Algebra, NAPX-H4-CA18
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
Variant 0
DifficultyLevel
668
Question
Rearrange the equation 6y + 7 = x so that y is the subject.
Which of these correctly gives y as the subject?
Worked Solution
|
|
| 6y + 7 |
= x |
| 6y |
= x − 7 |
| y |
= 6x−7 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Rearrange the equation $\ 6\large y$ + 7 = $\large x$ so that $\large y$ is the subject.
Which of these correctly gives $\large y$ as the subject?
|
| workedSolution |
| | |
| ------------: | ---------- |
| $6\large y$ + 7 | \= $\large x$ |
| $6\large y$ | \= $\large x$ $-$ 7 |
| $\large y$ | \= $\dfrac{x-7}{6}$ |
|
| correctAnswer | $\large y$ = $\dfrac{x-7}{6}$ |
Answers
| Is Correct? | Answer |
| ✓ | y = 6x−7 |
| x | y = 6x+7 |
| x | y = 6x − 7 |
| x | y = 6x + 7 |
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GHsApyz082PIxMRBkVnQGzDijMjubw5MJw2cAahDNl395jsfn/gwGDkeZ8qYXONwPH4NbhGHVgl70CE9GmglT3bRmwfHyJDY7wMVUSZCZaeGsMNSEUA3s40rqxoc96o9YAy8CjOppWTu/L+DP3akULoCFUVEMgqFLGiK3t73hPHUCFU6P144Gou/jbseCMfP01EvowWo9LhT+rtzzOrWscdPl62FagJsCXhpwSmObPqfBmnKbx1bQ7ICq/xpyDxRRD+CAJIYHFcwQMrtNPdAV26F2XTaz6TE9es8Uj1NfAQyaAWLDWM0Wytra5UhpcIFtNRKQHmx7AZAhFly6GZxO6UPxCV0i2V2EivP1E1HdiaGahwV1FR91V9hi0wzdnrirDLcfaDaifgoJEwppVUHTXbHvH5mpuF0ZKlPrqXw6Jj2RvtyLN+2vfHFwT74CEvV7zSD+Ni7S3vpkaH9bBkeLVafsR2IpaKS+cjQ4q9CDUkiIwbZe++mis35QfWdSc49Z/c/s1MqRz+435SXRn+Jd3tCUPZtFpxvqtjDgLzuVkO8XZZ0siCgljgAez6x5VP8TTSoykQI8XZIDkih+nJHa0ye4gnx8zMiu/5S6e2pKmghTUWCcVaViSwI/LuvvknmU3kkuF9eZ1dkgj6kDUTC1sY4Tgy6f0Z+RXqoYzm+Ycil62mRO53ULZ2CF5iV0ux7qtoQi6JXplOT56tK6lyEnYoEcSxZB+Pc5Za43NxgY6WemLsJhndLwm0Mf4DVxKeFSkSoXqC2AGMhgo+JUxZBU/siC/vJ4kJWxcL84778He8+yJgcApYAIfPruKzdw5jkAmCR5j02RCYiOuFgzJFAnM12DLv4NKYbALV1yr+kC5jnazQazwjaYkGheq3vLLUJ+yN6com272MqpmtRpSYfSDyq71qPke3lgybJQbJu3qOka9Ohr9EbD/v2h5y2GGciPtvzG/ZblInJms9wK6xuByR4qjr8FwDBpYBVZkTAw20BsGDFLubem5FzPEOd6HKoEsbW6D9tDkyyxpv5+oZo+wQldDnYXRY80XJEaZreNsjvjPefJH7V5gGrivQEaeoPjnYdfXhIX0yiTEhlnHoUN6thJN9UW5GWYkpESrTfGwvUNUg2q6NBwn92liDY8IQAonFPEZZ4Z7uKDA/Kv+Cq31NexHIRAe5jdxr0zLmadwgn//+ZURs0SjHXNzsxYeTRxPWfzAK/141Mq96Wz9lHvtl2tPv9v8jFWywYyQIPq2my5qrgWdLkdL1Jy5atP5Obl/CTIuJaW5MW8LqstFPoVoN4/2Xc1xpem9hTLLOeiABEufmFcKaFzSRXGWkBigpf0/h4Yg8GPgQa9z7UtHyA+FLkL7Z+afpeTt3axfnmDwf6mpds0MCR/dFj+kVJT/n+sZoK7AS6wVTgoIbTm/bygeYIif1L3pgwnz5WKUu0HY5QhYlIAQKa1c93Cmbps2LUwgXJx5a7P3ggpS6152x8XaIpVADmYHnvBIOl9qLA6R6PJ4EYlWZ0ZuPxkZyLSwjdexsQ1LUW4oRaqpC/wRu1BbjMjXb0g1yewyAx2ffbRuS+GzM+b2BZmFq42xaTBwo4AqXa6fKT5LM5PSJQpDyTp5yZZZRLDJz55fV5uCpgL0t5RZByZnydHFRK3MuqFLofg0YiotFV9Dq/vxLfRBXzhiASR5KBcUsIgi0Ob5OjhHh0LKBmv4oPchReSFKkJsbeGkB83uc4w46sDXuyWS9FszGHvjYiflq8POMi1a1puoWBg+ETSuXjOhgaLjeDMDhZHtS99jNFQ3qJGfev1zlo4mFFNiKvhJvZFHIto09pQ6PfTyq4AZsDB/VUMAJyfiL53Kxi8efa7O/cw1lif0Voy1JuMVChPznUMlH78xT1d1sXOVeEDYa4Fs9gyT5fev1WBOz52pe0FKa4/13N9MpEGEBOW5PfIBvIE4tAXdfUBzkyJ+YvSxBBJnhzf0Sd+W5aUyDsJ2Mly7HQ1LAbJkpnYOcGDxSV8djGEX1ITUY0H3BpbETEVoR+laOGRER0FhG0JH0dKBzaX6UtDQQPFD7rKfHH78sK+byof5iHMpOXH6ATA0bp9qCLWGMrnYCaHqfSNJXZ876KETHpaiqo7cLGb2pkPQr3UZgCKbz6U2v1RUbHFSXTP5Qr1OF28FA+i7iaW8ag9TiYGFEef3sBvMYKDu+byuc7qbmL7rWI5Ll6NYpEV2uksnonO++E9Z8N7rh9mwP7pIbmAmPfD9JP0QiGfISjtBD1NVaK5tJHBuOPor83VNpg3S+WL9Qp951JfTCp52R1a36aH0JtgyND6PQx89iMTjxZqIp69ge53TLa0yKQzgMVTj+D0hZu1ySEIcwLRkF7oTOgfEqak+NPj2NCjMSivR6BBfOJ5VprhcNVIyOrKWVX5qSr1R6ABnq8jHRa702OwDSo3dSN17jxdcEf2SgTFGF3RqW5befh2YmOxsEt5hktV43dASzd113Hr6H4OrHXQtILqG0QXG6gFzQYbyDKFOknXIiM8rjdWD5ZG+qURaovN+4XDPzI1lQxMNLrHzZVBRRPmT4kkmfwXEUK/BZ+ZIcOQbcSD/6stCI58LEP7txqU2sGqk0HyGWSxFEVkIS8TIZnL4TsQgcwNft4X3OxIfVDJm0w/H9GcdsZt5nBm3+yG108fjIqNU/p27F+e2saCOObeRBgOCJxe8W1AD4UXRbnAe7My91O9GZU3G1aYAh8azVVY4h+5ockRijFmn1byYJb8mizf+eyGmBRRFi89ETxWlwe6bybLA80RDY6xFGxf+nudExI7FULO4cfNEyX2U+Ghi9aydvV8SbKB55KKrxmTcBbvjb63QM/huhKrj+gTyF5HjzHJSNi6Qknxg1COLZjWqTWJy+l1Uxo9Y+UPpLAWeTcbaQq2XcHsxJjW2lX81pTQ1GaRV5VQ1CEWkErkxYxSqizQeoJGPskYyaezDYOFrJW3HnNzgKiuKt/HRr+Q0hKidADKj4c0zKVQwAsw+SpxA9KYpdIrQ0Z4ad/EMmSMnBZ/ipsVQMHPDyTO1CnJE4gQB3SRLWjC9QK5+t7xaCRaE03MrChfd41HjwJET5RjrCFeYACogbLwqqOI5Mvo31KTWcJWvevfEHMT2m72zyIKzfgnzIbYD0FPh6MBY5sgoH8esRse87UPwDCYrWwUzUnVgaTFSahImgQkCm42XAM32AEqKhVOiJ3dpyWQfcUImZ2OGq34QMgXHb2/qPOuoTtoOZ9juzQJC2CrOShTG49FGdfaD4/Lbw9nFib1zqtTAbl4R6ZJq8LUDX8XBgncihZiL0uQrSvPWZYqkrSSB2m2HLjESVRpzyYf4oUmL0xZX7XudA9Ob+QkKDI4T6iEB2NMwI3QTgGf52XknKq9hLjAmG5hnxpvxzWzPXqAHVGXqd2uGIomCrRduw2hX6FIEcIQNaSBaV7eunVbH/svGdKgwYdAeWVZZMSyxxoZS55Liwmf17k2ht1S2oJwzyDuavBx80yS7WvhgIp5wD9KllKn2txPReXUwgQITwVeCbfvUZC/QdbJDc07ns6QAgEoRj1SeErsquMgEXD2wA5BRutoHAFnyQuOPF5qslYn0OX3twL+SFa5PIxBInjOnT1yKrG3Hnf70XJ4STfNZOQBD6bjWwdVghGKVVjtFfhxIK9MNUpfptci++VNb4kBq+lWGCtSpR9L2s/IObQkx/