Geometry, NAPX9-TLE-28 v3
Question
Floyd draws a sketch of his back paddock which is in the shape of a quadrilateral.
What is the size of angle x°?
Worked Solution
Interior angles of a quadrilateral add up to 360°.
|
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| ∴ ∠x° |
= 360−35−82−113 |
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= {{{correctAnswer}}} |
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
Variant 0
DifficultyLevel
564
Question
Floyd draws a sketch of his back paddock which is in the shape of a quadrilateral.
What is the size of angle x°?
Worked Solution
Interior angles of a quadrilateral add up to 360°.
|
|
| ∴ ∠x° |
= 360−35−82−113 |
|
= 130° |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers