Read the statement shown below.

“If Maya is in the cafeteria, then Judy is in the classroom.”

Which of these is logically equivalent to the above statement?

If Judy is not in the classroom, then Maya is not in the cafeteria.

If Judy is in the classroom, then Maya cannot be in the cafeteria.

If Maya is not in the cafeteria, then Judy must be in the classroom.

If Maya is in the cafeteria, then Judy cannot be in the classroom.

Question

Read the statement shown below. 
  
“If Maya is in the cafeteria, then Judy is in the classroom.” 
  
Which of these is logically equivalent to the above statement?

 If Judy is not in the classroom, then Maya is not in the cafeteria.

 If Judy is in the classroom, then Maya cannot be in the cafeteria.

 If Maya is not in the cafeteria, then Judy must be in the classroom.

 If Maya is in the cafeteria, then Judy cannot be in the classroom.

anonymous · Answer

You get a medal and a fan if correct

anonymous · Answer

This statement is saying that Judy must be in the classroom if maya is in the cafeteria right?

anonymous · Answer

@GreenBeanDemphsey @swissgirl @Loujoelou @melody16 @leahhbe @Loser66  please help

anonymous · Answer

@lann6225 I don't think so I think the first two are wrong @wesdg1978

blurbendy · Answer

If Judy is not in the classroom, then Maya is not in the cafeteria.

blurbendy · Answer

because the contrapositive is equal to the original statement

loser66 · Answer

1 vote for blurbendy

blurbendy · Answer

hehe, thanks

anonymous · Answer

how is this math ? lol

loser66 · Answer

this math is called "discrete" math.

anonymous · Answer

how would this look as an equation ?

loser66 · Answer

p-->q = ~q-->~p

loser66 · Answer

it's boolean algebra. friend.