eYowsJUE2l/FCpJVsC+Yr73jEFAYj+yIt6N96mS5Dkuo+H32cmkMZyPHyenWL1DOasF1TnkaCeG60ODg9WXLB3K8mJZhkFv3ANAQ7PAZI1Qijrm0cuxYJRFSjbgbn2kLvnkvhn1wWp3PFRRdVo7KmDKAK8klmTHX9LtVos2BDZB+rUOhcNHg0/xbg022OFXtm+jxsPGVTLJqLaZq2BSyG7B/Q9YSH1tCT1tPBuf/5UDXNopXkek7NaOJYhpm+d0Q0ifITQYx8gSMIq/qj0Hx+O7f+FeLN8hskZoD99N6yvaCjP3kyTojE0fjys6xb5IauyhBDhDmSjvWGUAuBXhs2osVYzKC5a76E/inA/im5R9TaTmjqKfGPHfoIdMc1vF0tRWuAE+oinVlsCd+JDBylgZUvYOyW0iORDlFPanqdnlIgODyTqzyqaEdyqUqE4cap+fWwdNEDE6qFML+cWpaffUA6dvaKbJPrRXbX8TK4rsMiQwfVkS/vqzK1lBfA3NgOZKvjShGS3qI/knYAsO8jVfgd0auwoy9JEgHWnVR/hLN+V9jJ/sjBueOaoMIJ5NTU6jbKNQSVFlXq/T71IANLkrArUXBJEH/kU92jquj7jFxconX92wwInHa8Goscfg7eKjvKnKDh9noOuYiPzCusw8y1cRZeKrG8bjc1Xo5HD93chp6Q7aYuNDdpyzLc91vsTUU2VJJOpc+0/3yHqROSX5STpFrwgl3oN8xHBf4XlUz6AtPvFSfJdyDU/n9vADOmnkdhHWRlzQ71knHejEr8lRhU9Vf2d7ytPkfjqr1U8f1wirkgylrymXN3CSaZBokr9w5ZTxJOv7DJQbvQo3afg091Hihs7+0M+tAlJgzKjn0vlxL+AK6Kx/yY+zldQVKM2lgENA73fpgML8OLVOV9B7X2mPtb5xxcunYDyTuRRZ+9+nBIIBBfIZVuF6T8B4ajANdmQb63WzG8RjEmNrQSXBZEpnSMM7IdUqANjh/u3hDxsEcAT2abwID/0DjvOvR/yvvngAsK1Xo9LGM1jn8BFRFSOJ2enX9VJTYw2Ti2xnu8VqAtG2QcNl4lHGeTdVdjw269ij7dahdlYm5OdXw3fMXpv9lIY+yj4poJosGTKya70/xvlvWX7oCxcOWzNeNTv+I1swfXRzxBjUUokJ1NtVHSm5K0dcQlhPspH8SKOzMXnjaWggZKj+U48MRAMS8EmwbC7hSCwTFLa1APvFqcSM/UB5PQYrT4D8fVIHWX2cyV/tp35DMw/YbLwqM6Rp8f6KdjFLGzebvFxtSwd4hDVXeom1J/B6r0qJkvi1CLCbuMHz7QPPcflYvnIDKgH8/AYHRl9XMiMpRNB1wl7MJGMHVIMuvOVJqUgnuIaTZDKKuXKFyjfEQHO7Mk9bFui8VS0yX82q8mU80hvf7EjFBYcFM9mYNC4j2G191eJ33iOwYXAHsLjKpnkW09zlD3L0VmBiT235/S9ENdHXST0HvVcI6R4g5bH3Mv+aSPdDjVJR47i72iifNnN0/aMr2p+AJwVSdCvZ5xMH513bRK3/VdFi/6eHh66qXjY6+v+FmpVHn12lBrLPavMhvnOwRbKghMRJfju37i3vlrJgMcfypyMYnhMVCGIsAqyGZ5seR4t5cPamL5+cDpnTS9BcBtq6jv1UbxzzFPPP0GAHHnGURbHFGKZ7QvSL4RYQ/5STned2Nu4bI1CsyoGRcCHiitZQGNQ9llF45LCb4V4iD+7U1TccX5kyasIgjGvZI/FeMbZyJVEW3sNF+RwNyOXELBu+PlceKdA73YeJqhn3lWTBjwGE8LyXMEiRSvW6CTu4TZ5hwtELfZsjgAdefUttXcGtJRYeEjdaFoktcrndnfi6+3Z5ELZ2tbY2i9yTHclNf0crc7KlKoadgpaG1QQuArrE5fC1M+7pMkZIy1XVHbUcPjEowTNoGAnqCX/qMDBDEIVEjdoMHvsHsKI3qWtX81hgedr6fIXG9/PlO2WH4l+Gt28VoC3C/o5r9UQZdy0ZoFfaDiM3TGxNBt879uvJ247/qCT6UAaEo12vOTRXh2ZKPv52LAeiQdnAqp/L5tB10xURPbXNGxuR+1LsS7lDCKn0MsJ7XfYTcK54Z0AJTIUIttvj1W0+/geQYzmcOFv5hwvX10tnI6DxPBkCPsz4soptKnoyKEB8cKCPZMItspnQDmWRcOjv1oHU2RefWct7Uk77xPwioAkggo8oghta9+vItE06WtDNZDUaZPG59Ec2ZxcIqpQ4NZDj4Pm4bRyG5Lm22FxmFDdiUzgsvSb0kydAz1vNgMgbPkiXJLQRrytl1dAMw43h1u4tIFkucXgdB4qCu/yGqtLGyAd6wleiPanjFI9p11Kd/F7xNCWj5iP8s4DddKaA52LRLjEJnUxexUhAoAilcfJi47L1cZusb5pWmS/4qP5aTFdxpvkVivFSRwKSuJLhdsj74jP9RxszGlONAfMgvHXxbmA+dxzEr1//kcWKpMuaGEABi7hWPuqKj/RwWFg/UAh2kw2PFO5lG+kEa+JibXiSz2vXRixfjWg402rbUrgINtR80oPxjagV175GlmXsbFJdaCJfYKqz8BevThZFHWCVrYSYdoyDwr6aRn0KgdUnl8AuwtJRnlKK+JNADg9/Dz0g058Y7Wwaf/hkdRMHsJbHYQZ8oHgS4KFBUKydi3AjMxrKA5uXMSyHJfDZsx5E8pYzGUbuAxbKhphTY4MD7Rkuf7RA0PnRiXs70vuBevo+lmEO0myF2kmIIBXpJ1tJ98laQAlFU9NtjE6xJvkpS5zp2OSp/k6+N1LYpmJn56c2LMnXUiKb3Dbf1UggPhzJ2xuAXJ5M0Tmcu1TW954KnlDzb1ftyDC82kx6C5arlNgBHTNo8anQMiOpemXh7C9HZki1iydO4qTEQ1sT02kqQ2rtI789A1fouk0cSryXVzanh2Z60pFcYjbuIcqXhXGv0b+u5AM2xMhgjWAyJxPjzAZ6tHKO9/QnohfL0NNL8a0h4t2Iaj14mV5xBoIDi0dx9PEYAJXQK43fpW41iXpcIQuBhtYSShKWU0uN6IEuy4BmJmD9f63aE5m2OmBNlxpnqcM5g3M77YvIST3bmI78Cp7U6U4TskJEGMW96CyfaUvNy8vWLiPz/ybRtojINd+1gU2murWvvp0INQA+ZIjbF0ccj2aV0Mmhd0URVw7RchpzrUe6LqbXejezc1gKKmAFVOjzH1EIxjFZsNaKR4oXKXz3Thb3yCXW1EqqkDfcnj2annAgExawHmDvrpjUbd4gsCWtaBmod3/+R/rjS3EM9aY8OmUkL77aJ8LTV/+UX0sz5yXvJKPOA1VJFniaFVFJhIM+enjlyshicZbgjgUiXfygwsdMlFyZnkTR4bm2RjcUvuzcsyW4sDY0Meykxptj6xBe1gn/WkZz4iW03IMZZ74qQTr18QiLTJpeXIJvPK8Sw9WrzNz+OJP0jVGjTDT1IjWxhiudsnFyIlvm4nCdAEgw4PtU4XfsF9XIdoDX1mU0/mBBkl5Hq0VOJSof2JqJZrk0YeY7BSzGHJFBa7WXKY/u5z+V0zQgyWSA596Artq8q41U68YhX5TfM97H1rEMEaCybJRnNK8Sg4I8FlFJr9OxVNR9iFJef+3gUbwrupt1Tw+7GlWEsdwhHeNjXCj2lEprgod4Uetqwh2B+6VmCduwkPKYvKC7OQ25dr1nYBswH5FTiGLQO0VxF3YkRAbbv3cNSKIbZfhD2jMupo1Dxw0dDSWH4pWVxczIYYNvIiUrQ8v+VqcIEoPOcRGMHDmACYzYT89Te1SX3i0pBnMBCSzCRY6zUdeEZbP1dmEQ4zkPrzLjrndEgNeVPWhYLlyaqRQ7+Ialpe+4dGM9Lx5GlCJipvGKizez3QZH9JJCuJhN+2P8wdl0TeG+ABb80oxnt7kG5VGqPv+RZ9WbTcIPYhCsfAQu9l4W7zj0I/YCPPVwLYZMoSbjjcUXdjeLUyA7PXBEc2DTbF3MLhwMyPoExvnaNFtmc6pkSE+RlNK7MdOcNAx2UjS4e2+F9x6cCuxazsE/Dy5oZOgRXFH3jZRs7aRFKPvLWY9zN4sFEC+bpN+Gtw21NBDVWpt/gaThVSMwU2jwpwqfwLSW1bG4np9RJcbBZhShmJ68PjW8yeYg/4hwRv33R4T+VfhpYNjc/cdgonD4iiu14HBSGrayvTK4uwvEbpx8WKFNFv6TXmLs3Ar2pJI5Ecxqez+ecCrHXlh9+sN+vqge2OhzocjSq/lA9FEDmEBYgQ7jm8HkRclVltsqwAy4YkjucQhMflmVe3InyYTi9qmDYPYdj7aTMcX8vb15LT+8x0JREF5j5HDPENJWS5Oi+EyTHLkriEYN67YZTsXlzNpfPl+BvCnIkj1EeYWRgDNIVmLRNKewSoj8Ivv5mPFuhoR7Yzil+so1hwOeekUcTyfn6+IrSMH7zylI4ldbzgOIuVd3DhLSUQCQEmn/1+j9L60CpGrBB2ZmPG9hynkRmSHGe0VoGh23AMLfscR+bJLK6yiyvGXfqS6ys9783coAN+ed/Ds3IBMdtGt6dckZdLXWyqRVF7WoNmMQwDqKa0xQVgYvLUwosYa0U9nuxsnnB1AjBHaNBwr1UhJxIegRms09i8XRCMnr/+KWmb1gVnGV1BquLFZ1a/fS5fC6umPp7UYGipuBiCIesXJszO8zyWkKG7+AO4KWQoGtsCgK1HmrpjC7SkZBun+0uhs3TjYIFFKgwjYSbGGfqXwjxwbgodcaZMU/0/ioGvG8reX3hshUsfAujhZeBOm8bag0IgGGY+3s4sv9/Fc+YuSfJAlCX2scmZjo0x3q0LRoPZ0TsKvkbawX4EJaejdxLd4QJr2enm1UsE5KMmQKCPcd1uShU52OvGXXORahVgnqk9C7L4lI/nPPtI8qAnVsYsCZ8W7eEzPpXs68UeAvSVayoz8X4QHaoppo6UM6ob3L9f00HAyZuYpFgGtsDAUZarSDDew2IsDqu7IEL3Vv4yWaNH4RwDIAoc0NAVdefJIO57RodJ2FcuUWUUK5Yc3J1e9LmK2VfP8l84ut95Zc0/khVrCKnBGWCI1daq4+IpY/i50ySq+g9Mh/M4drcB71mhx+4cQ+82VeOu3BYKGQsMMmgTZ8vBx+XJtvbAcBNmMJ9kIMLF9Q579QerNssTLNv4ywkwBDiTg39lTxuhT50o58lhBX9oQIAViRqMso+eUHldrYemr5Jsb6LuZPCP3fzN9cvcWnyp44B20QxgbwUfkZgXeZqZFhf5NVqaWtUcADCChG+TVCzdFp2yZ0PB/Qk6knc3ZbeW4oduoUqN9/bJ7ZNDZdjjQOHS3hC9biL8H2ng4JcjjkzVhTGBbHCdG0ZDx1hvEINQqYZDnGX9qNZoo610943b6oEzZY9a7zaQ1Ux+LqlThQ+NN+1Y445oPvR8PvNkr7XPwclwOBHQQKK8hop36SJXxQTLNhJ1S5oJsmSzV8tGK0cqBW9Jo68TiWBjryWS8xyMaooiXQ8IsfeOPMD79NMSBKV6QvzWiW0wN2Arutk8gsOloYxshdMPSPol9PmOu9hMLdVEzFM47a8QHb7DAX+NNSh9e0Rg2BnAyx8A98meD/P00jJMD6yoBLJGenPytvmuljnCxXoIosBSAs6OF68saPQrmOILOyY72wR7RbDkU8Ks0vfwR1OfWVw1T0HG0hUJKSWtRW0Tb2PEmRVQ7BWFb8TtDv9ywwrIGhzXe+OLjBUFcNwGAJWytMmO3DL5AT8JYzpKDWlXNAGeMY8Hn/wxsDx+V0HwKf7TeKrV1NKHWLpPh/yCN2Ahsug2h3jfLpdvl1ikx9XRSjjew67PsdvqX5Go2+gx0Q3L9wl+/aqkcrLzx/2WiUKmoUtA7wSkTR+uV7CStIkLAoyAFigtFet3GmGGakTUkv+LFD04Y9LTIgPo32ebTwgO8aJcLey1L3DROw6A2Na15QN5KaDt8B1TrYTx74sJE/wfp1boQZRdoYWNB+yi2bHn7zPJgbrINZnQ4oAO90GD9QjfdDFsGlbFLw9Pm4eLgZxwYIuIG3qAAGnwePD9If8IrA2kJMqqnOyWLaW2HGG+PfHflzxnYQoZrljSQjVk9JMMErEoQ65adz+RP3JoNBBwTNxI9pSEuBL1+RQE2YoMB/chAX7Q1k7qRcuR6bq0mHLtjjxRMwBpEqyIoubNW+UxGXFc7TEh6ye3QQvy1pCoMHEZnKh8gB0VupjhDKZYH4z+rD1u27RuLVjov1MDHg9rcFjoxgUcpXZ5NFB7Y0kq7nRHaTMhuMJuPAvuGG9Sfq++pRjHcO18p2er6kKUWT1PLzFq6LnB8A3AZwFZ5UcjQ8m0Asl8W8ak3HX2XhEr4zZliwGGg148juKe0n6J43pQYqeHzp5RlzMsQfb8QdyxFWGLpOUC+HB4b4lAbdjYPDPt9HDZtKVQ4f934Xyxb6tcujPNlHuLAlvBFGxfxQRrQ8GXuLp3E5CkBhDYrKyliEsawUI6zcJyf3+6UcD19RRljGwJuQzmajFPQy9JeG5AcG6sAlKTD+ERiAq7AYFXi+CmclinGLjLPMXcxInkO8RJMqirHA4U6ODPf36S1VG1TpML78GldQElCajn/YS5blf6P0/qW4++nrea9AEG9KSIUpOYgk6dik3q9gbvJ7S/HVzaNTz87CT6Sj3ntut6x8U/7xoB9HrjHboEBoOruTfP3dxWh99Q6T0gxxuGUL4q6ypzJfriIDi9EWCyaOiliNanzXX+vcRZfdl+/XYqen5DUQVUBriNvGzHnzmIyUKMMFTPDpJ048RKW1C+NddSD+bqKkLwYe0RBpVFMZ/cEunJc1O9iJjOvTVWy82Jegmjo2y6u7S