20346
Question
Students were given a survey where they were asked {{question1}}.
The results are shown in the table below.
|
{{object1}} |
{{object2}} |
Total |
| Male |
{{number1}} |
{{number4}} |
50 |
| Female |
{{number2}} |
{{number5}} |
50 |
| Total |
{{number3}} |
{{number6}} |
100 |
What percentage of {{gender}} students {{question2}}?
Worked Solution
|
|
| Percentage |
= {{fraction}} |
|
= {{working}} |
|
= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
585
Question
Students were given a survey where they were asked if their house had solar panels.
The results are shown in the table below.
|
Solar Panels |
No Solar Panels |
Total |
| Male |
31 |
19 |
50 |
| Female |
33 |
17 |
50 |
| Total |
64 |
36 |
100 |
What percentage of male students did not have solar panels?
Worked Solution
|
|
| Percentage |
= Total MalesMales with no solar panels × 100 |
|
= 5019 × 100 |
|
= 38% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question1 | if their house had solar panels |
| object1 | |
| number1 | |
| number2 | |
| number3 | |
| object2 | |
| number4 | |
| number5 | |
| number6 | |
| question2 | did not have solar panels |
| fraction | $\dfrac{\text{Males with no solar panels}}{\text{Total Males}}\ \times$ 100 |
| working | $\dfrac{19}{50}\ \times$ 100 |
| gender | |
| correctAnswer | |
Answers
U2FsdGVkX19s2nL4bR/Dwv01PR1XDVLSLB7Om4pEl3PwkmDvE5XRl2LXoxgqaT2zLBA8/LGnaFowYVTFL36ic2SgpqRZ9ML+nCZyjzeEWN/kfce411lF8ELgh8A0ruOZb3ToiDFueyyeU99G4kjil9pter9HhTNPyimUJERub4cHNWysqejMxEd/yuZEnKagoGeyCqArD5k0WNtOvdAxGo2VwtM8bWqOsBmY0gCXusbaF/jKrMRW1xEg/bH7vlAUZAaCw4ueVrgwd8FfFrOkIAQvOpLRiaeybKq2+Kzs9xu5G0eES7fnVKX4tEf0fEVT7IJjioXSXXgEGxP4PD2GzGWQFU4fxYmHoG0wpFJNfCJOh76+Bh5LqbVzfjRgAhUh7F+X4EMIxpi+VFl84JAB/gnPUUJtGVfG+hWa2o9oxee6frIVfdhXKAfaliY7ZtdpCCCLIZaqVmTmbgptgM3nEn300EL93Y7Bdi9VuSupndQR1RXlY76msgZT1WabFhFo2deAADq2pHyiB3hLfdZ2Ad53j9v3vk1VfuR0czAI/O/SN2Q/L0GdH5Rr73fIbFySq1lqny8MLUDFCUXgneuqj3UnhbrjPWguvIt3KoQsMwIBcIQ4bMQOTC3p0fUvWppsrLAMBGT1tdnppsmfvcFuLjB+dM9aJ7jg471z5hL1osGzicUE8NAGXT/t7o7zOj4sbjACkuCGNIyQVi5S2Euyg3j7xtLYETGNcf6gPE/rIt8ymP+4NuecRBdUTHaF3A7CTVwFIfEA8Wel7cx4x6qT7UTmcP8AYUskR7i4S9FUQR6JyZDJZoQJDN5xyplYraawU1vm+rxrDdTMnHt/ln0cZaYCUgxvN9V6y0XIdbpCMZmMwX3Sm9DyeeCNf3T3j3w1Utdf3vuheJy3tUG7axBkZr8bCEehpLRivWOuApOWpertCtdd8WM2XThvDe44+XShgYk5dxpi9P6DE3aJtyp+TYVCDXFa6Wbw8WZiMWxWHVEOmcuzHCWGwk9cDAcMwwMvOuXaq/Dz/hTidCbvTXpHXmJIZh74+CtejHaK2othurcPHfiP2P7CCoVOy1QyqGx3bWX9Nw0Z7RFm84XVXz9aderXDWlcNt0cN3bZr8OXetJoQRxlekDqQpF61WHkTUF4Q5ynsYqD0EU8dAhchz4zJ+eyGACEr2JMjhNm/66PYw/Z4vWtxbH5qlrfwO3vkVVwIzap57GEnF2h5jE2M8YiqTN0GulEYrJqe0z45DS8Nafx4Cg74XrQzBXrjvc8dxfQAhY73yJStt2xVN7x4lT4ma9PThTLHye0xDetSHCOw6FeDCnsg+od8o9vVqUT5UFiMWCp5Pzc491+HfaqoKsqJdlAXIP5aNaOgtvPtiwvPJJmE4mRT4gU4t4VpOn1ylDSsm9Pa8ts9nrF7GLYjZIcRBet62V7s/m+7zuNNj3uiTdOyzX2Qp3hAxawCrZAzK6ehvY+6t4AoqJvCZy+mNeIO18ElclwcdJHuU8mi/ExHO4Z0uMGmkyagQ9GGUwEWGoxtuCkBtMBYGZvUZkKZgq9gwytHe4Y2XbNwvvruVoMGIO+gchx88l3CNRhhO0v8nJrrs5uj6omN9jY4YKmG2LxhMIlVaayXRtQWxLZws6bTFn5ILfAIKxhVsuRD+uzIy8XYiJoFq6N+GZWVjqwTuviMKf11F+DLzNbsOBy5I2UVy2uqPWusJBQAxSXVkONd9gpdoDy1sb3SDGX331t05t/WvzklJ4KzJOH3AqlXvxqO/fTM4VQ/PL3D4nuk0J2cHZKZUiP22xmUqjr4nv32YXQU0liWx+SqWfl6ByhH7+qr3DI6R5oGoM08ppHGrNe37Jb67YdKPOrNVpTxTCy5nZDGB003vf5iJmivdwGqOU4BBD9DHJHSvtxKdtBjNV9aziP7LMrZU03uVO4KJNzOTXamvc2/ExPMSZlkvhjRojKwgY5J2cn3KbxWrcKWxZ7OMWvCtjJPnpg7ewKDXoqV2R24FgW9xeo3w/NfTDCtjZMWo2/CcedErcvpMw/PswxxUT4MK1PM0rw/d17Xf4iUYLJ7c8RdcfGxbSGPRIdqo/wXBdbLCI0WFKNoCP3O1Ku2mCsqaean1d8gMx5dUgKK7A/QFfzFlreekdV/0RuwTo3i2NbIFXBm8LMDnUgHNeRO6HgZILWZujXPRO2xttc+Vgrom8MBA2SEAZOtqDmzkQeGN2E3wbU4AdKlD5gjLG1wQTnI9q+OyR9e8W8mD1eVSFq+jyicERigCdq564KuKBzbEj+ZokydpcLZck0SolRW4R4VGBoPbubRx9HKN5da1kH2Z1gR8Jq9Man4ZWeTGopgfvCynq81VAdeIoZLQuzPqCsxBeAO/56uTmk8HzWWk9HP7QGRJsjyoC+cJo64JRtfcrmAhWEoalf3z0CrYjMtauDvGF53EcKz38A2ww5QIC5CLxWgxx/vXovQuB0GOrlDqYdzaXJqzy3Au5WsRpXLcn8OhGPAVZL1jt6KxXb15ylqhKXy4iKM00U5W931vu4KsQNHPUJILOHYwlbEW8ZbPdP2s0zHE/3+crKaBJJw0tcACj7Hepf2+29qPXvaFix33maLLe0HTK3zkocap7CQ8M8OJ/5xyd+vl5QmARzG42fKDrNlB+1wsBJXQGG3ltATVxQVFXihFKIAKMkp5EXiByOKDzgvRRJ5D/jJKeR9jVKblN15NJdTpWUQ7uIyXrBBLeBXdsR6ffFJJvkmHUYcdKtfloxYnS7CIcf/AoxBoY0IAdq5xXdBGJmqFKA+JY4StZyFpLqCCmMrbCFXPzlIUWgmhgDqMz9SM3d5kjHrVsbPvVDqrM5PbXS10oq6jDjpzRWbpEGaG2Fy/puRagz12ybSLwd6FeZXfLz1/mHGWk7Nhw7pwkOQULhIsObVJNCq8cQB4kKh6gVZ90+9DMIzNf/j7nUqpD6LSeC6Xw0uQKf8AcJBziI0on30W+wSUHg8Fuq4zzjOSgSnC6dBMGEE99DqCWJ4Voswgl5AnA7OFg3oTEYLY2Nwdmw/xiDQP+fVKMhJfx9dqCl3qfI9aRVkD9aS26dxpp3u11YBp4GWj9+JVVMtJDo3Yc1DTzVY2mgqPi3xvZsIjbigjzl28VmU80qKAJFKtjM77a9Qr1rOBvJYLimZmJ2QY8lyMLFnmPZRpIhShw2qcsr6VEEuvKIsQ6RV68coIxu1yYwnhdnkpR4uzg7NI9NPob8XAWfMR/sbj6H3kZvCkW4FOOnlPJOvZM8yZjLnofnRPQ+HDxd6CaMD+dud1/EBLSl5MJxhr/Zcb50ef1TAEFgGJD23wZNusKWVTRgdUynvwQadRVg0CfRsz4cBCPNM6jKy0ZF8xbgZVqdKq+ky0mvwEMVADZGTgdzMyo156jSdIMWTkZgMUb/yLKHWtLftcCls0XC2MBQgP0XkdiX7oBmmZRpDHpabVkHKZsE5OfKOzlAcs+KrgnobIS5/bi/7xkY8g3+9QSJ9zRDuQb/UaQpAZ3SvavyXY++FC7d1SB4eflrSWcMsn8u4QWPeBtCwJ0CRWH3kTpuVscxQqLSG7+uX2VMozMFvcZ7akYy7qDrwRvnG3gp44V7TdxY5ixvkNSfPfUKVihw5y5kXkvIcZzpadI7r8N/gsxPJy8ZHm1NUK7h48XvtMOVJF00yJBF3rB2Am52xb3RWCfT7bWA/SohMDsVWScxYLpLyMj8ePX84tzz33t2Qkorngcct0zF23reWTpAtZ4ev0qs+v3IVg83PVTeheesRBSXcmUhfBnNWY+HtzJKcPxSEWksctB4rrkGbU9gGzeGebhDuIo556gD4CWZaL8OF3xheD82ueqM2HFUR0JnMpJ7ljOvqQoMsN0GObiU0AY8P5MDnQc/iJreWUHT/wXnfKK+ORedu1yIrxwHpnryckwzb7mEoOho6ZTUlCDxN1EPFYttx3Y6bJgsS3VzqrPVan3l8yLKkdnpq/nr77bOLU+eILftZuxjyPm59ffhf3AMbDE6Pf83FpLLXalV6QrFX7kqNfBB8SOTMh9wRc/My5L3OGVF821g34LYmZuO8wIJU3ICiwLDordJE0PqKozrl8ymKnzu4sZhmrZuYGPeShj0XZIGbHoJ4k8irRVzI82C73lrmEAN1mQs8vaWE37PoxfiAdx2d/V+uz6XBWYcRGlbqX7mkqTSR7RPldlD99HqFZlnthSvayUykJOzC6O+u13cVuDMlqW6chb4aX52QsX5Y94qhMXMmZrFK4t5mfc8NPLfRsEhUCJi5Ue6vu0uKe/KoKWIxAvAMqE+AOtkqR7/T46ZHfpoG+8thLjNW3LHSE3x3MYlgb2ZK5fbSYzvxqQ2pxadehjhqK5w3cWWfNG7rmkG4ux6oRd4QUKFO/lxkl64U86e6AwC0wo2poa1yjgloNkwfnLIe8gORlh5AsvUtuCoOD1oHAzwJJV5RdrUoEgQIHuaRjjnFbCGP50tX+i+R7OudK9RUwku6pb4mhXpmS49NeTR9AI1K3wum2Ou7hxWFdQJUDt+EGFyUl9emMao7ydM/MBNH8Co7ppsFB/Z25E1FtFnXVrT5iZRQc8rgGxQ7PDtxADUmCZtY1/8AtuwSbO7oVFFQ2azd4ylRNuMajz+2w1JDwH40GUkLlQlatapvGCWIvoIs+GaBVlkkAU1TMOCEyWoStQNS/ILnEC1hPHgRsYQdUN9mPKyPvyZTY5lRpnzmnpO3hZgG4+BTedPhTXCDX2yNhGiZ89AYGuot+Me2x63hMGWDLbVa99rKqZdczgiPNGC9Q07VzptGay7AbZjlTygLaAqqq0815xRQV5I2z5nKXwfmKkpB0vaiXKCr0agSP7OAWD2nhG8nS1D67Kx+T1X72s7IhqvLU4B7mb0PT9d2j/B/N2fu1q3Dp0q61jVqiEkI6QJWT3bDxV+tNLH7k82+HgUp+m6kDv66dJ+T18hbL0Fh3ioBPgNSy1/mHm2ojW6S7qVR/j4fZQC6ct5BtXQr/vW6Bs0+jIZiUL6xPpv78d9Hnih/gYj67SnhII5bgiHkURmSMoeIusnlAmCoamenHhVD/DMtuc2eHIFqybyZ5nJLJMbzEpnPBreXX9zsiPKNFjMj0Efx821OYWiumZNN7UFMzZDhD6/RbJ9FfBXjMgIoK1Kt3qeohPkLuVzgNGHMiAimhWoYVjYjraxW6XanWq42LucjFM+X0ZnUHzA9wC33CkxCiwQC7trUpzTh1+02k7W+gQr6U89qJg7surATeuIF7heJTQ+q5JGf6FFRFaPEatuZCVJeGlNalXgCjLX/YWNXQ+CS3nm9pUfWKd7Gf74IwxQzJbiw29HtHE3L6KjQcZZQ90cVj43UdU4EtoofAqYYldecnpetO+DeZiOwAXnT+SaAp54hChYa3R3AsTeiM6ZVjLwZhrqG4pI4sCGfJPOK3FEkmlKijjlZe96oIRq6u60iPQ2bA+fMqjMUjYiOBzWT1MrlG85QZts0o7XEWuS10LmaXGqlg4gqBSNJLVrS3HdFGTfAC3PB1ENDYwBMv+bUMGoOy93daPYFu4ns0UtW4bdl96jlq2zPMd+kPumIR83PUR5t1QOLGo0/yAVJ/DScnb+R3izsEFMaPY5KF7gR92MYro5jbAyYiGoG3oWn8UQCjVNy053ZeHGVcmcuKi+C8HGOXSwe6AZJZmo5nxDV24j/MRLknJyGmlgGWWrJ/WOsvBeOHnuHMDY8LF7s0kV0ValEKDu4i4PacTP1/F5YvQast95K9et5N4CaQulDBlwAiLv1iBiZn01nRoB2IdlAxwanALpCW2yfL8c1W83Eap3VotPXr8VOA5vcagsMpo3wGRttES93fZJrh48HSY0SjQZEwyBRZ1TqDrybdhrPpIrygwTp29nwal7l7AhZH82TfAxkWpa9guIM9LzhpYyijNwTRMlaUADqqhqgs0O2yKO3xFbiDUj6Q71zVlgZ2kwcrtKv/qLWm89O89MaQwV1tdNMdo28wYSGDD+QsLjIGJ1A4CUKmt7oaFrZtKYlOK3VNeRU3x+8Qkne3UQFXoRPP/Oh/I2e8i7VDPV1Gs17pwfkPQs1m8Faup5ZT2IIu24D8uZIRj+oiOSadNLAtGrsgfFf02HAcBIvBukeA8/MkvcDMA7GZKmnTV1AULMn3klth+cnuXj3TgsqaeZ6z9q+0PQyjF94HEDH45Wrieh7msc8VocGTAxopQEP28zF0FgUTiGps7sAnch9H5geft85VDczeARM1HSXKbntXv+kWM+PQrndchVryXj2TW9gE7ctLLB4tEVj/4XsCVQaunpfcIpjzjLoT0nwko+nkY72MJ2MuWM4qg4gjU0T6mfKOEKLwxtYqQMTS7rx9W5tnlV5R1EclqyfmlsVhhbDPIsdltPdFGnV3/gwyLenS7SLftbJ7Sw9MQFBegNUqmghrljnjf+uVQxYc0PEqRm3h6kigedkDjLAqhNSkRcxa21Zx7MUMxDf4re7QF51yGcfHMFDQUj260RtrTBf8RVCDqK/Va6T5N6HaW6n1W8P/VCnhscmVIWIT5lru3mqdJY8aI4pwvpGUh7SNQ/42fdOOUgy5Zheb4NzQf+NHg2MxObp7Ltxwa9CUxtPuCfi9gwbI7t8YyC5uQopzN+wkBBjnX2CDsLoUMzZlWhjJfnlo2blyq24SxebkfU5QqUHKmEwVkB8q9lebDeGlLxHhnt27garH4z7m4TTSyPF7oCIj56NwfeptgQkToSNQvG5jsu+cbRmhl9ij3M7FnmC56G5x6ZIHPsEC7uuErquOQXt/quiKqBgNw4WRfnFpdDywSLnq6MTRl0lTK3VvUQf2YvXOHSlfTZQqtRV2oe1Fw9PX5I0/itOscFkePIyhRaxYn/aQQ4fDqAvX+hj7meGc+Cig9QjqQsljozHnA/mnK+Rmi5fGoxPUDcuFCGVrwG+3jYtdB7mPkiUaNRYVOGL5fCtFGYYLZ0gfxsvBpD1ReOdp/ZNTJI18tzdfe9MbwFvSwj+ktTGkE+IyjBn8RUJmiSLSGL2lFF7XMNawqJQ1nkZlCkPSvcyobXMBl0mUTtOqmG/2XU30Oe2WgPw+3qQ+g5l4w0PZ8DFNXI/4zFCTY6zX2qvx7mc9C78Jb9nz3jgEc50RCqogYhPhLJFVVc3GWbv3i4y77GUOzZSbQNUVpuIs7vreujCTP9F3p9ztPdpFeLNl8+zOM1kAMHrsZrXMlrK3+nVBPGBVmjtXIFr56knGaMFUmDfpNZoy97YubPE+x/Foni3IvS99e055mDYAcOuyZRPqMwSXW9AhYVDTPiQr5SC9EcNDCM093emiqYiK91Ora/NPiqksic0nd0TwBEUdAQy2aC4Y7JAUtFZ0F3WWB/pnDoJElmNklGwaBHaecmaVJ3PPeR1KspJ+fz18QTPMrYboyv99yBlIi/eqLxucSbJ0C/SRKJjgESNYEDAyBnNPZP/F7aiHIDJNyf0wGOmRTG1fXqQE3Lz7XD3op2KbcdGYet9E6/Dj2FZ/ufyPiGuukNF8Uc89BsIMcv95wQuS+Km+p+aaOJuIQ75OljBzhim522duRHW+zq/iGZ6dANbsF3BwnaI5xptNdao1t0EKRql+F0/wuqiP3L3RGnCHQlow04K7cZDVyd7tNLgKO4Tbow/2psfx9EIyp5CKpZgh1o8HKnuNOqOmYDe5sGtq5zaVok5iaTWa69P1nYeRvXsTQ/BViJRT6wmR4QF1NIWoBT209KE7J6mAXrsw0XtwTwPz943lT63GYGIe42SMypdlKZ2DF15IlChhVfrkm56dvE939jzKb4VNIOY/NU7gLuIuHKzaBFXAAGdHCMgPc9wxX6nwXcX8xd48VnwBtYTFKWzzc4kg3rleSZkTjPEGHYeDb8e38mM2Djo7UX63O/rbY/nbIuRDSxc3SwihXeLIOpOQ9JbZn85VHItPDYVlSmF8OqwaJdni4MwaIHZLLtB1t3fPsF1xGRw9LrcBBQ1+h/PaT8BR8dV6NxpInVBy6nXghQv+EzyDNI5jrqkxGLcgB6TQXCr6sWx9XxOqTwh7c6gePJZd6ohwu/l3syrQu4lj9A/TUq2RcTQfmGglSCRjtgb+JvUEDAATHWYHDeqinsqPiAZxM+InmimFQP4qwWtC7ZAWqASuIoIatje7C5fCB+5G3P2sDFOxbKaReVYUjVWJtB6QNEzNHu/BD5IW/vnWxdF97UV0xL5DV4Xtgk/kIW8pGfoqT9fMwr5dunyhkFkuPK9VLzKi8VuftiupG2Iy3VKC11OVRnXje9agBzGxxDCWl1/H67hQh6nXwLynB4biAptMVtLBXiOCCABZF7/IL9i8ryRpG57J0s0S330sUPIEIqSW5pFFbxLlXjG6A8jqIBnws6b9ACjUAq9S6AdQDiKHYcy/Bwsvnv5hO0fzXOjTz/cXEtKnulZvoJ8nscsduQ5sJSNDRLnvUsRSJ9AA808s1TeG/OL2IuSOywmbACiHNe8asvumlh7kc6hpBp30fVxrVEHMkoyxdC+dGCPmgAy2HSI9lV7U9U3ZyS2pgqp0wxVo0CsXRk1qQ9enRZ6ixRuCoTsoCLlxbLFtjfcrX0GF4bTaWefV2LCZi7tJihSUokuvnWRMQQncGoMR+U1agl6p8JOAS+4iO+6zhSEh0R1d61f1WrpnA71l1z7uTawByPPQhcnIE0tQG5O6HxGD4J1XOKogOTb3jBK1/wPJnJnkWtPt36ARnlVtP0VKOhQ3ciEuLlQ78+RckyDIyg3P5CZCLmlGHzKEmD4S4EJiuqzyqR5lxbZeLTfqaVD8R37DFjVjtjNprQuPvfxR3OeC0axQGwtSL6qa2x1GRrTG06rqk5TFWWDjXrNuwDUdXQsDTdm3ZXZTgQS7MjvyN/F0vb/UpNHzyn98wpo1oKmX9zBUg2nvMeCoQjQTrrpit3fVotygBmvFxaNJ43g/0IjvQkWCHQYBD4BqrryXJ1tLXnb9L9qKJ5vGFSXgoTBPW/7g44sZO3kI5vhrq3CuV8mvHJaL7iRNqfpmWjNiw7ovzGsv1WvcQQr9g/+8zinFLk5hFK0lO56SbFi8W9Ep8Kn93LQNcrPBkUutRRHoylWMnToyy/mvET7HlVmGj3u7u0HGq4gnhagtfIAyYEGmR7XxWZk5hImBOQyVuYuoXutAsjD6s/QcBQKTqXIoTd6mCXgLF4fQCVf/m4ZCC+Gdrq1cpFPsLBR0GNyU0SvfYYF6YOzeXzjTr9NeSTGKYqzl9d/NrfDYBhRCqoRWd13j7gLiyCwOLMVBS/t80aD554Tp++im4y9HoAw98UbvtJ6zf9ReSpP6bomit1SxVHHmyAATew3ii5a7W5Izg+y7zkFZD96ZI7Q6iyGUM8sm5iVAtmurkgXP/5mgHjjWM4iaZgnYhk2y8EhcyOAkZ30eTtpZgPtZbX1v1NQySPSQrakUXy83ntcnG9dXM6TqBnOEthK264bu1Kdgz3LbrX8xYknMSgiRhlB9j2jHFasKwxgx8exe6EQjCMFejETLqYjgKFYXlixlkqifIxoiraVuCmBEfPvNiviWFbMmW2Tgy9gRsHP1tkw5Jh504oApXlTUAAw8ESvoihvY8avTJ0fWhmc4YdcPGK0RGTk3UQT4diE6dZh4FTThY/yRzAJkI+6ONQ2SdGYZwT9nG2aazvXMDsksOHsso/ocd+KHCTtcMyUmSVvNhD0RL5k+2lVROzH+d1WL6lIms7eWN3v8m6vcZjy7ge+n1nUV8znXJLJyEdaEifYwcx+hhrMWz4jLfguRGkz7NQHhuW/gJOptbtUMGtDCLJX3UrLG2IfEGl9rXwyoX4+FNAnI+8G7MpQGvqO+fORPD8Zf4LlKfLrgyHxLGvddVZ6UBhXC61aPWVPC7Qo+ktIpiADcJjw1wvVxYeJLOsFBHOw/v2FFJAdl+4zsIxW03Fpw/SfIbph9+upqkNqh7lldc5OUTkAN26w0y/5v++XY7HbrIE7x0Ou/mxjXG5jG2fA9KM6NIarZiow9uoaICM+xZ0Kj0PptMDQbY2QAF3F+DmE1knRqkTa7fmHeg/1GUXyMl9gYADQNaMF42Q1DdT24mDU0eMlUMYGhyTjxl1EYGNENVFSO/2ckrbCjZRMBvb1vzji/vSvahGJTSBoDt28vBckdH5ChnWOc9df4+QhlDT3rzZfulyo/gLxd8jMYZIrWMlOE4uQ55uhmKRMe32gF+Kwys=
Variant 1
DifficultyLevel
585
Question
Students were given a survey where they were asked if they had a part-time job.
