Is the inverse statement always a true statement?

Question

I just need a simple yes or no.
<3

Answer 1

No. In logic, the inverse is a statement formed by reversing the expression. For example if I said, "All cows are animals", the inverse would be, "All things that are not cows are not animals". But lots of things are not cows, but they are animals.

Another example, "If you grew up in Alaska, then you have seen snow."

Inverse: "If you did not grow up in Alaska, then you have not seen snow."

The denial of a statement does not imply the truth of the inverse.

Answer 2

I think if you do them right they are, I'm not sure.(Sorry its not a simple yes or no :D). Actually in math yes in language no.

Answer 3

no not always
example all parallelograms are quadrilaterals but all quadrilaterals are not parallelograms

Answer 4

No