Statistics, NAP_50013
U2FsdGVkX183iZygmQpFRxcd4evLg7drGbRC4rAJm/XBPeQ5ZiGPezOLsxuQivO6AcVkrutQXrbRSDuTsjIgtSGZdL04xRA9LFrSNyg0p5Cs+qNHbgGDQkRGMTzHNniCvFEBrSzrDMWNeGaCBPB0M6GCwrABiQemh3UXYHXfIlUp/VnoJYpGp/fWkUr5twM9G67Qo0GXsceIAjjaQLh4wQX5Zv4q7nHgNHBEi0FQRrt1N4Sk2TQ8FTFCfx30a+LXdULpXwO8E0k71sWwtaSRjwObc7NpqU9uTgmdSFqgTr536SgU6+bLss9GoXwGNIgJCBer0D9jxQjWPctnr20AI6sgvUVfTki9GzKL5sMUjLans7Vz3A8I/MlL+jAMKEZthliMkFMVo11S+aIEIkRyVImwQNj/mRpJSZejBKVJqvjDzFXeLwjTpIoGmVKjDTIqiCvRQ/dW2hQsTEFr3pNcOdbzkxHszZlCL+0e+eEhwQ6JOQhJjEo3Ear7MdmN9GqTfacNUO/BiR8VnnmrDG0loPV3Bvgy8+Ih/1wEzfRSkM9IcmUHGr9YcITSIHuaLdvlxMa7oah7fXkz0HRnI5wwYFrizc4QWA1kmBQ8rylvN/FJ8PUDQ41/owXa4vy6n8gBeaYbtB0ypveqPI3oFF9KL0mmUHhRqOU2oxvp0uVD6kqWg8amBKMtgyqzz2zq6ku8TJeGa8rh5TibjNgvpa7zdezH6HNp72WkX+2Y2Z+ERYz7LBZKJdQGGEkzr6z0MbwdzyjAfWzRv9/zeZAmFL3/YtwOvy89RBmSeLx17oMgUk2CiG25aqZUpbKKChS1sGKMb3XMnXB/VxKBH81GNLzPE3+oZo4A0YW7Li97Ionev4EkA8VvGx0TTrEsQUiaGkodM8TVLOHtTNypdMIeOmcPTc6k25Zp+m1llauJkgbk2N8XfWxJwAU2R31uYvRT2NaRlNq1dHo9LUcBWI2PB1c24pXO1QFbhuDkxfLUULeeO07+nF9XCs0p71BHNs55DjSDtY2/SofsgfnC6Zt8vWh91GSkDJrD4aX1rPo3Wqb0pNRx/6qVso05mtooDALrl6Lhgj4vh36oACBZYBRa+WjyTm51cQTzQekUEVCBufIJ4+tHOVjAlTDAKNUrPSfd3DZUVMc+HhiLKFtRKTUpxrHIv3IOFCw98295XscMEUmzWjkzfshXI/MlEe4dyFFsfWEOMW3QpU/Y0QiIol2tE3fbVaRuBSAMBW4xQTUpHiMpacXXBm+OQ2OodRn1KzjaWD1yCSxN/XyivY2NKJlBg9qm1X8rAPIgPEmJY6iV0+0WIx4NHeDpFxbs6Q5sHxvFi23RrNLrfudm2xwFlHhu4+Qt7dE1Yq/LgZxqc/EbLn+29Z0AXUliwBU9HK1B9dzBTJrY2Oxk7NqYGuaXjyRruQ+8FJHOaa6hgvd+rsDb2/W2xWRrVAc/p49FKJVMZOuvpW91W82NpS8T+Eyfr2JARDfcQ4dU0NnYDxZ4IM8zSZpX2FWSYghoEocaN1c1HdlG2WyfNGr+kDh3ZKfO0a7pL34NqGr296vRrdyEt7cIVy1e8t2mPffZEl+SEPUIbfUpHFb7yA/cwgeQEHhABWG4PN0LxrdNP12M1k9y0nUt7XVJJBDDdTBlDsCDJu+tUTGyA2irFFrewfDjrrQVaP+mPWPYSkiiKsW56ldZvFcmxJLoj5K5ONghNO8k+oD6fFzNqzD5UhB1x3KX70JHxZY0yjWesZ8+S/FRngzHGwHWtgCDlYljNiqziUyShTTjFdJ7C6EVlRfc7m8T6DK2PIePIURcllKMGejiY6+uFqHpp5WAmPDFbbRhbHm82lybY385nMirIYyF/znLQ4iSAM+G3mKGnVqOlKM6gtx9gX4yu6u1DVglAXIgeYBbU7+ZOrH0J2MSdR+xylAHtRVrz14PGMalD92wl8K7MEIoRXcszLRbprag/3i/YCocRrYmnwjkrH01MANJAjp0xZYuSvxcRyQUckT7bztT50WDReSA9RSbDxAOSKz3MCzgAjJHHYQw0f7ePvPQcja53+4h1rW6ISSxzs5104udnISkOs/aiOobSQnPP6f3B8vh/pNk8FihZFeh0zyyxOkwusVN4LXDWNqvOWw5/9WJlvy9mL5y9ShnqZ3QZMmgjRt/B+pkp9w8ZHIPf/RiDMcG+sCQKrwy7NckDLnkwmT33PISsFQJzf81yi8NauKdGtHH/15ZAJcEQayrwRwL/ARf4/Ahyhhuk6QOAMWflQyHW8RFsAoS/emMlvFzhBdUtP8dVGkN9k+CSxAYKYb8KkTC3CPJdc60SaWPRZQ05kDv5r3RrkOUEWsyViXrXNubLRcI7BqfUF4t+ex0qRI01URZK7VDihn7FT7rq8JGAofHOQ2eMtJtixxvd4SkQUSef5iZ1YcM32JK+dhIbZsXTRqe5t4rnr1FE8GUfDIwxhVVXP2dmytV2wmLp/MzupX8NvZG+PvD/CIG466UKbxEZaBrk8ONupGf+8Yb3kMaj+Qk5JIV2FQ/O4G/iLQlR95GhzUo2j8OtJbBZiAgbBv8tLzokHZJ0nya+DubuTLPzPIMCBmTFp5VVabtJF7wDYrPYkPPZIqanPZWyNEbNzcib+a8df1IXHpj9yq6XrLUtSa/Ba20RzwdhwQDYxeKvLwB/oMY0FOTQIdc1PNTXPMSdu7aH7jGuG2Yd1j9lLkhtxuQd0HD7K48EHuuI8I+pIbhxUYcf/FwFtZhjE2TqqhfNsadvh36jSPFLSbhXTtJVlMzkwahX2gH6Vda/aLSdXHPxkOflzWBXrb5p+i4hBCJZ8EaBvkg4JnzupcHX16xUoKtfIKqAF2TN5XZ6TRZfGIAy0wQF9JDIg7eBNP4G3pn6CPB691zvlCnMLzvTr4Hte8gZfKFgJJyCTxNQj+MBlnn6sFONkw7KJjzyrQouBbPVsvEyZAAtbb38/dyECXnY8zDLU7bozK3SrCVGjYBPy2gcR1gni5RXQ52qFH+yGQJJnIzoLqOXCkFulBgu+HpuQFJbT1+/1rWROanlJaAVmtacCCq83NBJfOwCGAHcaSAnaUo7V1981I4gkwEdy/E6pkaP6Na09Ctb0AlWnxubsIlCQ6hSHKyn9nXnXdRaqi6RpU3Ml0ff9JV45zuRHcvpTarTT8nXMlpoUof0GgZyTr0NGrXoQJZHCxYRVlFi61VeSx3FfYgmIFBYtl/MUC/Bpz/h+EmDV1EdR6e9YVPlKczCkN6FyrpbaZpUjbjHnnqueR0jAS78WznPebJyZwWv0rpivPyshjJ63RSv+ocPAb4g2vJz23Y55ygdOpQA3y30cnC1DjNws/yR4KtWfJha6QIkVcEt4AxQkfG90iFcaxkqcU/BYpSGEPtLMKn3HzHuU4XHWRicgF0SuFJ55VvtPxMw2up1NjwS63y0uxVb4mch2MecKE2ZBXNnWxy9ygt2csrPONAmLk/F3TpL6S21KhzaDDguht2tdya/rxgyRAFMQO/tHLKvMmeWJ6eieRtWRwd6D1JYNwYcAOLSQ==
Variant 0
DifficultyLevel
364
Question
Sandra walks her dog around the local park every afternoon.
The table below shows the number of laps she and her dog walked over the last 5 days.
Day |
Monday |
Tuesday |
Wednesday |
Thursday |
Friday |
Laps |
2 |
3 |
3 |
0 |
1 |
What is the total distance Sandra and her dog walked on Wednesday afternoon?
Worked Solution
Kilometres walked on Wednesday
|
= 3 × 3 |
= 9 kilometres |
Question Type
Multiple Choice (One Answer)
Variables
Variable name | Variable value |
question | Sandra walks her dog around the local park every afternoon.
The table below shows the number of laps she and her dog walked over the last 5 days.
>>| **Day** |Monday|Tuesday|Wednesday|Thursday|Friday|
|:-:|:-:|:-:|:-:|:-:|:-:|
|**Laps** | 2|3|3|0|1|
>>|**1 Lap = 3 kilometres** |
|:-:|
What is the total distance Sandra and her dog walked on Wednesday afternoon? |
workedSolution | sm_nogap Kilometres walked on Wednesday
>> | |
| ---------- |
| \= 3 $\times$ 3 |
| \= {{{correctAnswer}}} |
|
correctAnswer | |
Answers
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Variant 1
DifficultyLevel
366
Question
The table below shows the number of laps of the bay Kinglsey paddled his kayak last week.
Day |
Laps |
Wednesday |
1 |
Thursday |
3 |
Friday |
2 |
Saturday |
4 |
Sunday |
2 |
What is the total distance, in kilometres, Kingsley paddled his kayak on Wednesday and Thursday last week?
Worked Solution
Kilometres kayaked on Wednesday and Thursday
|
= 2 × (total laps) |
= 2 × (1 + 3) |
= 2 × 4 |
= 8 kilometres |
Question Type
Multiple Choice (One Answer)
Variables
Variable name | Variable value |
question | The table below shows the number of laps of the bay Kinglsey paddled his kayak last week.
>>| **Day** |**Laps**|
|:-:|:-:|
|Wednesday | 1|
|Thursday | 3|
|Friday | 2|
|Saturday | 4|
|Sunday | 2|
>>|**1 Lap = 2 kilometres** |
|:-:|
What is the total distance, in kilometres, Kingsley paddled his kayak on Wednesday and Thursday last week? |
workedSolution | sm_nogap Kilometres kayaked on Wednesday and Thursday
>> | |
| ---------- |
| \= 2 $\times$ (total laps) |
| \= 2 $\times$ (1 + 3) |
| \= 2 $\times$ 4 |
| \= {{{correctAnswer}}} kilometres|
|
correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
368
Question
The table below shows the number of Park Runs Bligh ran over a six month period.
Day |
Laps |
September |
1 |
October |
2 |
November |
3 |
December |
2 |
January |
4 |
February |
3 |
1 Park Run = 5 kilometres |
What is the total distance, in kilometres, Bligh ran during November and January?
Worked Solution
Kilometres run on November and January
|
= 5 × (total park runs) |
= 5 × (3 + 4) |
= 5 × 7 |
= 35 kilometres |
Question Type
Multiple Choice (One Answer)
Variables
Variable name | Variable value |
question | The table below shows the number of Park Runs Bligh ran over a six month period.
>>| **Day** |**Laps**|
|:-:|:-:|
|September | 1|
|October | 2|
|November | 3|
|December | 2|
|January | 4|
|February | 3|
>>|**1 Park Run = 5 kilometres** |
|:-:|
What is the total distance, in kilometres, Bligh ran during November and January? |
workedSolution | sm_nogap Kilometres run on November and January
>> | |
| ---------- |
| \= 5 $\times$ (total park runs) |
| \= 5 $\times$ (3 + 4) |
| \= 5 $\times$ 7 |
| \= {{{correctAnswer}}} kilometres |
|
correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
370
Question
The table below shows the number of bunches of flowers that a florist made last week.
Day |
Bunches of Flowers |
Monday |
9 |
Tuesday |
5 |
Wednesday |
12 |
Thursday |
15 |
Friday |
21 |
Saturday |
18 |
What is the total number of flowers used in the bunches made on Monday and Tuesday?
Worked Solution
Flowers used on Monday and Tuesday
|
= 10 × (total bunches) |
= 10 × (9 + 5) |
= 10 × 14 |
= 140 flowers |
Question Type
Multiple Choice (One Answer)
Variables
Variable name | Variable value |
question | The table below shows the number of bunches of flowers that a florist made last week.
>>| **Day** |**Bunches of Flowers**|
|:-:|:-:|
|Monday | 9|
Tuesday | 5|
|Wednesday | 12|
|Thursday | 15|
|Friday | 21|
|Saturday | 18|
>>|**1 Bunch = 10 flowers** |
|:-:|
What is the total number of flowers used in the bunches made on Monday and Tuesday? |
workedSolution | sm_nogap Flowers used on Monday and Tuesday
>> | |
| ---------- |
| \= 10 $\times$ (total bunches) |
| \= 10 $\times$ (9 + 5) |
| \= 10 $\times$ 14 |
| \= {{{correctAnswer}}} flowers |
|
correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
372
Question
The table below shows the number of exercise classes Tia attended last week.
Day |
Exercise Classes |
Monday |
2 |
Tuesday |
3 |
Wednesday |
1 |
Thursday |
2 |
Friday |
1 |
Saturday |
3 |
1 Exercise Class = 30 minutes |
What is the total number of minutes that Tia exercised for on Monday, Wednesday and Friday?
Worked Solution
Minutes exercise on Monday, Wednesday and Friday
|
= 30 × (total classes) |
= 30 × (2 + 1 +1) |
= 30 × 4 |
= 120 minutes |
Question Type
Multiple Choice (One Answer)
Variables
Variable name | Variable value |
question | The table below shows the number of exercise classes Tia attended last week.
>>| **Day** |**Exercise Classes**|
|:-:|:-:|
|Monday | 2|
Tuesday | 3|
|Wednesday | 1|
|Thursday | 2|
|Friday | 1|
|Saturday | 3|
>>|**1 Exercise Class = 30 minutes** |
|:-:|
What is the total number of minutes that Tia exercised for on Monday, Wednesday and Friday? |
workedSolution | sm_nogap Minutes exercise on Monday, Wednesday and Friday
>> | |
| ---------- |
| \= 30 $\times$ (total classes) |
| \= 30 $\times$ (2 + 1 +1) |
| \= 30 $\times$ 4 |
| \= {{{correctAnswer}}} minutes |
|
correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
374
Question
The table below shows the number of boxes of apples that Jonathon packed last week.
Day |
Boxs of Apples |
Monday |
21 |
Tuesday |
35 |
Wednesday |
18 |
Thursday |
30 |
Friday |
25 |
What is the total number of apples Jonathon packed on Tuesday and Friday?
Worked Solution
Apples packed on Tuesday and Friday
|
= 100 × (total boxes) |
= 100 × (35 + 25) |
= 100 × 60 |
= 6000 apples |
Question Type
Multiple Choice (One Answer)
Variables
Variable name | Variable value |
question | The table below shows the number of boxes of apples that Jonathon packed last week.
>>| **Day** |**Boxs of Apples**|
|:-:|:-:|
|Monday | 21|
Tuesday | 35|
|Wednesday | 18|
|Thursday | 30|
|Friday | 25|
>>|**1 Box = 100 apples** |
|:-:|
What is the total number of apples Jonathon packed on Tuesday and Friday? |
workedSolution | sm_nogap Apples packed on Tuesday and Friday
>> | |
| ---------- |
| \= 100 $\times$ (total boxes) |
| \= 100 $\times$ (35 + 25) |
| \= 100 $\times$ 60 |
| \= {{{correctAnswer}}} apples |
|
correctAnswer | |
Answers