Algebra, NAPX-I4-NC18 SA
U2FsdGVkX19Kk10nDppM3BxAaLc03fE8F2x66FfQ7ulFzijSiv/mCa+Yo7vYVNPxWnUt8ABk0WIPNtiW07IEsWgiTXeQkoptIf/l4kPRnC8Fk5BKyOLprInZffpBO8wttO1DUlIMah2OytstWOwrT0/dDZgIbplACqeSholc4O1HQnQ0ucQa174KuXyiZs4y5/rc1h4Fuj3tY3ltrbzWkJCDFktrnuuSPGZlXUxcnryg5hEqTnmiKDpVHslQj9xDugsWSh9dFfeonEUyFd+bjAqLCwnB3gxzibMF/xFnF3vmCY6cw7x8UcHIe9iFHbm7T8D3Wn0nmhCVIdYrx4Zq4AVl5nsV+4/jzShq1jFz9rfJ/xetOT+d0fu68HZ1092bYJn7YhFCPU50f6HVylz7bvlORabog646KpUzNgJasSBZ206i0J8zhN8bJhqjJEFZy02Ruwj8XpflJ9ghBSfZ6X7Rif3izcEW1XDzx/izKF/+6ACM6Z+LbBlKdj2t9lgv8OkfxVeJHnmFkShsBGZAKXEWKUdQiDxR1cqO5gmY0OWmpy3xVx2w8xQX0xTZeoR1RnOUd5p1gENvjF4NVpFF39ck63IUGABTKqjCFnYryZi4w60av43OfGpNkpGHewIAOaSzVIn8fa+d61ywxj7bgWt13mvYsSuGFVtoJJjEDDbZfRDtf7r8uPcLEflNdAs5yIWAoHe4BJFoQweHJ+lIh2ADSA4CO/pHfNFiFe8etkN32PGshsmlPXa4y2L6U1w7eEX8YYdHLl0wx34gIlg2YW2dFZi9dljQXd1qAwDPhV0Ujfil3iOvbk3dFCkfIQ8CgtDl56PZCLut8bYFEZEFgQmgfXOoAdgdBxLUz9Xyz6GFss20HGR/dSWaJs1WNgKVWkmVTfQUHWvH3mykZAjJrF4/jVKKyito+IihvqJrrMd2UBwcxV7i+df6Qdm8XzxKTRb2uThdFLVrYd/8KLg+IRMHPfqrDuuqYK9jiqklJ8numw1yqIobZtONHMm//ZunXibj1NwVP/fBACqrkTAYuY0Hoi2yZszKym16buM8tJJglvD6s5m00dJGM4A0T/Xxv9FcBDXUc2d0QE0hbLjguSmqgMYGDOE9ClGNIZ9bhFp9cd1twLkYynex6TxFhtya/ENe0YKD+bUvcWwQaKP3IDiaeav+oAUd9NaYPkK2NjJTLMcrvQK6YqFfqcyPi8yx8b4r7J8Pl6hLQZT/zTBbr8x21wr5whF06BxO/xikPhwUHoEmu0Ln4USCKznLZ48JxrHFCL20F/dldNcuW6ahhXekQAtVrV2JSNSEpsqXnnIl6U8Cyfbyx/ElJjyIIzUFZTAx6vZmwLJcQvm3lUkfKZF2oh1R2b/R+x9WGNxNWT8k/wBDB2xRG6xjZsFQllkvgQ6+YZYvy2gjvmfz42ktsguykpUsnoiPyWySrVhniQng2Bgb/mRjW8tZxXnlrZYJvgEVASLbA38RR9i/u/nT424br0OJs2yHe41mcJT3MmHtR3o3px5inTYQyR3hGXHSDYYHXAH3Azpw0A/gBtEDppi2thtMjx/xcDjTX2eikDbTHKVHeHKZbgnUOkFsdZQsiLMcfY9qcL8HbXNx/jTx0OuI3f2SRoldUWc3td+52cHsvqBZIHWNp8IpI/c8dU7LpyHQ/3rDbgGOtSwJvWfujSH7XHvf6YKikY+IAvVTyTisN0XvaOy9XpeW5CkppdhXmVnGicWB3SeuRQrOHWf3r+79iNNUZ0mDI5PbkAAtjstzO86VDf2ctY+9fe4TRMHCcDMhNs27Z+UJux7dx42nCTi+7vGgMtd4FFfMEvw+r7Iz/7aq5KakHTse98X/etMUE9kdltQ/5TjFlaN2MPgnbAq7GJ3lz4XFdY1ZgdDeAhdXPDDuKPvSIR9dwhBCixgrCekQFG8Sp//oKn118ul+TVoXnRt+f0woyom7wd7UHoW98ka7ZTyxV2q2C5KFUS7+r+JxyBS+HUQwObH+wLTvQJmOieNGL86R/+i+c1dZvyXx7jklQE1cjMYU75qK2MloYYsYoBUSVIR1//ec29eSsKr1Unvs9A5I6ThTjrSSMzqxEGdzJG6Qk3CD+imH3YpcVdzVsOerwKyv/XTeXiGjxYgCbHLI1/8h9tNO1NAUk8VYG6avTyhMI7XsAtEFvyiwjpszm9aO7reOOisOCzX05PPM3vFMk9VjmC6mifdw6f+YS43PX2ORmUnvptWqAXxTNfLcD8b0oGJSYmhmSg8x8PjNMd+9DwkpDLhON59/KUXchzAfqdjveGIGmugCyULKP379sEK+USH0lNwNJ6Xq3HUAotSQN7RzUH9T8yRPDNRmQgtxpzEzD5hDFPyBd6nt3RUbggHxEkzE7CwLoUG8AsF0UairVWzWOKW8LW3oznVIiRe/1qa5GySK4FSeUHwzMflmfLkS1JAbl4KZwk2jUDsPYU5XlU+NCrYZodjDXQ6cqcJNcBrFpM9JI+uDWm+GRGL9LGkC3eGpeRXIBDdxUxn0hkhWh8DgqwOAUwe+7NkhZU5xykh8n+ivEkwJHyAtoF+2RQosw/82tQXjg8qRH0P0bAqDYXEThcZvOiMX0FeZ04OLV+xT4WzQR0eC28IS99NZQ0YJAkqSny42KR27JgN1zkgMOzhV4mIRlzH2wMp7AoVwELi7I8OzKgXxzzIuKoT44NMFzeETERUaASGFWvAS75vaWy2FshHosinDd2ut3qZhn8oAnMPZLjjh4l7Ovu5pPUJVIVK/Bg4OnBKFWSkA7NNiOn4JwHKBzYz+ZT0XaFLRo3vsmuDAIMUmJrJN5/ShlrL5Tj+xmlelfUUKH7q0LOyu4YhFBRiMZSK1jmssnrfms1DHFW0Ph4HMiC1SVqipv0X9CRuEPQwAHu9c+FE54wLbxSSGRbqHRGmeVh1rgU7mteeCBRJsev/7CQMesOBKwNQ4dMo5H4dr3gl+st4gxjQygOt4PpcD0ntk5W3kcEWjdqZbn1Fhi1pkwKySh1FzyS50SQ+RmsrajFm2yuf2XUz/jl9ee/82d/QGF7vB1662tdWEv1/QcSWyrpOSYZI32nSCBICWJXWhnJfhLoQbKCqfXu626NorVBMorFcCkTWk5m32Sam1UScTVxaCwztQtZXBI2KTLaP6NCuP2L+QRiT0J+cmJNO2hc9Cve7XAwG7KUcD5qLmHx2LPZIxTiELciJZIQp1oniayhCV3h+/p7DfyFQABRCZLdOFqJ13qQXsf8PabGY4ozOzul5rWnhwDM8MCCVIHa0sA5ysTJZ3xpj+UoJ2EU/WzZXxz2kbXCDd4PegymGU6h7kazcZgiaevC2B+Cv6QZGEBxnxuqDsNWPkVQTKSMrbOPCXGOqzJnHb6sVY8+jqw2HM+OUNIppe7bmR7sXfgG3AldCmgMKj0jGqw0IPY6N0rMDCPH9xbEaNsUt697