RAPH13 Q1-2
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
Variant 0
DifficultyLevel
497
Question
Brian drew a shape.
Angle B measures 235°.
What is the size of angle A?
Worked Solution
One full rotation = 360°
|
|
| Angle A |
= 360° − 235° |
|
= 125° |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Brian drew a shape.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/06/RAPH13-q1.svg 350 indent vpad
Angle B measures 235°.
What is the size of angle A?
|
| workedSolution | One full rotation = 360$\degree$
| | |
| --------------------: | -------------- |
| Angle A | \= 360$\degree$ $-$ 235$\degree$ |
| | \= 125$\degree$ |
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
497
Question
A shape was drawn by Moby.
Angle R measures 147°.
What is the size of angle Q?
Worked Solution
One full rotation = 360°
|
|
| Angle Q |
= 360° − 147° |
|
= 213° |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A shape was drawn by Moby.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2021/06/RAPH13-q2.svg 250 indent vpad
Angle R measures 147°.
What is the size of angle Q?
|
| workedSolution | One full rotation = 360$\degree$
| | |
| --------------------: | -------------- |
| Angle Q | \= 360$\degree$ $-$ 147$\degree$ |
| | \= 213$\degree$ |
|
| correctAnswer | |
Answers