Question

1. if all squares are rectangles, what is the converse statement? if it is a rectangle, then it is a square if it is a rectangle, it isnt a square if it is a square, then it is a rectangle if it is not a rectangle, then it is not a square

Explanation:

In logic, for a conditional statement "if p then q", the converse is "if q then p". Here, p is "it is a square" and q is "it is a rectangle". So the converse of "if all squares are rectangles" is "if it is a rectangle, then it is a square".

Answer:

If it is a rectangle, then it is a square