consider the sets below. a {x|x is a polygon} b {x|x is a triangle} which is true? o a⊂b o b⊂a o a^c = b o…

consider the sets below. a {x|x is a polygon} b {x|x is a triangle} which is true? o a⊂b o b⊂a o a^c = b o b^c = a

consider the sets below. a {x|x is a polygon} b {x|x is a triangle} which is true? o a⊂b o b⊂a o a^c = b o b^c = a

Answer

Explanation:

Step1: Understand set - definitions

Set A is the set of all polygons. Set B is the set of all triangles.

Step2: Analyze subset relationship

Since a triangle is a type of polygon, every element of set B (triangles) is also an element of set A (polygons). So, B is a subset of A, denoted as $B\subset A$.

Step3: Analyze complement relationships

The complement of a set contains elements not in the set. The complement of set A ($A^{c}$) contains non - polygon elements, and the complement of set B ($B^{c}$) contains non - triangle polygons and non - polygon elements. So, $A^{c}\neq B$ and $B^{c}\neq A$.

Answer:

B $\subset$ A