Geometry, NAPX-H4-NC12
Question
ABCD is a trapezium.
Which of these must be a property of ABCD?
Worked Solution
A trapezium must have a pair of parallel sides.
{{{correctAnswer}}}
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
Variant 0
DifficultyLevel
601
Question
ABCD is a trapezium.
Which of these must be a property of ABCD?
Worked Solution
A trapezium must have a pair of parallel sides.
Line BC is parallel to line AD.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | Line $BC$ is parallel to line $AD$. |
Answers
| Is Correct? | Answer |
| x | Line AB is parallel to line CD. |
| x | Diagonals AC and BD bisect each other. |
| x | Line AD is perpendicular to line CD. |
| ✓ | Line BC is parallel to line AD. |