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
Variant 0
DifficultyLevel
552
Question
Which fraction has the same value as 253?
Worked Solution
|
|
| 253 |
= 510+53 |
|
= 513 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which fraction has the same value as $2\dfrac{3}{5}$? |
| workedSolution |
| | |
| --------------------: | -------------- |
| $2 \dfrac{3}{5}$ | \= $\dfrac{10}{5} + \dfrac{3}{5}$|
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
550
Question
Which fraction has the same value as 143?
Worked Solution
|
|
| 143 |
= 44+43 |
|
= 47 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which fraction has the same value as $1\dfrac{3}{4}$? |
| workedSolution |
| | |
| --------------------: | -------------- |
| $1 \dfrac{3}{4}$ | \= $\dfrac{4}{4} + \dfrac{3}{4}$|
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
557
Question
Which fraction has the same value as 352?
Worked Solution
|
|
| 352 |
= 515+52 |
|
= 517 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which fraction has the same value as $3\dfrac{2}{5}$? |
| workedSolution |
| | |
| --------------------: | -------------- |
| $3 \dfrac{2}{5}$ | \= $\dfrac{15}{5} + \dfrac{2}{5}$|
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
U2FsdGVkX19jkH6OiubUTgZkd+OEusDseOhAibm4P2V3uQgTWO2jYb2TAkdzels/qkzYUE9HTSu8Phik7TL80j6mNxwnZqbZ3LSMoMtc+pvSYTWIRD55DXk2pg++YOx3LvYa2qF4J9p8/MOPryA291JreSzt+TTBMbw1VnrevYA/1lTNwqvgx4hsB19y8U80JqlydjmpKKlfRF7GVlog1Vsl/Y+9jZWNXaoQ6uHnk/OsZUIZBH/wSRSpm3R3gXGP9dV4+VAB8rPK8TeGFHgm07jecwIxKaBnE8d10ix2zzdvHON5grMnQaEMzr78bi3q7iY2udaMB9m7nr4F7JDkdGLYlm3QbpoQ7MWy4D9t+cce796Hy9GsuMPUkQbqte9VRgXpdPEMr8IBvVCdxDpK5Zdy/NffJcxZIBge+nrHmcJVT+/NmaRD6oxyX/XT9+e9mnQXOBb97HgtHV947EV+nCLgZ7MEVbKs4KKIJnpHxf5sxgyQayqOQvrNmQZ1jPNYhY7X6TTZJciyFXSmEATMh6D5/SZWsFO0oCeugOLtIlmfU3UmqpUdXjQbc2E+ajZDo8I7IhQxzNvt9XUjJW8Xq5eOQeFppolyZgxb1ZvuTrGV5VlLe5uJk4cZBdooetoigdq/2XaQF+G5EghBsCA0Yo0mVKMsrjiST4IWO3unKiz/xsZJ3oH23Sa0M35o6PPhOD0GS6JRRrEDui/J/QMRYki/jXMSKTWoDDEpezBSM4WN8qz7cM3ZWjSQ+dVDXlVa+6VxlVbzEJw+fjdiOuI73XIFKxJdo0sAxss9mraOTEEqR/cPzPz/sZLR4sNAfGbiazLtpGGVJJ21JCNLJI+5eFCzpQxSMJxw2ReBYYz7OZuGyJPL9lqN++q1V1rfV55mY3Dvp5WSpsbGEfH2x7L/6a8S3rjEs7+OnyjENgzxTv7wXRoinOs8lMdnYSib10LT1QL1m7LzYAzUti/WRc9RZ4LttVYIvLNcveYkfkXPWfIHSS+U47mKk1HVYJlC2zWFuFftFbSgb5vjuI0txfWFvKbE4sZFWuLqbzZ1fbvp62taR29vY2I8b0/CbhB5ZUx3UuhQK+LdUSvcMZVPeh8gi42OSmcABLHfh8NDw6G5hBviwdWt1dDDeEAzLbVHsmCd/qc2meBNAyPCv9G6qs8ecJa/HenTChYMq7v599kv5jHoOxwI8YWjYyzD0gzY2m0GprOs6ZbxKa/MepYMb1FNCOhWyZkof+sXbeAut1Y98ox5/6SW5lWpoWmB2OR4p/CPez2bwccNjh42GwFUZpCsVI8Xnt2w0Oku2c4P+RPpyyuk66wxeGrOmyVPFOUV+oXkIyC9bbUQD2VPVJoRVgEdgZyWvWl/9XQcpBfyQ+khXQKgzlJ5WWZ7gO61k/yTciKS0/tMs/FciZno+qA0ok1wD//swOJDE7S0FvGw5065j1nKbIX6DnATS5ScZ56S/k9BR2NIOwvphO6+CJF0u57BF1fyQEAuSgeYdzFZNN6MT1lYinHifQpH1eby54quQWTkyQG4oFqdY3AQBdFlK1cFFOGMJduL4KtEy7mwmoJ8cyo6kduYZcGbVqdtDqFrxn4/VvjYHpLq6sHBWbjKTQUhg2HC5GiGygP5rjcAj5W//z3kph6GnRLbe9B0EPTVROX/sZsK6eqV+E0i1UOspxabOt0z4uJvESTCDwduTGkV35M/b9bOhKe5pq86Mtm3zA/OEw4kru8IMkUTQrNlEVmv5CLJ1Cs5w0MQOaSdxky+0ACy0jQlMm57kE4VOB/DH3EgjiAyNCTLOjJ8RWtJFZ1ZaqRc3uwTYGjWcvcCYKBiniwnm/n/6jObzPz/0Uj3ojzNSmt2T4sjp1zXQ+2aVUqpedQ6OXZ+lpLnM2mg6wCgbg6bYgcdj34Mtp8slJQO+I20NXEeaMsa9PMG/WAiz6KZasJ88yKdYMDYaUdy/IRL1RGAAm/FmoDV9iwjM4tw0clysm3zb3zctetKwV7hi938/o7EQ5Q8RIjbm9XsQQ7h8i/EVyiNbMgD7bWz6oH03nVhBRgGIfG3ROLBqPleLsA2/41h9jDOFbP1MJOaxF0V9ii85esH82SFAmQR6RcFpxHdgRUetWuNwbQnUnBiOHLv7cgEbyiSYSy2+krDTJyu+JjFzPPbG/sH+Hk7B0J3UaGWAltjUW78FAKWXnSBr9r1KWnPj7iLNWQeqL6zaIY2iXPEBu9Dx3OJmU4ojeEXmQGMdnbeYA6xLQsH7ruKy+zi7ZIiR1oKdVwn0RKjkxYS8eYq77/vD4ZGNnO4Su2xHnbnxMmlKmJ7fvUpkrY0xzUpRzGdcKxEr49KcoyHXOTH0q39s6MqSsg8QJoiuNrAgH0NQkTpu/f/PZV+a+FbWoo6ayj2JHBJJe83jmDy1r4XR1spJ37pREy1v20ZDquGHJiSjPBflYtJQH3fXSBXaZmWf2x7vDAmlHUflt/aDwoJ2jx49InLvDneqYBbkwiQq0MrarDTHsZT78Buo+e1lbhay0CoX8qTv6DtqkJ4JpjO7ZXYf7u0ypUeExKq7iAXuCHvwSVuICGJnIKo/HSIILaYvqiXAdZZFrJkj7FswqLP/zDrsiJUvvHk9Szr2nCml+pb2Q/rjdO+4W7rLxsOAdYzp1UuhhABSXkQEqib2fDtFqSKNBnUc0CPhV6HQdlsHHUacwcEgSOVubLN+q+OIOldO4TOqg3xEKlrgG8JDZc/QjnrgxTN+byZ6uvJsPLrteQlG0eB11UdKqOHk6cF9P6o2YVypDaBurO9j/TxDfOr0Hh2R/0ZAwvRrlOz66jSY881PoTAKnmhYiveCfMHZvEHp8Mi/G9NVnvopOVD55YCeKlHD7CIBojcJ4+2j56u0ucu8NmAX+yz7FSXl2FxaukFtaQB06e6r4gH3JcwJYcr7FPWjy7xfV5wF/zusNP3RwjN7HCvRtSgQLlSHt+l800yKPnYH+W9179jMGduMu105oiUSVbx0HIGq7yr8TOX9RLSzpAeAJSijsrjQezthv3Kw531MX41STdCVwgLxOdxHi/izvosHbyPxhK56K1Ed6RGRPZYBrokqyaLpQGeIgzT6eceBsLbZ8CR3KHvDq1T9cUEtvrI2/37N8MCaeF0iVPy/N3Wpyj9y6QXsC/UoG3L6+hZ/18mwztMYJD4ye8pn6KvFxL2j8qpzsXLuhWlEtAziGktKsEr8kQ0FUbXVd8syTWLm3cdE9Z6gSb96prQp3UJcePy1ny2fSL7OZrF2gXurmAgkT+PdZcajCQXOYZYzVtxqlgfZH0r8/0MJU/uhWFI3PpNN5xMPmzY9oED309X8GIN456jENaDDu+gZlkM/plu6uFDkvcHPxWMkEp0qawdedY6ysNLy2B3UvR16Jor3G9xCOLm2HSquvvIh6lsxEEwgV5T0wgHfp9FKw/D612c5LBNxr0+Wkf2H/pusiRoEWzWNGeVz+OWw3n2MUBrVKmUuDnY/9k2QrA7XTuHsXaJepICU0RMPY3L8JOU2KWKVmEwy7KKaQRW7Ix34uicdbA/gXanLcJMtjGxFWEXIXmfyJQr3EIuT/G6s945+jXA6d/jGhf3hgPUZ8a/iGmQKJVQ3dDKV1clWJVChJ8HJDZUtNBA2GmRqp4X2SxVmpT5MqjAMUg56ZS9wJM3vnXcRe+rVDCj/OVD5dZsNOYjU5