Using the SSA method, the maximum number of triangles that can be generate is 1.
In the given question,
In SSA case for an obtuse angle, we have to find the maximum number of triangles that can be generate with the given information.
As we know that,
There cannot be a second obtuse angle if the specified first angle is already obtuse since the triangle's angle total would be greater than 180°. As a result, there is only one way to construct the triangle, making SSA a valid congruence theorem when the supplied angle is acute.
So the maximum number of triangles that can be generate is 1.
To learn more about SSA method link is here
brainly.com/question/10582575
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