The sum of an odd number of odd number is: A: Always odd. B: Always even. C: Sometimes odd, sometimes even. I don't care for the answer, since it already told me. I just don't understand what the problem is saying.
is \(5+7\) even or odd?
5 and 7 are odd numbers, but the sum of it is an even number.
then you can be pretty sure that it is always even
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more spam
goformit, I've been on this site way before you.
you can "prove" it if you like, knowing that an odd number looks like \(2k+1\)
Also, satellite, it said that the answer is A.
Odd number and odd number always equal even. Odd numbers finish in either: \(\{1,3,5,7,9\}\) So if you look at \(\{1,3,5,7,9\}+\{1,3,5,7,9\}\) No matter which number you pick from either set. The two added together always are even.
it said the answer was A? as in odd plus odd is odd? a miracle
\(5+7=13\) unless my arithmetic has failed me again
Maybe "of" means multiplication. So, 5 * 7 = 35. And 35 is an odd. Oh wait, I think I answer my question.
But that doesn't explain the sum of it.
lol of might me multiply if you are asked what is 2o% of 100 but not if you ask what is the sum of 5 and 7
Oh. So you do think the book has a mistake?
\(\{ODD\}_1*\{ODD\}_2=ODD\) \(\{ODD\}_1+\{ODD\}_2=EVEN\) As long as \((ODD_1)\wedge(ODD_2)\gt0\)
A,B,C.Lol!!!
What's so funny???
@SHSAT-Help LOL
Why are you guys laughing? I want to see what's funny. @.@
Im laughing because @selrachcw95 randomly starts laughing and you respond, dry as ever. "WHATS SO FUNNY". Let him laugh if he wants lol.
Anyways A,B,C are your options
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