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Answer To Which pair of triangles can be proven congruent by SAS?
The main pair of triangles can be demonstrated harmonious by SAS.
Bit by bit clarification:
SAS propose says that if different sides and the included angle of a triangle are equivalent to different sides and the included angle of another triangle, then, at that point, the two triangles are supposed to be harmonious.
In the main pair of triangles the included angle of a triangle are equivalent to different sides and the included angle of another triangle, accordingly by SAS hypothesize the two triangles are supposed to be compatible.
In the subsequent figure, the pair of triangles are consistent by ASA hypothesize not SAS.
In the third figure, the pair of triangles are not consistent by any hypothesize or hypothesis [Because there is no SSA rule].
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In the fourth figure, the pair of triangles are harmonious by SSS hypothesize not SAS.
