50069
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
Variant 0
DifficultyLevel
611
Question
Which of the angles in this shape is closest to 150° ?
Worked Solution
By inspection:
Angles b and d are both acute (less than 90°)
Angle c is close to 100°.
∴ Angle a ≈ 150°
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/08/NAPX-G3-CA17.svg 257 indent3 vpad
Which of the angles in this shape is closest to 150° ?
|
| workedSolution | By inspection:
Angles $\large b$ and $\large d$ are both acute (less than 90°)
Angle $\large c$ is close to 100°.
$\therefore$ Angle {{{correctAnswer}}} ≈ 150° |
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
609
Question
Which of the angles in this shape is closest to 100° ?
Worked Solution
By inspection:
Angles b and c are both acute (less than 90°)
Angle d is close to 135°.
∴ Angle a ≈ 100°
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/12/Geom_50069_v4.svg 210 indent2 vpad
Which of the angles in this shape is closest to 100° ?
|
| workedSolution | By inspection:
Angles $\large b$ and $\large c$ are both acute (less than 90°)
Angle $\large d$ is close to 135°.
$\therefore$ Angle {{{correctAnswer}}} ≈ 100° |
| correctAnswer | |
Answers
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
Variant 2
DifficultyLevel
607
Question
Which of the angles in this shape is closest to 140° ?
Worked Solution
By inspection:
Angles b and c are both acute (less than 90°)
Angle a is close to 90°.
∴ Angle d ≈ 140°
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/12/Geom_50069_v4.svg 210 indent2 vpad
Which of the angles in this shape is closest to 140° ?
|
| workedSolution | By inspection:
Angles $\large b$ and $\large c$ are both acute (less than 90°)
Angle $\large a$ is close to 90°.
$\therefore$ Angle {{{correctAnswer}}} ≈ 140° |
| correctAnswer | |
Answers