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
Variant 0
DifficultyLevel
571
Question
What is the sum of 21 and 52 ?
Worked Solution
Establish a common denominator:
|
| 21×55 = 105 |
|
| 52×22 = 104 |
|
| 105+104 = 109 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| part1 | What is the sum of $\dfrac{1}{2}$ and $\dfrac{2}{5}$ ? |
| solution1 | sm_nogap Establish a common denominator:
| |
| ------- |
| $\dfrac{1}{2} \times \dfrac{5}{5}$ = $\dfrac{5}{10}$|
| |
| $\dfrac{2}{5} \times \dfrac{2}{2}$ = $\dfrac{4}{10}$|
sm_nogap Adding the fractions:
| |
| ------- |
| $\dfrac{5}{10} + \dfrac{4}{10}$ = $\dfrac{9}{10}$|
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
571
Question
What is the sum of 41 and 32?
Worked Solution
Establish a common denominator:
|
| 41×33 = 123 |
|
| 32×44 = 128 |
|
| 123+128 = 1211 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| part1 | What is the sum of $\dfrac{1}{4}$ and $\dfrac{2}{3}$? |
| solution1 | sm_nogap Establish a common denominator:
| |
| ------- |
| $\dfrac{1}{4} \times \dfrac{3}{3}$ = $\dfrac{3}{12}$|
| |
| $\dfrac{2}{3} \times \dfrac{4}{4}$ = $\dfrac{8}{12}$|
sm_nogap Adding the fractions:
| |
| ------- |
| $\dfrac{3}{12} + \dfrac{8}{12}$ = $\dfrac{11}{12}$|
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
574
Question
What is the sum of 43 and 51 ?
Worked Solution
Establish a common denominator:
|
| 43×55 = 2015 |
|
| 51×44 = 204 |
|
| 2015+204 = 2019 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| part1 | What is the sum of $\dfrac{3}{4}$ and $\dfrac{1}{5}$ ? |
| solution1 | sm_nogap Establish a common denominator:
| |
| ------- |
| $\dfrac{3}{4} \times \dfrac{5}{5}$ = $\dfrac{15}{20}$|
| |
| $\dfrac{1}{5} \times \dfrac{4}{4}$ = $\dfrac{4}{20}$|
sm_nogap Adding the fractions:
| |
| ------- |
| $\dfrac{15}{20} + \dfrac{4}{20}$ = $\dfrac{19}{20}$|
|
| correctAnswer | |
Answers
U2FsdGVkX18DcRja/pPYN+wZ5pGbBel0+pTkjxRtsuFy3eRSCQgwHTLA9wa08OBbzlRIBi+7jfgnHnA1vgLDfa7D8zZYkRkPJ3HZNEAreqcRdzK6rqhTTuE3+2iCIRnP5qxOIMfnRLvsOtuP9lcgpsDd3nqAWhRWozDqw8McwzuCUafeGocsfA/V2pl1JahAtZPpmv7lK1vAvbZlYkGGUPv02DmDA3TSFxowzCekJfhhLg+sQzcgXReUOihvA64TU2aZtPhyY3Loky6W4L8M+LLZUhh+2b0uu2Xgc6KJlFKohSrCQ70i4MttAkH++HnoNsulqDFlI1nl03b+BD8ue8Hcsjrv8YoVwAqGjuDN9fJwvaa7ii9ysXt+66Q1kPYxEBgkeRuyqcwH6YBfI9Q9cIFCzcIm1Tlz/DxqUdJsKSLvntmGEZxXiXxDPUCDPUQrDgICrZJnyBbq5CQAPO/COuzchoNkm0jsGwnJ+0oVoBBP8lh7PsuIVlhetmAvoaBcrMbV3Up4Di8Pb6yTe+WEsf2vllA81B1Qxk8wjeTgRDMTXqSLLBODPJRbZzrb2bJsQNdvxTQqKJx9oPhDELHCZjuS5jfop1jkUbe1+e4SXei/Xcl10Y/vUDBH4+rXEX9OUbhbNIpCkUYGC+DRjzej8GMyiimu8aAhpoCn6g5E90USULokz/qUo4EvUI0ET2CbeaHN6pvf2KPTiXKqcdqyaS/683D3y+ut+FEPhrnkKIzltj9R6mi7jnoJBR01dE9A3gIOgDpGh48rX2s5BieA07kedBJqIWBl6XPAT8KEGZ+aDUX/Kb7BqJxAage9isocznrGoFeXU2IXqJaXVW5Oi1uZktmf+deU6F5NIXXmX0L/lKqrpnqFvDaZVzdikf/2D1lHC9/d7Ljqwo4bB7mQ5NNnK4a32gOg/MCpMNQ1x/omgFKfxDY1VPwT1OjmA3BhXbWx53oAV3adBVKMW9PxpSAgxCVI2gtsKirJfbNz/3x9636GlwbGkeJE4gOajyJSaDDNg/2smsAeIl1ELC+DWrPGB/u5RfogL5/wNDphVgS9OmOrp8W/zDqvuSBJza/ezLU1Dz5poy/RI+/OnwcM3QWLHahVsFQ3DzYONav88KF6paCLePBJSGofrWXOzNyjmMqpT7IdsC6MgUoEp7zeEgnCDWuiWfauK//NwtHpUYmkQ27TUv6y5AdfGerJYyN19Bf8sxmdpa8TAE6NQlbXIBd0GtxGji8hwJzaqXmRjWg//0UQzvQWkd6d8SXDiBwSj48iI5s2HogsbiBBaaHRwhhscogYf6LXtpBFp3/efkIdX2YdTjGAS6oY7Y+U3PuLzhQ2BCYeprW9wYqzcAWGJcCgd9w5+gyhS2lxhX9ohnDWCeh5aXLxUYyI15Ta41bIElfFFtkNdxaPDSlhkQNciYURrqJaKG+aCqXnK+5YczCDe3S29xGVYVW53nPJeu4HLAVrMc6kFcWdEZ3E8aXXcNutEuUswXukaDNj7+gQd8epSRqRWsFBttVdGaqwbc0ms1wEnGnkyBox1pKp6ae8WUULGxRhfpsAJgNFIZah2/O+hgb+WJBzkxtxIL9aD3AYop7MDSQOBGA6iLur6cIshko43jGIDSwk53qGTJiKwkvQowK5nQsB6U2EoWPCfxpPA7oyi8KMy7+kdUJyuGXLYmLKAwonlhMRP8D8VuUyuXn4mINAfJLhIRCIwuHiJyeAlXhsAfQj7/MJP68DVwP2IGTbQsfJAS9l/rF7CMGQI7csu4mXLgoqfg/ZEFAkVN8LUaj5KDuZTCw7SWQUixpi/GhbycTIigjLcIQufQyNsEDVNwptbU9coEZ+WokBFxt+ibHCyjp8tIN5R/lcU+5u8OjxAfeGw3QsNlItTfLdyU+Lrmaiz7ymA5GetfQcO2t46Tlv826dZG3IeL6XSHhtEXVqyOmXjDb2hN9VxtGa15tUEbrb6VAlgEpuc2HdyNGj96muw8eLEG+4zJiD17jizPmPO62mMhkNSz/tQvjh1dRlSkzKS1/L9vxRV8yUe3DbUU+DPYm2Wzn/q+4uwWuTgkplJ4xqwfk5VRtMVLloJMH2JJWgBcKo4zMfWwLjmwmSILK2keNS0Z5gaxwmkUHACmAmxUhyJLYryIRX9IQit6GF95rgY+YfcSj2PIP/K62i9IturMSRP48rHtOfpNofxZFIeCyxrJvcHapEC5BQesSKuCBKxHJFiGvBOn1JNuE3YnbcMyrxjwASMle/k5dyuvStdN+TQmk5Mzt5y22lB31F2njjH24Gm+VzbrD+vZJesJemS0GOBi1mYLh0kiKLZVWw2rTWjt50s26W9UWBVui9peFJgtSLRjl4tqvz6Oen7xONprObr8gPRGvjykfNjPnLQ6h+6p+Qu1FVxDt3U5h6nNyznKPJwsIGwhDGEosG+xAKHOM9NLsfLz1G60k98tgsoN2N55OoBfWHRoDrqdZp8H5xD1nS3x+CGF/Lzf7hvGcG4kqpJwmafjs2y2/doTLXU2tQRkeiCBLUEhxVf7VoFDygEZkoDOJwCVsBcm6NW3g57Ieb3i22m1hUV4bW/RDJLUPs/sFQ7Yf1YEulqZ/v2jlklTerLecL/7eQC6boc73AFgrZ8WCMel+dhSA8GybzP1zu2iZ14Apj4AAiUuyIvCQul4FlVHiYPsyAs2Q/U2gDD7A/6DlsEoQbv4jilFC/3FSl9KocK46ji3Jlxw0rE0kx0LQPoI1rzvzve8QmhP+dUfelyakeSY3002fotXrXkAS05Kpfsy7u9J9JWIaLdd3WBKlvG96Xqu/bW++MV4WCXpzQ/5RTdQFdOn1ydNXY2I+tqO2i61e66SzoV6OfzfelbHU0RuWy/aAoCcPbbEqWYF8889SlgioZ/2tfDoxkV+6Kgp8oafkZ7VDWLgHaDCK6c7vbBxsutTvMu6bUxtHm/UMHQ8FRoniXSLWLLRapWOFVnqse29wU7mZJ6BqlY6KjACyqAL+lxhTXtYo3DtUWmvj4yoJx5Q/SU+yvfzoK7jCfrd1glgVo4tF+ic35hcLyORcC97ZtGcDvgDtnuXO4yn9A81ijshF4Jfip7hEDvW5gmvpXqEHTCpnkqig/cuUd2ZG+IkeF0bS9w/yCpJFyeKUzH/gqBVTmuAQBZN6M5QSIs56/S6tvJtHZUYck3DJDE95/ALUxXOXUlZa0kY6cLmZuiECqHbvm8OvgUP3BnlWqZul5zb7BhAHSGTLbQg0CBv2mrMwO2XKOhMH0eOBG0s6H7VtqKAEwUT1VKtU3Wq+qH9IjUXVmaEiF3hG4KpHds43duAiJmd8D3kGPgwlS9uNmQlK3oMzi92wTxZxMWNtPLIHbWQzgcJv1PuJiW8RaGGRK9JYMkdAVDW0y5Cz9o4KwSI2THuiTinTIQ/D0TjF2OCNRUq+eYnOLY4DZubNuWDn1TIHTj0q3fTf68Oa2FSIF+1qjiIKkvooO7OjZXa0hIJjygVgsQQFngVQw9vSEKHiiwRIEdtTSAvIrbOW8PnMOmOPoar1YzhIhfiTuUexu7h4kPeY7D3cW20RUYvsofMdQutOePkFUOZlN0tey9FjgS3P+82uucDiX7guBeb9FejhEKvTpuUUU+ucJ6WvtVibiPFxX/vBFx8ztoUaSBJyM8A1qWuseYsZND20NilBY5kTAYWSrggreLC5GOKkFxFI3mDza1xdcl0XtnxqpR77qcyMkTq3pePx63+3hJMlPNe2N42rmaqNtWl5SEGh+mpPLdZYIcddyr8YIz5hiiflPzGSkIsMZ9kwsP8mNTwzis+Jxk/NLKu5TLAHwnDkZkR6sHxoK+3R8m4OEzHFfKQTKG+SR2TZfoKpqUn4M0rk+fV7E96V5CVzOyWjah3Jp+h8NY3s8B1HQdlyTNKm1KBWZTo8bj62SgiN81RWAbzWeY8uXbBIoCGn9V0iw+VsH5Mpo9Y8Bb0AOWTI4jSqeW87ZMfcpDufe4lvIRAihMnNZxHdWvaiAzTLHmZSFdrg8cP63yZdVPDpDaMPzty9V3FfWVHA6/uCOqY1Q4t2eT4XjNzuArkbC0LNH+UtKM1WLjvajsUpAzM69rmzWeGCV0u1XIr7gFNKkvuUJEal0SKrj4ReX9n9fiqcrw16CQacbnGSkKNesP3RuBG1B4Zf3L8Nl23UOwOfxrHRKCLKOuyeJlxL4E8DqkRpws2yu+Lr4OYrqZJu+53OE3or8jpMrpfwnb4i1Vhf9L4R8ZwNqNA1EwuPhUM3NOTVP4xnpaFoW1aXuraxIL7ybDIZJ83vGGgosLnt/8W8bAnFpR7/3yGCQcezzw0a+9opvpUchznl6jtZ1ISRBg9SdEuybiMSnmZBSdRQlgdBa4WGCYVTuEZ2TVqTe75hJyyYB3/w+9f2GfYtc6h70/d63sVhopTFlRZkVGp0jqknAWPzLicMbppsDUIcdrIb1sgk7FO2hfZWVSF6+DBCo5jLNsqe9BAEmZZccQWlQwJy1VfIkFzPkJRRicCU7/Y9sQ5vWWNIMMAcOSYO3aYCfXODGzjhvjb5hwXKZSsghq2yevNZdHFfeePffGTX9jxAk1XEN1C8Zbese0vC4nGrc1Zamhz6n9FLzdt9uTKrvkBRN73Hmt4enhQ/QM8ha6kGCp7qRufj6OfN16hvjJhtL9vwX84LpA5LyNEptT/zU5804yHj2SLD72TzFabWmzz8vClBVNG5ubT/SaiLe+p+JA9Gkag2DPAvMPAYC3hYDpFuRjhAUE/X4xnx9XkicTOB/IxXhYp43yYjdjyTPmEX79Ks/9AN0SJrZ7RK1yFYZsW6kbUx7ip+VdoBQ2sjCFlW6CHwIUnkmWqeY/bdKkKRNLrMuXX6wFxeDe9mT/6AYqpi0Ki+J5r0ZvGbu21zFcK8udku8sLS5e717LrNlQyqtu5LUgKENobem/lwQQLUyEfXzlJQQduh4AmobgSP2LHAGXZRutq4k6Qa8x/JbC6RaIGsqSJ6kLRUkt7+IGdUXIiobpA4CnDT/DC5f/ibPrtuQiPQSt8ompUeV06w2OIRbj4Cg6w4hJ9qPMxva1U3lr4Ij3RO0zKca7ixiBwZyCnkKzOQmulIkEz3zBmi62HvsRQrFdGbnOPKZbx0JFsMh3uP2Ij+Po8ESyTVBqwYVZPs7poQcPpWFbzpQJriyejcOZxqr5wiqpbcuOJ/8E1OY3q4/y76H2FhwgELBOPE0HtvBeE8BYbHrrJDZYP3biWF8gjVj297yFubTbRuxmfwIBBnQqARKbyJv/rofafWFhUo5W7jsxoXeZTQYlPXMhdJhMeHNswJ9t/dX0+TKTU+kyoJauXUMgDPc04nenkk2CiGIROxvtX6687ED+nhSkcG6SJb6n//CgXQvXZrUXycIzaDiI6qgx4QwBbKQnVnDw2XycMlEdcSxynlIfFB+AuF3ZL/nTrLfPipqQInV5Z2pdVntgBeXGfvuy3j4htbZLs+/y7GfPfnX/d4ErcFGMyAoHpMKQlLk8t1P2sn6wLs769JH4pkQ90e8uWR0uj5Y440jn3+scDITrQrwpEgXrSNC4HCpNEKhYE0BCkydZXUffC46RUaB9B+cfsDXhh7ASOEv83ICPqDXs6EVcTxRTzc/ty9p8d6OGkAsDy9csOm9cC9Z8FkgcKN7p4q8kL6p7Zora09jXKQKaJ/63/FMdixVmz7rfngG3SzaFabgB+jIa/sZ49gIQTDNsRiECcFGFwrSH1WFmDxw0r3bYpjATfRggBF+1+YBXmAXB0F4cmq0JsPBHTRe0GcWQT9Smx57Hhw90ko+FtNWSXP/H3jtx0/I28dD4Z5VK3jw27wSMuVKCzrlbeW4Ye0yuePbjgr91VYx2czd/H0/k435338jLZLpD8v19zmppIpmUZHsQ0UUoWDQD8kE2kgF98RK3LkfInX5Ja/dpNbGYnHGzwZK2UHEsH/jg+arCRLq6488iZb+fZ2nFYlVDHy6bNicnvkbKObJxRcrKDiBUh7LLJmVVdhpA08t/825mlvIMMcH07/OkdPHyhZgNDXBywuB/Lwdp/ROh3/3i2aHolMVNWOw0KCKgeF58zFd7x0LpGCdT8aCY+zyxrKFRT471ltvIJDZaqsCoWXlFlJVc5VKjfYijN/AkB9GIbnh+abQMGvGXuSI/vqvBaTEXmyqywkZaPoUkVhtJPsPJv4wYKF+bOpOdglLOiCQxNImzqnRw1yYVQdVOrUmJf0lJUQ9sh092wLLG3WX/FCgxX6gUqzaDzZWaNxDA3DTKyH5CBqak63DXBTPJnsnIaiGB1OSZEKxqgtpEs864GcLTmgfXmrSgEsPI8DU6/y69zQE4CNwV/VA+xnOfqcIT0mzYOUPZNLF96VzYd7PpjJr/BTw5JelM8YeJy7dZHV+kRbGncTnfxtCVctrLc+WC3T+jTUba5SAFsNH6VzfkWIlfCcsxwC4L2PMiFQkQnvtUwzc2NLFmaTK2bPoRqv2srFggNSrnKFaF4g9IsKrqfU1WPeBwen7gUWBtI2cjJUWY3TRFn3+z4bkQybwSlXVnkeH6FlEO/RpTkqOpqeXwral7VC3lVzzSLvuMpxNR0iUYWJow8wiI+3fVK8pDAr09MxHw+TyQEBf3X+QAx/DEu5q1MbKlkL9XYexCGY7YYogzzbk0YvVmCnf1DpoeYa+flhPygAJsRccstmw5S1fFBJQi4VPp36SOBWKzN4aIyZQ9a16Q/2mOsZ0DIxqMGYy7w5/kv7w6zcwKKuKxY8CeghZjjcnxU+6rXUKsnDlW0ITQYI/VPZEU7OuKY4gDXCiOI3/bWhCZMe4ND/OBz6yJ4dI4WUrtE7eHpIt+0C2UFlleGEhBUoKDoF5IKvutc1lhUBEwb9YyTSHZG9FrONRmm8P++kqffY3LDmMZXSipgEMHnBFvrYQxFKl/OUWABa3Sqo0ppELg6QV0Y6qW3yDUu/zUT+IYLrIavph4ELg/BWNSfY+yiPul8oqQVSoFmDQkkNJLeQ3FCSQDyXbXstdPzBkdM6df/XpLdizpeJBPNXn3P1c6fKWsEm6/m7PpyvPQTNfOqk6H1NHoUrBlMkaN8x8PKzPLAWZQLmJeqgCMi8qxi7vhORDVp7x7Ue8rWufr+Ptx8W6K0evPMu4Js4hvcYOha8zBdOztbBxuTnnI+bQ7/+5SMUvDcKGbVsSvyC/BhpIORVI+pZE6xAVoBnd8dsfqpsbZjtVqHqFwDjnQaAOGr48dxIDr0KcPAhIukrGjiw8QAVil/OHNQ5RewXti7Edf+W653gS5EZdWB0iAA8mxCR8z5Zcio4B5orz+kAt1dVbS7hTP+uY9QSnq3xHQf33x4YhCBTjOaAibeeI6i1nIqcCxNLF3w3LKLtA1iJVXgQyE53gDhB0CgFnbnNSrzGFsnscChvarGBXywSsaxVCmTO0qDu4+HQY5KfrqEZI3PnHEAjkmQr3Ppo+Lr1LwyDR+aurHKm9a09/lD0yvf/HAaY3iKVEnEdqpdWL2Gh+4evd4m3plOCnBiaovQbaQgJv74dMfmQFISvG6rQeI1s+gxp1mR2gWvCMFetakhJ4NNcKQdUT0cTjvPG8PlINxZBlHLylqL3bTh9Xj4uVKw8VdpTZIMRQbzMVDECCJOK3RJGntI1212OSIq5BLdfe54hsheQeG1VY/tkG0eqHr/Epf67l7QC3ExIocark87Jz0QemNVf1VtKjs/5HRuQFg06yePx3XWy/jwCCidMKRYJxPWuVDs+pUTBSYJfbqvY67ucMp4A5+AbwrJ16wTgixIYp7WNFf4VSKbIpPIATkDd6KcT+2W7tv3vXVggFa1DNboGHMUSuYsPJ0AqBITMfrCpiUuCE93OfBUBlbP8AOfsSTGzDxAQLAjFZljIeveXDuSCP4B6qXse+aD4BKLfb6TPj6PZc89rpu6p7gFh9r8UuWmzWGAMmu+r590DRiEZ9nhJcxSEtvDugUHsMCAkuNW2NMUc7HO9414GEYS1YwTkK9+UxwPA3FZxRqS4xwZvZF1F4SsL/d00nhlwBhkAMAdtA4hCRKdMWIBLGNneQho9ThTWZC/HE62Mym7EGM6CWn7DKaNQRn+GjsegVbW0h9hA1sN3e7kJlSneJHOMq5sYj1UBbQUFKY6J+9KJevDvsdB1NkjzEQOPgv9W70WgcbOvTsBj4u9vFk0afNJR6Egz1q69nJW5DFsLOFJrB+1W4F5vmWW4Sh/Cd6Ies9/xCNvrFpz835B4jF4qnj2NjgdeIuctIikvo8ychWXqRWVYtOXBYggnr10Vk4g8Zj8YNeLTX9H/F8TLK2+0G9+hDNZUU0CchaAZ/OWwbB46zmOnC+xgZLb8scXOxTIfVj56Fg47AMtvTrDunwDUSLhhKeBsenlXWSPEe7m3Ug+jZ8EsuksQ71nwcShVADtkdtMXBAZt4XywAs9Hjmi9FjjPtlbIGHnnzpYdmS0115Vkyeni5UR0LbyeCTFqCOwXxlxdTioiNn9UN5uf+akBZKkqb3Tidl9Y4a9FJ70+4eB7BnlYty2HFeGMYdt/6vaIrt7QMluYyfIlIdyCylM9Qd0cTyI7hndQb6a8lfQZUqKxUtX8hWXjI/5kpqWeloeP9P1qzhU+HL7NrYFlnjZ5MctTtHNr4NL0r3tNi6i2xf/j+CupoStBzQwKRU5EUgaCBsADW8Bgxep54a3d/coZ9lbALRmlkpS+7JZy5FhJ5KCTMaaQTQCfGdTkggovf46WM32SwffeqFb64Q2d4lRKXbsNZYRIBoy/5rWYczqk9tGGBY31F7emQO44ZyQkN1C3BjZvkqmZP2InLFNc7FcNu3vetaVmIOHEjaqhfj35ekeFbNZ9nB/z5YXLubepvD6ou3Lx4pgFgRjARvCL5bTLzOPBn0gI6jINTTuMzdFe60Fiq0bB0yEYIsSSKa8xLOfefzuCt3+t1k5RjOYMduJU6rK2DLYU3qY5e4FwROf9wGCcVTPNlh+PB3THO1j98Ut6dRBs21rfri37NSZmLj7TDgL1Xz4hGeAQn93IsfzQ2nwjuwETr6OVoufZmmikK3CGWkISCCdgFaHbZQunq/ZCkv6saFO4zwy4luXMej5hV85cEomWvjAt10Kw3gnhy7UWINBqSPhaKCTWbqwdzubsjkeohnuFt2ypDCRmAZizwLq+P2x11Yqdxv6QW3+dsPheAF+AHSD1Jo8Mr0gt3AGvryaeYw/nEyWYKJrNRIN9yywbOWYsvwsJvh4B6Wliv8YP60nhpJqAyR+DCsO6yiOg/zNtCmDKyX1CX7LZQYcluxC0/EF8kjONoa3E686kOcNoAYBJJk2Lz48yd3lyZFxqorYjpagrBWK9A48nURTyAFtYAZbmyTQilaRv27QwS3S686M9LDqArMqdjyXcKVZK2oMWYMw12RLGjazjtbeEHfqc2cgx8e0vPf+gZMvgalHUlTYHeaPF9eNtp61CAoeyrRBmQ15dS6EIbQ9aT1CE9W7yJ8sbMyQRS7YcppWgOnB+e6Dayf7DeovuDSReOiD9/zGv7ZIXWy2Q1HVN4mwAXKnIzIC2+eWSMlEtteVGlTW0vk94QM8nmQXV5ptsBbJYezeo5KXlmzj/PhRjKpXCXUuBDmRC1Xd8iwc3D86QXOeU8H2Biki36/2KKctud+M3sOj+MnM0seUE2Mhlw8Pe+wJH/h+0XWt8DKENB/XuGIandaMvkO6h6ODgv+wK+gf9p3bCrUz4jHpUkBVHxPLyQhAmmLGlg8fA8hsqUDorDXpMuHev/GT7wBUlSrIccaoRge1znqmbwFkq3UD6XtdfBGwT3j6kR193SaNgz1YhnRtBPbZwBRbylp9LgGYlE9tlhpn5DRHVL2DAnIiIP8W/yb8fgkb2dRlPLohhpUX08CMrgutcu0RRP48uLK03szG6fQU8+1jCVw/xgB44gFyZlMupZezn5cZ9pY2di3qzRHfFdmlQK1WP1QDRyzNMnLESugucrTFTMywhV2M2z1+XHw6cKLaljYKdMA3yL3Yv3PBPrcA/kWWvw9C/8Gpom03Aj2Ts3AgIVcDUXW+BOPRiKGYdJU4fLrnPXHIZQlmd3HkY0RDQs5oyG7OcDpDi7nWaBvLhYykkwpoM5h0Q5NicTv0vvAsK8ebEzOiTqhvkF9ESZeNfJllPBZEgglahpr2CdGktXHAROfBjnHx21nUZjNi3F3gtdS4ImnOUSxK21HAcXLheCmUImrr6ResVSxmV0bIBfeBY3r4WTd2e9nf7IgHhSsqqJjTHjL5ZLrkf7KCKTSq3u01v/9uq/AAkOUo0imLc1Zwk0l+VDhANuXaJgu7eMxY0NP71AdBKmRg4zodmTcMVMsXDU9EECppC55ZHCuUNaRHAZg71fLFDWjkgjyYdHFzx67A/xbvUYk9/bRfn58QI5WkvhtpibrzJU1rasNsxD63gtU2CfRY5F1h9tSPHREJz/i98ZStBplVddsgknsM5FZWuO8BtNUdHw0gbpWdZ+O+4D7r16sA92ybTCo9d0cHSUT+cCJ/o+BZwImVPKTrGEz0R2sh6RyGXjWN6ndI1zHChujCWq36aE9GaSsx6zhp2EVwRxeIN6DaYA3sPG2lF8BnGgLawOAfPJamipOlxGrcVTIJMmeM5lR2Nx2ROJuU6cqsJBVjz5u/enCdSnUPgLsQjcuMn1e4AJyl+uLWdTLOZJMwYleZZIfgwk3qYxxrNYfSQov9ItIp/mojPPpru1nT7k4a484JbW9adzXwlUHdm/BAwz2fSYoUXsht6Hdi0m8y/hS/zMSmmiIOw/yv5bCifFRK39iuymRQIUNFnUjwX4yKdplgWbWhhABKQUKt4OjOEIvyZOFf3QbnKfTe60xs9AjfV91nOma0L8wgbDbMEFeJZXwGbHc9z4nU4e6L79PTMbp4cql2NDXKh1IvNgd8Kn+dNwIOlxTziRKw1vwoEFnpJsupqDOpZc4lfyFSAAkRYR6ht/18vLOoAg4yCZwaojZf557W+Eih4q+iuSrlEP5+aKfsVriSNtfyYw0NWz1I6756fnBy55Gb2DRImi0yBobh0W44BNIIS5pkaj0Wz3R2UIIgaDgoHLk5NegdHfsJUYuV7Xa52O+kDnoVIq7iAdc4pQlE7vNwOg9EJxmo/+oX8mhiZVrb9sG8fOcMpLxu7lSgKJ9maULdEPajnQ8kppcWlSBCHV/4JL7B9kYxEUZU2MNHqn4CFtB9L5+Cq2XxDRqWymVtBuLFwYuqIcF41TWXc4F02Riw0vLdSEWhLoqsQbMjX05QA8RN+lft4JNxFyOcIEWjeORcmzMvd7lDI0BbTf0dRVJVTRrNicO5zgyEJKUJir+H/IvR6gUsgzFKwhijVt6xyhx5WWJYdhutB1ozhTxys17eT3zJu/QaRZJa++rf81+BOoejOeuP81UHjPa1CvNrz2DVbVMGBQbacu9Mf/cQUqeHVLrg7+dfkt+aCu7mOkCz4ihPUVruVldCb3jTRSZ5FDDWl+ZZ+F/TRHXmJQ8ijqRrbpyvxCPvgkVEZ4gpDcOkzzfNj96BJFBVoN838ekM9UcuIq/7sbi1wJ81T6LqWalgBp3d/PzoLn0MA5uZ0Gtd5W9Zpriaw44nBJbL5LhI/gWUYmTzt5M2Ljhw2AZM4gZKUZ1+nR1YUeKLbzuqQCTWapVj+igUSL238pT74eD8IlKgFoPBFy1N/vZBOoX78xAT2OzLzcjwtS0UsHxEME8QPfLMGOUy7oJREF0mEcUm0cHETbxwkiY5Qzw60VE7pd4Fp0aSSi0ONlzzV0jt3X4H7+D7Cd5TGT0Hrs11/dORhDWxo47cZ2FWqCgYAK9B2Q99lzMRh4etEiTNvnzykWaSoTMDAjfnA02bfTVh0U8o0tjQf6Hq+cZvEvtJP/Pm4PihFar3EvtHut6KiPfE6PoO4J9sggJKOxDc0QVqCdSMUB7kv6jCeupOc7SQgTJen7dwrGM8uN0p8MIllbLcXUw3vMJzB565VV+/Wmvdzak4M5el1JMIWuW9QLUDNnAMOs7s50xDhS07N3fLddFohXNTn6n5OIcGHMzaa0FoJLXJ7TU4Asq9shawVBQe5BCaF8vmDtYbcDBazM9+/tYPkpHEeBH0hVRWEfANGUWIZLYMqnLN7fg1K2Sd79wLnftSBMn9QzKBGonvYrV+W2MLuyPunZT0bUXyuu/2vdJolfLDHy6