Geometry, NAPX-G4-NC18
Question
Two triangles, AOB and DOC are drawn in a circle with centre O.
The two triangles are best described as:
Worked Solution
OD=OC=OB=OA (radii)
ΔAOB and ΔDOC are {{{correctAnswer}}}.
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
Variant 0
DifficultyLevel
628
Question
Two triangles, AOB and DOC are drawn in a circle with centre O.
The two triangles are best described as:
Worked Solution
OD=OC=OB=OA (radii)
ΔAOB and ΔDOC are isosceles.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers