlq2Too+IaSesRF2zMlAA/xDrKgpHzkDlJfgkapAAOLixGbMW4kqFNdLtGkcW5UXj28OYg/ggSuSixwrkj5F6gxIa5v8Pr9SGCZK+Ni344CEcAZvnKVc+b24L4B4gavbCoTNqJdHYqdQe1eZSa0+J4kgyMF5NjLsmsx00q7ZHNyZ70iXpl6z7YZHe31a4XIMrmxifICc+qiaGa2yLYhCiXH0+zOCPgXICzt+Reu/oL/IWl0O4ig5kKFVICtDX8MrOBfR3IPWZwHPSkvuLfE0GjA+CWoBrcqO6A+WQoAS93eDmBz4dHGSSG0YMz/oju07bVFnfieFoWzNmZG0SA3eYWOJ8o2Y14saQoRgjFH2I33IKsdzgjYGhQmaysbzWqFoZchwM6cZBVdiQ8ttrsRmx9pnFjf8605zz8RYwh8AJ5xKsbTRiBqTOgjJro7d8g2xuIXbMkucKqmH6WR8gsENj+3IF+ea+E/BReIERjK1VBsKIG4wpKJqodY8Qhy+Q3irttT+4Pfut4VmggRYRtKu8qJQjADTHv4EJbccL9zUKX36ruH4F34ZsaiCaYr6pCtZkyGPF915VBfDJNT0yHJ06NI7oSwSk5yDVhvlQLXXerSamy+6zDI9o/uU9QTQEyMmfSVshkIU/1ritJDk3ORdwEGl7m+DUJDsYRmXYVouz4gRqO1FVobZpmlztsqbl2N10flW/lB0Y4B2ftF4dsoCba18WUhqLtaS7/fRmJJJi/OKDJKsIzZoLxr8bkvpwr2pC+9JLvUh5xmkQUXNkX0Fzza6X7mRM5mcJi/Mcut533FsTjcD/1Q1quSkAOyo9Zbo1uljlMcGrX/4ecqi22vVQdtC8V2wUacMPEXQx/BcN6wRuY0v4LaMc/Wf0jJRbm/gqEun3BweG2vZ3t45+UdbcBJMoUsfMcOn9fgzY/tzBYowiyoG2MxvomaqZOHUa7Il4qi1O15ICWIJF+9itTI0cDgVVYw0EmbG6JumCsRd4k8yL5TSQ55TPJKxgE8gjVsoxDhBzK9ECydZNTgt8knZ7vcaNhxrbydUrmwftl21CyBD9709kv18bNo8ccPHveG7J2JS2ZtlF2NLyUNoycmQc9vdLUY0MHcxbtkTDIZ/kT+h5l2MoXxQAgMCODQH8qNTXwxrHLEk5u+zlWr56n8g7zoctOmeAw/PXMCMIOOWDxzPBkmcEl6J1MzUu87hJzramzXvhfF+2sr6nJ98Eq4LKr70LxCNJCVF4AAnBilgb6ZBFK7TLZg9u50spipRzL3D7MSf5OJvHcOXaeIiWU0rVZ+bK033qVwtGFTEurCgkkw4+VnTsntLpPYyzgyBmrA/648vcyb8gSV2N51wdidcw5BT0zavEL4G7um14a3DAy53Jg0qkL8W5EoNjCVl7stN2Wx8aj9kIs48+2ZuKaCH0tt2Mj3vFo70Yk6iY5xgUqbgEKq6LGGgqOZjm4Z1R+p/C0EXHo/ri21CCwuOzJom76e6CZ5gCPCIpF8Gx7J+e1JerVUg4wsxBml8d37tXV66PK5hzdqj3Bl6SCO1p9macwEvC7OTqxYWW4H8zVYmIQbqTiS3QvkQUmjUmfd1ODNR1Eg8RjgW6MqRYTSwYC6kfFOIqnbZ1ehkK692IYUhVEGhDnT00v1EroYZVD1AlDNnp5s/qKwKUIwZ7AQy6WTPWSx/jJydkTFMAristrsx6DvEaeRYIRN8yfzTwLKIJQ9AXn27akwWDePaesX9XZRhRXY86Ple2L4TJvg9XVPKTD49wCZZ2nWQxrV1pKZjKazRAA5Xw2R7v/0ZE8OUQMPGeybccZcsqKcgnhFeIgJ9241q7JXNFuaaSMnokUGcYpFkj+Wh75skuJftCn6SzD0bkExmJGVC+94YE813JtQpIiyag0fQ3bCdoV9MP5C2Y56lFbcxbqStAqLFzVze5fVRSJBBNhqh2OpBV5BgZnlQ9SPB90HM6V7IDNjOIAIZnJXLF/i9zkY+tTv4o9G8OPzmbLMt+v6BFv9etEDO2KoFkXHsXxdvVB0VGwn9ZC+OqN5vmL7Re6RlAQN8blZgcUQGOMwsuW/tT4IvvApH2gwz+kRXX/TqJdU94UVTQBly3Q/btZwj1lJU8cFEEAE4b30WpZrN78yWty18y7wHMILKN4JXOXD7d590CpaQl0mnh1iuoiZs5xZKhacotiIenc9fDnpgtMlx8f99qeGymX1OokhfGW+IitaYWRfxL/QEyOjj6VEHoRdxM8SlyRJrJES5OOelcmmwrHcS0FxnFc3PFAX+vamZmAdQgBi+B+xm+Xb2wSEvKk4Wtuh3PirRaHCZry2Ow9Yj2X2NAQ+iggH029xdZKYqIoH5JOzdo1YsaC8vXI0pegClSYqTSFHJ3nQCFnQUv3FGQ103BThWB3En3zN4JdxZop2XlMxiQqhLesY4fpzh0+WeYADuHLpu+7JNiuvarCfwoosdb1y1iTfGH7N8BvNCSIgiVwyzxF3ubZXqWvBqN8ofqgQi3+hMDU85YSMB46yEgZ+kuIC7qsY0Ti+7jg4QBNOcX3OH2pNxyi9wuQwJyradHpnE83fZZHzvnAIPYm6GcQxRgtnc0dGBr3RLdUC9OonUZslvqQeMmGX2NmKLeJg3RUIjLN9pykqVVw1a6inXDGJevFw+TLzQXLBh4j+N5x+MechhsNoaLAgUGex8UPbcY3La9xnwhGFSr4ayOttwESyD70bXVaja9vAhyZn2uSjmPsfmq0uNul7QpuQOSfFpJHqHodVnjgT04pd5MUsh74qV82TUDpLvongjiWWr3BsCu6iBHVoKHi33v4r/WRd2jcjSrWb6obzQgqOMyFuk2t754dEfE8nYxQIfLEmYYVyVthUwYRLByyzQpdshNpRNI1AB5Uob0msxu69KtJJgRb2zElp4gj+zJ24I9Pq7jixhlJ2fW6CJFtbWVaEdOd/6HED54QwKsrFUZlw6U1neOFfBHspV8iEgG6pYiLf5dMtYpnhkHnrmT3w/9CPDMooqxj8o4LeDxfNSKse1sAksSLQwA1wCHF5pbNcHawnBy6MPTx9QO5AjInIekggOPql4jtXxw2vqQuwzfGHTbCjxaJQraecF1R0FSlJ6mJo4/ppz5Y9oBUqtJ6qoHTLETr5RHopFOug+8IYepUhvX2I6sLOjzcHYyKjxWzcwlk2oCul/mRWvfS1Mz7XNLmfZeVUe4yKqxFKv8q9VtuaLAQm8WmmL9/aNz52ZAPXfvFjzPZ9goTu5izRVMu8cKQFnyHris/joLH5erzMMcxHgqfSwRyzg1EKtiKurMA4OWdEFqV0DmcIbJaKGBS1n3KZSmYqa0+mTawCgvZXdit5wdVch3yrIjCVtsjMyp7GvJvv8PY+yeTy7PPevKhJy+QOrY8l1fJKuaqpj+33B3XXtMo0INOPv8/HQTPQCZzKecMqi8rjcYS4aw8VpmeL7FeN/EQkuBU33OL36VedEjOG86TqChOEu+d/nopwuyUYnYvfb9MC2V85eEOcaLeKStIRXBsEjwXqg79+9M3o5mSXDEDTobNyk4xsNQjEPy/mE8dqITI+AanOkVqvDtZfrdbpfy+Yuj1RRgoh2qdZ5T2FVbpOQXyRhNsB0IUKbA3xNvmPGiJfWj7fFR1gidpGxrToO44P38LNc7+aKhTnzxjqGNYebu4Ay7QtGUDinDN9tOxiELeyuTl376gWwSWGYPbTDrv3dOKhWa2EyRgmB9pjUabTN64+dXCkbLvfH9B4715B2/e66N93W3ecGh3mPHIelULc9prBQrqJq998jBmHMKEYDDVwJV5Kl9GnY/VN/CvewsGfjafdGhXjzAWj8BOygUgU7oX3+sRXjBNXqITOtJvnJoyVFVCcIMe7mVSFJgCM++SaXcxnUVof+yDM/cSwjmCXuvIvyvud75efrrCQCQJK41gvxBS2TzY062hVkPq0KYlpy2KTLFx3riodESCbha7NBkUp2OLDIGmeF3Lly0MpntFsdeMnCf5sJJaXbN5gC1a1CS0EncHlMuRLG+0kU4kXMa58i9Qrbxw42f1UqtmNpX6nARQsMRbngxpt8fCl8x2NFBDk6TG0WpjFzNksf65bdBvyKfKh67BtQvKxBDQ6gyp/TXG8wSRi0PRauop/TrKC3zzrZEnEtTdMvQMWCntLMoO4Eawuje8Bcp81ZKJRheKQWL1QFzUlCEl/hpAvWWZhceEctC70bTpBcl8DhtfsBNf0QwnvEhRwJ2lmEBCAT46zy6dBFtfZ2XoMXU1Gjw3GuVs4BHPZZa4IyEqkijW6CIgmoRlMwxn69o1ZSbxB8zxO4Q30LJBEAiHZXba9AlsrBsWRbrhyFnt6C/xwNPSXSz5pknfJ/v4hNhoeRk8NaLrL+hcQUn3gYuaMDcUS7z1hU5TrqDnvwPGCLWF1Kq3yE5/bI55lSrmOwtsF/TNyDy66zDSDQ7MNwTy8PZYMYDbVw2Ir2AIqn9X/PiOlUYJXCRtebhPtOXrSvTqkBYb/CcPmiSB1uYu+SL15tHu2U/1Jo8tFOENl+OQxuZisqNL1EhumXkcEHJocrLZ8vjylRSQu/MEFK3gIXcvE35njH8JXr2t+CEH/6vWTcqS3o9U52llmgYET5BHJwwscedUjhtKyxFB4ozSs2CvL+oW04wghcyBri3uHynlGMiTWnJmIVBAVmGBz15Pva024BrDZmqiLFhTi65ExQORIx3QYJqLosiz8toMuivlj1SfStHwCYmQHWm5UG0JuYRCa0r4m5P/L0QlPx0cEbCY58DEagcvC9HGGom8OIqBAsWtNalm6kK1eiHCVcxfU26dWMxls5qaOovkzg4QItXxFA+LbDIe9S9JnEXzXLIl+Ns1PmwtN9J5O97j59T5AdjL2I1ioQ7a8ipyIS24EklzpZ2C4TEX3IxMXupSuvApJhVmMSlm06tNrSEf9QBmT5niFbC72qoxMxvx+U7yM1xoQgNXMG+40QdrgpRYkJuG3mZMvLFi1U4/5qVRTs3Lw+LpzMnBDmr/Ucrgtqs2+Vu/Lu4qQTyMo8zuwyn74iXenUG0oGVoNFDTmXDyVopR/xCXCMsI2ZW2Xbqwbw+IPOv8DnVfRTK8DyZNX+/spnFauhIZ0xsRf2NxLGsxX101QOdcNNGboEyIPwUSga00jUX6y1kANxRzY5vnmUznOMg4OYqcA1mjfz+lRO3s/kKtU//WvQn34DzaB06B6TxUoxvyAZZar7qrYiwyP/CcmBrY3zCJHPzhON2CaK5R6fEls0SCbhAW75P67tx5eIoEykHISl6KfOR7Zdf515o9HKNUgu5C+t1cOJLfxvh3OeFYRDe3WprBBo4boFFQZsXKQ2XTmZdjk8qPTVrpN8EOs/EuZD+foloVGFTaGE5+GwBv0xy2ofFbL1HBLMnorvKgslPVb4AXCM/SrQ4vDl0TIr4Hjgi80M1N30Ic7Int878NL+QptylHjtjep+omnarUB1AoxeziC2J5zH3aGBifxSUF6LR2icaJ35Z7TTt0sulkrRdZB0ngj3A+OxDo3vLuqRR85FH7SEIx5wLAeDt1qGtHtdLSPczCkI9Njv1pKSyKLCca86DUKnVvD+CrlrcDoA7aZaXv5ZV3weT8XxH8mP6+LWjxo1DaLn4+6kUEYslh1EDvSB1t0f1GNRjs4MqE9mfmWV6TRD2mAkSo1Hku2Y32DT5KZ4x/+PX8uKWOdb8KHmF1qOVNKGzq2P6pkU0eZFrKFR5IlxH0rBpS+8q/2G/aRCIo8BjxHHxNtmTfvQ2DqShIKAKBZIDtkMYLQ0V4w8sCesFY6UDpHr0eDwnx187FmvZLaKsdxSBVo+Pew96+aqPrFmRDeVVthnTEY8E0YjVSfc5ZgWTglfNZ332tHks0wQ4/lwinLLOhOZcDfUy2GFEa27oQdjwc3m+UwLDW0SD4+jW6S5l8V0XA7wpK1tH2DTwvzmdoo90pmr2d5AHuJWzQGEhCNZ9I=