ozWFSKwjLV2yb0nWd0T/ad8YNNPerMaRcoDP2ZyvqoD+wz0yw+NErRaTqMiOIM82vfK4j0hrNNuHb09E5g+75joqrgC/KTLl7ZbdRAlT7ttm6nf+Ruu/Q2vDsDuFr1SU49g+iqeuPrzfU66z5zyWSdzxk1pbDi94V4z3+SmVI9kCXhPzNZnYF9uYd8v8NyszH/UUHmC3hzV2wpt38sBrQQs279hTbuPu6Zl3uFpkgMWxpO8l6lS4eW5zE4CtURmSPzrzTn7V+wletIlbBgvnggFBYIDXwButQMc31S0c1VzQs6uirx/FkIJvMWSxYQ8K0urQxP3b76FO/W4wkuCx5bmjrPk8Geu0wt5FEFyBt2cxgJdNtIclEvkOUZcPUy8gfBTgv5o5Wfr5L+64M5MFdSjWmbM5KWL/A+jv5v0XS7GpdnxxjGU6H/t0net8uej+wczu/zRxrPXk9V+ECgCQqAguiMJ7c6Za27eAN6/01SpMirQfe7N/wq+PqkqlkzhSBFlPq1aJmYde87Ll4s+JZPuPypPV3gzo1UXN2u+E0I7womrBbj8YsRaSZtDzP3CA9wwEdSihakIpx6kLEOyrlTvSFy9gHOuWU497Iy/7x/QRiLlXoz4yNlQxnrmLYtN2v6Zp1fGQ8BT912VF/XeFUkmxeHzw8zKcOpt5TZklF/IFsAee/z70uy6C271UfUR2phijNU4mnxRkPb7m5WYp4Z80+uuU2cn9ZzU/IoWMAHPlqev+yWqWcrQ+WiL07bpEcYI5r9DyDnn5TsZ5kUSFqB1n5pQ0xYpEEXFsMG2ZwzC8Jrl3NL1uBdA5T6gKrAuL4yx0LhQMXuu++33I+P94qEFXyTlaKyYuEkEGotWi/eFdp7XxKPemakDthRZEi7hFutAkoH8/pGpIHVwVOeuw/oV4CnLakt8eB9Je9YNc3ci5PJ87Y/VM7cObAZNKrBM9x+Rg4258WKUTWlsUBtuwPR4btjRJTTU3/Sb161wqtZ8SOdeQqDZteIcd4CjYDbb1gOxRcN8cDki2L/4d6Tkyu9mQ4AqFi8g1ej81QFAJLsTGKXGBZ7Wcw0oTxK7hXvL1TsUOhfK59WDRI6aIbmGdtfB5+NkWACMB4uk37MXO3K5vm7h2c/+gmmkXajQs9T3Kl4bbi92Y5jMZCefZTIDQNVfAGBNycelmjDSyix39QERfkhixw1aE8gXD2I8IFYt6pLeJ8gt8jYRLqswT+L1qVzWm74nkqbkmc/+gLClercgshvxPPjRBIohVCN1e7nT61CeQwAYeJsi+Qt1xvlrTdj8JWee3RU7QdJAYyO36ECiCboy3lmY5hVUaJMuy3UK1uvL9GhezZh2IfJkBXOvGLu7LcLxGdMQOBnWxejK3D+ajkRj9vhWSBZSg2ICVn1mQmAvQVnm1S5YhQ7sD9+4Z9azAUWY8hRmhL6gCDGG5JKqqAgP2gqafiTe+iwNFK40Ztri/1xu32SdfRd2Lv4s8IpuOxsHEOmetBlixrXazsQFV1SBb7aFq/B4HhatFbFUu4RnpdbR1RafM0MzaaO2j2OTIxJXNKj8WT0JXTHE7EQaMIL3hB6iN0s2Ikz7c6rNP5P+xXFKAvdQXgJ7VtK7Wr+611NpTTm30HCkQrf6i4G4Z1C2uB0ZaDNtflgsmqasBwnvqn3IqNNQQnynt8t8moj7MjQuN9Zzxk0uu67WSrNEjbLfJcJhyDH3OPUHKE+gI7faFMI3Hnx703V7JEVJ96R+fluKmUDpU+XjChrL7WZVlaU8QLvwrRc/AJBKG7id+NlQ/Md16845MtPdJrYSPoDdboz5q4XHyvvqJzAamGDlPdG2pVX9V3xamIAjD2UotRLtXjvewxFLXakJYrZNRyFDiKY8H1YDuLD/8rzoBmBkkb0rY/aFws5qasWuDzzHW2rur/n1fyDHArOwVyWffYdpO6eyUPJBZlRMCxF2328C1iRpUF58N/pQolNQycU/CHAwhLiiavGxS+4W7IFwh/XmjGzI+uf0G4DugK9N27ocfCaWyo6A4fK4joBaHPpHxIsk0jlg1k2PZueufUBCOcbdTwNPEO1RU66G+XFao1Nmko5iZ5rkcS1BD+wbowr2ACG97E32OCq4Xvh0Z+jeLGUxOU1Ql6rwwoGaT6pNfMf84IlO4gnfCHB7PI1nV7He8dTS/JQyUS+e5CkwpnqFQSHsHpU+gqu+J6QqNtw4gM6NW4L0qFEXG3xKead5z2K7sSGCpy+SgJRi8tX47y3Yspaa1wCrNmB0yWeUfJbHLlEf7k+w8Sato7Merv7UoXgXwfC5/vq01CDfcN9nLkk4YapD0xMPXayhV2HJWgpQzyRQh4AWLpg8YG3YCmuEpvoMn/nW0z5KjQtOIjyrUUqKtG0f0nTI2ygNTBXBBlfpjLuvz0R7pGZqYGZS15p2SH9TEbINCwPP0L+mUSfvNrOam9qvzwmjCKozCd9z1igfUmrFCrMVQ8KBLH0ToRB6MYh4lCSzIhul8Q/ek43B2fo2x+9vIyR3SxHjFP5XUwaRwcm7+pRyRWqVIjDIwgUU28N/VlaFgPkZyq9cW0uLa2YQlI9Mtj1LY7hzvJEYrYFGRw4K+foJ27XqpZZjZRKpXLgXyVRRxujUXpRLWFkSPVn380qFNVf45RJP1HIXwUzN8hk0cswvPWC5gY43CwI9z4wBheng3JtNTO91M+a6YzWsobJ07rDy6Qho5gCPSqa0hnp9fn78qbafHMJc5NGkHGj4GifUrHIiSfCWRmIm3bkByBQFd6AmHmYCUQbeoNVN1WA86IRWGZ/HjQ5qIPIUIRlRhvmPt/khQwgJXRcSziHHiMKebTd+6/8Pd0kjwn5UC9a0Py0IDgkt3G7LoMMc3K2qkCN3LUfWs6kOyxpqCIl9h7lkcf7Z9uWaHe0S6TjzAnGPkfVdIw+mVt7CtOEFC96FYCh8nxd6PVSuiHGt+ue/je9YfaLE2YmG8afAjrH9hTdmMYBqdLWN5kbNxE0N75WyquK4YwqUNfGfZCn7IMLuMpjuJE6FYbZljw99JaSyB7TYGBOc16uTp0+tDn08pWTVhaYF7zhLVH74yIkgSzEtF4Pp6b0VUTr57Eh4PN8gHWrSsrza9PSd2QFYkKYZ8YMN/Uj+0vGYCYsheaOnlK9dcOXtNhvIv54o15KsOGbTB6h9AVeaxllv+nqNUJDOsDjy6hlnz56pAxhcL46wqbw3rXSC2YnY2b0yPTFdaUuR+ttgqbFh+ozGX6MkxjbURCfWz5gRjV7n+873xgjM+JLXIbz31e9/k67mlpt7DhzjOVYWGJ+nYU7vlSRBuTGTGN/UqkjMKCPOM+XAYlEHBAE7P/eEez8gwpurJprCi13qSVWjuLYbHM6YQC3Yd4K1uWKDykD5AfjvipyalroHT91niwldQQtYNwmbO4E7QFdoNOwghr8QR8WRkAPNTVvwaXnKFQQjrKHj7bkiEB/YH1M3WyX0dq9qHGLsxW6noreLwmkJZvj36ckqFXEvP5TWeeOcA9lNB+H5Zy4oYzmP+W1TXBuM4LV1rqGJsoY0kc9/oH3n4jdSLYytpzqAC5AuxzE+kmJp0+B/dUiPmy2i3ZScuwlYnBuPNxoXiTK2+gnfRf/p7gINNMYaNScB0f5GM3vd+N2hj7KlIfWTIIyy8z4lY8Z7Y/JMgLCq7QYWFJNbFoDKoanvjxuMoKmpU2EKq3DLnBA5CiFajdC8lao32+4D92Qla/bx2xfeRWvSW3ULRNjn/5AgJkteN0AM+CzKjbvRq+s+NiGi+TE1e48Hth8VFwPkrKD4uO7vopF5GI+Iyp/BYpAyMFxOdDNvMKOHSFthhhO2XD3cuntm19jv7k0bQ7Nip5einjb9uF35yxvqm8APOgZBp3ciiOKSD2U2jlWQX6kVhdJ7JVWNiZit3rVFhZD54wzsA/dmpfeWNbHdUNwLRcpRWF1h5rO9K6jSwouDTTGrZY73Vd0TS+U4z+/n4XK6iRK6exuPm23DOnJESXDQaWI6BVu6fYDJLvfNYBLJ6jbuSa8R+6CYDY2dIny3FkoueB5DBp1haYGbG8HcOiLcvLJ2PChAAXTzHbZMmXWfZeHZtDtg0DFeMfMxj4sOwM3nCIBqjLMibZQgncoy1Zx/EtlCBrFnOz/p01vl3D9Rl8iauJjX5vJPh81AbU2C2YgzC2Nd7kA3b6O6yneqKqxX67rTB8A82PhkoKCZovE81NtAmhh0oUeOyJTo5ELYbhnfKCZ0AUjaI8suTKRPAMk9hfpMwhxA9ib+mSw8gVcuCyBoQk6sKFT8Lbt1g2U4hA1hiugiMVy2XLtI4Gc8rEqLvx961B1shqj2FRGWpEE5+x+lQIYbI4zbkbhl3hT+xeiHnzKJwD93059GuwbSek2IKD46np9103pKBjo2N54WqJz2pScElP8I2dvuJGtsScn4VQ012TKt8oxDoPDFj/IGwlXQbOZ9f0zuymyR5yPvv6ZdB+Nu/77V8jr6UhekNkgG8ZzehO4B9F7YHu2DsFrNyy+9FxufUje2Vm7IgwW0LK8drf5Iz1HtNi2hSNOHrSnpwt6S7bNnQb6sO2ertCkvolPSLp+ivZJgVW1B9foV8NCUqU/q+sPspW8al3+IirXJ4QIAyG7MxCllc8V1oqNCv3Z75zmbHJsuwKRFHKfuj9nvQAzuns4HqKMdY9vSBVgDFPPI6mk3j0Mj0GFL1NelDuL3I+NNxFNdTFad726H0eRKphnROab1lsvsnh3SKDEGhLqHrmuiERH5KY/+Zw4ZNTKeWkDGOmOuoZnl27NYoOsmLWXv06tgzItq5dt2hecDl9xsRQ5p6kuB06KuFZ35kKuy13km+d1pgUojM1gFL0rVwqNvWBo0FIB2qlMf/IGttFBSAYD8cFbqlLBv2+oi3u/KAKZ8X2TegYuleA0vguvORac+y9NdwWfyg7ZJoDxz9H6hTkEbvuLSVd3Hwf8wAafrWhg+ueMrGXVXkYpiepLiQWGf0BUh5JUUD28yJhgOz2Fy5tlOksG7ZKYeheiYneayclJCrMmyBoBqZgXFbqEFotN3HsfsEAomi/88U6lOPwdD4Fe75BQAaz2F2VpUOzd7QeMKkp1JmZ7UHWTN67+w7zuhvplSKv6/ob8WHkAFDExJpAzmjWuokeZCOnmZae5ogrMaX3zGvXKt/arNsYiq3uZRrprbauJEk5dvCb91BtFF7ai8zkU/TMR/WkPkeYaaNf8u9ndvZcWvXDgWPEIQVK8zoIbAFZPVuWpkfOWhIjkiRSzp8FwB4KVhRn6gpQVfxATFCCzOJmuubDsmIt16q++98lDWGeHYMg5RdHc1Onc0vl3g+s6C+Ee5/dTzGD17IsV2kaG28STMEXy9tJTZei7ft1DpFYr6nveWMcZjM2RyCCYP6vDLjRPjlgk+G6zWWf2yS1PrNOm4yu8mXFDQLBI0ViD5PAd8n73aMFVSqpMYqbANgRcmwNpDpLsDtYODKSgfYDwEb/q6FQ9p2FvV0bAdZvxFT8zJWO9nqlK/DeuR15VtBjOS07DqYe8HuLUfg6Bc4N9sRP9+hgJSCYy0AcXFppMRi/VzH9pSG7qC5Y29/xSCA43GXglgXQc8HfZhXyKlahb9zyMsrsKaPCTT/UYxV6AbCjLysttQYCoPagaJS9vCGSo98XvVyz0WwWDspnAREUvpAka5d3L6ugnCVxWFTF2OVwzUFXwR61wdSrJSW0qKAu1ssXYBXfy9juMGrWMtXihnppAqjClBmd8X9jKtGv7Z8o7/HrdjcVcjAF/nMUn20fD6o9gj++A2kUue4rqJogDBW7sd2TQp0rFsy5QExWc/PbW8Cnnhcx6rhP8J/GHX/zGmxCtP+e6Juyx9SvsrX2SswTnshrl28RNY5KGxMAJMpzdS6psM76j7CouGDfNO9qZP4ut8lUBSF8BtdKI3nfbcy6N9RVr28LbEq55LAVm0w6Pka746ZY6Q3fjg3Cw3tYT7SMbPaMFutfl6JRM4qQl2v2i8ARswPhKiIQa79DzMhKDi4x/nisBCoBwIAc/EPjNL5mFAs0UJKzGBQHs+VBZbCQ4mBu2G0UA/TrenrGLrXesGnlItBl4kYw/iqMfAJS8P4ZbMaq0EJUGG7htosAltDXj3EHfISE3URZjyqVyjc+0muxMrIE/g1G1A/iQz8wTc8VvBTd3qk23vLk/h2i0s8ik6QP57BBTEkOhK1IRt5S+cjjxzs9MkqMdAHMopaaas1EH0op243rLiZxRGzlEXQMFiT4U3SsYRdARC2T12MT/ZMlYLJzNtlLx3Nsyt0rtO+oY/00iO4Nq8+h60HdokVBuTd+mKdLKSL37MR2OTg7ml4UwW1plSdL6Bj7O83bNmO5wrXt7IQJYEPedOu/WAPenKODGpMJJZq/zQvocgRts8bezB3MrLYao+zq9of/XeA2wjY9FmA2pjJcxslUByVdj42DuSYZLwu5YakNaHP2w4N/NobLc60vYsZN6w7a55Rg1JOKyo2LZ26TysqfFeA/7y9dWLkDlRx4tNU8CPGNcQyA0rYQIk8vdIdFJpqvs+fixjvJXXyoypuqbMPBzMUs/BSD71Q55yMX3AUkOZXw3OlF3f3aDrnjWad3KDzxbPDfTG5PzwVmQjhB2Uty7PwsP03N0BSN++Gn9cY5cA0GoOs1DSHVoZxb+6UTjkZD06TmMHhjzy83LlRetGLXE/J2p5OTyy0XHWMW0BSTO7wlasqgsMbdlzCD4jCNOleLv26Oz44Kes3R391IHSxPdjdYjlOnlQ4kSFiDI5AiHyjPrRxjZItY22rV5/zDash0va6ARzKtsf27vQ+vbD+YpVsgUZvNHPUSj8rGUbb/UGFK+EDFqNtHpwh1RjoPWBx4GyN01zWEyQ++i8O3aLwPqlkvn7ynPTy9dF2FnjpCEtVJK/wSMWz4FeHg6amKpexr/+iuIqA0TymyvMsuHaJPL0FyG7PTcTOM/Z9URcHwz/fEYPWE5dlSgPNBF26V3CEMeB3gNI08Cah0pIutT9d808t17Nov