QUESTION IMAGE
Question
- choose the correct answer.
if \\( \triangle d e f \\) is isosceles, which two angles of \\( \triangle d e f \\) appear to be the base angles?
\\( \angle e \\) and \\( \angle f \\)
\\( \angle e \\) and \\( \angle d \\)
\\( \angle d \\) and \\( \angle f \\)
Step1: Recall the property of isosceles triangle
In an isosceles triangle, the base angles are equal. The base angles are the angles opposite the equal sides.
Step2: Analyze the triangle \(\triangle DEF\)
In \(\triangle DEF\), if we assume the equal sides are \(DE\) and \(DF\) (by visual inspection of the figure - though not having side - length markings, but in the context of the problem), then the angles opposite these sides are \(\angle E\) and \(\angle F\).
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\(\angle E\) and \(\angle F\)