0V9bQY9JnV3jqeA6AcqSft5xOVsgEGyg2GoO8rmPPyliS2+OpYzFHDhyU/Rlrv9J1SU1OeYn8dsHsRHEm3vACUk1lquiCfYPJDTl/b1dXNlLjcOwjvX00568RpOxq3toJzdP6oPTezaAjk+DwAl575UAHe8j/zI48iET2GQ6Qa5K6tS9KH4oYDHmH1zqR8S3aaCi93EL9EgyT1HrJ+SEEG627FHJAuaj1RUXn2UQXPZtnFyynQtTDZ7HwrWuDdUm7M1zg5mPgq3dEvncxFXoY09EP3mgQs/36UmrsbndUM2zwtkqok3ACOXpyPzIeLT/dn93NffyLSEBTm/q2txTWJmmF3PThfhAkzYmDS8QmIR0J9QXH4Ou9kLyUyMzUH2dsYGDGx/IUrlXY9SiV5VrtE3/yyncKpqh1X2G6cQYgG4hLcYBBZ1pcbT3V+30HxTsnFwhHrb/yxIWFyX86PJiFdfcNvNZIyk7QowRGWCh31u7eMXLXiyflZDpcvqjHUCRWvqS90mHi0f9wHhy9PXQ96TVfd/CDNw0oBXI63doHOLQH1twTxmkCrjPc3/gcngnZoc6wPuxEGU2ybPPYGjb3oy0u4Z7LyYulsX/ceJLatL1/x17qYPIWq/c6RoukxECAp6rPiyOSIln/drnoJJ2hwBucZo/ULwJeoDUqeQXypUID5SS6uNYIlEWG77br27VddfGyETKzi2y/vy94wdYWbTZLAHOgsv1uU1cdlAhzC4aFZ45EqJJgDa6cpUY4D6cq7HDKDN3jBC37Ug/G9j0x3jR9m2FE/rHJ+lkgJ2k5YYH+KnjB6sDhJRvdu/D5nLaW9QP54bXDoGiZCaZT9f88bmaN8k9kWfd7Nn8Wms1kYqF6n73RtHaLwY6CLdslS5QaW6JvhVTolbLnrL2EOQXQHTcHXeiod7kqhRF8FQ3aVYYLDkyImJIHtgwGvnkWKXhevUuO6TS1jKgtNvR0a1a5XkMM9YbAB8DLLNQnSQmAxrJaazwkp5x7cr7C0SB0VFPkhYXBUTlAvpQWKWwXIGG43Wzl5V3FzWYkXgu0FRF40BIQMFFLT5ShKih+dyizsOEbDaEVHO8W8ATId/GmwYOKJynMtrxtvLUm3dgZgD7BS9L4fwJ0sFNy4fC43buN9xTYr+dNch/8HxgWmVTOv4Jj+BzTWz+KQEMgqjhzBolj9kV+h3I2dcgCn0w4EtWjwACaxbCHpM3wgnChsrj/1BvFwt9bgrVv7ZzCA0v4Vai/ATUDZentAK2AjuGIcvmDkcRa0W6aILLPSLFI78SAWH3vErtCNcMHAfCpMmO1eUk4clhhM1k2Ps8LcmKtm+AzW02qwaEsIEMqbv38A52u7Nzt1sAbHixCZQeDu3XbneuyCr6FU5qqi3SCLRh0u4XpadhPSBXhsn8FyxKkNZYRkI5acVT3rddr1QkWHdx8qLrW1bMQ/0lQwHWOdYu8IBJpdZbmjPiDrHHolx6PUOHaB96B6+CGVVlWKfKqb7/1W+cFhJFkyr0YgLwzNJPQjT0GSckwMMlQ+rByVjyIFaI+sImchBGdhQpCQXI7U+zfS7rGsTjPOvjJH9hkV8bipHr/YB6oa0SemlVEW/YmKtsFPvGreGlVM+aLQ4MfHmZ2AhE4cZX0A5XsGAS09HplyEgyHDpwqw2Y480exdiZl+fC02j9N7Wi8NDg96xwF76D2GYv9LMIw8kE4zc4pXjEEvkw2B9gglDhQxdSeshNsXdRAnGFJ8sogY9siwTlHVukwWg5YfkUXKsjEKbzQWEYoDyi3BYQfIg/hfDr18G8fT3PURW38noocaXRup01jLxlM6i6R7ChPvuiIhh6QqScL9k+n2ae5AJnIaVH3XLGeZw0EjPwbAZIbZ+WJf+IJ832SrRDhLD6BbD6Ae3Ukro1zMrPjXw+jOWqJivpyF25MScAFHtY6ar8kjvky4Pe6y7T2bOabqRRDOUsWJZj5EY/cqOr9MUFI0usTCLQpnq+FrP+8nOzqtzrHqZBAqhgkf/4JPEdqqpU9neVm5EX/6x0Oa6FkW+tX3+CLwltfqQFejlTjQ4yCJmKUiSt5LedODxLyOIn2lwQmRxBOLs8GciC3cmKCttzamuA5yGPoW7dCodmXOEfoENUXZjlQ2zWwQ2UdXtWRnAMmjy8I2JKB2CYg6DBc5b1pmXQdzF07p2kljT7h8H5CcnYzAL6+UqW+pq17Tj5YxWZL99owhUL6CHLQ1Uub7yHVz/DplD2znO6PM163DeFCnDatNP3LhbO/UHZ9UlAdSVa8vqO4YrE