I wrote these statements Conditional: If we get to the chopper, Then Dr.Madness will be defeated.
Code#1b(inverse): If we do not get to the chopper, then Dr.Madness will not be defeated.
Code#2b(converse): If Dr.Madness is defeated, then we made it to the chopper.
Code#3b(contrapositive): If Dr.Madness is not defeated, then we did not make it to the chopper.
How can I tell which ones are logically equivilent?

Question

I wrote these statements Conditional: If we get to the chopper, Then Dr.Madness will be defeated.
Code#1b(inverse): If we do not get to the chopper, then Dr.Madness will not be defeated.
Code#2b(converse): If Dr.Madness is defeated, then we made it to the chopper.
Code#3b(contrapositive): If Dr.Madness is not defeated, then we did not make it to the chopper. 
 How can I tell which ones are logically equivilent?

ganeshie8 · Answer

contrapositive is always logically equivalent to the original conditional statemetn

anonymous · Answer

okay but what about inverse and converse?

ganeshie8 · Answer

what do u think

ganeshie8 · Answer

maybe consider inverse first

ganeshie8 · Answer

Conditional: If we get to the chopper, Then Dr.Madness will be defeated.

Code#1b(inverse): If we do not get to the chopper, then Dr.Madness will not be defeated.

ganeshie8 · Answer

getting to chopper may not be the only way, you can defeat Dr.Madness by many other ways. do u see how the inverse is not agreeing with the original conditional statement ?

anonymous · Answer

Yes that makes a lot more sense. Thank you

ganeshie8 · Answer

how about converse ?

Code#2b(converse): If Dr.Madness is defeated, then we made it to the chopper.

anonymous · Answer

Its not going to be logically equivalent to the conditional