VaN9jWxef6mqOlMuNqd4d4hFYZHxh8wBNj9jOEJSMCYOBaYDiLWut5ef+GNc7LWCLgJPEWb3Qbbh1XUmoR48yiLDaBaoXACSCsziCodIM93WrF2I3o1jjwibxpkWL7tZ7F1dqYMTQZ7KoONsbxrnfTnAzijFRbzm7jDwBIQmzlXrBLnHDCIfd/HeDHZrKiXLtW5vKVNEEbaBriAGYmyikHlpR05A+u9Y+8erIoq3dP1HGTWR3sDJDlIIxy6j2RexkVN1Rp3FLtOoOkAlk6L52KeLMoq6FBAgiwN7lCBFAa3L5aGXURBc8rtXEfS9DIHnyEL6YDunVHcu5HGyxib+j3iEzdbTPzTG5EgOrqR6Qjy8k5xnDfH9qINukjnGh6YowHyLibAZ7iEUN7aWr67gW4uKJuPLCrGbPEvjgFGqOcS7/zDBLbyeap0jYVwO3BtBfcT5AcV4EaHqgkgzKy91dgjCsN1YtkSEey4gTMzI8Qc5SZn04ODy2IRKnA2YIa2CPaxtfqk7SumtWZ8ja7NLX9+wsEwR23aL5MCFGTf/XcBB+bBeiCq3mLhE+msADHHW00HHDx5HZBInb29WhGRHPyhiUkEsIqI0/N3V+zss6C3JznB5Crf9BR1le/HgmLzgj61CGigW+J5iz7EfprmJetaN6V1ygvLqEpDu2WGEobuV5jJC8S8uu1IbTeGAPbK7SkATRPZVSA8BE3aia/GcWuaMfqCuKhnx1IBD7iwqlSfSGVZpd5D/mtBolgqOgGYgkkSkjYU/qnUvv2cr3MoSJhhj8Y5NR3wQTXS9t1AIoRXyevtno33j1yY3cfGspfvu7jkvESJKk+HLjaacnv768PZ62YP6OcgVr17NMPdSUpeyMgkH+8ZMrJIV45HAKrcLlTwRVPzwdCEMVbAydQZdTve9GbhFMw4d7ow6urndTZgom4PoxWcFD02yvmt4bKyMxtcNKQLQPIJBDgfr4kF2LhuO1n8c40Y8bxm3X+hRlHD17HQb+RepsnyUjNh0SZ/Fihv0OMe7bZWIn42OQgE2i0P2JdVn6Shuk6UDaH521lOWc6V7rAZ8rjdeTdJHvJ0bGGKdEM1ADIz38mFbs5upd1X0SwVbXfj/aFlbZFHDUDxW76aMYHaYkoC3m9yWr1Oa2yoD68KCC6EtKM8yBEy8HB7n1SRwMhAV6iPIatmGcOK5yJxEEr1RQG2fpg4Gz201Gy3kXCBioKyZ2LVpC/lCD2SKd5L/AbmU9NRK0KpBOCiCdtbFG+lQHT+lMD9aeYs0ueNrCQxUPEZFqE6IGjrktQcUc11iebi8qrDE2YMp5qBDiwixjYpIp6OsrsCCzdSZfVK2r0y+n5bg3L8KH8zCmi43sXDXwWtb1Q6Hs/Fjg2ZD5/gEhLpNsz8SUF/sPIUvedwCss6XQNuKmATmoeJ0NyDnmi13F+/XyB+4m7RaWq1ntFC47a7yeURERnqH6ec5EC9yu5vcna9ohBku+tMs8yVgT3q8l2K5Xbx4mkLl+pgSJb6v6djs17InZbnIRWpbC+e6MIo1DyCpdWr+nKcCVchIRGR8vsW/Du85SQgKRpR3+ri+vSlLdPe71K9IBIiJLBTzdFaxN3M43/Y0y5Iq8k/C6dpsBIoMsTBAB9HiRtCagHbAyvQOCANFDBOghaOAZrJ8hOQ8KEqrmJgplKFHi0PQrs1hgicfZD6XjfjKHDRN/1/yOevobafH/fP32scudBbzaozj6I+hGUPtdJULFYnhoi/IW9UbJdBvk6xEAOxBwhxQqFJjGq24Uiikjs0lX0KGqTXNuMI585EwC/DAFI9Cb5jLwm/4wgPrd4RQ58bZrWQpuDVGM52AbSNRJrIpoHbOTwhtHl6igLgacHVbgDoC+7693tsZOljHKEhR1LknlaCnJmgW9ktmtwBheiCin6XHwzZULdGftUbh5QFxR/yRrVOsczyjwvlKgt9spT1b/MOmDNR+ZkmbWMrRVcRSXWc1WzgGlFEwm2lTSgtqON1V5JTdqGsztFLLfuurUMWx5nDB9FQzwCavUxbsuNX7QdfuUo50wnFEKbCtX4wvwPEeZVd4TGwwdJyUVOiKTuq9qDu7u65k4zk1gE4l/7WUOcyuxzc05u8rOQIIF0kbFuNn57yTwNdPL3ur3GjBiC+8ShUuDZ6Qrgky56ghZqYEyYV5suVpXBJ/3xqeEnmxG/+Pg9NGbIDW+oU63zRUEPjORelUnvIlK77i06rTwpodMPNhqWCElsAe15myZfMthE0xeohRMqzGY407TLPpX03d6fgQ8v9nM4RcOchQix+ib4xJzWnnylv9Zd2nM5oTFJuSEcclY3A/p7Dpr704/69kdpFEGCqkGVJIOUtsVPjuRizb3pJy8ByjgCofVqy5FPuJ7l1EC+HFJyX/o1dMyduqXn6XckDM2f1z9+H0Iq7W0QgaWvV4ApHUVaG42/s6Vz6DQAcbQ1jdp6yV8zul8iPwylTfME5FbAIdZ0lZX7D9u6CnLcTeraePesc/Jx3OKwzQAx9uGQEoxF50XamAX0T5XEAtSE8Wbnfy61ACQMc/O0eEXTcfyHYdb244NeqmNbYfx7lcfiPiZBoAwet0R95bAsqfdq2FQoPUyUWFm/YqGYcoSsm2HaFRH87HGD4v806pDir8NKTkfv2/ARQsfMcTGo55pHnp0oH3jjwzzGJpCxgQ9tzmR0f4slbndRG8sCQZCet68KzfbGxDJ9bvt3Gnizu2fu7qFMyWpSSDbVFiup4WgYkSHQNl31QVJHpFVYlBKLPsgHZJUe+PIFBhraBi7mGFGOnmxujAdvKeTj95Ng/Saxg61Kgcl8Og7wRobNIw1BlWd+WladwQEYJK2ipZkFpM8DvSsGTXIeG2+xQsUtaNuHlYbhZ8EIMa8/rRjZJbrI009VeH10hjIkUX3rt71HbQJmwA0T0cyvOfoDlFJdrq2I0PJZd5NYeZzEcVjaa4FUXuuhb+VUiJBaqK9KXDvv71HKpW3jYZuHh63y/JvKlGCvxXobCNXvqAGQ1DI3U0X1pD6tAwjSvW+Mj0j5013swrt9LgCDwdwMLHRYf4VqatAErX2VYhP66/u33/BG5AqO4FKkt/YIsn7N6/l+KJ6LmTXQPFaDuNrhbrl4emeSsWADuMovyaRShGwRjAdmnYPw3z5+lALTsRc1tj9t2bagm2U02yl12H41mNPcfC6jDRUH6l+qLqrQZ/yJW8lYM+3eLnew2Giy1pspke0w7iAtf69TQN0W5QxjiO3M771ePBQwosbQGJX5ZfnPsiYWhForEN7Mw+FZWa94S3jAAv0OxIg5/K8dsFDIctLyLTu2bgFSUj0sOjddMqgqhiUNNvAFwroiLG9qCEojOFWm1o3QnsGEyQlrzgYJOh/Zk0J+VZTtNBJPW+ZCfXEhW6vOn1jQROszIJigDUvsQdt9BoI7aORxhq1mcytkPswmx4g4aMNud8d9JUxWLBCVymeECexnszVxGJF8nQex7zDBGMhkqt6fOmlB4KJu1OMU+vCOpQg+D0pEOGCLUlLEO12Q+mZcjunpdGCjHTUkX0SO2Pzq4kh4YSZfcu5k2jJltXGUHgYhR5fASdsUDtV7eJFokGDb4GgTKgduhAdkYYQtTZ2OfAllgV3xVHXFy1M32OcxB0O0P56auahBEfWTj078mGnW5qin334B28BzRZe8BfBSMntP0fsLvph9KtW4L/pZf4v25A1k8g5aqL55aXBiu0+5rYU4Ik4RtFocfWtJSz1s9FYERWLlPaclXDpBGPBynXpTxgA4duSSFbZvhihPXcaGMDc9h4FC6xaSDQK5Z+3lhzv3KEGxi5dHKITXEA2cIbFF8AuwZlWsFU+ZzzlFuDW37LcIuaDZyrjNkUc4wKSpSlzL2ZEPqoCoFGPK3xrkDDgCWHTNsFta7QLkJpGb+mbVTkfxbJgMb5CJvUL1jzJZbua0+1ktBiBpmUS2E6Kcqr869vE0iR60/OrOLirbzsURwChy0yjSAgRst3/cStK7KvXpqXFhTaeh1A6WTZlffBcHdMRQB6KaIWCHzRMJapXCz3UWLNmJLrW9ByWc4gK8H3O1/Ch4aJfCJPkFqMTbk86jNiP6p7QiYDWgWlGELw87NJoOsGP4aPHQZbAZewkOPnim/afoffFpZ3tlikI6fqWgaRJE2JyHsRMsAsFngLdibZUxRw1K5cEKtXv+TultlVxMwO5o7ML/VQKDiTt8cG6VpPo+5N7mvGSONghjgE6KeG8exHa/tR9YZC18SKatYOs5EjGIGMEsMR/HsrYLtg2Xnsqkxwj+N4YV1adbHB7uVCjo4i/D1vzcKlp1w9P0emm4QhETP6tqg7MitxFqGhqp3gROSiKBjqcYB5shLzIp13nzuGIi5nMmAod8TRS+eYfl+trhQSjqWuXESfzUWruXNydBggzyOdktmR0nwJ+/m2WWn4AIRn3ke9VXTCsVKs2EVSKMAHRNd23r6DVS9Stp4saPKqeikT86VGIzbioyPphtFK+c2KPldcfqhid1o740Z/Tt+rbtt20TAZPi7QrV2nc4oCNBwoCj1omFAMzDuHb/u8+KQD6oJfiSnJ/4ZenVh7iYPU5tFdJ/Zk9QqBGZ+F+YXLDleM5SJxhqDZKRwlSJKYjlrOOe+45Rfjfp8p3XqB1z0avt6tql6BVVM5AGq6qUqiiv/GqV6WtY/Kt1CBhCCYFegHNH6dTSrGN8/R8zokfuQpHckWM5v/W/s9VGmZA5IOYWlaXub3yqzRzR78xP5EOyOR8++/xy9DMBp/xrerVz/pFHFk/NCkg/tUvPk4tTm1X6f4h1r6QrO3jZ1uj0Kmus96FsK4dey8uZG99ZiVpZqXlNfc33OalFdZFShznz6XWv0OJ62l9EfubUrBlKYAGAvJ7fTN/MvEQEMpHE0g5lRWzbCDGgFC6q+1d6