
Four cards lie on a table. Each card has a letter on one side and a number on the other. The visible faces are:
E K 4 7
A man claims: "If a card has a vowel (A, E, I, O, U) on one side, then it has an even number on the other."
You want to check whether his claim is really true, flipping only the cards you absolutely must.
Which cards should you flip?
If you get stuck, open the hints one at a time, in order.
What kind of card would break the claim?
Can anything on the back of K or 4 break the claim?
What if the back of the odd card is a vowel?
Which cards should you flip?
Choose the answer closest to the truth.
E and 7
The answer is: E and 7.
The claim is broken only if some card has a vowel on one side and an odd number on the other.
So you only need to check the vowel card and the odd card.
People want to confirm cards that fit the rule (like the 4) instead of hunting for a counterexample.
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