The results are shown in the table below.
|
Part-time Job |
No Part-time Job |
Total |
| Male |
34 |
16 |
50 |
| Female |
37 |
13 |
50 |
| Total |
71 |
29 |
100 |
What percentage of female students did not have a part-time job?
Worked Solution
|
|
| Percentage |
= Total FemalesFemales with no part-time job |
|
= 5013 × 100 |
|
= 26% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question1 | if they had a part-time job |
| object1 | |
| number1 | |
| number2 | |
| number3 | |
| object2 | |
| number4 | |
| number5 | |
| number6 | |
| question2 | did not have a part-time job |
| fraction | $\dfrac{\text{Females with no part-time job}}{\text{Total Females}}$ |
| working | $\dfrac{13}{50}\ \times$ 100 |
| gender | |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
585
Question
Students were given a survey where they were asked if they caught a train to get to school.
The results are shown in the table below.
|
Train |
No Train |
Total |
| Male |
24 |
26 |
50 |
| Female |
27 |
23 |
50 |
| Total |
51 |
49 |
100 |
What percentage of female students did not catch a train to school?
Worked Solution
|
|
| Percentage |
= Total FemalesFemales(no train) |
|
= 5023 × 100 |
|
= 46% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question1 | if they caught a train to get to school |
| object1 | |
| number1 | |
| number2 | |
| number3 | |
| object2 | |
| number4 | |
| number5 | |
| number6 | |
| question2 | did not catch a train to school |
| fraction | $\dfrac{\text{Females(no train)}}{\text{Total Females}}$ |
| working | $\dfrac{23}{50}\ \times$ 100 |
| gender | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
585
Question
Students were given a survey where they were asked if they owned a pet.
The results are shown in the table below.
|
Own Pet |
Don't Own Pet |
Total |
| Male |
22 |
28 |
50 |
| Female |
19 |
31 |
50 |
| Total |
41 |
59 |
100 |
What percentage of male students did not own a pet?
Worked Solution
|
|
| Percentage |
= Total MalesMales that do not own pet |
|
= 5028 × 100 |
|
= 56% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question1 | |
| object1 | |
| number1 | |
| number2 | |
| number3 | |
| object2 | |
| number4 | |
| number5 | |
| number6 | |
| question2 | |
| fraction | $\dfrac{\text{Males that do not own pet}}{\text{Total Males}}$ |
| working | $\dfrac{28}{50}\ \times$ 100 |
| gender | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
585
Question
Students were given a survey where they were asked if they study Biology.
The results are shown in the table below.
|
Study Biology |
Don't Study Biology |
Total |
| Male |
14 |
36 |
50 |
| Female |
23 |
27 |
50 |
| Total |
37 |
63 |
100 |
What percentage of male students don't study Biology?
Worked Solution
|
|
| Percentage |
= Total MalesMales not studying Biology |
|
= 5036 × 100 |
|
= 72% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question1 | |
| object1 | |
| number1 | |
| number2 | |
| number3 | |
| object2 | |
| number4 | |
| number5 | |
| number6 | |
| question2 | |
| fraction | $\dfrac{\text{Males not studying Biology}}{\text{Total Males}}$ |
| working | $\dfrac{36}{50}\ \times$ 100 |
| gender | |
| correctAnswer | |
Answers