I need big help, I don't even know where to start. Thanks!

We have \(x\) as the smaller odd number and \(x+2\) as the larger odd number.

Translating this into an equation, we have \((x+2)^2-x^2=336\).

Expanding \((x+2)^2-x^2=4x+4\).

Rewriting, we attain \(4x+4=336, 4x=332\) and \(x=83.\)

So,  \(x+2=85\) or \(\boxed{7225}.\)

I am sorry for the inconvenience, but your answer, 7225, is incorrect. If you can, please redo this problem or ask for help. This question is way too hard for me. AoPS is a pain in the ____. I want to know if you guys get many questions from that website. 

The larger of the two squares

85^2-83^2=336, so it is true..

Or, (a+b)(a-b)=(85+83)(85-83)=168*2=336.

Notice that tertre's answer of  83 and 85  is correct

85^2 - 83^2  =

7225  - 6889   =

336.....

Good job, tertre!!!!

Ok thanks.

Do you guys deal with a bunch of AoPS problems like this?