Give a proof of the following statement.

If the product of 5 nonnegative real numbers is greater than 100, then at least one of the numbers is greater than 2.

Question

Give a proof of the following statement. 

If the product of 5 nonnegative real numbers is greater than 100, then at least one of the numbers is greater than 2.

paxpolaris · Answer

what's the contrapositve

anonymous · Answer

I am not sure... I think it is because the statement is false?

paxpolaris · Answer

$$\neg q \to \neg p$$

if all 5 non-negative real numbers are  no greater than 2, then their product is no greater than 100

anonymous · Answer

Ah that was simple.. Lol thanks!

anonymous · Answer

I may post another question in a bit. So watch for me :)