n4GtEar2g4v09d1z3ezgRema3f4ERgZUdfZbQAzaHvGyNH9Eopxd4pO53Y/K8qZ7JJKL7Bm9Fj/FB+q8nL4kZx5qVGWWq7FSslwuT4jWvWVXSYx84AFufDE0z+RHHJSTZFYvDefh0AO3B2uwaVurYof8EVsz7OyzOpaOkO8RaagL8nz6GWRjFMjDXTlgF1032f7/WGzzrL50Z+iMMJJJJroPYMab3kxWvWJTc94la65zRb6nCCegAvsoH9hlvcq/UGOvb5WIUQ58i/d3HROMzaStM/Qo/FYh8Jl7vYQ5LVX6jpHKBSqrdTqadrh6kTkVZvZFbZ2cb5HHC/drjC+/SVFmUzt+gF2MBPFczpZl+yH2a/E5YzFxbhoAECoeOTA4xNs9FNDkqRKlbuaLuQdRaTCz40fAyELhdAA1Tn/K4gla7AzHh9DPxZOx4Q8t8CtxUuDPisw57bFMHuBO0NPC6udikzHg4wPcG/3RweJb7756Mk+GyM0lOowmywnlVv0tmrEIH5lfTouEb3w/h/JmiWI42x/U7b+H9iIfAqVrjibIa+30xg4jMguIHL/MjyH/4kWHlLTAYFy8RWl0UYcmCkn49nt6TWTOvgWxfW3M8y/1rmY3M5wXxSLDqBFrOwbu9WgM039tYHtksFbzmT6RrhO/1DB+HPAWA+VtDOSPVw6nMu3blrMnQsVM9Rq8iND0knRoQFtNoCwHx5rdzUSuaUQPtoz1vZ0yNgoXtb5NMJWhyQm+9haefEWRYgCpMxyARVBTvjkNz7didNAhCcrHMhvvajOeXjl3Bsa0g/07hLICHqRdBYYi58+A1noAxXY1PXaN9P3ep6pFLYNApE956cTryMaWxiNQblmGXo8LkeoCmr4e4FlUZyzHrzuZBqHIYomA7hh7XZsa/bNRHTCn3LshmcBK3GtVwZrInfWY9Mhv84q2KwG0qlO2yNbvKgwZzz1f4TVB5EiWbticZBynC5NT8G+YeRo8I7KMc8dA/q7mN2dkcAtZRjTnRuV9IHg871EtKhZ7KMuAM/nhTfTWkW+GsvrM7GQAlzsqtse2/OWbMjVmAcvlMVos0uFaCjzH2l0h03xHJYTkYbIBV3agrEix+asXa5OZesMzJEIvmtpAKq3XZhwlzGZC7S18knkNzU/yyO1d4Ful5SdHLWx9seSS/tLAQ10+G77H5BLw+ZxaIgDjgOy7fXmRgbwXxstu3qycHoprib2BnfmN/8ek+ThdCFqKmrtBq2ScfOWd/WnWfw/ysaXy/XYnkfz0hIKqJuSWr1P+7RQh7hizSw+ls1228yUu59dmCv4l748ESzZd3lmptyN/DCa0mVv/P6nxb3eD8KVbXeclIkxgJIGcdq1fpY5wJ1Li1+rv9QU3yGzB4lW9HvRa2jwnT7+ggrMQJTp7huTpr5ZghHE4zDMrJBs1BbId14N4/FobXU7DFLg4eOeV3LC1okxYPMRvzUTabPa1GjMP0CtsCBmwPVWe1b4fnzds5zvKkTIHXvGA/stGhhlmcbI4Fg0JMBlEsgV3kj/naX2BO/XypOCyQMRxO+4nijjouPzgYbJ39x6dVCtJuaeGWIuy72jxxmygLzJr4qFT9zfoYykvDdhEJy4B5UiR0CPozw37aAveH2Pogg3GzE4ojyhAgYZ2YWJNd5FnBTLvqQGaiEJKKP5su1Ud8385QiwBiqKVxzekIwOoFigbeizvPfVlfWPaDvuN+5r43nfe1dM1OuClWzFhq1tlYORCIBTzSJkZgpOf8L9uz4r+CHuzF83Lpf4V5fQ6jEsh2OPNwmE0Hw1ySNtMG5hpxnrY/ExoA/CwkwI5uc/bcaV7Thv1e4hBcWzj/4stB9LfCKCMzTi2C8Cr+Tl0w2uh7yRIcFKt10gqzBBfryxXjU8ehNVwwVDKO7kRrb1GtyJJ6bwFbce/SquU80r6H+s2kebkYKlK9DUFY0P2PpuaBz7WlHAgjmtZbi1Iu8vgFPBPZt5Vl3VnBriKJ7AAtDV8+U2kOeFoNm68K+n44o8qLgG+9zT5vePg9M2IBenIDkG6m0ZYzlm2iiGCOnY+p8XGUJ9FPA2H8crEYyjRLASVSQjP2WQ/3Nl6fpvB+vRcrwsuJxNnpUI7cXnsoosxgVF5g7p8wUe/fKOF0RXmo6ggPoB/FoLni47g17Jc/zmk8ay5yfqfP26mIxS2nhyMFHPNoZ6v/sCYd9pwOucpGoTnlTwzQUWVDAwrGmCDGhI5QiBXUqSDL/v/DP+9z6fPmtMpTC0B8Btn0+AcOLLvZY/stuDJAd/MrLpXM+YuN4pbv+jXrS2qvH3TaCtDE8Mwc1t3vi/Ywa2DZM4PwgBeukqovZlQYKpUloo2fAck8+Br+gyNb0Ayjyog/5b3x1pb2smOETLu62plj4wdM97Ep1V7BVOERtAJNXPut0UTcOaaztuialZUPrRvSyv8+JVA99gcEgbiQLLwoD4jYpMkGSiPE409GULUJLoxNBRG8ASjQ1qatre+LymXGE6vPD75Fs+nfixRNhusY+29ObsdTfew7S6YzwqbSEsn0t25g7RecQcDqR/qY1eVLaLsgYrBETCemSrwB6leZEmC3rBy50uyBKSOwTbef6IJ5mqkfJjf8BHk5TPzwdAxHlTJfdP25ANLEC0CMW/ElBbAWJpg/uAiQyE7lI+2icOh9QPC7ILm+dyCgEFziQK/5UD5yVEQ9jkQqjzhLjP5bNEMXS4JmJOOVNVezgsg03bEChlBtxnLiiwfdsuBeR66GZ+yhM6Xrky+Fe1tqs7ats0kRmtgJLubpo0G9t7wRoo0bxekNoPSApclw5FU65yRPIweNd1tzepmbm4FmTgjdkJeZcqTlvstpYnEoq5QEUH0TvkPAJnmP4Ty3xtkDMDrhhRQid4WhFeIDgBIn0cL3cM6PZ/AdFrfj0wMZ3Gw/6h9j480f2QK4gaqZCOnhTsjRhtTwI4bUF8SNaBU0JEJJj/uoYwxweqUluygoV3zA5+UoG8eo8cfcRnCQO/FC9Wv3zN+ijRx73cZvGrMV6OB1GwK14jZa3VtpTxbjeL880BHYTnLgr+QbcHhuqW/uJ40trDfMnIwSz0d29Kl6rfs+B5UUBa7ERtBxwCLIx3QmmioRYUlUHOMpsdq7rH1HCs0F+z6I0D7orc7UJnH/S7XJB+eojjHYymRWJF1+Bc3xL0/8GqVZMG5d3fjs4RYhdLt1HRmG0RndbRh6s7zeVm30wWUR5a9A58ZUwfQcAzJUryjTdRA5uoPLB6Z6cYkDccun1iVCDbRGM+p0X0zDG3UDrc6WzxcSEpYLmUoYbrsoIsrDUuZnMa9+DMcDsrNHGxsLrEuLl3QQLaI9eA8YB68MadTOV7oJ21QJaEJjYwCNHeA1OMGyMlY0/vrCgZbb0/tgPr7dXE209ZF7aaegvkd5B1eQEXbXW2JBG/LKIQFxVqGG++RMHFggmc3A4iABGbDI6KvxDZffPZculMMVXD3oKCaodJrxMonoYMkFmDSy6FXJ9Z8ojt4UmcoduphFLzsPCoKMcSiyIVzgxYnWlwQFqztPKdmkBAjheoSikIOdZQzrcLiTw4hJVvNevtFQRcbrwwMOT/SNxPo+rNv9D1KDWwRx1TgzDOKtYP6BkVO1RUiH4lKumGeJfRDUdsocuBBgb6k53HYQqWYOc3MUeaC7eYYRLRKF7rZ8krcfs24T0+p3VpK7E+3l51L6CcnzM2XhptYRYRdTY1Gpr23bHFtR2tOTPVbHGCVsJH6Hw0ffMQONWQiP5zXu4/x9oAxNfYS0hWMysbUP6E5CHQeTqn8rCbubn6Kp6IupoqkPyCPrK7DoirmTmsMaDI+FFBToHl2OyVrO+rDW13WoIDXEHYOvGU7374zrOPaKlzkSeLN+u/KlngTnx/vtJPWGQz9RO7Qq5OLjcJvm6fPTVIMgBGt6pFWWGSF3tj6XSstrPmnPQ0DRnfCOYlXqq39GKQGhcoeZICGbQnmK8GQ/oWFRh4fwEI9nFnsEodaNAsTNiH8yF8smMeC9lJTDRqvXFCQo+zivKXmFxHfW3pZuQPgf5Eylf4CGSTqUpyuEumnrRngICOrFBSgwbhYc1SJOcaEDeK/KU2c59t+za25fwCgigkhrVnnZb4ZETqSbHda360ViXIa5VBAmK6c+9Su9hrocHrPFCxN7w+xBOdcifG1O3BUslzMINiv/gXGOTAIbvMT+Fp/leBQTg+IZgxIBrgOw/WG01cPo86EpFRtYKgrialse/93n1Q5o4IT3E0bjg78AhVr4VxRS0M/UHVypBb2HMpS8BBkcOSkZAdypPfgppsf6xbWIyMcggRsJE1030YRjdiR+KCQwdspY9PsVUSiCikmTnpkNMsN5/eXh8sudjvT6mg++r0d/wIsPnTcEqEE9D1FrZUt+1iAg5KlzEHEVujUkh49A9UermIXljO399hpEw5c9vQYTN1Zx3BdolttOKJHkB3MZALRqcyxGnPiSKph2Clj74txceGlMl2eUht8Y/y3SWob78zEx12B8+mdOaVpbruJ9Et8t7rKf1atXiMbtui28wzTZb7b9b4x+VIe5fGhDnAcajPTWquNQD3k8VEvIQwRuAbT+8gmJYolDddS4vHbGt76FM3IwookKHkVLuArhzuDId52EfU4yGNmuMVGioHIdBBNtzpbgF6+meH03L7nKVrnw/E21Y1ubahsytK9iGo2wyqjWU87cLrY0jnDSqrNwnXTsHtizSDB6qHXylF0UPFa2BD8tkOFBrvod8QdTcUVtpVDMGQu3/QagaPF8UIzZFF4NciPNSRohvZ3x84BzRAPPNmIa4JkShIpp9v6gSSFaJfD8iAnhvMHNsRTYuREgaSqoMSPEpQkKpR1DwSDfKTwd4pW8JmVZmKTOiH2Aa3/87DUNaD5+3xoShv7KGf5dbS3yWwrs3Q5pNbMif4KbI6hICY9dS8MYJh+2RVbBK43bBIp8TWT1uKJDZzkXz8fr7U7YSRnHrYdPQyHHDX1QZ1Sx2rwe+SgfkrnQtjzLtwDyXlQD77WGTTrh0S9a05ctHlW1CXWhMeLYbHD+0lzz68uaYIgbEScKeCp2uC6scDbOgPTmLo4ZqvTK0V5NAsomxMBI4zGYqt8M9dv86ZP8L0JpQlOPMouYTBdFX3q36h/tgg5gUDQ0vhJlMjlxMeBzPHWpCQJ4BlsWAyPqSLUlWrCwFqc4XoNL5Z6q7nuQ5ULkc6lRNtAIGl8bWk0hYeWcBEgkbwI4YUN3fRKISsOEVBnZe4MxjAMHknZhb4EYXo5E9Y6mZujEh0p39usNOCLmDFMLygHbwZpXWYlw7DRRDPOSXN08o+XiVIqFlyDAdbLIMIDPRaiiOF83+o3mxnBYjaMQUWEtXbKkTiTrTNbqgm3ZOyqPxgBYHlEZICG8bg9setWC9XgIvooZgLzh6s/pEF0IZqRiXikm8agJP6jQEtLG/THBDM4neMuy6U2tSD+mO1HnbPlpbja/unZ5JkIcXzAE0GXPzXFIsx6wvTAQO23WbxqfvBI3OlUtjfLDEOM1zyv8VuGw1SYpxfzaLSpW+tExJiH9fuJpWeChHzq+y9RpE+gqzMZxs4tc45kDaCJ0voioWFNusANknTB8Um3tSNzxHu4sOI7NoqdbYiFUDAbHd6eg9rhKp4CzFDNdL2CKesHJp26rYigyKUExGRv7LORCIBJuIQpMmXncplhJKIuXH5XkyIg6b6eFTpcvEyrbsi+9FX1LjvYJMf3EO2qUVz5S8qkDXJGsHslcSFxLzctHbYk3QF5rBaRs0E4lYwiwvvhAShNmCpt2DPhG0Yn/jgZr6MGCK5SwRumaEVxqlhtMCAA/zXLmrnVxzju1zfPW/ZW7mOOCWVxM37IOb73b11MA2ShZkQUT/m7wFanVhuDRVK9bzbs/pReAFNcMtKHzmZ/owLRWzWdnNCEIbwS4t2BfzU7PjotCJt3eEKQf+8SWK8FTsvnloHfVyFdL6Q4ukMpWI/UXrIDYtIJqWaVtywkcbMPWY20/Wj/p4gkaNgRmnqCJ0n83hYt1yTWmbM4MEkaYm64YDpwaW9x5JNqmQyYHI/g69EiMJxF3Efe/sUpdFQ/GsgO1gLRllT3HJqm1UPOkle8dwb4wsoo8h3eiBD/rD71XCgyjj9QlZQCccG+ya9gdcpo/469YpoU862itK6iXYk1IegtK/0QvuBCtAbleghymrlGQR7LzdcL0gMSmVlA0lKdQD/zB3ZumivqI4iesy4cg0szgPCESCzGyPM+Cg1GqwjE1lOx0y571WEvHBUNjFdqwB91Og20SjNc2kZuRmsVOB8jU8Q6SPDlBV1Q8/FpFAYy18ghEdmcvSAXEMDq2dsrX61U9J/9Bzy8tOUXkBxZDzB2EaEac5ZGDGy2FFj17BZHjay6ec0HZnwyt5YDXLuS6I9He40/3hIMoUhxinGJMPOs3SHO/dzw/MhLEsiRnp+JZuABWsgOofv1UrSiU3MorQWgaAGGejFA55JZIBHG2gNTXZCUHfHc85nkMSx0dXLShU8NOQTvqubu5lDwCo9ZvzJ+aQb89zn0wi5hVlKbMf2Kbrsvxbap6cDoD3vmGWxI5j76S5SYYFkK/NefstSyB1qojLo0s+zurEW7qhKR4Le3ft0qy+efMJvdYxvMdZhZ+S/cgGe+7RQTCglw3SjPgDoOeL4jh1c2JhNJdhvKBtHeDq0ioGOafZpAAPSzzhbrvsl3PDQv50Ws2hfTlFcjCSajmVCC8HeBLiLMPwuXB4nOgSAcFrKXqqRJbBQckPagMmERUNIEHVSceyyZ6jwyTmTUYKhQZqpZNbVTE0CZFRPe0M7I99JpV0tvJZ6/efkXC+c82oZ6nA3m5a0rf5pV/slXlPORqgnELTLJbZaP2/zkzFP1JSyzPgJ9rTBH2vJKixaSMUDAS3K5Mu5hVpeDT4XJEllIhKfEV2UZ70GPtdVahP4SrTQfT9ItzcOpzeKExqg4lC/uyyIP4imkhZ1uOc2JPta2qU2yw07Ohhwtzo7bKT3IqFfIMrFMgfRsRuVTjGhmI/P1wLFXqWftHzOLsK19T/B0rkJCiTCAbBUyr50xQi2IiomvPklnRtX0NojQXLmeW/rhIWsIR1jbKXsiljW2I336oVR2bsgvu/Z0pD+1SkDEIGcPPjy51uion3A936ONwKZWEyx+jSbzS9ge1BJDAv00V0dZMk3zhKnbg5m+/eFbIbqoRf617Zd2HeY3FpxBy4qdaCVfwnyAaYGjO+gotQhMx0mY+df70AuWsCzmd7Q82Ti6YOmQbBhRdWB7ZaMoc4Q0bXJPd29xCWKVAnnbgXVk2zPPyuugtnoJN8/K7K4Ms/smEgVlmJ6ZpdJ+HtPLeStCg2i8oUs6fCIzjfDqH0ROhYArPM+cU