6DMYQPHtfXfZMSWLj1msXsQw6IfdhKePWI8BW68uQxkez9bwDh29BZ/+2rUYo72Zk6GXYkNhiewvEMtTMeCzbad02ok6uGT01dYxpGrS16ofPvFaopNTKoT1tZP9piMaqcQjFIgvBg+nEloWee2pzp2Hbt7mq/Fys6p2KceWOyqubvk9+xJjZ8/HJYSL4fpk9b9DjNpjwKb3jCCkCStBvndOaIiAwYoxD//lJsoeRZdOrjd0qGy93OTC5lVpFhRSf6ndTq3kwa38AKi+8zhf24gxFd/VaLHLdEJCPCYqjbExPMomvQ+DhWC1GjuVfv0KE5YAKWIm+INjSPlERHJxPg5+HyafPbZ93aVXq9RsEWOxX6pqG5N4IacEzTj7RzXS0JP9Vtk+l/m9MhCh21Xkx3Zi+sWjZgVxcZZBFN6QPggRnTqv/DmYzOZRNYiQ+snhyMMdmXYnyc7FpjlBglc+znDe3GtC+lWFNyt75Alrmn5jBwsfAmOxeRcXfIyM2tEjMhufX7gZq3xEuwx+p4yWYzMxHZjgG2PtFaI9bfdDpuTOxDl2k3r4m9vH22T3GK/msAeeHvg316HGrLOf7tS60tnYolu7blHPxQiW0e7v/D5gnFp7nCl6AIH6q22h3dNpyHoyNVw37dXNqBZjeGMbTIZpHpNfPkhl5ze9Qk2PfH0EoZ7nuRaDSWve1EqCQ9MFSLjb5Naxah2Buw2xyJwEy9eHohGrBHRqPFjZDRWG8IpdMzc6XTP2W+MOvC1PkijWIt4V+uQt2SH48dIEd9uVk3F3ztaXCvXG0qD+ja8G4osI4mUanu+nk7rf8nWt9W2LZoMWlATieIltXnxc3FcoZU5aH0qV5RTcPNQFC7nBN8WaB8twiY8SAyaH9mf97jUwMLyF0HirOBVUGhlUCdYYuD00C3fpgAha7H9BvcrKQmqby4wz8Z7Zn2iesAn40EgIY7ueT3mrAPkceoagXJimHd1bwtFQMYLI0W+8DTRcPiDj1VSbc7UYyz0cKCkP7sxBYCKrlpuREpJnbEEwur3ENj7ESXzNJU7Zwl+5I+6viwPAzN3Zyyaew4J3Dd/2v4kVb5k2QTEhgOmDmI+Jgrjl0P7wkNIxNode2vC6yvySR9EcDQSXVL4oz4XZJprGsbhLSJQTjS2PIEakoOsCByDsnEDsR/b6gQvhaeqWS/nOaHcYWxVKMkc8xhhKX8k+d8vK2S985uSTMrO2qc4QdQLXU9WvhsxpGQ8p920aVETZ+xBonXE/dbr1OOnEyMxWrHXdiXeL1fALCZjhwtgX0IiSETcJWOApgJPEpqZx3GkJfaHiFDPaxW+fqkH0q5mkv4D1BEF1CisM4xNipbfJtL6CKOJMP+aWuOpMptgh20xsBFeDLfntxsegBNWZolButAVWds5UEe2mPWIiMhvfW0nozYdhoZMkX1oSHDyogR7u5SKDen435McM5HMBMIWzP6q+Pl2JZVrwt4mJnpeMOo4UYfzySmwWLLjS0t+uhCOwezjGttgNqd7phC9M7UML264wAV644fVHjpFSweEHZXBGijweuZbfO73Cu92kMlSgO1Wi0YxVUqRSbevRHTLO3CkkePXgeO46KcebjkfEb55I4X9vNsaBJHnIXU+DY8oNQXUvNoR8t7+QcghIOZ3bbI2L1J5nnVyip5s3XvuNSJBZiaWH2wWNhleYYhXRASQKeKcKuovi2F3BJ6iTNJJImCYZcAm33X+ferHhogle6U7rQ2bQbBYnTPiuibd00UV5igEYAKh8XAnca0k0anw9bDickis2dgugxEpG+tfBfwE7491mozDtVBRfkkc4CqaoRwg4+8GizSziA7Pa406SvIeKAZ0dE7ZqoSYzzKpgruhWRLk2iPeCdWaLy/55vVfo94InIEokNWjPYoLRB4NdkK30ciiQmyAKdIgYs/yNO+OyzQKAs3pUMcNK9jZYZQVsxUSoJGF+xwdhNRChBwgC2rzyHGpOle3lgb0BIWYD6fo+3KcKQoYYACajhQbl2xu5jpzvVDP5YNeVYPycxq7RXUWjQllIzo+hSO3TI4oNx6WGKg9LmkbD3q8o8pmFEmsEJ0FObL/pzmDe803e+3kpsiktcmLCGnP0UK2/17YscC9S4qNOswLiEj1Ni31WKcY9z6IcgPnCeJttGT+W+Z66EpMymSCEcT1OWUwSHl8=
Variant 1
DifficultyLevel
668
Question
Rearrange the equation 3m + 4 = n so that m is the subject.
