50042
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
Variant 0
DifficultyLevel
612
Question
Bojangles draws an irregular quadrilateral that is shown below.
Which list shows the three angles a,b,c in decreasing order of size?
Worked Solution
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Bojangles draws an irregular quadrilateral that is shown below.
sm_img //teacher.smartermaths.com.au/wp-content/uploads/2017/02/naplan-Y7-2011-22mc.png 220 indent3 vpad
Which list shows the three angles $\large a, b, c$ in **decreasing** order of size? |
| workedSolution | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
611
Question
Luther draws the irregular quadrilateral shown below.
Which list shows the three angles a,b,c in decreasing order of size?
Worked Solution
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Luther draws the irregular quadrilateral shown below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/12/Geom_50042_v1.svg 200 indent3 vpad
Which list shows the three angles $\large a, b, c$ in **decreasing** order of size? |
| workedSolution | |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
609
Question
Cora draws the irregular quadrilateral shown below.
Which list shows the three angles a,b,c in decreasing order of size?
Worked Solution
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Cora draws the irregular quadrilateral shown below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/12/Geom_50042_v2.svg 180 indent3 vpad
Which list shows the three angles $\large a, b, c$ in **decreasing** order of size? |
| workedSolution | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
608
Question
Elsie draws the irregular quadrilateral shown below.
Which list shows the three angles a,b,c in decreasing order of size?
Worked Solution
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Elsie draws the irregular quadrilateral shown below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/12/Geom_50042_v3.svg 180 indent3 vpad
Which list shows the three angles $\large a, b, c$ in **decreasing** order of size? |
| workedSolution | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
606
Question
Junior draws the irregular quadrilateral shown below.
Which list shows the three angles a,b,c in increasing order of size?
Worked Solution
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Junior draws the irregular quadrilateral shown below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/12/Geom_50042_v5.svg 150 indent3 vpad
Which list shows the three angles $\large a, b, c$ in **increasing** order of size? |
| workedSolution | |
| correctAnswer | |
Answers