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
Variant 0
DifficultyLevel
687
Question
Blair completed a double marathon on two consecutive days in an ultra distance running event.
His times are in the table below.
|
Time (hours:minutes:seconds) |
| Day 1 |
11:18:48 |
| Day 2 |
10:52:52 |
What was Blair's total time for the first two days of this event?
Worked Solution
11:18:48 + 10:52:52
= 22:11:40
(Remember to convert more than 60 seconds into minutes and seconds, and likewise convert more than 60 minutes into hours and minutes)
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Blair completed a double marathon on two consecutive days in an ultra distance running event.
His times are in the table below.
>>| | Time (hours:minutes:seconds) |
|:-:|:-:|
| Day 1 | $11:18:48$|
| Day 2| $10:52:52$|
What was Blair's total time for the first two days of this event? |
| workedSolution | $11:18:48$ + $10:52:52$
>= {{{correctAnswer}}}
(Remember to convert more than 60 seconds into minutes and seconds, and likewise convert more than 60 minutes into hours and minutes) |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | |
| x | 21:70:100 |
| x | |
| ✓ | |
U2FsdGVkX1/Ak/Q7pqKLlbJXM/7h7vPaqWqOwepJFZykmepDUOGNRAJTdVt6k1zhrX8jtdGnGwgq+r0CXCS/AYb8VryPXxRZo/BXLNds0lF1WYt+Kl3qfe0x3ngR6M95FsqklOJuFbIVcNi6DD8EUic5IQ+xuzLTdSjqZRS3s0MZp3Z7lPVGh5GEYcJPSDEIWm98PLmGrnjbLrzFv3BnFCBcdhmwo8HJFuhdDJI3SEA1FvoXxL/CAkHMwuz4swwfc1y7LnQWAyZiA6Fh8+i3AnGZNbF9ip7OGKP2z06M1FuQ6DzaOKYtbKy03WWH36A9TnvFMTza1rRFito7/061yMc1IxOb5xHrhAKffuTdQY4pjiyTda3OWWb7uka3vhwal9fUwR2eXoopCc/DgGrOwxd2fFyhosIZg3zSdOWLye9jKJ2s3iBN6j3vUNOKvKMh4N9lBlGXHrThHLaGUl0jwsmVBWbdmKKiIH6c8SsO6UBox7lZT+BW/lDqTKuFw0dESaNLrGCOK2v3GmfoZ/YUWetlpliviBDM7kRFlo2BsHuzLlOI4pBXi4SCoKXAUkkvBq/Ks/+q+navy/C0S+wwpvf8Rw/8FEBAv0yLDAze2TcBCtkhh3m+d5nsxyh/D12AW1hJzIG51y9FhbSUgIbmfrFL1I7hU2rRBt297EpfwYe3h1k+i+TXq5vNQrxDg3722TTtwtEgR2FpuAIwI9xWjs1wHiJ/e9DvRX/8PMuLWaaoZMuiCKkba470nMYlPHgx8SVHf6XMaQN9vMytUeLNPVVaMEoc4+JjAT5Hqy6C6/KbUwpfyonIFFlny09JjhyMqxCQgpIDpAOcn5UEaG+VlXxh9zx48k1p2rTLne9d0tK/CM88tRJPuSfaK22dUqTBNiSWO2k0h7Oj/indNHtIBNbCsIbIT4JvnROFEVLDgwmA9Dk6HvyEdzT/QBsgMXCfyVLI1G/+UJ98yvWSsGP6bz4eBcTXgL2O+L38jLHMSSeh7qAzm68LbWgJCevL72HJ2vXDmcV/d8/ClIz2cU7ANEwgf0f+cOMaDOCJozTurRo4cKmf+YKwQZ0MMXWoQE0GCRaDWQSOVH0lnd0czPIrE0vvi3sMiqR9qF241OEZckDwQPOtZvAayAN0ThFDKqPDA26azR/jsKGBGNFsg5X0+1fWn7ByuJvdD09ztPqUjoRNJbJVDoWjHIJR/XeJH5nKgn9iyQsd/Dde3RBePbBZH8Z0SQ8TeDaCccLYrFFpsHNdDu0vdphFAhwHe9KCt80EfNOjVvp1yg8kVAoNnBsNIWSRkOV25pvTJbj3+AWLm4zTplCo48l92cI5MHIIXWlpNgTDbYLOdeCi2i+2YVvPs5k5ega6l3TkTupFkBODCccxbf6/38MMr9Hbrv2nJhi4wcVhV84LyuA05INyEst7l75WUGkEHJLmAEjgshMqQQNmb3TpUbDCOrlf+LRb8U5kdisim8cq9qg89ZQDdoSnH7PTBHnQEMf4vViBeMpowCm5dJOGF8ZX69zn23+H5WKIm19gPX1LamlyRWRnKLbg2mkvOOtYQxMm6vcBaCAElkP2oQ+9Q5ayQQ7iYe3/Js9SeeJ1+nX1EXl6L2v5aAEKFHPuHObyG0Rz+MPqUn2cvqq7gRn25Inf9LO1d7yo3tkxlPoWtYpkHOOxn0yVtnn0qvosW8DtFSkRXdg5vo1bou0qIj7Ey31J1sNJOGVciRnVFX+DnjyQapbO+GQ1qdrA8zehB/f8TXXQdUOOcPFpD8hIfDEN3GXnUsy66Z8JC1Toudw0jSOh6LX0nonaii8Hixosk5CM3ghz7SUzQoYTmrInxmni7UEEJk+QNGImsWTOAOSFKm5ySyDJo/amj/iAMav/oNlxtmmor7glHSxZ1RzW4tFX4TJ2rcAmeURuJV7zE1dARUz0ACuVw/IPmGTi1ktlHOPze2sLYupfoYqn7vSsZh1nEwj7e1gc5mDPXGnP4bfIsPwbD7LDxNPnnqxsJUKr3Fsa4Vvjn8vHxhPuURogYWgunwi1sdeeganRo4tRQoiQSf5y4EDcxrE+kCk8/Iar3Auw/RIZQTXSpEzoazxdqTm0S95XyxHUCIWb9rlmVv4mqYQzMYS2VGO/q1LJu5Ww5e7CIxxIugYgId0Iw2dfXZSEnkJ9cU/cL0lF2una3acGTpuKl10ETU+UdJoCF8S+pcYBL6VBt//UaiEqo5ShMrcSi/62uukLmorLNUkJTYmuclEalhBNM1im7Vy0Kno56837xQRMAoi/JrZUvc52ez9SLrrW1ulNF4Uo4XCxytR/Gs7pJ9Y7sqnvSUTP80bdc1kKVHB37sZPlcJRXw8AUKknPQRGPY6MteNnPDi0h663I5hXZa/qLnM5AqSkfd5hTqaRD66LDEzkkLFd/k/KNFqfMGEkFUMMIvgPOBrohtWbZxmIx7Dcql0diXIYdFntNMAEEDqEz68r5rOJZ2U14NrXCDcEYy6AEB1eMPUcN7kWTU5kFW5DxIzWijFGpjg0ffNssklO78GQA0zZD1Rya41HgcN1/2JgcUS+AZsMIfIIbl4mAd7TtvSAtmeprahnhsquojQ1qUE2PUGh0E01D+EezDrMW4KgmarJ5HedY6b42QS44Q4CmWPWWk2m9EA9kavcsSz7pxc9wzI133CGr3FisW7sZrrnuei/A090PBOMFmkZ2azW3E8ZXkdPvx/VNP7/eZPPfR1eZ4iDlLrUw6GjP8t1av2drpkZ38g1GKgJIUH/csWMya4K6kQXdnYjXdxSOA/m2FR1VQ2wSvQTwqp0pwQ4CgoqgYymv7IM0XtEh1ozSLy0mE/G3I8fWHhn1Fus58ah0UpyD4D0gEZ7UFbUZC7gMyaRyabIohlO7aw9oZ/KUlJMTTE4j9CmeVhwlu0/Rol22vT/pM6qvFOOJRvVM7hpSVdZNPQhr3hXmQfikoSNQ/bDdaOF7TuaGpHntiI8Rga43bkaj8aNGBTjJ03Qei9v7c1gqMQDJYy2llfitotkgo8sm05kNgcdl3O5D57LUJ9xBTOOd2uM4R40Zwq9SRrdhaTcOItxUp+t6fBhhMpQCcCerwUNTyAxqLkYRgnZVbOwunM6VzO4RQQBN6JdBnvqJa55ZGhzXlq6IAIifwuualcKCX+phhbQz1V+bXtwF5F2k1/OI6A+qzMccFQCQImlv5LJ1SgHymfU+5j8rUoebzL76IuFKFNV7XcY4JLqIJWw1tK8op//uGUSCtbWijZoWDKok5FEjiPRd08snG49Y01QvtcWC9av0ZYUPj9Wy9KNh+A8cRjvB+oRo5qg2lqIldV2qbA4+ETq2AOkaGbudJFg2uzRnGysBJ1+ElKKMsvZPdEe6TWepTK8FdnKzlrnN+HxI7WI37f2u1XqQ1U6yUuKjdyUbPFn0h/CGv0UOCR4JmX5nFYdq1tHxfPQaDhdem8bsd5KrW0s1Yv+LhHpGfMBGY1JimH6+IyqUSfJ8EDqgUyULwVhjiESVat+Cl95na8mcgKy9BdOB++AgUlFuy1SnyDIlcWVRx6873tXi2dbRtHSmWfzSWJ8g0ZnbzNRD/x2sV6aY0CLpsYFBGxaZfMda9i+km60IWksCeWPlsvVCV5WG2VvFT2uG0cRMdPnxwWd5J9FguSlTRiODI3XhggJ0ieYBij7eAF6/+LkAGAzglrQ1nL0nZu82BfHchaS4Q9dShH4kZV3LOo+c/Atsdv3DDzd6UKOsq++mVHtDnQgNEdMvETJuT/IG0SpVwS4N58CvJ2ap/JiCpEnp81Ktbhj3NrQgHLJOMDuvWlJJknjnCGI+szABIP0SoQJUS1e9bXtFls27hIilMj5WJpk2f92EgmDB82oWEX4g6zyhrTAoJEa37RqGmdJ/XGRvRZleIMo0dXXfIjWoPaqrferKXh2Crm5RXzaLDjlXtQZuiBtvtgLwcUlIZVo/HgtrT6sm4hlEnEN6pDzfEFX7uOHai3TN/0OTmFGTcjtQi41i/0v9QIyWp0M6kRuzebJ6gLMBZbJ5RMGmw3wQUZA3uehFTXAJ/oVo3sG+y0DJDrlbYD0eZEmZszQeXudvqJHD3K9baJ2boYT66hNskzNxqaRVO8fox07vwDzc7tuYiAdwvkAuxPanY2m+R4XquqcUN6LptzpwUMNNrpSZHrX77PB6awl6nJ0MOztxtZxT6dh4jjjvhRVj6281IiUpcRE3fKRl6kLmrQFVFkemSJUqe4NGdmht84vPtgFQfg9wFys4AWoXMebvYdwrXhqP0IqZ7fM7UAPmQ8Xm7ZE01+RarxOYXJGFFyTB+LHhDTMDnvrnfDE6TfiWYknelV5GAZ5/6PRb9+p0vqDP1i5ZeCUeV9y3Dj8wpKuQSJghvofLj3y1+aGqEdOyxFpMDQOY3qAdtXggeCV6vokUFkb+0yccoTa8zYHg2bSlhd1wD1Bg3E7lofWXCa2/JWvd7gjpLBXSFQD0Owe4SWN4atz+rcr+7SfZqXFV2s1aEsxLvCHBX/MxVffS2gjmR/ZgQeTobi2rsLzrLV01T/7g6J3B9mZo39KGmkAa+s57CzFfwGBpzEmZoC3tZPZNRt4RFIuJSeBgEztcTaqfGYFxW5Qb+p4ggERts0f2kJQmO6uyO9g//my5tk4OtlnfejrnwzyMWM8wsNtcl0rXav2z+JZTpeqE8qAzlrbVwThyirA3L3aj5N8G6/ISh0ZQQjmGqe9cRwPmb5LH7ap9PVr2R9dEDZSDNqsyLsKs8UOYpnLaTy9SgE84qyPAISJ2pUnQPpkenA5fIivTrBbE/vPmqXF5S9CMuQuSW4Nh6N+omPTssc1NbQAveYtgA9o+TkTZWBURqQwBGwI2rCRmffnkPutoL/f/kfXajfehc59P/XeJ3MrrFXoYK23FXFowOV6AsrXzpfGymaUY6ty3ICrQFVaZWFZhA6uI5pOguS7v47PMe/g1s8xSaLcMwHwak2utjqdAz3Ellsy+Ngapl773dQkAhnrHOFpX0nqGwyWNMRXS5mh7hmMOXPApdiXHhZ1G51nNZqemm2KR+c2ek7QM4+055QiAdNQegvm/qWspy6GFu+FDww8MtLMqm0KhdZQNtJhIolRwT/WuKDi2yMPLOvjmNowS/8kSnIHTYaZscqFarRZw5YNLM1rgeQ9ACPQFM3QfrDMyxGT1Va5fHbF+RU61Qo7xRqY65BvjnOkI7UGlNWBIl7NqDNEs4cW9YPio6XqcIXJeTnDPBOBO+gxIQB/z/ZVQ4hpFIrTjDBFfmqUrLb1DrtVBTPnp6zm6+8j9TxHVbCnrHgLKu6wH991+lL3p5d94JRvOZgBjE8tBDTstIQRnt4xQeKjvNwvtIk2pK01JGd3twE3JlmRjuFpYsNzaPTkBNI3Trjr/1YekrH8bovOMZIVgn+VYrmhFNRcX5bfrajyeKNBuR8LlH3dryjYrK+wolvLsJzDEfvZd2lrEk5fCRMzKCztUZk84QwI9vzq8hAPwFtnh0WuakNWmBEUManm5HofpxTgkrArkEIImGG7dkRw4EiHNaIpki4YSxTXiQzBIyQv/2RHHRGfbrzawJqVorsmnOWvgCsYAxwSF3qMRyRQ+rUFJSc/ejQJbWYFApVhhQihANKXoSFWVIFGtSbt8uIyYI4dooOrfWMJK47fnQxrXbRqMrJaCgemJFPgfENizyWmSAgIDKG9V/SCK6j7aMEDoXFhNDD8487o9N0nO/FL75FsYj/VNeSIWAMjDbCSVG5HyrSxjl4JqL8w8EfVcvOV1CDNN72zdHKrdWpo06R+HQOONvy0ylAWA9Zj9YYaeXfOUt+rQZUtzvb6rrp0dHOXi5TSUPJnbbeTATsu37hnSTo0st7Fz1KNjVhRDGxqkxYRSPxk2LC6KYFmvQWNAspvK5y39NMW23yKYrTCsDQl0IXVB6HzscsxYTmudmoL4qMCYl9/