Which of these correctly gives m as the subject?
Worked Solution
|
|
| 3m + 4 |
= n |
| 3m |
= n − 4 |
| m |
= 3n−4 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Rearrange the equation $\ 3\large m$ + 4 = $\large n$ so that $\large m$ is the subject.
Which of these correctly gives $\large m$ as the subject?
|
| workedSolution |
| | |
| ------------: | ---------- |
| $3\large m$ + 4 | \= $\large n$ |
| $3\large m$ | \= $\large n$ $-$ 4 |
| $\large m$ | \= $\dfrac{n-4}{3}$ |
|
| correctAnswer | $\large m$ = $\dfrac{n-4}{3}$ |
Answers
| Is Correct? | Answer |
| x | m = 4n−3 |
| ✓ | m = 3n−4 |
| x | m = 3n − 4 |
| x | m = 3n + 4 |
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
Variant 2
DifficultyLevel
668
Question
Rearrange the equation 4y − 3 = x so that y is the subject.
Which of these correctly gives y as the subject?
Worked Solution
|
|
| 4y − 3 |
= x |
| 4y |
= x + 3 |
| y |
= 4x+3 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Rearrange the equation $\ 4\large y$ $-$ 3 = $\large x$ so that $\large y$ is the subject.
Which of these correctly gives $\large y$ as the subject?
|
| workedSolution |
| | |
| ------------: | ---------- |
| $4\large y$ $-$ 3 | \= $\large x$ |
| $4\large y$ | \= $\large x$ + 3 |
| $\large y$ | \= $\dfrac{x + 3}{4}$ |
|
| correctAnswer | $\large y$ = $\dfrac{x+3}{4}$ |
Answers
| Is Correct? | Answer |
| x | y = 4x−3 |
| x | y = 4x − 3 |
| ✓ | y = 4x+3 |
| x | y = 4x + 3 |
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
Variant 3
DifficultyLevel
670
Question
Rearrange the equation 5y − 7 = 2x so that y is the subject.
Which of these correctly gives y as the subject?
Worked Solution
|
|
| 5y − 7 |
= 2x |
| 5y |
= 2x + 7 |
| y |
= 52x+7 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Rearrange the equation $\ 5\large y$ $-$ 7 = $2\large x$ so that $\large y$ is the subject.
Which of these correctly gives $\large y$ as the subject?
|
| workedSolution |
| | |
| ------------: | ---------- |
| $5\large y$ $-$ 7 | \= $2\large x$ |
| $5\large y$ | \= $2\large x$ + 7 |
| $\large y$ | \= $\dfrac{2x+7}{5}$ |
|
| correctAnswer | $\large y$ \= $\dfrac{2x+7}{5}$ |
Answers
| Is Correct? | Answer |
| x | y = 2x + 7 |
| x | y = 2x − 7 |
| x | y = 52x−7 |
| ✓ | y = 52x+7 |
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
Variant 4
DifficultyLevel
670
Question
Rearrange the equation 6y + x = 5 so that y is the subject.
Which of these correctly gives y as the subject?
Worked Solution
|
|
| 6y + x |
= 5 |
| 6y |
= 5 − x |
| y |
= 65−x |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Rearrange the equation $\ 6\large y$ + $\large x$ = 5 so that $\large y$ is the subject.
Which of these correctly gives $\large y$ as the subject?
|
| workedSolution |
| | |
| ------------: | ---------- |
| $\ 6\large y$ + $\large x$ | \= 5 |
| $6\large y$ | \= 5 $-$ $\large x$ |
| $\large y$ | \= $\dfrac{5-\large x}{6}$ |
|
| correctAnswer | $\large y$ \= $\dfrac{5-\large x}{6}$ |
Answers
| Is Correct? | Answer |
| x | y = 5 − 6x |
| x | y = 5 + 6x |
| ✓ | y = 65−x |
| x | y = 65+x |
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
Variant 5
DifficultyLevel
672
Question
Rearrange the equation 6y − x − 2 = 0 so that y is the subject.
Which of these correctly gives y as the subject?
Worked Solution
|
|
| 6y − x − 2 |
= 0 |
| 6y |
= x + 2 |
| y |
= 6x+2 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Rearrange the equation $\ 6\large y$ $-$ $\large x$ $-$ 2 = 0 so that $\large y$ is the subject.
Which of these correctly gives $\large y$ as the subject?
|
| workedSolution |
| | |
| ------------: | ---------- |
| $\ 6\large y$ $-$ $\large x$ $-$ 2 | \= 0 |
| $6\large y$ | \= $\large x$ $+$ 2 |
| $\large y$ | \= $\dfrac{x+2}{6}$ |
|
| correctAnswer | $\large y$ \= $\dfrac{x + 2}{6}$ |
Answers
| Is Correct? | Answer |
| x | y = 2 − 6x |
| x | y = 2 + 6x |
| x | y = 6x−2 |
| ✓ | y = 6x+2 |