Geometry, NAPX-G4-NC23
Question
A,B and C are vertices on the cube below.
What is the best description of ΔABC?
Worked Solution
AB =/ AC =/ BC
∠BCA=90°
∴ ABC is {{{correctAnswer}}}
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
Variant 0
DifficultyLevel
671
Question
A,B and C are vertices on the cube below.
What is the best description of ΔABC?
Worked Solution
AB =/ AC =/ BC
∠BCA=90°
∴ ABC is right-angled
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers