20109
Question
{{image}}
ABC is a straight line.
What is the size of α°?
Worked Solution
180° in a straight line.
|
|
| α° + {{2}} + {{3}} |
= 180 |
| ∴α° |
= 180 − {{4}} |
|
= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
552
Question
ABC is a straight line.
What is the size of α°?
Worked Solution
180° in a straight line.
|
|
| α° + 52 + 80 |
= 180 |
| ∴α° |
= 180 − 132 |
|
= 48° |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| image |
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/07/Q26var1.svg 140 indent3 vpad |
| 2 | |
| 3 | |
| 4 | |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
556
Question
ABC is a straight line.
What is the size of α°?
Worked Solution
180° in a straight line.
|
|
| α° + 46 + 23 |
= 180 |
| ∴α° |
= 180 − 69 |
|
= 111° |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/07/Q26var2.svg 226 indent3 vpad |
| 2 | |
| 3 | |
| 4 | |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
557
Question
ABC is a straight line.
What is the size of α°?
Worked Solution
180° in a straight line.
|
|
| α° + 18 + 49 |
= 180 |
| ∴α° |
= 180 − 67 |
|
= 113° |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/07/Q26var3.svg 130 indent3 vpad |
| 2 | |
| 3 | |
| 4 | |
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
553
Question
ABC is a straight line.
What is the size of α°?
Worked Solution
180° in a straight line.
|
|
| α° + 38 + 95 |
= 180 |
| ∴α° |
= 180 − 133 |
|
= 47° |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/07/Q26var4_QF.svg 100 indent3 vpad |
| 2 | |
| 3 | |
| 4 | |
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
552
Question
ABC is a straight line.
What is the size of α°?
Worked Solution
180° in a straight line.
|
|
| α° + 93 + 45 |
= 180 |
| ∴α° |
= 180 − 138 |
|
= 42° |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| image | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2020/07/Q26var5.svg 240 indent3 vpad |
| 2 | |
| 3 | |
| 4 | |
| correctAnswer | |
Answers