iU4en7EuifhfDyMr//agM3f3IVfBDlNHSrVK84J3KzXm1i9PKzproaQBubW73Wf6T8cJJx5U4kbuPZ8P69VY75rWmi2tbmBqW1zNO6Q2QyVG2KJ9GXWpoJWEnB46VcNCQlSkSqHNBJnjgeUFCV9DK+BuILU1R0FSsUg+ZoBwdRJy5Wtn7YK2B7sP+9MOGVQfjyel60PU8O9yZwfEFj+tz1tfOAdtpMuJjdr6b74DlhWnmA57jLgJcc7KFtGEeea/qZsRPRfFtpKKvlqIOaNYrh5KDBoN/NeHktw4D3lOLgm6fx7j0tPdzolDT2tUeNDXV6p05XYFJ1PgyKB3x8Aq5mPS4FUa43I3p/5C1tSbGmSg44iovhMEj4LpIWE9ee7Eu9rKSO6BTtNRUrOiFjUWmTUESirlvjg7hE1DQxU5OwJQCeh14W5kGEzqdpvxL3DUXUGKL+7iKROV3O4gRVim4tWgPyZkMsoLaH7wF05vq5JyhTxcpV3qnjIFWs43py8yg6AmVGmx3gzRAGXyJw3+wQGCeLDy/kfjvM93GSPfXIlVSLd5J0ohc8z9rKVn8oQB3tUebyp6Z9WMNHIpFSHZRGWvB7ngsCVFFwumHo9aJ7juAuuz8UuoXq9SttkX8irxjmpZQkBjpXDKjk1lgd3dxQGWl47NxTlihnoRxG7YFyVaJLm+hqsDTlRgQ9+3KKuRvENQ8k2tDeoDndgDSFfllcv0IGIxlv/Pi9LWJ3MDoFrv2+LPxe6baARfH96v/MmpHDQGKIH2rvomqWZL31dutnKMuEuCskIc96a0cxKbeCK9uLn92MhaVWbqYOtwib3zNeDJGgFlIkYVGVe1ZayjgAFALUQRjhktIX7GwRtrC/Utfmu00RpWoYpdPSuNSvVcW7NuLfssG/53iOCivmUUKEcvVGaAlU3ZETu2nOKSIpvBbj6AvNMpt2i3X0ZSZCGZKuKrERRPMaZPl4VcspSE4LQOtG8O1FYOV293boCT8GgkXFeTp+12j7PY97XM0RRXVJe51GVxk4Rm8TXEeLfxH7e+C0mwPJCOqCi+EIhrD646JcP9berDYo7TP0PuDDlg5QQVgRdeWq93X4h64vgga789w2p7FBAhGaKnyv1bZLKwQqzO9oWv0Q19t3P3zvWylXYjZ3VhWFhU4gtGo686BqDnrdVxDX7GCpp+APzUdE4bvR1m6nFWgRRL1v6IiaiAm+KYQNhYyTHubr6Yg4Fo73Lwum/4717DwiF4XsiZA9vDFvYMLSxEp5kBYrvOp9WFFiIcySmT2uII51mMvC0Fud1TU7Dc26YEvrFmAPSIu+GChMl8ix0Tw12AeSjz9jatDsgMNSNC5sxzIw2nfCHlsDbwF3IbuB7d+18z9Z7Dhywy7Wu1uDzBwSNJCu5t0gyySM8Qjx84vwfOJq00Kle1KOrQ0esJX/Adn+Fd7mYgJ51vWPXkRJ2SZTseL4ZkOXXazP67nzIGZBQzVo+40Xd9LSM1+qiMFMs12c0whv0JC3EOWVdq8aegIrupc1HA6GKlg1WF0i0AVx6ZLUnSE2r1F3Nuwz9HgZ3b3J7ECjAkP/D7db29uip09HzjSK+oYGrLoh7mxi3xbZZsfCXqmpkISOyPHQH+oyepT4Sc27xlgbElIdU64v/YQDIZu5TrwtalnnUSw/HGYd1fxA4hbNE6NrMQwIFV4mHNgWMT2qFpgd768+bvwBjkdTC2eybh7i1tGjaXUGVUrzyOPn5XA0PDAFiH7HUaXPEXeGLATmmRKy+QFPS64Gn6NhRi+SqxBn83ysmjOvvRXil6wBLleePYOLPTulgO/ohY2Ve3euOSe4dyhEC3T1qCCUu/fHxO5RF4KJpfGipYZUumJlo+4KSxNQAvqJMwitkgUwoOQwdJuc1oz7Ok9nI3/4GYAQI3l4l7ABNJdoxLmz2petoFm202SyyVrCPOT0y+YABd/s8ZZQgOFzOB4Bq2UQOXa0Of5XLcQnw4qzLWfTaPepprqB5Mf+gb9k03p+s4Pj/RZOLcnJFs2Y1rukjfIHQGHiuHn7RT9+Z4YHzWYZVh26KpLMjHxt/SrrNZcAh4GTnIEQ2gHWy0YldOiyV9hWtv66GbezRr68hm/t+PPx+aRuiAaR7t8SV5LpJlSh8hGC2wxZPjacbIO+fuUm9NjVdlJHaFEgKVMcjezX1wD0x7sXuJ+akM1Anj3eNmwduB7si3y5tgsl9Otn6v+Cgu1kEfnGGGPo4dLu+5GowPUhQTZvpLGszQwSwr3vSrQ/6pzxMwkDGNFI+dKKRiTi6PoO+2RDkSdim6g3jIBCiRkr98O0a+JiQtj74gmy2JPxXnTjbBuT4vcKU8mzYSlUw/8ESnvAbix9P+BKuU0odUHJotyAaGA5w4EJ565fi95IQTmbG+EJSJZ/etcM5vG4FF2QNiyUOAxCJj+yrhUWoYcNst0LZXUKmW7TIgybpVjBuPCp6ylYM6ABCM65i9VF2O094PVYG+7qLd634Oyj28SQuvT2wBaGfa8hZRaR/9d6CYsGOZAGI2Ox+m9LBcfmaxO5vWvy7hYI6zM4eSXs40uuDHogCwwc2I4m3gFeINV4j7ueVtqitndlLmVqBusxSUlwfD9dCJhjWXPIbrfhrfSuL0133j2tYdUOKULuv3gn19Z29ytkukuSZNABMHiuYvx/cZw1q1K9T3bJaLHupKgcur/bd69Iqb/cc/sCV97i8dKzmFbkPkfuEACj5hSb+lthUdUyE9uSbb2/XOUlPTjMfbaq33FTVJT9KqQi4A7BPA4yAkpMhRq/sny+3khRkricjvGLKpGFyaJ9g2DBsq1zL7SVpybG1tUxNLJu3+9l73andFe8fZZujl94fdSMGTIX04FU0X9YDANust/LzuJW+VnECHFc2iVmWiEQA9i37VzPUW9TM3DVNkr+uR5nNwhPpNRC3O+oYbq4RIYL5dMAKzEgUjgccqEbc40+3zy+OtoS6Sv7n20p9Giom7r3rf2pWIn7Otrlh3b5RhcxORwN44KDbCsVZM70STOPuH6RD+ks9BlCw6MlDg8ifzdrM+IulP7ni2iU/627alqaKEgE1QBr3OvK7G8yM0IDoCOfUR7XZ4X6MI927tSKN1UZX2FA/o79T4Dh6xDaUYPq1s7ffDWZRLryon3dtQ+S8W1VSKSeBX0UrlqGk7nAh0ClyQxs5/VLjzeMJq+L/4v8ckK7qIHPbPbwev0nzH+D20UBy9/EYqebB30rWzV2KB/Yv6bGcEnQfCE8bruDQcIigbIUXe5FdhBsvr1tz34LQBNuJvj5Q81c7TSCYXS0bu2TI4XysLUc6GemtVnZAfVtwPKyjjBUrjv55NkPs1HU3mR84ShVVLGBNlmtGxy6IxaeicLfKH4TTPAxz5C09j64+BPr1R6d+P8L48WJDLXvujVcUW/BTOVe8e2q4rxIY2TR9EeC7i4h+UELJsEilSMiAZ3S3ZbarkzhF+a7hDqPCXHlxbkqLTeHVaA6VbOF9AiS2CdDwD73Xi6ZSJoEZoWdINweX6gXuJ0EkVxwoPJfrpSASE94lmRKauV9SUe+ySw5JsQIH7WCOgc6jUDJaLgPV4PzRM5X3AjiryhMuLAsBs7YHfDi2OZYDp6i0PPT7RfmQqVVEpreD+c0/VTjB1LbQGWmsXAVoispaFu1DKCXddVNTfOIFw4iqt6ZLKyP3C82Y0rR8HSSrfueN6fpicjxFT6pFd+NssCQ9U73eib/s2fABVhf7p4xiyLV1mRW+E+LpNVNLklCemMsT5fWfbiAEc6TxDWzVdd2b+AkQpSw3g4OuCj0hS8tNG18EMlPoPz5HsgPwMh+QH0s8N1RTgSiQwfuoMyENjMLVQ5cvNOfZ2Vp+Ro3UQkPZKfoC7oRdOPNbWQzwyhSpOROkhuLP5s8mxjWSyvkxZUbs0cagmVqSR02VJLp4wGxi/ZovVkuSQenmxiZDbDrND18ISRFW4Bz5s4Mkv381VncyjPL4DXhoJJDS6weXD1xZIFB4YriaS+RUb5wsTj5Jqtc6DJGiAjKWM0NuhMgIMoxWJiF7jmNEih3ThxGZBEuKZHeXXFSUqJYs1BLr26id3fQq199tbzEEKahLUN3MHoxPo5AG5hHTT+eefutXTsmKwydBQuxt6QsMJma/LTZ2dGI9r8vLgium875+FWqYQNctbncBxIPN+fW48BvjWdXwqiiWbNDBvLhfGnvn/p8WxPxaIWOop+JxIQXNjiC+VWc7lKOtcj7Ir+BpmrhCH9NPR1W7bnyeTe4bJQja6yA6d0UDxcR9CXANUzaFcxT2dWFPGmm/edp9Bb4mGX0TRDNX5O+OwZGO7jEoDLocQoydkQkNYjLC4C+yV3TQ2X75WIrfG90MU/6nvyyV5KjWaa8PCGJ/n86GQcYYovYRSyHc2eTuCqmVLJN1FkgWAeuvfB20sIHgotRXMXP33GztAAm5aRTkKPDBVlAnTognnIr2Bwe704lCjmED2X+9M4wtiMjGTc+vYkPypRfZ6G2AViLaswhmBnBCe75YRGi4OmPe+iS01mkVwRwLz/E3pcPtecnGF5BDAhe/OajmvSFQEdgDdH/RMbGL2Fs7R8IjDS105LanQZDpsXt+7365fHpMlQ0AES3cZkPyAMRkePMhLM4h073B/zt7OhMHEE1zW02LdQaP+NVkkQqU5AT8i7shpV9fPRjXwvoVNteE9PTPAmz4mz5HIyIllD9t6zu0L0VJPlr8LOFIiuxvUMLrSeIueF/hJpdmlkboIkiBK3k9fb+V3vMHPqLnykry6iBjeE1VzyciWyxRTIb3Akor/uOFu8xRocFOUNDlY5xAHWDBYQDuUmFK5t67xPWGPi1WtY0jBKeuD9Nfg2uYft5mf5xB4PI/sxQYITIFlCuBxUkRt0KJixnz3pyOC1tb9WmWXvWBdkHyeNE+eTEZBE2fUah/apq6O9KO0hg63XUg4AZnM35O+mlEznjnBiVzxFMnw6JFC5903rG/MDmIz/e0C6Wh6wxvJFsAaWzNNFrtHWC81ImK4EM0wkiuV9IaOjYcKSDn4V2ECmxiYbpcQcQb+thjcvpq4mamvCxtlnDGTaygYtCcLnlj3g9U8VzWZR3VctFb5E78+DLVJusOS3PVbqubrNVLmpRST7ZsNGWkQYNudq8pQ8iVTFd4qhwtVFBC7CPBFQYhKRjilcPI0G+8GLo+FNRoFixdQav7M7YC1FSVOvfSuOaSH0Fx2Gvvm/IKcO94z1tW7vp/pKoKSKkyCzt1gxQHsJ8XZYw+IvC0cZCOCepioYmmFULWNlTKzkelH3iI6QKYZQzAgRZyTYw1zCAAHNwLiRK2AHqBij57RvzLdVzjYv2N3aUU0F01Ue5Tplnr2ZDoEipxjf5rVwTwKWc0lQu8MGnKzCD3pRaj5W5IKH+a7uLpck1un165azjBViyN+3rITQ74U9m3qtXSoistnA7cmdc/qXIuIjsFqlTxTDR1IQybDbt4Mx2WhsFh/wgyIDKu0NvT9E3G/wUEEARjTOCkHJNz7tg5I4mKGmEd7Eali43p1ZRCImOck4wrZh97Ymn79NhojHz03MU/J50pEFC3ifJg1bUXkQ2NP79tssoTIQSi6H9NOQnnMlo0gONgrcqJNlZ4oA1+KuP+W4KL2AlmrRJ6slA+ZII6YsdgY7s+SQYkiWav+CheGTCyQtjLFisgFA5PR7W9QJ1GUDlUz8XFgZV8sPCySMg4GrqrZu8rSR4lTHOuj1Q/M/hEUhZ5rBMma3POvTr8mYPrGjIw1ab/xJBHaYbqx/vo5CX8KuEFAA6JLGw177WakxNBJ8mF1HFxU5YuWwO9qxhlahBWY0Cove3fSasDaulGOfJfylg700dI6YZRshAS+Pq62xCzwCXEHhkwP3EYs/Wa9J/iaOLBbvkZVxNMNmNy9xIMNo8riTa/MGmo9HCSd+xTyc7EDNLZp/Mxuz7QlvY8m9EJ4qnjO5eaSf9fNvSEzvy+6WBB+V5YMGXekgWogRMjX2yhftHED4n5tprCS28mmbMGgbEGbuT1v6bseGOLRsbEGtYcYbL9Vj9n7wgFQQ0/GgqJBf0jAGwEsZKtdfCLjv//dthzcWPSbVDHsHsLXs6GUKXwKnK1xC071YQ1dKcZX10pcjnxwDoGBP3p0lXQcUO8yODpnhWQxEyqTLr2s4z1/apebrVuuipPFF9DKdMRZgpN0W4dRbKYHogIH8H/zb608LB1Vd0dFTZw99T1S9+7srfe+CWhVhngxcQTnJEuJ27GEpBp++hVjvHqRc9lygjlMbbtbQ0HRj15IyI4BS9fXGhYNROi1MjiDPhKQ547u0yxNBf7Nn2Krdf9ciOErVeF4hZR8k0zDAmEp5aicDHkWUD+8hLjyuzMozQt8PLT+c+KzqBhYjLla2ppRwMQDvS3oP2PcfP6jTGrl2O8hOiGGq+7G+KEsmnsqZhgKRWgT/zCDMrfi76nuOqVvKDAYfyxyD3l98pAQp8Iu6B2MsGMphWNzyr9qjhxX2TpQOYCD51iuv3jerTJD1SXOtnY3r9vpSDCdzcsqXjVUpxaKUi8oM9FIsbQm9XV6L5wN3lRxT+hkzRNA5kb9biKRn3qd+gcPoHgvpprRqXjuzGDafHpcWUan5VxhlngBywv2lJctzUMcGrutpSLje1Xl1cOlPktA9CRl2a+XHUaLZgr2tEBh1AgDm0G3JWIgNY60xk+3KK5K5AFToKkFQhAyHWQw9lZaZHnc+FV1MwdznHLGlrcFy33ao9l8BvfS2SXLnwgJfcRpP048K15eMxjcx2mJ2BBPitkKxOadse5Wu0lA==
Variant 0
DifficultyLevel
659
Question
Paul and Simon are saving money so they can visit their grandmother on a holiday.