1vDdmbZUKohLxfI6Bwr2Tjr0ksl576cfXatxgMyFtHg0yEXMf709jX/PIOTeKY50illka4XiVPFrGnGbyiGl+nHSDWHaJfL2yaPN3ufL7W945G5eJPFRKTco6hjsjhYg6IgN8K6Iiq1eECsWwid6B8ABl49DufF43ahk/v3mJeHVP97D2qVQ5m8KrbW+08T1OdnJLXeBw0njcVjUiLy8FCVIEG+SWgalPeqKMlKFQzusJpPq8jheWsHaS/3uAXyDdLiJlwmaoAGnWH+/pbs3MDfXQLmwmapwuMgtpEHDJLMhVUEVCH3KqaBYdNHhAbFl09h4ROaNKNCdX6voCuKYl//uQ8Z6/3NZfqqhYiMCUASgzH7104HnLGsFKkfv2OIHgonBbSVVgdb13GkPfmk+hMfnsUL4n8ealITJMHgyRdLwU1REhWmBHWr7kY1zNkHQ6lRm2QXFqmiOXsfPt6VfqgHVCRRTj6zPJ9HIMkaTj8l8UZguNr0E93OUxOdaCJUg8LdXpYwGLXVWAFGabtzX79gxN+yYyhBDNHAP1nhEYFzuwQdEA1glZYpYgIrFdlF/oUuwPFJLEzkGokdggEXjOQLaYYseM4wtFwWQ68/0Q5yVUc5fL8Sqfo2nYHlnhLIDVA1HLLZDf0jSqmZWnc5N36USS8kbH+gezMl/NHzSKlYP08tUbYf2OmySXoQoFqmPhhFOv1fjd68n51EvQxWTgKpgq1/EFlM7nDgnhFrBbwogWf9+bhMikspH2QTKN0NfRqLt7YA4Id1Qi/IEfn953jm3MpxapAjzrEpBXHpGv8b7k89dlIOlGpiGcBNkNXoF58ai2uIMMhxWiUkz/6qv7m3vrSfxmVWCRzPIlpBMt43Gr2qSfPdTn94AungUv36ArA+64OcqSRUt/IA+I1Bzfn1O9Llk+dyEnc7NE10k7kRb2gvdEHJBKV7i52mL9LGHjgoOMyO/YkB6pUz2K3TVo4s/tX44l74s+805YhDiOcwUASwr2tSvEsamaTlEHrvJp1anHMyyUSz68ieP8F1g0Yp1WRwdqTvFvf0fJEY2+EMkw3ZZ+UGB66TU/t1YtiE0Xllue6cEPm3yA01zxHNAGyMXIgypoIflYOTfjobikHsZ1l9PB22NGyUC7PIXhCaXm3aOjjLc2OLQX3jcNxa9Ud99Io/ZxL6oYtuYP2gAAo4Kugjd67VIiuVwGp4qRNs1PuEf9TR1RVbZnPvdygOFZLtSa9Ie2gu/9dAzuaN0IyQmkHt0i2YdW243/hjY58S2TVkqlTV4ZJj6qGQZcuswERC5RZ5a3RlbAbLg1tBNWjCYRxR2hy/4VlrAEaN1x1uqDy7EHPGzUITAXgPDWpAMY73TO1UmxWo0E3S7iwBF/IEVq5a+i6jPM2JJdM9ispMFb7XNTY+tcS+ptdZpi4Vsav4LpmwoEc6X+uU9BhKzvyD727po/KEZgq71aAfdyRZbrhLx8hDGXFw7V/S1V8wSQs5TgdxcPsMxItdFcAgwYgjlKA5xhulwFu20IU7YWtsB53Jy/N1I8ODqKOAs/l49V5CE0pc+vnLW76nJaYYq26sW8GXjg+GaTiha5+R4uOUjLiDf9kUdiyUiHewKkDSVuk8RopRB5KBwCXIx0XEwKtC3DekjYeowCp7nnRIrnuuUT/SHAnRSOKyr2ZrOlNO/kElJlvFFkVuZR2McscrLXM4fcv9yOPVDkd9ITn4PlEGCf+85dE0FasZdhN2POvXRtG15rn/IUdqAccR3tSCWJcFlSq5H2VP68UqiFOculM72mk+OC81woUBFpyB0isowN3mi0Om77KkVvmdNhcWF6F2y0eAtb8vmnTwuGCaTjrZ/er7bXN8xomEXAhHazwG2G8mmL5tKC0zLgCVgy6r8LID5KOG5lDWN6xgeNFm/56fccVVSvPKG/Ezw/ueNrTA/pTCwgo1ZrY7FHUyUIOreuuRzqSWIz8zQ6aTOymXXm7z5CmVDvtUaMet9vvyWizK2vxn+lujrprmVzWuWwSobAIVakj5t8VK4A8YSMd6nT6mvr7dj5Ot7RCUFCuHBhXrziRu0Y06Nh6gUL3XfiMWyJUH3AFSL3LQSE9phQ3aOoue9NGQzhVWnnXaDBl1YQgOJxNfyhi5lJ34BlttQ5a2N/wqwFoMGS2GFIyVVgoWtbnF/DmQsZiN2N6LMbx9mrl4HCpGRrZpvq+sF3dXBnWrk5hQnqMexOmqNUtjv9sI1avTR9ipslks8ZN9H7XF3P30YDsPFHRKLRtVd5FsBkTVMXCiP3iTnzo5zOimyGp4lqIN5sUbldzl5LofLRhfsXjpBQO/7wTYwQo5uum8ZOTjg4FTbDYXZmSQxUdVF7fLt2BOUF/dGcrTtwzF8fAwLOwlNO9fdLFzHIWVpZRz+oiHq0y4C4P0sr1VCQo2IXAQJXoT+VhD/5TJVsTvKvt8Spbnx3UbYgSabRyDNlvMZUtFOssVL/kcQoNO7jnY1WDfzr0cHkY1wFUrIAmS4LRJNdXleTHCtBw42zO4RYwa+IpcCvq6v/ByysFGU+lbI8+GeONmUSxWw8E3ibIthgkliS7qad4YDyGJr775hMkBBN1Ca8KGW7SgCA1UdjcLYwto4+wfNyHMoXEC8ZnJ3rwbYtMln+oTL+qruHLf8tFBVlPwBbpVHyNQlLVKvWWoTiBWtYF+ex1Qx7Dn07ssQby/T+5HG0KNBgs4Wjl/HID2XmG9/H3kA7kxY8L+l78fgM65Ge9oNHTPrZUabj2Dis/fiqFhPZTyuYmvC050jksOUliPYWQ903DyWebbKyS3QezW1tdWtps5/2h162ABpoGrtxVCBYUKM9R2ww87nCFnKgUAkWZ8m/QtVMk5bTPCGRJT/7I9OYIf/ILRL8EaBWyvBtlxB4OMyLv+T2aNyWMHQd0c6anGQtsAd7JwknVeDueQ1wc+9f7C+R9ITcLRjXj5FmW+nCpwnkGwcFPePyGMJS9DehDrFjYaLUNeTu6/qhVRLuSvHMHqbVhqTIBJF5fLm6UhDTk5geaEzFHjRlxN7Oe0QLcsMuVhmN6MW+l+UqqGzYPqq5r4ZhH1zEK7j15P3iv9ilnQiGuZp3RetUIaIEwEMpQ18k7854qnHytv1neNumnCVm3jp0xoDMOCiDZ2W+Cc/HzzIdxCyeqDVsuPhCewi25bu0qiclA9VtbOru9xNjgR2RP/JZqOKZDGCfKnG7fNmDfERCk2B0SXQoGbAcjtpOs6Y8MdS4UWS2eAn3TPLNDJzPeINXU/Vvic2Lr3TLVAW03LD7wcS9aybnz9cIFHm7jwWmmz2U2C3mOjuB77LsRB8j941rvTdMiHPWsQ918+W3R4OT+kXTv2DSvfVInJwM9JYqeIsTzQJAkQr0HnCJu75mck5qaAeWR1Dog4+43J19uIU2lhgDShVIz5+4KQtbtHyL9fQD0n7Ly7pAVaVtCRd9a1yZgYaS/ZIk658h91enFuQ9tnxTHfX78K0B24We6e0MTZ6do5wHFPievFYGKU9ZzK3qCzzFTVMTx+r2iLpc8+gsRWYmNxAdQUJhmSmkFKm0UrYh7d3nlVoojcsLiBJbRLaoAizug2I5buxAaj5dU6kQbM1HHf1fHgOmU+bIp9b6dKix5fldFuy6x0OU3ZrrB4kOuB8PHZ0gzrv4INHm3J0vI8xIbQbTJ4lB4gy9gIXOvUUuyciGGvqjAyUychOf2r2gQ+J20Ys8TjyRfCVDyvSGMuC9bc1TOarITzMJbFFA8K0E4IZUeFe+znbvq91XH2Y1e6kCLa975LzCjfQmebl8tgitjYdk5hHoRU8FkZUSsofAH2ULbutFUpxsjKqiivCUHE8YrH2Dhw8FftzWXQboHMIEx78Smzov7lPzQt1zCR5Zlu+Wexgsjl/1ibS/NNmnr65S/H2q37z36A9E1L4LNXxSN//aF8L5Iqk2bS1h8WWnLI5hKTJrgisA40/s8Fz77NREQSDmZhy0zHUnRr0p0SZMABdQ+dT4ii/1iu7oTtD+R4ZgeXFHnPm6Q6FenICZsMBAkyT0rhliHLFhodjjGysVshzIT/F3FxR6Hkx6zMhyIAyrUvF9GO6Ljjzc21MgcEf8AcnbhPM5Gxi5SerylrvZ4UmJqnMVo7VZrVn+qVcwvFFMJAm9uzhlFmJ+6sPKQ1uH3uXpFWD8urfbAd+xEnaB6Ss5dEJpTePgRUGojAmVNt36g/aeUbBizcftRHeF/qgiLSTR8pfTS2PLcVx+rTBXHHXIaL8WmFLaxRfiFQu/BkwaiwPWIklOFoRG7GNyxP0vttymLf1zm+/Zyk+QgwXF4M7z1Z4SwDQIk9o0cI/0BE2gCdalhEKzeqTy94DIgiOuc7I1ltvTkWYVu8OcTN7GF0owCezPLHQN2QKfsTyWgODmLelDo92w1eP71APO87Llgv4MvakiIfyqA6iGK87jby8uNrNCfz4OS+6TvOI0wi7PHt9nFoNH1Zeeox7bOliu1kc8to9os1SDi3zR7+L5LzFoEfeeWnKgo3sSfWOvmU1vuTy0FAIeW4x6aigtkkptpNHomT/y5QdT6kOQd2RKxhYitG+oQMtteUvt8ojLp3kkn+ivtclWfh2wlb2zGBSAJL59JRqybfibGZu6zr6Q1fEJmNjMsaXvPHMCaptfcGg9PsPzMz4BZDRAR8QCIhgIrVZqxvQhSZYkhYPapNu2F70/hFBnfTC2TH62HP0yHgtYq4CYoaIkzBpnmj1VCeeTRqId3edT2JpfxbVtae2RA1iG2iBLehi9qHpyLFwrQYNcBBEoaTBINL9lzr8gxkHxxFn3/lA8Q1wVASP8Yt2BOfZYH8YgnYN4kRVS3uO64nSu5PytUjh20uw/YzhmZFv2iB4dXL7OczRaOWkTLiU+cjsLjEyH2ZTxnhaxh52/QNOenfMdCEuMWv+dpNNXxyGXw9giMmAHGfYER7r44SMW+LcGd+1lalqNVXTE3JZTQcFLzn7+rW6DtVKgmwr5vdW/nPG1s5W9TtuJUAoa4Q5/ymUYjahAwgqr2oT8uheaC+v3btVwGRbYXB/0PXgwLYO4nRbNKHj3dKqN1Sdl5jeo+vKS/8ZSu9bBmU0N765wYLOQE3kOGJQ92HGXLkEaxGb2DXJFO8BhU6F3xcYHBWKlN5U7wJVgr+JVOhXk3nQjHmCp8wscuxODbgoHFGasVYi36bMXHS4pOyzOqtn8WWvLTLAtkYIGCcJIDZWyE56OUZ49Wse6k5kPdCYkpvyhMLgaS/jpwN/DTxSWNaIEtjOUHGzFH2fa7anNWJqoVFvzll7KJGdYfYljs4YxHq3o3PurLK30DfjlW42QvynC24UbA8Mz0vax8wjYCXOpKsk8AXr0O60UNCGVUK2HgpgHGT5CUmbBM6ypasPrGiw7Ev9OT17KZvNtJxB7NRp0+YN4s/e5QpkmfxxHyma4TVFv4//xafSA15R9Hv5HwUCkra2TcU1k7A3SbiPugjiSIeScAItt1o8agNfsyJQU9UvEkV8OTWPbm+TGtyuGB+7g7pO0sZjjrqyoVMAlG2vRyH9QDhqPT4SevQYG4Ets90tYag28QScmJvgTXU/iDWjkcTZIb2HSL9jEVg+mEIacbNiVI0CgdGYNkvjvfqg5fZGFIMq9f3iQcFy/hYNYIN1dFYYcStqR6RE0qnvDftXQJ0n3m/G/Roy5r1pfB/ehdpTxLaCL9k1A0MCJoDK4dmLZqhN/8SEETjylstwELNT8WXEyosOdGaWtUNVvDNCUkAbV7PZJfEgUuYa1XNwa+gU4V5avqMHUEQnFmirbMXzf0a1XBeKidOAGk/dPTNFVmTJQv/FnOVPjmeYAOnC0YTALnbhXK72TKXpPnpLbGulMYER/8GhqN6IEjIWa5eYFU3Xv3FfJcpzFZ4XqUWinh7pCdo6UxnXRymOJf2o/61omI1228pd2yvhe8YAkqd0cDr+DYZ98//OZoPU92Fe2umi6p73S/SgFdqWCSQhQ9cHL/pBq2fhtjH3N4H2TtOrUIfUAxNQPFlXrkOcUhhCtr4ZGrXKChW0CMkNC271V1szTnE+dNx0x258TUOebazjk8TqSXCMR9TdfltXYKDbSSYwuSFnZHB9LjazbedgOO+6+0xgRSMYZNatWjtCI6Y/ZNZ/x4g+r3kkigWA6GNMiUCZtnamHxMcCvahj31XRd/1+H1YyMR+waCiXJAsT904XtyA7wIwiZBOM0y8uOA4sNQPz9o8EHQW8lkh9yVV4GQnXhY42EJ6/IWeiJh7K4Bb80a8p9oqK2w7XkSNP6ftaa9LNFqowB4n7AlpTOaLtqjV5wX78PpA/CXNGiNtYyDHNMQryDnNO6X/6za4Cyf5oTDzDwk4nUOmfwi6FUffqcofTyNfVEnk/VcP4uAN7Gv0FZBxZGvIvppKfPP3xqzUyJbBYDS0CiOVUKfKhVU3/zEiL6oRsrWkF2VtLYZrInMqGNV3y3zXPPed3fTGKcrQ9tsQzchL+l0s3Iq8pArvIljngPkPTTiGqYrd7+m+0J+XJjKzd/qDA7FQNQl1KQzu1whAQdk/71nbrCIEAvOUx57N3UEpVkOKBLh7guOQ7CAYQXONDON/5T1ilySDXAMIBfClrHjou4oDQflecZW8KKRpcOggPQhRrqXKogt+d1C/W5gYApP4FDpZI4+X/tc7oeGkCu3bHy7bS/NLfn4tdhahW78QB1xAoI09I+LZNpOlgZ798Cc96R/6KL6arU34DE/7GsQMgydmZ2bFJd8V+Gamsg9JGIa8Mk4X37HZTu4FbJuSLWm8U/rhqa7m5WmduxPVX2NmkHm8TAW4hZUawGxH7MSETaU896wnyrz1IoOQeWz5zyz5oGh7+VftM8WSevfzvK7XHycuKWQIcmFrVJ/7Y0LG4lOxas/lAJiKOkbWOsYSJioGE9Eb0f6+y2YYedDTCACFpmb7hfUvp/rfWMyHmpkvjQ6BmkJNsnGaRVz7JEirUi7T+E77355RKEUH3nmjmnkNSDnTzwnlshfdEMUI5yNEuZOOqp/Cl8nKqYwOm5Dw/vi2PaurA22gXUvTwKYudLdeeUwgd0+uz6RBsh71luxqkyuNgIq+to7p/EaolZg9RDjGG72C/LQOB7+3PTqPbOMGFoHaADg7E7oqATt0i+VtQ3R8Rq3recx4DuEnt15UCUNlTkrUTr2qtRiJ0tmXD6kywPPDpeySVEcFYndehS3KI1G7iOsppAf5kSmg19Bo8sXxwkUkqUbNS4Vok5MQhlfMTmAkhBvGg+ksYqvYhgJMfKldirbUE6PJJiHGLXyy7rrTZYTf9XozUb2suMCxcCbon8PaAF2t0TdHVzcd4LxnK9rSr92oBK4T4SAIrqdnZFBIMSr3X9hZU2Bl9dX7cj42xokBaJO1h7YCrc57OD36G1oAq/sbFvbFVBCzKuOJ2JKfHdoAikWf9ZbCUvb4NuZKLaJL7P3Ipv75W36m68nt9Szl0RgH5yFRuEPAK4r+8Ng9UPjfqSmJ59I8a3+bjQG/38we4sUH2IL5GL/Erk9fmPoK2PcIVFr+0qfxWJ33d27kFR0/VSg7qw9yy+qkQIq+4p/sX8X94wsTM8vzGr2XJN26FId/IsO1TDxsTCB9VirkNQpbrOqsZERy2+vsLR+njFgjVfQLhnms60mnuzWQoKsSlNGy27AVtE3LX4s9iLVbSOWF+aDA4XpKw8jAk3nyhG9KdsYf/9bSy4k0OUmSWkTthCaXXrsTlYD350e5qytREYWr/KR2093JP66z/92kKxTpXfBRVwB5d8N84KPKUurybHvBe6W6RJJtmXCOgS8HgSF9McwMfc3xaCpoKaD2Y0Hou7hmpaO4e+2OnrQ4CK3ouM/SdZ4o3gT4NgfSNnp9xlUHLF5XERkKsw5cP9a6T299cA6TC5/o44mcG0e5EQpQH+hNtzSQjSObLEgu5TTgYSNvUtQJpXkkiqE6n/yU0e3XCdWeItlYEn+GIz1g+DJsf1EUprp+YB2vc4tRIHVayyLV9l84oX8FkPDYDJgXUR2p71K3ZE0Lh+hLvZ78q6xcJKXRJnruclEP9mxK/bfU34Pp/P9BdDWZ2VVHmVNX+0Uk8QQscswrwogGgWl48kON/W35ZNdWsvGFuPmUqrTew2DftGGjmziy4R3PHhcprQ4qxwGd4JCpNeZivhzPZvOWwYntAjbro19bR/aLV9U4C3gGAZBWq1/kxz3cgFcNjSRhOg4eysebRV59P6W0Ro0D8Ku4+MNDIJkR3jZCM4LpFLBqoFh7hU0VOfhgHP960T/yVah7ZfdYmiUQkvkx8qisNsfxsKpTk8FksuXVhceHmF7HLoYyuoVO6Y83T8PjJ3mwGaZ36lmyMdhA0Lrsl0LgpgoSR2LIxHVDTWXkFuA4UOhnT8GPzdK44mMcufOwcdnBg64daGWS5ur1Vs0SpfVW7XgbZESjhzGYP/Frq/IqiUNyr3AAKmXGQxIX1xmMoquSOd9ZlEIvJvd+A6QBd9xxB2btm/94LfF14hK4l32atXSgOAN3En6hunzvO/bbUPR3abBz9v3rs17PV2EiW4vVQaHE3m0mPqhi+kY6cMlEIzuu690EWapwrNciW2apSp2codSRYu0M3N0eAMr1edqxgo5O8hl+AtO4kvE5VczIyTQUkUBy6hDTYgune3MqtTjnGUouGZetzkeTxr+2TPzTo1gSGI4bazTBornMUsZBYk4sJ+TEIzTz5QPBky9uhYbnaSSSzbeau5jhpjOm753AEmGBcXJxSINsnakCKcH4tlE7bTj4lqZaoH5Hbw0C5cOFXlx/cSiPGkbd/62+Ztx8Nj/O0gseJl+dgkDyaxNVDgHJkqiUA7Ezzj5r72j2V4aBdou1fb2eHIRL0nAzwojq614b1mh9cdXsAV51g6PuUbSmkij8lhxOCmdji+b6xDbvap+4wBEucWB4TPbynTDwjG9/wIRftH5iudMv9w//V4kFKaZGXb/uTZv4m6hLiK/EjF3wwlpp/iVe6SpQVEGA0VZpN1wSyEhUJYpVtLMWOhktoIGLL+wTD0UV4KmZu+4N+PCn2a9kao9KJ7Z7267KUE9HgKFVs75KSMbn7mw2pmcv/RD/a4YHIEifgGySKhi6TPBsB5DwKpVy+2zAZnW7HS3yPzca3DyU5vn4m/pqoZ0rw+l4blGaQFCRInpm6RGmzQmO9QzH7o44yIpI4+YEXPdtRUB/gFmM6IqHXlvzgQBkobei6kXkY4pAUKpWTNtNcVy3KqFD4sVtWHTS30pE1Ei9H3wBouzq9IipTOxqCl5ACNtAgYB9a3tqvmEMejCVffg/E8zrXD95A4VPtbDwWrA2aWnTBzzsrcSLu8pCKyJowQfKUrBjf9hy1ZMY6s58mZk0rR5gs4aqln/b39KFAPz7ChIcLXP/g5V/okveKsqnqC+P6ZTJ8P3Ke/5YWhvmDnoYNk66Y/y5JVDpPY20nXvUr4gP0yLR80ieJ3whvjoA9Zw6751