20166
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
Variant 0
DifficultyLevel
581
Question
The weather bureau publishes the weekday maximum temperatures in the table below.
|
Mon |
Tue |
Wed |
Thu |
Fri |
| Maximum Temp (°C) |
22.7 |
21.8 |
20.3 |
26.4 |
28.7 |
How much warmer was it on Thursday than on Monday?
Worked Solution
|
|
| Degrees warmer |
= 26.4−22.7 |
|
= 3.7°C |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The weather bureau publishes the weekday maximum temperatures in the table below.
>>| | Mon | Tue |Wed |Thu |Fri |
|:-:|:-:|:-:|:-:|:-:|:-:|
| Maximum Temp ($\degree$C) | 22.7| 21.8|20.3 | 26.4 | 28.7 |
How much warmer was it on Thursday than on Monday? |
| workedSolution |
| | |
| --------------------- | -------------------------------------------- |
| Degrees warmer | = $26.4 - 22.7$ |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
U2FsdGVkX19JhNBAJ8lf7UULDNuD+vXp84GZZ5jmNoPu/xzcCydU/DR3qa1ue2pS1LabAF7SGqClBMikLC8Bl2eCOu78+3a8M5541anYcWN0LZnra92zL4R0bNZmhbUX+j1gvismDpNv99mlYZgzUeExDsjU6C+YYsdQIb6SDhlruIbKm8RsUPEeOzznxLnibkxJR+x9DdUjBhQYAncaMuaOQQxb8AXDq3TDQ6QKJPaHbcJ8nfJ1ZeGuBMGuYT8zZJpIvoiSNO0UsPmnD4BdrQ+NRN/wV3WDpakVtvdr8wPbZRnnCvfPDki0fOlwsVnjbo9ObAX5Lu+fBHrA0o77pAjej3QB66/6WdQK+U3iv1OB5Fv4d5Zo03nnuUjfOc4UY1WkRBbN90c0XGC0DjH9UYJnUc1NY3nZWiRItuHVhUVBpVT9f8Pr3yMzHsyLsnX+6AVyqCpQdARwG6bsMcg3py/9fZpMSezlzV4xmMidyaNF/euewCnVPGxX34/RFkTfr+wwVlJZNl/b+Iz1K9AfuDbuif7Klzz8R0J+TgFOZUvZEcp0oLqWfVVcOsAl1kaZ+0Rbrbd8A9snWHxo2AY6s+Dvgu88/B5/HR+HgCffbG+N4s3d8TTLxm4VBWoJd80ZNEJdzd1uO1ycFKChlZK4Cb2ACaJEv6dZmVQNRa/HAPrS5dLhYTHkz0HKE2x+76cn03csA7O9sQ1CKbvXOvSXeW4O99/wIKJxNIwK26Oq3UubSLPUu87JBTb0YqkCH4xy9VecLQe2DymkVXujc1bfq0nQrBMBDcS+3sq2IFwbJ+JDbD+SdnfSyd3Yb2/76Awvv7EfZpPpaYpKjlQojtPQWB6Q3lplc3k8CzkUiMqU9jAULQ7GulqnMCCLPuoVK+8tMwc4WIW+An5BBhSNWEN4BlaLsCYo8VhwsAJouqXSAx9Dm/0FhbYQEU0llIGzaydjXz+kDgIvs3AjRa419jevtdZ0MvqfH3X7zKRKMiFKCO4T65bT5F7iHdvMFGv4Y/fljUfSC/W2pRRIBBKWjbXI67Exwp5/ZVU8ZurHu5Mz/OPph0UFdC8sdZv8a9w/Epv9uy1n4zzXt0AhxtKtRU3h39vk6/BfH5OZRPZDGGqlkkXkSDkomzdCNKflH98bpE2p9yX7yGqlFB0KO5rsW9jb6rzqU54SXzf5zUmXPXHxWFZo1jA7sZq6xBciv/0B0Kf7ZSJvxBhIbmCGparwFuYdD6z6A1wZwAEeknxNeGxq5DG0fyilor0gqERxyKpZjkpAD7LCaalHaesac6pqDmk0te7giAOoH/qdlYnJCaATKqBH6DoKD+8CIp3ja3OdEvxY2DT0jMy5xrjkp1LXsNhV6tHxPX9hpfVQ4UliEzgrdj5IkVjiLn2DrPZBSRxw9g2phEPsfpB5s0QIkli0AEJh62hXOt07+LvUhMmVTXP6f6tULoPQt29IcEkRAhXzjqtSPgVU6hWDW50XBC1VvdFhxk/IPlwq4nQyCqlu+r+DNQxZ/umI2azz7jwZSHWwSegXu39EU+s0waHyzTkKn3XFGxuCHm/8vjG0dizluYcUsPyDGROilmZHVAsCVpdHlrs6XHSqEPNaMZ/dPsAMbDZv6GH5dFSx/50/nYGwJMS6T2LttDmzkAkREdyrccZVVFHXbWVBHczEM3rCA5oHDPgO3TvCGcGPFQURMxHfUVMwcKZK9TNMvaKY7Jj/qRr1JOtVKTRSCLf65910zGONGGVrnNvhEzMjZjp3TltrUDCGwDTy0ErriHSX23a3aMGMCrDhU2jWr5oK2+pZltMwP0kDWkEzteqTk6O9pOH/C5/7bUMASZZswMcAJTnsSPUl6P4APufcc/IQZyOqXbaTW6KJ57BNy5zeiktQzlPVm/KosskOPO5cEA+9QpHo+W36inH1cWBrpbwe4aPOqssj+GBKxbSmcM+64+IvGfk96bEuBuLLwZx4gEtsPTiRUg6gooDIvpChxv8xUF7O1IdbODlKYRe4nqHc0WSHnhzOSi+WnlfDHXsBvCYpRnn5GTOidMRoOx6wUhYoBP5MoxwCTW+9hmSqAjc2y7o5ma1ntccXdDQrB/thfWvKbxQdp0dfNjZAVS4Es0+2KG8DR/VsehgTNklUAIDb5WfMqNC/hd/hIpLS6cwcegzWJuIpEGBdA2I2wUrO9cbrCMOGHQsqtSO/dbxVt1cT7EH0j7mQk7QBtRcHQMr19EVooAWOyfg3PPaps1CTPfTcMYrdrDNtgExZGm56gspWgzBm6luWHSdd+oL/uuuEyCLntryvrQozMhFUJyEI5x7CLhM146HkUUSjvf+G6LZPqCQCAOQ48Dlj3tQPvkanPAw0TOUNGXwrgEPt9PYw5ZaPcG/t6jI8Ln9P3oyL0bPvCMHbo5C11oulz/xt2eKZQivOZRoSCxXsgcmMQqupXBFRZ684gpoDFaWY9UBH0sGPlyPuyZ+bx7u7u+2uVJh253ESMdIywWO1/TDzWxV1gUY7qxW+y2wD+6Kf3pGbJ4XUJbTglLqP5CYKLj1oNEcqBDs1OGV1khU1EDK7CXAXlYa1fLQvRA65mtgG1yPAr4FeSUWJga9pSfDits+t2gb00kMJ3aYQLBK7K6SP++XPtrgL6j5XeRHH3M32MRCOKbEnSQbqpEFVz8ikiWQSJh0cv7RtDsw98F2L+HtZCRvD4GrpK4Ydwe707txBvCu4LY0mLgf/INRMFHTKUGezrwVrFJNj1V1vZ7qIHubkU2aeJ2WhCOYtGQLky5jmjeNdyVnKTvxBKhROv6R5A35yZuJhrN8nkVdayzoI6Tw3b6ObAnAtU8t1y41A0k9Iz6qPxJnEZ9PiBUC4hb3aKXnCAco7GrCTQcq6RL4IHw8eiq6Nsilsvkl5g5ANTokH59cgHPQ0rD9zL+2p9k4Z7sQG9poxT8kVt6QliiT2Yt/6It8NpPkrVaFwkKdsYBxKq5SuqaBaYS0UGt1wBO7aUSgV57QtlUdY/CHPmsHwOFfUL+jndgG0At0selhzNFsEbdBhQvq4+molxskquzZzbhP/2CeuzJIenBmjYrmD/T6GlIdf4WpNvAH1yV6YRYC1ia7lMtNnIj9o2M82Jsfl2EfB2EthQCt6bJvrI8gpVcBnOu1v1Ov9cwDWdtqgwwCRRDfv3NQWmgT49ThXP2K2i3dGGUx2G3EvibybGF3kwREDCvD1+5VyuLQfJEDtEvke8LiYfH0KnBYtIXWR1aKqf8ytrsP8dPVh9BrTKUDS6v0vyXhap6YmiVv0JoLpee8uNRqKJQfoIabHvJHzZlPaK8CFEuyaSImGEi47DyMMaWWH2oCBOZaMFymeJC5zalaqsZK2VuKoAkVEks5yN8Mf/k8LpScMNT8Y6qquuy3qX4EEkLHZkNYm1lD85rWVOxUalklCkqlzJiv97OJOdRC5OWSQ2Tt5K2gLH3zscWkr7vrQlJ8O14oZtP43571E0YZQw+yxWE2dXcanONjfhLS7zhwBkR/f1q5153rTvoINcJFuuhqvBneK/9kaGVkpS4orndDcCBhYaz9htmZb1p1e1167q8oxXOjrZIQrNKz6RE3W6cPp8t4N5xFEPbFSCL6CSK4a/z+b0a3Ac+2qecFvyJZ6CbOkHGm69DW+DgZykn78BdA7HEWh08dANKT7UwML+4V/mw/95y6J0kK+/Ixm4wQAMFwdivARY6XK1AWOMl39Lmm1tkWkLlfwEaOM2CG9poluITJfhi+rZXmHJiOv0i659aewdf1XXG1TKorcNI1i59h9G0Hpspkf3AtX8GlsM2Mpjzs3evDDQ8u9v39v6scxQ8B3aOomg7r1m9jqgq3fu+SZR4MryRM3y5wql7zglb/oA3qO24oMb/M6cCwQQqHhHPNgTEQ1f+ypenDX8LYDJmPdqxLnrrdJzGwr9KBDzBX4cNtEAUHCUXCI6JzK2Wi6b0HmhfUPSRJL1r22D36yc7gC1t+60seJuCd3z9BshNoKu4aUwpfHzCoEVijwUf9DBJkHGkn5Bj8tX/HOfY93bPA4BtI7tsG/VRlEQdvnDqaHRKmZjgEcEI8tZ4vaEEAuQPNC7T57jXJlzBKuXbILCs9mJvTsIYwFwMUH+lLYi/mdBj1uXqf22dKKDrgt23Zqw8KlOGpfAK7xxdWTzzwlEUprkhrpkOFIVEmGrae+ttQCHC0eAnne3+cIbLzVc30F4J9Dfyr8sz3cQbfrzwKgg0swOXHPKhIWid0uaavM6mQsAmS+Zn3Ib1JMirVOSfZFufwe7auBW/dBBd5gsZa1Z0bTw9qCIWKXKa+9mkv4YPDIEqahCt1QJ8E/kwWssOghckWQ+k69zkiMmu0CnToFDMvRdrfFs43uvhigEg1zz0v/ur6D1/E2B2ZgOdISN6ozsW3lwWb79ayuhH7FXietykUXaCTAd18Vd+wDJ7jbRiwKGvZfiTYNO/wjgSBJEOOur8Ld2ds8ORvDdaU1od0ZimgPcDrhbgzNhSRolhcWtG0py27fp6n1kc3ekGPces08nBYqZaQjhjUnQNq4FQfGI6VNEvTPIti9JfPcyEmFAzwKBx0CYb1aymbLxv38F6YbZqUbf0UN1+P1PJrRN6i00Y9OIAZ+Nf89odwjpAI2DkQNWjT3/dMR8n1FiIBAGRCxJfIcxZRXAgrmRbTf304x2GZwh1uPXNMcPq1fbDBXfvs560lf6QrjY53Vw8vjLys+TcR2RErny71+9UuMA3/kVF4RTeQK9sGyLCDyrSSAo/flfI99I7HRL/KdUieh60BhxEXpmqURMezXhFZQHpbn5Xs+Tb84ZFRLWIa8SkVOzEuW2jV1ynvQN/gmMNweuRtAt49vUQ1173bbppJT6spC5YiWEA4+k1sLJZn/sgVcFrHSvQ1ZXoRH/EEIAdLMsG4KDRz7Kg4O/BQDrNwFQRbGFcOVLtdzUIq9+nDkXMt5y9RJRZjS+4Jqy/pRIuV6VMEYbhxfNV7eY6iDnf9cH83u+OeYOxG7Iza8Q8w2Gf2N7IvzkFtAwJA1M9PcsLNRuQ2hIYdrvO2doVFMmrpnSr75UgRBFCXlWV5+JVfyQA6ueLlwmTc6lZh4Vx+7t1bmHpZRpav6jqS+oN1/lVX5f4CSlMOrxruV7FZUFOzubTHo8ZOrL69BXL9tEMqKKtR5qr8iP2OpzRdoVknLlhjeYh4ebhE2rGfapfOghTZCIYKYkTqg/3qzmT4FJFj/MR9IeH/GDRuObdMbRObrThjrDxPIiOjoTLWUH4rsKKIvmEH60EZpdg0nD