30084
Question
The daily high and low are measured in four ski resorts and recorded in the table below.
| Ski Resort |
Low |
High |
| {{resort1}} |
{{lowtemp1}} |
{{hightemp1}} |
| {{resort2}} |
{{lowtemp2}} |
{{hightemp2}} |
| {{resort3}} |
{{lowtemp3}} |
{{hightemp3}} |
| {{resort4}} |
{{lowtemp4}} |
{{hightemp4}} |
Which resort had a temperature range of {{degree}} degrees?
Worked Solution
{{{correctAnswer}}} range
= High − Low
= {{hightemp}} − ({{lowtemp}})
= {{degree}}°
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
Variant 0
DifficultyLevel
525
Question
The daily high and low are measured in four ski resorts and recorded in the table below.
| Ski Resort |
Low |
High |
| Thredbo |
−1° |
6° |
| Charlotte's Pass |
−5° |
1° |
| Mount Hotham |
−2° |
3° |
| Perisher |
−4° |
4° |
Which resort had a temperature range of 6 degrees?
Worked Solution
= High − Low
= 1 − (−5)
= 6°
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| resort1 | |
| lowtemp1 | |
| hightemp1 | |
| resort2 | |
| lowtemp2 | |
| hightemp2 | |
| resort3 | |
| lowtemp3 | |
| hightemp3 | |
| resort4 | |
| lowtemp4 | |
| hightemp4 | |
| degree | |
| hightemp | |
| lowtemp | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
525
Question
The daily high and low are measured in four ski resorts and recorded in the table below.
| Ski Resort |
Low |
High |
| Crackenback |
−2° |
4° |
| Perisher |
−5° |
5° |
| Mount Hotham |
−3° |
2° |
| Thredbo |
−5° |
1° |
Which resort had a temperature range of 5 degrees?
Worked Solution
= High − Low
= 2 − (−3)
= 5°
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| resort1 | |
| lowtemp1 | |
| hightemp1 | |
| resort2 | |
| lowtemp2 | |
| hightemp2 | |
| resort3 | |
| lowtemp3 | |
| hightemp3 | |
| resort4 | |
| lowtemp4 | |
| hightemp4 | |
| degree | |
| hightemp | |
| lowtemp | |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
525
Question
The daily high and low are measured in four ski resorts and recorded in the table below.
| Ski Resort |
Low |
High |
| Perisher |
−2° |
5° |
| Crackenback |
−7° |
1° |
| Mount Hotham |
−3° |
3° |
| Thredbo |
−7° |
7° |
Which resort had a temperature range of 7 degrees?
Worked Solution
= High − Low
= 5 − (−2)
= 7°
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| resort1 | |
| lowtemp1 | |
| hightemp1 | |
| resort2 | |
| lowtemp2 | |
| hightemp2 | |
| resort3 | |
| lowtemp3 | |
| hightemp3 | |
| resort4 | |
| lowtemp4 | |
| hightemp4 | |
| degree | |
| hightemp | |
| lowtemp | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
525
Question
The daily high and low are measured in four ski resorts and recorded in the table below.
| Ski Resort |
Low |
High |
| Mount Hotham |
−3° |
2° |
| Thredbo |
1° |
4° |
| Perisher |
−1° |
4° |
| Crackenback |
−2° |
2° |
Which resort had a temperature range of 4 degrees?
Worked Solution
= High − Low
= 2 − (−2)
= 4°
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| resort1 | |
| lowtemp1 | |
| hightemp1 | |
| resort2 | |
| lowtemp2 | |
| hightemp2 | |
| resort3 | |
| lowtemp3 | |
| hightemp3 | |
| resort4 | |
| lowtemp4 | |
| hightemp4 | |
| degree | |
| hightemp | |
| lowtemp | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
525
Question
The daily high and low are measured in four ski resorts and recorded in the table below.
| Ski Resort |
Low |
High |
| Crackenback |
−3° |
4° |
| Perisher |
−8° |
1° |
| Mount Hotham |
−2° |
8° |
| Thredbo |
−4° |
4° |
Which resort had a temperature range of 8 degrees?
Worked Solution
= High − Low
= 4 − (−4)
= 8°
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| resort1 | |
| lowtemp1 | |
| hightemp1 | |
| resort2 | |
| lowtemp2 | |
| hightemp2 | |
| resort3 | |
| lowtemp3 | |
| hightemp3 | |
| resort4 | |
| lowtemp4 | |
| hightemp4 | |
| degree | |
| hightemp | |
| lowtemp | |
| correctAnswer | |
Answers