w7KqBvEwYBWRLxqZFP4Axjm8XYpAVx7Iy41QKsY4H9VN7FiIsN6MIp+cWfdtamFdHI1aPGhBWB1sL1AdFK+gd71acVmGnldk3z7RcLL8CH0tOvraknCA5jt1w6Bi9ABBIqcv5sMRBOxPvTIe0Q7aQyw+UVKkIGXMONsnq4l32c/3du8cRvI2OMXATl707lBjqhqq2x1iLNL6bAwIdA4cUiJ8lIBQWzibxtpIhZx3Q/x5Rc3SIxIwlzJA0XyLj9hqhlbX9Nna44ArvZExysh0rCfhcgBAFlx3pia6T0zlehSopYSRMY/0AMXU2y+HX8UxjmeCYB+Pwa3xLZ0iW6Jl4ALalrBWOJRtfKKJehKq4qTWEZGeLbrj0njRE77vdMGvZk8pEoZr9Jau6Fb3iauF3vHKtiF8voGp+p8+xr7XAfu/SfTkg7FVyqz3SltiORqYu28P8U3ZMvnYRFel/7arwpNlmtfjibiZM6njvlnMKn8q0TkcErN/k33EmDMEUqCead0rFnts/moF8Tg0UGvL5Kb8nI2x+eQeDrs1V5cw41YX92UytszjbtA0rOLHPbwwC3D0w9br0d69b1tvrqRFm1xh2uH1QaLU+7fZ5WvAANC1P/CtczcXMKbGSa/THPRioc+dQZqYFBY1gbHHheN9tjLF1dAOaMAn5rjf8Sdd2zJrNcu6uCca/c7hm9KKedGYTQ1Tma5dLZXoTUint+srOuAyyRtz48YEF17ibhqo028Jqj6TPJL4gTnJfbO1h4XnZGhd1xb8atCe0PxC8BQSuk2zJzE8PCHWVSSarDSmFIeXmAZwR2DTnQCPc0V5TFPb71Zsd7bGadZkVI/ZIpLSS9rDTUFbsXJJcD9IyqHHOdiICx+OnAu4Vnnbz189H92kPXrhj1JSsedFLwa+WxGigbxM3fZX5ugZI5tBJhd2MPB5XsjKYgdieGW/LDMI+fgJ2/mA6XilvrzjxARKg3i9wCTlkNzYYhiTRwowNxayoZHFLVXGqvruRIOfAB9/YlTOp3J3WMao8fkbmBkhJ9sJbY2cBPybcBH4Mb9Edk5rBxWXrcmzEImCdlWKKCronFXg8xm2986JjPv+U/KZbBcfhtzt7Cy9cVB6YDPdh4NVREGYaw9dPkzItT7G/+kNPKYbl/9crZ55pyfgTMB0x99WrK1OKT9wr9qvFK4HUf0bD7/8dGfgCs2KxhJiJSsucndRyNArlo1mWQ5DvmV/g0PZg/2N0nQdVZI3IUZdFrrtDVokNl44TL3Sp
Variant 1
DifficultyLevel
688
Question
Phoebe completed a double marathon on two consecutive days of a running carnival.
Her times are in the table below.
|
Time (hours:minutes:seconds) |
| Day 1 |
12:58:46 |
| Day 2 |
13:55:35 |
What was Phoebe's total time for the first two days of this event?
Worked Solution
12:58:46 + 13:55:35
= 26:54:21
(Remember to convert more than 60 seconds into minutes and seconds, and likewise convert more than 60 minutes into hours and minutes)
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Phoebe completed a double marathon on two consecutive days of a running carnival.
Her times are in the table below.
>>| | Time (hours:minutes:seconds) |
|:-:|:-:|
| Day 1 | $12:58:46$|
| Day 2| $13:55:35$|
What was Phoebe's total time for the first two days of this event? |
| workedSolution | $12:58:46$ + $13:55:35$
>= {{{correctAnswer}}}
(Remember to convert more than 60 seconds into minutes and seconds, and likewise convert more than 60 minutes into hours and minutes) |
| correctAnswer | |
Answers
| Is Correct? | Answer |
| x | |
| x | |
| x | 25:113:81 |
| ✓ | |