6RijCD3Bfh8rgxmYqXXK1ATc9tKhsohP+TjSRPPR/wfHaiC8BmbZlFfc9JfkQiDHtGcWXJXwlUb6F47aWtkz6iwGLudoVddXBP3Ee/2as/MZIR8CITon2uQo6HGlb5JyOW5jn5F8vHeqRTj2u8+VVxJVpAc5BccaOTebaU29NWKZg+JdqSaRU/3Efh2rstAUNQtipiGBWZI2W7CSA8+CP+rR3sdyL4wmvZoP+PME2qdm6ZDoicW1Taz1RHkDmTpIvrYDqWTB5/XctLbaTvee5Qqjrjo9V21ORthF+lwqNjrF7QNj46l/Ga46tf1aNXVTaEhOH5CURLph9H8UUZP84Zxj3q2zSsMaIfOPYezfD385NjR51DUmnywgTXbHSSNEpySuw+WKx/fOvSru7ivHydA6gvBlkt3whmMtpis9zQDubvZLf6luGmPPCT0Q1EctRE6Goc2dCuqNhfF8yFyYjTKuApLonW2ZwnHJY6zjL1+mVMFtb3RQQFrVMGQoOGG2B/PPN3X6z8htMPSpSImNGulMHRplzhS1bMVAkOjO4Y9EThPI3lO99BD1c4nQUoMZ4qGHaM9ICQCHeu+WWiozQMfB5aAThiPE6oqmbmGbwVLljQEvLI8X+kKky7Aqx0M6yFU1Ts92aM6Op+EYAiHkDkRHEQ/2H8ESNuwY93TF6ckokwdTnQCcfGE2cgO3VX/2XkkV1wkufhdd7H2sUyLSfqutqgfzLplADDH4UPVugc9S9FhFg6kgcwea0ukbsNOoBqjrpYBah8a+qzBkWy3yNukzHKmHHh4gYpojSBIYOZACQsKoUyoNvKXLnCGnNjVcOn+uQl0aAQUw5m1MmWnxGIm9VU3XoxomIdW6qYiRIEOd7ZlgU6PY964ZbkYdikGvKOiNNL3JFcVQeUp+ZZXcD56/BMiSDnzpnTX9vG2jUBV1/zJjc/EJaiaxwQ3q2VEbm1/YdpOZORDjLKbXC7eIvv0ELlGSggHdVEzwt4cMbpjnWjrSDwtoQgJt8EkgnH3mn06gVDYuVHZFYUeGNN1hYYixNWEdD9cN5YMaQTE0PzfAEc1E8W6s5a7jHkyV/Xv2me3tAPsV45fImz2ddujV26eTgkV7TCfsDBJowsBkFUd7ROekVyTxga30hnU6duMu7ypVvzJ/Qkeh/JJyGFKQytnI/FvDw5GxnjXU9Gy9aYW+OhTAXFDicpZfZmH8m6W1T8zLlRR1uqctCH5ptNs+nEqSg/0LIXsOWbYPTGHWcFwCuAt32N83Eb+BD0B0yOr0M6M9urXQpOhXHbU9gdOPAXsbwI53Dn9H6sudrQTVY+QSDu1Xq2DyBmKeEpY1PNBBuE3xjf5HFwo+fvA7TMSUU2bHbkUA7hTsd71EW0hx5id0SoaIVfECTN7ZjN4EAnIHZqNRKYLWc6zpvhkU3WHSsUYWI6rtNKxHWhFhjcIMXVLiH3uy8KZ7oOhXJNqi7yEqAeS5nO2Skt71F3ixeUTnrGoS6Ls7Vt2jGdSBKHPz7S9TfQOD/9m0b0Kb0PenC3UrNUx75KYlKwKMhEPCdLcAoJbRMWljLRQ2mnCEVecno0/LyZe2mgPkq9vvcUxyVrhQpQAiBfFpE52cBVPV213oND4pA2pdvUphhOA0FXf1eMnI1IetsEJKwz6MZCcn1Uhen2uEeewVDmmWsvrIHXhqJsYJ3insPSZNmm0xkM3YpGXyW5GxBEKMhgwL7U65cFusEYvQE76UPvdkfPqR4qHEGJq27cV2YBQD9KbtLBkYLhP8SDtui9N+58Q8sraAPXe9/p+s8oksnsUggp7EhwWObkjyJm5M9alwH6pNh7R5sQ/bG3t7jIIvTDhMFSXxTvARqcPxpFXjZLA+/vfJi2ZURRJh2x3DzFZZ9akW7pkMmDM2JWKm/J9+UDZDXYwsgiK3yEqqB4TC0iA84b259S7KTyQX2H0h16c447Um9zebltc60noKJZENA5cLYGIxGhW9ko7cNxRjWz63auL+4ydDzIEdnK7XE6swL5t/HLz1BGNwoYBs2ISdkCXRc1TQA==
Variant 3
DifficultyLevel
555
Question
Which fraction has the same value as 274?
Worked Solution
|
|
| 274 |
= 714+74 |
|
= 718 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which fraction has the same value as $2\dfrac{4}{7}$? |
| workedSolution |
| | |
| --------------------: | -------------- |
| $2 \dfrac{4}{7}$ | \= $\dfrac{14}{7} + \dfrac{4}{7}$|
| | \= {{{correctAnswer}}} |
|
| correctAnswer | |
Answers