<p>Want a really great one?</p>
<p>Baby, If you were f(x), I'd be f(x) + |sin(w)| where w is a steadily increasing real number.</p>
<p>i dont get that one</p>
<p>The area of my natural log is increasing on the interval of me to you.</p>
<p>you + me = you - pants</p>
<p>me = -pants</p>
<p>pants= -me</p>
<p>?</p>
<p>Proof that girls are evil *Nerd Joke, no offense ladies. :)</p>
<p>amnt of girls = time x money
time is money
time=money
time=money^2
girls=time x money
girls = money^2
money is the root of all evil
money^2=evil
girls=evil</p>
<p>AHHHH!</p>
<p>Murasaki=not getting any anytime soon</p>
<p>only teasing</p>
<p>wow...this thread is....uh, special. :)</p>
<p>
</p>
<p>Do you mean derivative? lol</p>
<p>Muraski, you completely screwed up the proof, but its ok.</p>
<p>Does anyone want to explain this, or do I have to? :</p>
<p>Baby, If you were f(x), I'd be f(x) + |sin(w)| where w is a steadily increasing real number.</p>
<p>yes, please explain</p>
<p>along the same lines: the RPI cheer:</p>
<p>E^x, dy/dx. E to the x, dx.
Cosine, secant, tangent, sine.
3.14159.
Square root, cube root, log of pi.
Disintegrate them RPI!</p>
<p>I only made 1 error, the rest of it is right because it doesn't rely on it.</p>
<p>
[quote]
Baby, If you were f(x), I'd be f(x) + |sin(w)| where w is a steadily increasing real number.
[/quote]
Someone please explain this. It sounds interesting.</p>
<p>graph it on your 89
just let f(x) be any constant function and w=x</p>
<p>psh derivative, integral, same thing.</p>
<p>I hope you can be sin(x)^2 and I can be cos(x)^2 so together we can be one
Lol</p>