Geometry, NAPX-F4-NC06
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
Variant 0
DifficultyLevel
528
Question
Which two lines below are lines of symmetry?
Worked Solution
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which two lines below are lines of symmetry?
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/06/NAPX-F4-NC06.svg 240 indent vpad
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| workedSolution | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
530
Question
Which two lines below are lines of symmetry?
Worked Solution
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which two lines below are lines of symmetry?
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/10/Geom_NAPX-F4-NC06_v1.svg 200 indent vpad
|
| workedSolution | |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
532
Question
Which two lines below are lines of symmetry?
Worked Solution
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which two lines below are lines of symmetry?
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/10/Geom_NAPX-F4-NC06_v3.svg 220 indent vpad |
| workedSolution | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
534
Question
Which two lines below are lines of symmetry?
Worked Solution
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which two lines below are lines of symmetry?
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/10/Geom_NAPX-F4-NC06_v5.svg 220 indent vpad |
| workedSolution | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
536
Question
Which two lines below are lines of symmetry?
Worked Solution
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which two lines below are lines of symmetry?
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/10/Geom_NAPX-F4-NC06_v4A.svg 220 indent vpad |
| workedSolution | |
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
538
Question
Which two lines below are lines of symmetry?
Worked Solution
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Which two lines below are lines of symmetry?
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/10/Geom_NAPX-F4-NC06_v5-1.svg 220 indent vpad |
| workedSolution | |
| correctAnswer | |
Answers