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Answer :
Final answer:
In summary, given angle CBA is congruent to angle FBA and angle CAB is congruent to angle FAB. Together with the reflexive property, triangle BCA is deemed congruent to triangle BFA due to the application of the Side-Angle-Angle (SAA) theorem for congruent triangles.
Explanation:
The provided conditions suggest that both triangle BCA and triangle BFA may be congruent based on the Geometry principle of Congruent Triangles. Here, angle CBA is congruent to angle FBA and angle CAB is congruent to angle FAB because of given information. In addition, the reflexive property of congruence is also applied which states that any value is congruent to itself (for example, any side BA is congruent to itself). Therefore, if one side and two angles of one triangle are congruent to corresponding parts of another triangle, we can conclude that triangle BCA is congruent to triangle BFA. This conclusion is due to the Side-Angle-Angle (SAA) theorem for congruent triangles.
Learn more about Congruent Triangles here:
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