Question

If the sum of interior angles of a polygon is more than 180°, then the polygon is not a triangle.”

The converse of the statement is

If the sum of the interior angles of a polygon is not more than 180°, then the polygon is a triangle.

If the polygon is a triangle, then the sum of the interior angles of the polygon is not more than 180°.

If the sum of the interior angles of a polygon is equal to 180°, then the polygon is a triangle.

If the polygon is not a triangle, then the sum of the interior angles of the polygon is more than 180°.

Answer 1

If the sum of interior angles of a polygon is more than 180°, then the polygon is not a triangle.”
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p: sum of interior angles of polygon> 180
q: ~ a triangle

Implication: p => q

Converse of p => q is q => p.

If a polygon is not a triangle, then the sum of the interior angles is more than 180.
(last option)

Note: The converse is not a true statement but it is still the converse of the given implication.

Answer 2

so the answer is c

Answer 3

I don't see any letters.
My work supports this option

If the polygon is not a triangle, then the sum of the interior angles of the polygon is more than 180°.
That may be d.