Paul has $200 and plans to save $50 each week.
Simon has $300 and plans to save $25 each week.
After how many weeks will Paul and Simon have saved the same amount?
Worked Solution
After w weeks,
Paul has saved: 200+50w
Simon has saved: 300+25w
|
|
| 200+50w |
= 300+25w |
| 25w |
= 100 |
| w |
= 4 |
∴ Amounts are equal after 4 weeks.
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Paul and Simon are saving money so they can visit their grandmother on a holiday.
Paul has $200 and plans to save $50 each week.
Simon has $300 and plans to save $25 each week.
After how many weeks will Paul and Simon have saved the same amount? |
| workedSolution | After $\large w$ weeks,
Paul has saved: $200+50\large w$
Simon has saved: $300+25\large w$
sm_nogap Savings are equal when:
| | |
| ------------: | ---------- |
| $200+50\large w$ | \= $300+25\large w$ |
| $25\large w$ | \= 100 |
| $\large w$ | \= {{{correctAnswer0}}} |
$\therefore$ Amounts are equal after {{{correctAnswer0}}} weeks. |
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 4 | |
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
Variant 1
DifficultyLevel
667
Question
Bracken and Fern are saving money so they can build a granny flat in the backyard.
Bracken has $1500 and plans to save $450 each week.
Fern has $4500 and plans to save $250 each week.
After how many weeks will Bracken and Fern have saved the same amount?
Worked Solution
After w weeks,
Bracken has saved: 1500+450w
Fern has saved: 4500+250w
|
|
| 1500+450w |
= 4500+250w |
| 200w |
= 3000 |
| w |
= 15 |
∴ Amounts are equal after 15 weeks.
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Bracken and Fern are saving money so they can build a granny flat in the backyard.
Bracken has $1500 and plans to save $450 each week.
Fern has $4500 and plans to save $250 each week.
After how many weeks will Bracken and Fern have saved the same amount? |
| workedSolution | After $\large w$ weeks,
Bracken has saved: $1500+450\large w$
Fern has saved: $4500+250\large w$
sm_nogap Savings are equal when:
| | |
| ------------: | ---------- |
| $1500+450\large w$ | \= $4500+250\large w$ |
| $200\large w$ | \= 3000 |
| $\large w$ | \= {{{correctAnswer0}}} |
$\therefore$ Amounts are equal after {{{correctAnswer0}}} weeks. |
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 15 | |
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
Variant 2
DifficultyLevel
659
Question
Ribena and Oban are saving money so they can stock their greenhouse with plants.
Ribena has $550 and plans to save $25 each week.
Oban has $750 and plans to save $15 each week.
After how many weeks will Ribena and Oban have saved the same amount?
Worked Solution
After w weeks,
Ribena has saved: 550+25w
Oban has saved: 750+15w
|
|
| 550+25w |
= 750+15w |
| 10w |
= 200 |
| w |
= 20 |
∴ Amounts are equal after 20 weeks.
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Ribena and Oban are saving money so they can stock their greenhouse with plants.
Ribena has $550 and plans to save $25 each week.
Oban has $750 and plans to save $15 each week.
After how many weeks will Ribena and Oban have saved the same amount? |
| workedSolution | After $\large w$ weeks,
Ribena has saved: $550+25\large w$
Oban has saved: $750+15\large w$
sm_nogap Savings are equal when:
| | |
| ------------: | ---------- |
| $550+25\large w$ | \= $750+15\large w$ |
| $10\large w$ | \= 200 |
| $\large w$ | \= {{{correctAnswer0}}} |
$\therefore$ Amounts are equal after {{{correctAnswer0}}} weeks. |
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 20 | |
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
Variant 3
DifficultyLevel
669
Question
Meg and Ryan are saving money for their wedding next year.
Meg has $2600 and plans to save $120 each week.
Ryan has $3800 and plans to save $100 each week.
After how many weeks will Meg and Ryan have saved the same amount?
Worked Solution
After w weeks,
Meg has saved: 2600+120w
Ryan has saved: 3800+100w
|
|
| 2600+120w |
= 3800+100w |
| 20w |
= 1200 |
| w |
= 60 |
∴ Amounts are equal after 60 weeks.
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Meg and Ryan are saving money for their wedding next year.
Meg has $2600 and plans to save $120 each week.
Ryan has $3800 and plans to save $100 each week.
After how many weeks will Meg and Ryan have saved the same amount? |
| workedSolution | After $\large w$ weeks,
Meg has saved: $2600+120\large w$
Ryan has saved: $3800+100\large w$
sm_nogap Savings are equal when:
| | |
| ------------: | ---------- |
| $2600+120\large w$ | \= $3800+100\large w$ |
| $20\large w$ | \= 1200 |
| $\large w$ | \= {{{correctAnswer0}}} |
$\therefore$ Amounts are equal after {{{correctAnswer0}}} weeks. |
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 60 | |
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
Variant 4
DifficultyLevel
659
Question
Ketut and Made are saving money so they can stock their new online handmade jewellery store.
Ketut has $540 and plans to save $20 each week.
Made has $660 and plans to save $15 each week.
After how many weeks will Ketut and Made have saved the same amount?
Worked Solution
After w weeks,
Ketut has saved: 540+20w
Made has saved: 660+15w
|
|
| 540+20w |
= 660+15w |
| 5w |
= 120 |
| w |
= 24 |
∴ Amounts are equal after 24 weeks.
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Ketut and Made are saving money so they can stock their new online handmade jewellery store.
Ketut has $540 and plans to save $20 each week.
Made has $660 and plans to save $15 each week.
After how many weeks will Ketut and Made have saved the same amount? |
| workedSolution | After $\large w$ weeks,
Ketut has saved: $540+20\large w$
Made has saved: $660+15\large w$
sm_nogap Savings are equal when:
| | |
| ------------: | ---------- |
| $540+20\large w$ | \= $660+15\large w$ |
| $5\large w$ | \= 120 |
| $\large w$ | \= {{{correctAnswer0}}} |
$\therefore$ Amounts are equal after {{{correctAnswer0}}} weeks. |
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 24 | |
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
Variant 5
DifficultyLevel
663
Question
Diego and Santiago are saving money so they can buy a fishing boat.
Diego has $4580 and plans to save $55 each week.
Santiago has $5640 and plans to save $45 each week.
After how many weeks will Diego and Santiago have saved the same amount?
Worked Solution
After w weeks,
Diego has saved: 4580+55w
Santiago has saved: 5640+45w
|
|
| 4580+55w |
= 5640+45w |
| 10w |
= 1060 |
| w |
= 106 |
∴ Amounts are equal after 106 weeks.
Question Type
Answer Box
Variables
| Variable name | Variable value |
| question | Diego and Santiago are saving money so they can buy a fishing boat.
Diego has $4580 and plans to save $55 each week.
Santiago has $5640 and plans to save $45 each week.
After how many weeks will Diego and Santiago have saved the same amount? |
| workedSolution | After $\large w$ weeks,
Diego has saved: $4580+55\large w$
Santiago has saved: $5640+45\large w$
sm_nogap Savings are equal when:
| | |
| ------------: | ---------- |
| $4580+55\large w$ | \= $5640+45\large w$ |
| $10\large w$ | \= 1060 |
| $\large w$ | \= {{{correctAnswer0}}} |
$\therefore$ Amounts are equal after {{{correctAnswer0}}} weeks. |
| correctAnswer0 | |
| prefix0 | |
| suffix0 | |
Answers
Specify one or more 'ANSWER' block(s) as exampled below.
Note: correctAnswer is required, the rest are optional. ("correctAnswer" is what the student would need to type in to the box to get the answer correct.)
For example:
correctAnswer: 123.40
And optionally, specify the following, but only if you need something different to the defaults: 'width' defaults to 5 if not present, and valid values are 3 to 10; 'prefix' and 'suffix' default to nothing if not present.
prefix: $
suffix: mm$^2$
width: 5
| correctAnswerN | correctAnswerValue | Answer |
| correctAnswer0 | 106 | |