2JSApLJuL0X0HwF7A9nXdUpw3gCR1jb7qRAYhSPiJv9tKd+wO05np1rMH96KXDxS1fYTkIYIAE8NWjUlm9ORryR0BOcjZsHCiE9dTxLY6qfAiTJzvHXdOhJuv9CmIVyNXt3beVQvpvJ8VkcDRlkXMjbRHA/jXiUGqER3y9m8lcC36teOlDRN4q1Y3XkpWCUo4/z/Qoo2Qbzm9FLfA1CdiDiPbz2fFx7xbGJsbnRfMceffFcXIsLfPkjeMGWVpf97vfqJVbnGX08MojS5FGwxYNKygTeVgkMAcwBUzh0hekjZvPQshm+dQkrxWNe3p4XYDuyD29re7l/rl8pS2y6rKf8VsgTANy99FVexFo7I+PwWTXHK7jOtry1ANmsoq0KYbGP57rfYmS6vLLjf6rkR9yVDIuSIoX+ii0IhKfsXuzooHAPv7bELpHcqEAX3+6WqMuxHlC5SX3L44uEPrpyz05OjbifwMR2MCjthGFdC1Up+rPY5kJBn0u58tLNf/NqAK8EzRA1ruc8E+i7sbn+ihAXq1mWv21xJkXFWDMqmZ+oL9w1SooDMjSyHlgIYDx6m8a5aLp0GqLs8y6SlI7nw3uPyS92FVX4CyW14HaJmb3ywyfnASPmM0xu0h8SD8HCuog8Jfo53oYYfJIoAk52Q7CmdwKDJXSZNQwgU9QjafLlMFK07HgQ4eGNtUztr7ztL4xoQwV1YPpMnMP3wASxZ/GKj1BuQSLUpksl/5XhCwgcqb/hUscoKapiOvAa8TqngkbM3TBaFNmXIIReLmCzxvPOse66vZJCv3H9O501o7GuKMRGorxKRVG7+V8kh70TOy/9JucB1WMheZe1YvtD/7iD8004OnTkG6xfckfaWoqqWkrYP8LdYfUK28lqJYpAK1XuDoivB7MD5znpIx6IYL+ESoUhZUnBTz+ElBM2xOQv4PT0d32QsROOCBGpP3bLc5/kZqBwsIkynjxNH8GHl7f6NaYtDgwX3OUYaimAJ2KvYbUrwGZfdfqxCHQ8H8b0/eKqt0FzepsBnGE59uaoqCDEh/k36mhVjDVh39In5u6VZzYEBpbrXmt6V2vdU69SjLdtvHdbmXtwIxU+tpwE3RhThAsLU7BOzF21+ac5Z8Q+BZda8r5ycWgDE9t/gg3JEdncZmaMroLCOWsYV0HRVJv1n1/v4aG9aB3yJDTd63ILuBRgVN4OSW8bdLqLvq5aec4nSg1RQezbf7GMjMczFRGCtsBPqnvGndJVqvF5QTx5JVOOYNM2YZLmP76N1m+Tzw6vBtJgoGq6bhIyit1VTdhPz8n63kss5YtVGG8uKAVrF85w50VsWjrcMejRUWluQwEJr2eNZ1DHYo0K34IC0Ez+nwuN8W221y+EfHiVUlSmy+6XB45YU0u/bogqGFh2v9dslJ7lyKXDetCBuJ41S+t9R/QydepmAvWsdtAqln5X/qNKI6bojsKyWDu4/h1asE3UPVogXN0RiEablEPnLbLk5LSLnDe8unZKkWp9nwliLVihClvDC9TTJoSPi9CWRFVvXXFPS0f/d047dsQbZgGQJx7fuhbGi2u0oXJefllRJJh8NkCHS7KCPCaikAIzJI3Yc1tMVigDkcwnTc3ZysFcjXWBYn1qzwQ9dKduljzzKLPvvF/25eDUqQjcNcYZWUZkayKtg19dsyHdH6a6y+31ifQeaKQgQumh9UDItndTVUZ1Ordqi2kMEewnAjmVBhkp4g38sSoXMO5RtddMSuPIpBGK1jX/0ZN3pkteHWrMlOf7z1C+7I1p79O0UWgSh1qJ4v+XgtmSEBI9qzI78FWm5YUn+Tddugnr2JaEJV1Uy8YEfkkwTuE3AT3qiP4gztsmKN0df5IBBQ5wGce7xbugqXBiaWvtaBmNCbeu6GpOe8E+l0rhnuycjeV7dhknxw9SkFo5d6g0mxlKo3h9N3TQoByz18fAzpX5MKCRfqoFTAyEWgZC7MnnX6RncFvDQ3W7JBXPVmKPmkeZ5AVHEhNxlAvFsiQyW9YBErufSDd/TNY0Uoht4AU+hFE6ELiFh8QhkPeVbeamzn43pRf+KOGhp1/hEb7rEYcxLIm1/Kq8L0cgIQmdwGrTKsVs1YtrRz4ningCvGLOQtpxB6B1+jKYcYIrw4Hc115QF8eXKfti9ZSnQfxMGYlE9++XKCcfP9jVAZRsjD3Z0XqpiqIfWVraupv8cE3bVEfXZH9C3xBmmGQ9LKUKTz2rl3MkUBTZjNQGASf163Ur7wwpsW/hINwrE6244HeeY1JJR2NtkRc1KZzuPOvXjSTfBqQ4S+OqKo/ZEiQTnvg+ktru7a7+AbDjbTnqo41R82QGkdXXtMEu1pVGjLm1MXJW1Ckkte00ihszet410xBjaBmBXVzSaVJyWx5ljdqNtQaJdhF8+agLgpPeJeWsSaQk8g==
Variant 1
DifficultyLevel
579
Question
The maximum temperatures over 5 days of a cricket test are recorded in the table below.
|
Day 1 |
Day 2 |
Day 3 |
Day 4 |
Day 5 |
| Maximum Temp (°C) |
28.9 |
29.4 |
33.6 |
32.2 |
35.2 |
How much warmer was it on Day 4 than on Day 2?
Worked Solution
|
|
| Degrees warmer |
= 32.2−29.4 |
|
= 2.8°C |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The maximum temperatures over 5 days of a cricket test are recorded in the table below.
>>| | Day 1 | Day 2 | Day 3 |Day 4 |Day 5 |
|:-:|:-:|:-:|:-:|:-:|:-:|
| Maximum Temp ($\degree$C) | 28.9| 29.4 | 33.6 | 32.2 | 35.2 |
How much warmer was it on Day 4 than on Day 2? |
| workedSolution |
| | |
| --------------------- | -------------------------------------------- |
| Degrees warmer | = $32.2 - 29.4$ |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
577
Question
The maximum temperatures over 5 weekdays of in a country town are recorded in the table below.
|
Mon |
Tue |
Wed |
Thu |
Fri |
| Maximum Temp (°C) |
42.5 |
44.1 |
39.3 |
43.7 |
46.2 |
How much warmer was it on Friday than on Monday?
Worked Solution
|
|
| Degrees warmer |
= 46.2−42.5 |
|
= 3.7°C |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | The maximum temperatures over 5 weekdays of in a country town are recorded in the table below.
>>| | Mon | Tue | Wed | Thu | Fri |
|:-:|:-:|:-:|:-:|:-:|:-:|
| Maximum Temp ($\degree$C) | 42.5| 44.1 | 39.3 | 43.7 | 46.2 |
How much warmer was it on Friday than on Monday? |
| workedSolution |
| | |
| --------------------- | -------------------------------------------- |
| Degrees warmer | = $46.2 - 42.5$ |
| | = {{{correctAnswer}}} |
|
| correctAnswer | |
Answers