7+b9JZy0orMc/SHzB2OEYMFcjkjWD2RK7Sn3/Z+jpl6ta1QUZq/KqZ2K9H9VXhxm7hE7AT+5E0/9EkgyHrEQB0LvvXQm1F3tw+RTh+o5Dtr4JGLulZtaGeh5c2K6Fx09op3D3rgtRHxCPqJ0/BOQjAQh8j48+G7wjb187osxLHDj8WChOIfz29CETyjhEleH+TiDiExPakpDCdbbf33DKb+Lew/qC4ulNrS6y1IyxZF/ZQI6BsQOU0xX71V1xrGD+m6q5wTl3faUPlq1m0ULpbrptO6C9ZiiRA8WfB2AL7xEklilZZMIeFO3CDXnk0DyQHC3ZThW0hlQNtA3nfKUGODaX1RncpMzgUaOLj491cd2dppgCzPc+AAPhl2jpWdppU2N80CciNmfNI3GqYjKkWXxxtDH8BK8yOY6doP7VF0AxtRb1YuRk/3Fy3Kbuu+96QRG+c98g/4ZAoZqgAl/Mx8cUTkZq6yuaHLIK2/8MfizgbvadBOFH0iuiApqDCNewTWvmzVTXpPhWmBrm42lcDoLB3w3i1bNA4klMkgIqgP9XrmY2wyJhFvolq/d/2pVQBJwnQ99/noFNjbIYieEoYrSggaswS4hINhbf1VCaOX3BScjpz/yGUDOHwiu6tl2YYxYE/YrbqYjc38ZSCAJKu/wNpicRbJKJG6jQnM1KNfah0ZtnpNBd5bw/Yf0e5fE6gJCGR8kI3ZH4gTIBy3G+9LUDgPJ3KxPwxRZKPXclDYI8WV0+2Hp280yCVt3mx+C6LNZtXJQJCjzq1PtxcIDSFl+iZalmOxSf0HV9179cRfdid53fCHideCe/NsMU3Ww9RXTExVR/pBwOAZm5Xd7uzizauOD64RS+VDsj7X9heWB66hpG4k2gLwBSDtUbgbTxLUatwhBC+Ze0zkFPxTPcceviYlRFB73BrGbwn8oTjV8McGemXRi5ecapt3st5TY6AC/tJIczKjW7NQO+wXPJuI/+5uw2kKbxhLg3GXDWha7MOaazAJp6wvFihZS0fyT1u60ZgK3pUwnHpWnkSwf/FmLX32JiyqM3wj1Isv4Q9NKb4gzhduONygpQ/AM+ryY7N6TMdXwhn1jWb2dB3i1iHZAWpSzAct2zyVkv05Xh166MHWdlTq/Su9iAUm9dZOaSf4k6WxtAF23er100UVQ8a34R0C7Jhf9PSGzRKjuZNLL+EbETdySkj2IAqCjk2cXVBqF5RE6qzklw5SttTZvS75E7TNpIfq3+/fzZtz7Gn/O4gv5BNjWilTzijbZVnlSDXNkFXzeEXSc9SLZROaCl+6CNfESzecBrH2ulKjdrlsYs24W8RHMTPxekLqCAzM48RanxHJ793CzPav10/lPQMNcKI4Qx6/m91cCRM0n70zK1+Ahpive3lvnocH9IjS+LvYkDuqjXJp2ZB7WLOBnZwepsT0Qiq8nGSu9myCQ2nTjdY+GdUGMjBDP/dH46XljtDdrS/4F/FBK+UJt75UPHUTeJ67M+ikELDyw9xUpmXGMTCaX4SoNOHUIWWmZJGbooulw1fxfokAfErp+H4/6VmPQv3QQB+AKFQaqA2S3ofz0YYyncCy2umNuPQsSHD5565XaC4XxhsmL43V/xTlTJCmK5DoJqD5K/y57e8AnAwfFxsWf3neH6ke9UyS+7MhX65+to1JynC0AfxvQGUnU37NLwEK5h4w9d5zTpywY9alk7U+TmIEmh/z8Vi7fQRxhOnNAzTqvCDA4tJLtZbtRgKt/9Gm8gYGL6uqHXCUUPTPhyy5iu4fDeqAsryfe4IYP+CwWiYjEnAxovieZeYOdJfBGzRsvEoAr+kQeMh94ZF6L+1aTzr5XsSgb5dHOvzheBq9r0BerbkBiqulKeWPZhkDJhREdpuXX0/2BbByCGf4yskeinV1CmT0amKjGOrxUYhiPtFXLr8LQY+dXW5rULzYnTLVTAOuO1woGC5LZbky/BwvmbrtAobxgwZqDpgwdEisFBHDcO1HDWb7yzGcxxlEfswJIKyFG20Xvqex1tSdfVEmAIwmOfzwWxzwi3919s7MmSaa5YX37StBQIxQZ8iXdoQnBSEjx92s62sb/T96WOq+tU7MBFohcqlldJMxkzghTDOTF/ymAJhuPwihALNMT5vuOHc8k5ZVkSIhLl7TULpXPmBFwE0mK7jPzNb9NZzA85ouWjHoVUMKxUmdjR506FdWQheE+6k3IcUH/CZaKrCLOEpM+FSFFXlnAKrwl7tvX00ExJxmN91FmQ1Q6/kbfPQ1lMFckPigPRy4Zy7yhWnsyaW5Z2JgZxpOIHY72MwUOnzg7gHbyUIVGMzaECyjL3FPohWfrm0We+LFLJdS1A48WPoILsd0s1YdNfdwZMmy66jhPEZrIUNp1KT/ENl59FijyblXev0qwZWEr4AmRVOtqEH8madO0FkRvEGX3Ci4pkHs+Td9Ltb/XNlMci5tJrfwpZfOcZ2/q0sHZzrvE4SLOnAY5pnPkgRk5DXEi6V2neDoPrsKezhjuYM1gMBfEXs3m/JCCzBAf6q6kkkZ+CgyNtKMps3nWuCEYusRy9ghXrMMHEBcs4SqA8SFE41dgsPpUpCR/BBQUdXbiYUro2CCfeCq4f/twTAELqphn/QKWLSvWrA6B+Ko7sLNIVBHpgAKnkyv9Cghycw1Fs01mdKwC8vtuslZkYQQVQExmB5lIHzo7hZ/f4nI1T0kKNPFWlwUkFaT12c6KVmLoG5Vw9L8tP2zSUtZdAOUQiIBbIMzZQAbA9PIsJomx4WE2+GR2orO02WAK6W68wc2EejK+f2sVpaMjCkgoeJNz6nPdr+qDa0MtmMuUejgs02lIl+F605OOU0qnBRurAHMLFX2atFV1KJijsfRsAxioKA3tPhS4bzeeZXxlgwJtQVLNCWeiyjx9GPg2J44ngWb7igT7olv+9HpW7krmk5jFCbZhjq+fzauKXdtKllfesICkzumewb1vcRKnwFM4ld2DaVJbtc1Q+2jMRmVaxt+9jgfkMvP0dbJrYeGUQMXc5seeSgkzFhGWserKLGDLAMxyszCmTswu/pq5PCewbnbQXK/8RI5Si5ZzZzmWl75bOmtCeGts8St8WdUy5rhcOPTjn/0O/4GheVXPV9K/0sqL7NEjbqaPbe1/WfCw7CuRLQ/wU4rtulYu7X/8DrjKtwnQ8wPtBb8B0UY4KwnZtVfytCytl8PdrboHEjohYNIKieCguain4HTzh1GALst+jrpcg+W8OEl08X3e3HEIddR6ekMCtkT1BIpiY7/BCNDia9gn0Dd3eKvUPhxmWqSWBpAJE/JlOFXK1btOF+QeLLdpR/PlalXF2RL84PZ7k6gPDBUz7/VnxBdJgr/hvbEMCMFz6xCJJTcEMm/KYhB74RcvjxjxFeGZzW32b2S3vWmISZS/540GeKvBAGfYIEd9cKAFX5lI8me37JPMEUJFk8aqwEMcMjKLvS1iDGw+KeSOI8liX5WdvxCQr8Ny2EDhgY1QysGy/HlqwZl1nKOys3x/dwbk2FVTZrpYHPZkKfvpV8UkSy/Am5Q8BxE+s/ORgz3Dn0AfsOeJ/aNJC+MoyxOnbGajYSjCMUgq9HvhnuKZPyhvupIGh0/S8dWA2S7YOt8Rm7Q6uGdwSEM++45Pv6MbfqWupnEHtgjjyOSmcnVs1CcoVZ7OW7s+wZbZ46vn4qaasQi+OJinrP/lzATGSSUNfpGVTZvzd5WC6WDs9v6YikCYpgnsk533fKvgRkKzYtlOK3zn4SgMePfUF8ea9+JHglgXm9wuJn4cBl4qjlknCPCFq8yDSoQY/FDin7NhboLkI5xw6wdIhe9tsi5KX/wKOIC7DtMpokmB6Lxx/KhuK+31UGHWSurXpFENVcyNpBLyjoPndo2aGayupujewEA+/XKFFMi1IqTY5NRye04x4cgLP8BLcypBf/0Dpw6EXVnOz7bB1h5WX48syli0UbK6LQ45DeSORNznybzME9x3f8wchRyCClCGytoGJXzyo1vS1rx4Ao0bOHCUgbF29IieCkzn6u1fJVj4/+dyOxpgZIXk86Zs5MMu5V2FQNXJ9zeaTy3+P2O64ZmJyuPbfbOfQatdcjTqYzUfVwEPRMfJTFNg5R7n0rTi/Udg8xW+gFdG4Vl/To8mBSbJHUJUQVYUte26b8uBbfLtG0i0frqAbhP9P5NswDCSiGLd4vdFOdF8LbgSu6cOmWYU/UQcRwMH6sPpNO/sW3PHSUb4qawkPB3IVjU2Ap5yXPq8g8MVakNxYLaNoAi0Z9HlYBPe+VzFypwBMPLZtOg5U74c7f/J5wR98toATAtqRzmxPeExZA8RhX+lR4aR6AHAnlpaOwRS6eFKu1y4GEjLCl1rpxDFog+66lKPTYhPx2J1/yddz7ru2/t5QdKJlRDfFk+g5oAiNf+FU0BwTHcJpezw2JsFj+bl7j0JYu7IsevvdKD769WLI4E3mUPM7s6CzKMsiB366Z1TKRMAZep/3zzekHLRdf8Um0cqjHw+CqYArGY710w7rTsfnaBaRgT0DOdwWejFfpNPabxT38wKccpaeZpCKnB3rKD4OpVlRhq5CE0UOoPfiqhc1ILTZ34b7STV3nc9fbg0y2zDPWFVO2Ia672VCeEO8H558IrqdB7brrfjyOJp11LSYCy81w7GUwRQsgbMkRAIFmdba8tKo/3RvfOFpzz/sTYg519pWq+55DDGen0HhTrSbzQpk/jK4BVpzYrRw/5NYltf4SrpsmSSQt9AtOj5KLm3EIzK9AcKDRJP7Vf7KEhR4yFrwxWE1ZxqYdqgC5pJx51Z7N+cCUDDR2DaJtueC3hCdJqn6MRe+fVg5yq15U2cfnbM0F7X2Pi2oPi+buhK4vv5LVqk6m3zVi48CvZ/YpskC2bK2dq6dY/iQl4hpQsU+ZGGrBPDCcx/06Q8KiAMLzIyVjY4/ktZbCPkt2C3vkYbfFafmrPU38wuqWJ4Pw74jHwsI3euV7smBOBnGh2rDFe+qNNBGkGtDeE8xhV8zWeYODZfWW2M/58S/1zrtPVkQWwPyOD1FTr68Rcr28ivQNXkw832+op5fU1mfnzeLMVvgYSUh1JWEIAvb+p1uYc/y8wgtu5LUeEz1oeo/Z/mRdrXA4ZmLacy59tfqW2JYjH3hQKkmKz5ukAvX0YMBFen/3csjkuF7Nr2Jnq8iFNkvjqyFohDZKdwA085sue839X/7g3dRd/TaBTYj7hq6IW/EpGQt9Q/LfWyOOYX8iF11AlyTV6/ist+bUxbKBGh9Y4MxMxaQLlSEE0ftNlkukW+9HtuGvyIuEasVJybZBUCzMyZ8oGvHf8e58g7WoNhcZh462aJ++X8lO/l/0VmCC1O1N+cXztCWikp2k13gI9cFWE9ijBPBcknhYgs29iK8zNzrGOhCsth+h3qw8lrO8UVEydCs/HK6R4FSh5XpraNfm+SeSpR5kzH7LdsaxZcZMFMweF3Lo3E+SdEYWbe2CBlu+JmIWe4a9hkTtkQO8TjVREeqqOUywRqzgY11vWa7rRqe9IWm00Vw8Io+kp0q+SVGoUl9jL4vPxpkN3Pemd3l6dqkxuBnB47z8239mcbCCtcHJhwBg2QyNllL1pzU3dDVOW0QaXUTSWawwEdcXSU6XjywjU/PIxTTAiO+3gNLekIwIU7GtwbeCGfIo09A7MjJ23BPurn3cqsH3uWXEFE5RWgbQ2TOEjeHp6VuysFAWxPJEMtD27n0fONdhBKhxxG7M6v5vW6XwCJ5ZbU8kpG/rNeknEK0C1ByqCJDq22SM/rAaHJ+p5kjUHLCR70kPY9U09vCCkUeuNBixjGPn5QN+bToPGSrAj+bdy1+APNbsjS5N2Oymr1BefXKl14GxMzKMkVKo8xtpbLzyJJc8Z1yH3z/oLgdFkAm0dxlm0saZUXcK2WGmY+TJLojuL4cTTrIC/n3nUwfBIIb978FDUK/1qKVCZZCinxBnaXk=
Variant 3
DifficultyLevel
572
Question
What is the sum of 61 and 31?
Worked Solution
Establish a common denominator:
|
| 31×22 = 62 |
|
| 61+62 = 63 = 21 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| part1 | What is the sum of $\dfrac{1}{6}$ and $\dfrac{1}{3}$? |
| solution1 | sm_nogap Establish a common denominator:
| |
| ------- |
| $\dfrac{1}{3} \times \dfrac{2}{2}$ = $\dfrac{2}{6}$|
sm_nogap Then add the fractions:
| |
| ------- |
| $\dfrac{1}{6} + \dfrac{2}{6}$ = $\dfrac{3}{6}$ = $\dfrac{1}{2}$|
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
566
Question
What is the sum of 83 and 41?
Worked Solution
Establish a common denominator:
|
| 41×22 = 82 |
|
| 83+82 = 85 |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| part1 | What is the sum of $\dfrac{3}{8}$ and $\dfrac{1}{4}$? |
| solution1 | sm_nogap Establish a common denominator:
| |
| ------- |
| $\dfrac{1}{4} \times \dfrac{2}{2}$ = $\dfrac{2}{8}$|
sm_nogap Adding the fractions:
| |
| ------- |
| $\dfrac{3}{8} + \dfrac{2}{8}$ = $\dfrac{5}{8}$|
|
| correctAnswer | |
Answers