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Which sets of triangles can be demonstrated compatible by SAS?

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Which pair of triangles can be proven congruent by SAS

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Reply To Which sets of triangles can be demonstrated compatible by SAS?

The principal sets of triangles can be exhibited amicable by SAS.

One small step at a time explanation:

SAS propose says that assuming various sides and the included point of a triangle are identical to various sides and the included point of another triangle, then, the two triangles should be amicable.

In the principal sets of triangles the included point of a triangle are identical to various sides and the included point of another triangle, in like manner by SAS guess the two triangles should be viable.

In the resulting figure, the sets of triangles are predictable by ASA guess not SAS.

In the third figure, the sets of triangles are not steady by any conjecture or speculation [Because there is no SSA rule].

In the fourth figure, the sets of triangles are agreeable by SSS estimate not SAS.

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