Variant 3
DifficultyLevel
481
Question
Julio is 10 years older than 2 times his brother's age.
If x represents his brother's age, which expression represents Julio's age?
Worked Solution
Let x = brother's age
∴Julio’s age = 2x + 10
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Julio is 10 years older than 2 times his brother's age.
If $\large x$ represents his brother's age, which expression represents Julio's age? |
| workedSolution | Let $\ \large x$ = brother's age
$\therefore \text{Julio's age}$ = {{correctAnswer}} |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | |
| x | |
| ✓ | |
| x | 10x − 2 |
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
Variant 4
DifficultyLevel
479
Question
Bernice is 8 years younger than 3 times her sister's age.
If x represents her sister's age, which expression represents Bernice's age?
Worked Solution
Let x = sister's age
∴Bernice’s age = 3x − 8
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Bernice is 8 years younger than 3 times her sister's age.
If $\large x$ represents her sister's age, which expression represents Bernice's age? |
| workedSolution | Let $\ \large x$ = sister's age
$\therefore \text{Bernice's age}$ = {{correctAnswer}} |
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
483
Question
Oliver is 25 years younger than 3 times his mother's age.
If x represents his mother's age, which expression represents Oliver's age?
Worked Solution
Let x = mother's age
∴Oliver’s age = 3x − 25
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Oliver is 25 years younger than 3 times his mother's age.
If $\large x$ represents his mother's age, which expression represents Oliver's age? |
| workedSolution | Let $\ \large x$ = mother's age
$\therefore \text{Oliver's age}$ = {{correctAnswer}} |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | |
| x | 25x − 3 |
| x | |
| ✓ | |