30032
Question
{{name}} plays {{instrument}} as a session musician and is paid ${{pay1}} per hour.
A band is offering {{name}} a new job that pays him an hourly rate {{fraction}} more than he currently receives.
What is the hourly rate of pay the new job is offering?
Worked Solution
Current rate = ${{pay1}} per hour
New rate=pay1+fraction2×pay1=pay1+pay2=$pay3 per hour
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
Variant 0
DifficultyLevel
556
Question
Prince plays guitar as a session musician and is paid $36 per hour.
A band is offering Prince a new job that pays him an hourly rate two thirds more than he currently receives.
What is the hourly rate of pay the new job is offering?
Worked Solution
Current rate = $36 per hour
New rate=36+32×36=36+24=$60 per hour
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| instrument | |
| pay1 | |
| fraction | |
| fraction2 | |
| pay2 | |
| pay3 | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
563
Question
Peter plays drums as a session musician and is paid $18 per hour.
A band is offering Peter a new job that pays him an hourly rate one and one third times more than he currently receives.
What is the hourly rate of pay the new job is offering?
Worked Solution
Current rate = $18 per hour
New rate=18+34×18=18+24=$42 per hour
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| instrument | |
| pay1 | |
| fraction | |
| fraction2 | |
| pay2 | |
| pay3 | |
| correctAnswer | |
Answers
U2FsdGVkX1/ZCvDBr/p3wgx1tafzRv/LZizC/0Xzl/L2A0vRSoq8972Hdg12wtV4ewUEUi9lF48nj8ac9EN5iXU2INTiiClZQFxoutRLcDTOdJYlZt6L8qVJ5Fwwtp70PHz8gKWEUB6fWm683v0vFZq4Swl0n5PMCgk7MXLCPk68AwxNw5QNkWeQNEfjxxm5nA7+cYYBz7ih6N2hxMedA3XrmpTyeRNutP8URzUy8+ii7aB8IRF9y+yqBAaw2XYlbGM22MqJCrgGe1FGF7iMetVCKYROmIXeCHgLEhyKnCaDvKd9LEZWJwiOpi4dsMCfOSeiC4fmRfGIFFZLz/wOIca5szjEivSFxXJc/wZlXixF+pa9OS4HTOQNZ+1voNxAEGrr2f4y92a+uuxFx3frUHqW+xOTMtwL0kYugAzbWTD3mIvNqIjSbCN4AjeMVxN2bFx/HYobVcjWd7fMrOqko1qnHX/3ixP2wXnNBfBPIMNR/UTfHps8lm3bZ9JZiMFzKcsZdPeu1+gJrGEpOu+s5+EQvPNSUQMb801aufEf5XwMeh6Wycoj2WmfG0ZKZJMQLZlS1TYnY/yVI0S1DYJhu2vtRBrpV1E8RIwKIxJ2ZSnb38wl7tPqaDJCU3DQjufSpYE1ovS8Pxrq3iEjLVwXy2AKL0jXB+OegSb6WCkupxqYt97bEgSqRvo5Au3vbO369FMCI5DEDo7j7AWhnxtwnZgmwyvn8Bp7/byjbaKqUu5nNQWxOEz1DO/AYgJcj1DcD0ImxdE9vndOAo+tTIu8nnAjhtGPQy5a87NBjggZ29RgwVdnrsQ+mE8PxLNSjxubXMRIh1TQpvM4DqOaIvc9IIwyOHoIQ5iMmKHx3Xh8tvcR2iMU652TI/cHqBWU3cMrDReQp+MroT+Q0Vw36Gxy+Xlxt5EK/SB/e4bq6t1mzJValmC535WeNAit0O5ZL/9rtC6WygwbQC7whmVfGKr3mv5OByRrInLED5IZWIipvSLnf/H68/t3h8JkCZnEKw88Wi4OP2a5tQXXg23H4lGwsFrpzlCjX8h4e3FwIlB3XnoJpUZW3+Qskbi/iVTsOqjDegr1dcfjQ+J2B5EOVIUW4DKfFdL+ZC+Xfa+djQV9drNsg8y/dQeQrYjW5DgZOlkJz4YrvTeIz0dDGlXY2RHMOano2Fguepd6zl97NEFbafOofOo0S57bUuLQG87pM8hd1Ek1fADgbF11gVCm/1dZXWpk3EDCV8LeOPJfZEWPkJW7T6E1ztUQdUEbNO0v/Q1oKh2WKMcwxqE5WpeIZUOaQZ8Ge/DcvUraOIwE6dL0WpJG/Ez4AIGGTu3VofM7p4v4Z2tkPlaojyq8CXao7TVgugvOvzpVVLS1j2mh14qSSpPAGGGo13ptdp/44aDhc2A/tFMF4cgyUbVlm3RSbFVqx6ASIICSA6+zcjh4GRbDzfOYgQcxPKfgrybX/2Ue7S3/nO0s12szXuteqwJYwiVTcih+bQxaHqWj10hAZtzyZipOOqkXBkF84yCa+ju/nteVCQTdmNuGX84+/P3oi3iN+zlDRRSHGNZYw0tPvp8DO+m0GU9Q7hkEBkVUDC5iYubWzl9bkdZfsnYjXEDR2fREUVl0xBUcsLjYQNDAAircClxLRj1dlwLROZ5gypRZ+rI9yQPXdVZZaTVyJZssgI9DVVRYmSqFJzpWySfH1BGho6CMJGvvmCpiocNPYjZQ3uXw5d7CSIG8+ZGPC2K4F2ix4Bx9Fmb5718XbjjYEx2E7btz7oPFPKdx7ms9qReYePXz2s/Fw41D8DW1j+/Y9ntrhK1abKMnkLsvhBaMzaFjh29sUEvp55Mn+GeB3nU//w+fs0FrUvtv8SBeNfSnZLAMi776NoEPrym2WLUGtbxo+j6hZDrluOa8SsxD81uVfT3O90ro5prY8eHj9GAQw7huQMJb/TJd+MksBvQMPm+GpM0N63dG+3ztlZU27aOE2QtaLk2A1mwneWA+/8YAGeGjbM1wY18uVuKsWwrooHUNcJmW7lyIB/U8/VCgyvSx/Gf4o8Ok1qpy1TESqw3typRShKGT/MnfeHewyzk68Zb5QVf7N7acXKGfAo9UC09oK++BkMfBR20VMuwpayiAB89Ho8gf+7Godrk4IcnyQfgi6hcJPL5U2vn9lxe9siEfFa+GXqCG1fXfirnoXucWkTCED7AniOQG2ilEHTS/6rF+qqLxkk7HUmTbdH9t4o89072Ykhiwn+OShmpIhGHuapiAZS+9zEAcdz+e4/LKurPQhWvjhiGwMgBKj/obroaLQCKlVIGMe+K0Y953x94LeBg6V8eUgSLSf7mu23AqoSXM5o9F6FGLJN8MnQvV3pXU0p0r1OF3kMRv4ZkfnGUWL6cqZW7zyOmYGbQuHUABGY8nyq8g0/RGgOlJ+apK99vuyM0LlU01xl58XUPAoKIGSxtVlbPSTPEP1tnll+1KVkkwCt2sPecc6aEV1NVgGYDV0tu2d33qNAlYvsoBuyc1DME2X/Q1zZErGDTPcj4EIMhBU8Q54RF/CZMt8RntcVTatQ5eH0PQHxH/T17hot9DiXdjtoFny1OmymGLtPt/ysiCdeHreTZXvyGlw56ud9u0aoWstcLuv5B/9rR9K2DRwFSSYiHQL5j1XVJ7WjEa6d28F4154Emz3FqxnBBz7B+favBIOioIAxBArTMuTnT3HBcznZdjQR8mDdIUG75dYaJE61TMnQHXN+jTyX1yj5jb5ln+2osg4/aJdA8fSo1eMoBLKGuXj3rIvGQI3fUMNice3vaYqbprcqFmsxNBC/0PAiiRmrU/BJXsAsKp/AxCeU91N2HHc/2fL7iG2QoBLwWSe6FSdFfxIG+f71IN5AetkiIpi6fMiFm+VonGg/9qeBf5r1Fw711Jp0ijrf4sIsJCknA/30NE0/Dsti3+e8oCATmNvZiBJOJ0W60JnXPdVnJprw6+gd+LBkP2WWyGX8Nw05YdggONjjuw0ym97o8FLza+KCCbpLfCYehg0T+6IYc9X7K0G7ab1R2sKcJzqBgrdhtP751BV0bGJmvkGhQCAzB/iFqadheYFDLLBSQgSWlicCAnHnOETdY9eR0H8EFYmpERLWf5/IJgT5IVc3HBZpwNXvHCaNSKQEA5AD/6cQ5LxmkhSsKyT9OwrOTx9CQS2ShZ0rN44QcflCvMJ2+M/Id4FaK0vgcVfsETFEgwP0D1aS1doP95U47IrKFyK1eVE+hjXnM1e/bjYGc/13VgzKmef/OqqhoxKgUPhCXY6ChzC8CgQYjc+il6ZuuIDBya4SNP9tSif4n7QzeKRSvHBMqKB00D0/yV6pERGFc1pp5hb2rp5EsqsTXtNoOONKr40Q68Sk1fDELPhN5f6Qufa084i8ZhPQCO7A5bBzj9h6TmBgfXgWY9s68/yahtgYNfbbhvJ91lpwcfRE9sBHaJH/AAt1R+Whq7RSzrKrwVomHvQpCPT3VSaudDM6lQMsWvz8iCuqFJ6qB3AzSzyHevtWR+mlYOXtu5qsdipXsaBCCy53ZTMOVp9s5DtQfmXsFRsffnb4VJX/1Dqkxwt2qzP4wtJR+r1bTj6OkDMMjrY3O/i6/3o+OTNIoul5IGAnY4rbV/1AePGsdZxn7kqL6Kl6LaH/De2n53pNmMaaqOorMzbz2VBMCFz549ZIbnY5T2WetmTQ3DPlz5WePGfQtZrovFWsKzAfiLgmWzkdJgg1LLgSXIExALSD5ZifJsaOZ/23QbbjOn6dJhExsu7PflSw71Iz9Kw+0Wc8unjVuurhusjmFPv0w2qQu4WDDii93XOfxuNe4RBAuY0XG538MKQQ0iE3+OovUUc3Iqr0yse3NVsbqFbGgCmKXg0XeXEB1Iy+ntJSzhpomkU3EnrVQPK0Z3FjzNDc8fkkXVCOv0oKOhRAXmZk6UI3pBM/NW6qa4WNHAEazG4UZwZXGBW31WJpG9prznBFaFLMyfhGjV96BynFgExw62Ob16DPW/eNdxyyXhPW1g+0njdDtoaPThoqIjTEZwYmH+Bx9nvQTDwPpRBw7XXx7Kty3U9oFT52kL/u+Mn6YdWdi7popC7ZnnKs4pZYFiDGBzvy/OBUejKNvjOQEqfgEz1ufYoTGYFmYrJMZwVvaFkAjRwMv+z92MXo4q2TVaBzNFzpRyDN3dsApbQESyrJmOqvl+a/CUDgQGOc8F78tPFXG64c1C1XimsJ2x8cvVrGc06hDsxEMCFV7lvAISn2fFAGjUMvT6Wsy1Tch8gmkxt1x69KGiDeHrPr0xwH7pLeaMdvfOQnZna65vJMfeaWSpylu+YJ3IIT0At5X7NrP+yVjdgEi+kelFSxpmjvBZZfEbPGhlYxP8irDl3jFhvPkJR/guSyY7vh9zkhAnNoOgrG0EgT9cfUt0U/6l48r9IPSQqaJGJuAAGRP4JBV2FIBnyBAOLz3/QE+2ifO8MAqKGHWdpJqVhgu2ygJCeysXhbwH2EXa5WBIV0z8sWDjv9ZeIeZmCk/jjl8+7oeIMaMSCrGQ0VJrprX7HKXSUBSQIXucJe4QNXoNp6ck/hfHiXX8s4vCNVoV9qipSxWRa/c1iEVCjaiF4YFWwv4Q0CdmrAWqjhs+rZRhR9nA14szOztLg5lQjRwPt1tG/PDg1N9fwNcfq2DyQbOc/q+nKRyQ8bKAAIDeFwVzCYbE4VtmB936alQec3CD8aCKkcI9jpsqwv46rcTUdsaPiEVjkOQs89CHkfW0WLdch29EL8bq1OF3t03VDe2yVAaSTaBZm/PbGiuEW07wk0t8/9pOqaKU+aYBBTdtvJUgcu056lhgmkBuWTSb8EnuwqqLVH0uTZBWr5feHMqlbhpwh6gUEsa8DcbAhUdi8vaLVfUNGRPmqh/spw3EwfTQhRoe0TNO5TPzrlJaZvAalE8EndBbsTffGKGntoTDtleBoELe8xqq/Cjf0Rd+TDGEIuZdKtJKvEycQVJSX7EH6VxMu5uf9fKPCMoLKQ+ejRIl9IE8287kkPWCq13U81hXpoCsONyfuM5B24U7B3M0bTjNJllFBWb0oL7U5eZzcy4Tk3lvlS1QcBPghQkUhj0KnHOZuAnu7NUogSe+6xavUF0zM1CNg05ZnF86jQibFYnLwm95I6YTYdGmeQ1HOO/jKI/df+urHTDkYCqFvD/iGXxGXCdiLW2+IScGPaswfodMG8kjUhM8loGnIRNBkuv+GvamouSggg0Wv7w8yJdaBNOpwvFryXFofK9/31w1yQJ5AO9q0aG3PyK6wen4AldFMGeJ+mNz3f9SDmW3OIYVvZR1EoCsMTBn75IkzJg699DTGzSwXTketmzNYj3z0GsH8Dfsg7elSSl3Z4FwmPzOZLqd55Zzq9INoSQ/nXvFXI1S8rxmhE4K3URDlxR6+Bv4G0PWJysYpjtSX0Qp9snlHTfADyR6Qu37fHfdWYuXnKfiEAB2Kmt7Gq1jSgl/NEaAYiyUxTPIzakPAD714IIfhXXGFqwEb+8tQ7QwsjF03jK03cXDvHSXtKVYPNdvritvR2oDuGBSOC+9mAi693NLbB4w27JGDw/HtyCOGt5EKuDDS7g7JbBj/epRO2xVuDDtPHvRcxyW9PP1SzDJQIav+3RBlv0Kpt/vNHrA4I4LLVmFc5Zf1cMo/Sl/N2nWFlWP6CawfIcTMeYD49z9EyXuIDVbWj3TUgBsIjm6C/uU1JQypLW2mUBO8Dd5k+OHkvcm6SBT9kvD1nsEMYgZiVF6/kOborqWBPk9AORRHYqE9B19/VQ7XkhdYqJKguxI/QWwGOAAqKfEOvVG3EIwWoswa/S9f98ihwOYSb4LMjW91Tvt9mSRBRgnPSGS3ig8x4Vkd4eAqbwF9Jy5yvpCp+4abaMx8odDKEEaqCANl7cwb/DZToQaRRQNyb3sNm8rkDO/IvIsGJ9UObZXyUTDdHxWWSE0i8+Yh/n3j8XAmVxJGWicLciueoFBtFNNvjSYKdsMLnMufx0qNpUkfqUSD2HIzqegbbry2vtUoZL4X0yOGcN3rprd9WmmmWkfkL2Zo4cgxfmZjRHKmlF3qAWGX+DXOwJyEiYeOcD3cZ6r9c3DzbQGqOJeyqnqeRUcw1YqYR9UkJWCFRbj+4HEZ4Ctuu4q9xYUL4WoS0Gl3I5B0NYsjWtzcmFqwQWJ0qj8wExNPrpHNieKHCphIW/jJrCwYWvIZCepLsrUDwnQOk/iKa7ExLUPGoy178jrXgCTf3ytTiL9c+89I+MBisV0FzPR+ebjeEU5UvOLQ8RwXwyzRcaa284d6LHCIWsUCZV0f0Ah3E9ix/Yg1mQF2Biebyk+xJPI6y5W6GkduJzE4ZoavrcPEi+Nk92jUiCMAyCMWyDFzngJYPfKddfULi/U9Dh0K6guBKe4XqqdT8qleSsgF+U+42vCLrGzakEJmsJ8TmBz4MHKkHLMabIsVW8xKJt9MKDyM8oa4F0dve50p9q/nVJGm4Bn1KSky2QcRmEVmVHsVchRHsyXRSuLA3YBueKjFXWej8MUDygwLcOu4sFsknNrk9EnoS5OWBa/zXs/f7be5ZyV60apug4bOG1pcAIrgLW7Pjwszl5tz24qvrshXkaUek63SmA6bNWa5Sj1Etz/lnWz/lWdkVQfp9JE2HuchGTep0NAdDw/smVW+U0p3bV4oJncld2c9pjkmPNWqpe7ZvfUHwlPA8ht2u5Zd9hRBYYU77bew9IkYYCI4p2+zuwsYNA1o/AHFg68Bl/AhR9MGi+kG2cAzN6A4UklcZynE6p2u6uM7LprK5BflHEsXS8DpR9mpp0U0GGbNgnCucUCEyJLP+f7iGjFnXpTzRwDBKcU6lzYhBmX/UIgtZjLH79R/2D5L1vVwvkS8rpONukeDOln2BKI8BC+5aupFaKTMXruAXlUMGFp8wyX4qB4naAPHRZqUwbutwXJ8Kr/ucAMUHXUXqn7lvzLdywB33dBTkYql9ufRvYAFUPIhzoLioSWxTwKhKpJZpGx4l/SIiM1EGVBdEti3Z8HyLjyUx0BHFoWKXTHWK6rP+CogPpKd+a8IzAhM32dHNB0Qx+NX3iHpdZ4bHzl2sNrHnFmb/JZ32ltEbiFwnVeZ1wMHipmASdOMGBwnYazFuaY9keDUfEoxVBtWXRAjJdz/6JdsGM1AE6IxK9eis3Nw/nxwTnfNUIpGxXALneNKhB7gAtlC1p6x5EpWM4Yp4h21n1d3x4gs3oLZC2yUdiRUI0a6g6WJRzL2RwGcJkOGT2aQ/C3KzNFQHZ7ffC2aM/TtL/If5eCBN97+ibpyWHKyuzSL+/VsIk8cnVH6T7NBuUN9lZq8ttRYJoH/ss2lXE4UKM66/pYHdE2Uy1qBX8emaUif6MyMiuTjbKvMGcv21Ipuj8hLTm71+TCzvN1xQk48xBsN9W3uODKloaFFd7S+PSea7lB8yKr/BA+r/v71F3OE2hn0mRe0lDyb59YnPv5RcnTMLCwUXAuTSLkheNO1kgPbuqqir2QcVw1Pb50fdm8fK5C3PsDxlImWHkYmKvy648uW5lxzFOPL8vWAmtY/JRmscR4USG4GEN7PobrLXchYuZcWS9A1QG5O8ojWqCwSeXZ+armbCnVfjHG0t6z4zPrTW7+00Efff/fwR6NTdboRMthAwSuDyesbApLNRZjhHeSAXUJNWy0RLliacVa8KykDKHVY3m7p2nFgiTjEqf9sa0bLIBrXtB9kfQE5JDYL/ju1+h1pFfl0lZyheB6JorJLvjohPihEf+Ve4wR6kupWPpWSY4kItkHk4MnzcZMiku0H3Oq82aJhklPHQsCSlrmQm2FZIpHtrzwccIE+m5riKFdC+l9wTS6H4b+g4km6ADGLIS1vBZWTulyLdoi44rcHXMvZ1tJk8rH7060T6sbDYPy3V5FNqN7o6IAHNQ+GnEo5/nTaT6uo2F9BvCxtJ0NhYyncR8qLt7Gt6jh49f1OFdS91PXTMglDiOIZ+hOpldYOF5Mm3okJ+UAFraBgERgnhzDsruYVjoWiVFQVNnCYrA56BPKsRS/STqEgI+wjevfp6fNLJ++o9Cn3IziJoqXvBjeVHiqm55QpkKTP8CO8NIPt7YF1w5yL/MerKAm33Gn5l/Lw/NdcBsNKNX0ja51s517UAmT0bgFZN2EJTeRDKYwrI8+inCz9fA1frmMe2RsPpGjOWRWxcBwtT/nl16Sy1truHGBtbl+1o8F/gmCkpklTRfCO5GsbtDqAWQ2zIcNn7V4/OMKxgv7Iv3a1zH/pqcIxcUQe6XEmghsuUzDKxRdJZ/usCSTAR+pPv4HX63JzI94U9Af6Vo9jsNbokxV/kRBWuO2fjQrgM+sOtfY/wnQK6VxyTmLNlulPbnufp5ZoLCL5YBKmgl+7XJRCNnpmpvqBdBBg7kvRSaXq8vAkVC7YLpx9/8YSN2yloyJwnquPj/asUknbDmgBuBJdOKLrOl3hZaXsz2QDtXFqge3QqjX0Tsw5eF/BlOA54oFijCQ87HHk+cGwj15F0Jega7nM/+G/kIgqV3UQVQjA2TuErlDCFXcBSdGfzA2t2a2juw7wbRET1X0bJTnYxQYN/Dd7gdLvJnMRByDz6bshKdlfOchmwE5QffTNl/4xlwFe25dwZm9RIBBkSH2Mqn7byfjjCgGX2VQoOJBV4HueMJcytafSTSKeCBtP3MT93MChD52B7WEnbiF+wDaaGlqdN8KHUtgLtM3Llx7jukbyMNsMiXBE3IqNXOoFs+Li+KncJckpnpYhSXDfcOHtzHaUJUVmXwrpSjsXLnnYQQxRA==
Variant 2
DifficultyLevel
562
Question
Adrian plays bass guitar as a session musician and is paid $28 per hour.
A band is offering Adrian a new job that pays him an hourly rate one and one quarter times more than he currently receives.
What is the hourly rate of pay the new job is offering?
Worked Solution
Current rate = $28 per hour
New rate=28+45×28=28+35=$63 per hour
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| instrument | |
| pay1 | |
| fraction | one and one quarter times |
| fraction2 | |
| pay2 | |
| pay3 | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
560
Question
Bill plays keyboard as a session musician and is paid $27 per hour.
A band is offering Bill a new job that pays him an hourly rate one and two thirds more than he currently receives.
What is the hourly rate of pay the new job is offering?
Worked Solution
Current rate = $27 per hour
New rate=27+35×27=27+45=$72 per hour
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| instrument | |
| pay1 | |
| fraction | |
| fraction2 | |
| pay2 | |
| pay3 | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
556
Question
Jimmy plays lead guitar as a session musician and is paid $32 per hour.
A band is offering Jimmy a new job that pays him an hourly rate two and three quarters more than he currently receives.
What is the hourly rate of pay the new job is offering?
Worked Solution
Current rate = $32 per hour
New rate=32+411×32=32+88=$120 per hour
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| name | |
| instrument | |
| pay1 | |
| fraction | |
| fraction2 | |
| pay2 | |
| pay3 | |
| correctAnswer | |
Answers