QUESTION IMAGE
Question
in the diagram, which angle is part of a linear pair and part of a
vertical pair?
∠efa
∠bfc
∠gfd
∠cfg
Step1: Recall the definition of vertical angles
Vertical angles are a pair of non - adjacent angles formed by the intersection of two lines.
Step2: Analyze each angle
- For \(\angle EFA\): There is no angle formed by the intersection of the same two lines (as required for vertical angles) among the given options.
- For \(\angle BFC\): There is no angle formed by the intersection of the same two lines (as required for vertical angles) among the given options.
- For \(\angle GFD\): \(\angle EFA\) and \(\angle GFD\) are not formed by the intersection of the same two lines.
- For \(\angle CFG\): \(\angle EFA\) and \(\angle CFG\) are formed by the intersection of two lines. When two lines intersect, vertical angles are equal and non - adjacent. \(\angle EFA\) and \(\angle CFG\) meet these criteria.
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\(\angle CFG\)