50062
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
Variant 0
DifficultyLevel
495
Question
Calligula drew the shape below.
Angle x° is 115°.
What is the size of angle y°?
Worked Solution
|
|
| ∴ y° |
= 360 − 115 |
|
= 245° |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Calligula drew the shape below.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/03/NAPX-L4-CA02-o2revisedshape.svg 218 indent3 vpad
Angle $\large x$° is 115°.
What is the size of angle $\large y$°? |
| solution |
sm_nogap 360° about a point.
| | |
| --------------------------: | ----------- |
| $\therefore\ \large y$° | = 360 $−$ 115 |
| | = 245$\degree$|
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
495
Question
Sheila drew a four sided shape.
Angle p° is 135°.
What is the size of angle q°?
Worked Solution
|
|
| ∴ q° |
= 360 − 135 |
|
= 225° |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Sheila drew a four sided shape.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/03/NAPX-L4-CA02-o1revised.svg 239 indent3 vpad
Angle $\large p$° is 135°.
What is the size of angle $\large q$°? |
| solution |
sm_nogap 360° about a point.
| | |
| ------------------- | ----------- |
| $\therefore\ \large q$° | = 360 − 135 |
| | = 225$\degree$|
|
| correctAnswer | |
Answers