Forum:I am the very model of a modern major general

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For it is, it is, a glorius thing to be a major general. --CrabPope 17:01, 10 May 2009 (UTC)

What the fuck? —Sir Socky (talk) (stalk) GUN SotM UotM PMotM UotY PotM WotM 17:04, 10 May 2009 (UTC)

I've information vegetable animal and mineral--CrabPope 17:11, 10 May 2009 (UTC)

I know the kings of England, and I quote the fights historical --CrabPope 17:17, 10 May 2009 (UTC)

From Marathon to Waterloo in order categorical.--CrabPope 17:20, 10 May 2009 (UTC)

D'fuck?! S-984 17:26, 10 May 2009 (UTC)

I'm very well acquainted, too, with matters mathematical--CrabPope 17:35, 10 May 2009 (UTC)

$({\frac {e^{\frac {x^{2}-lnx+x^{5}(\lim _{x\to 1}x+3x+4)}{\pi csc^{2}(3x)-x^{3}+{\frac {1}{x}}-5}}+16x-5}{sin(cos(3x))-\lim _{x\to 0^{+}}({\frac {x+3}{x}})({\frac {x-1}{x^{2}+4}})-e^{2x}+tan^{2}x-{\frac {1}{ln(e^{x})({\sqrt {9+x^{2}}}}})}})\int _{\frac {\pi }{(ln(2+5x)-\int _{0}^{1}x^{2}-5x+3dx}}^{\frac {\lim _{x\to {\frac {\pi }{2}}}cos({\frac {x}{4}})+{\frac {2}{\pi }}x}{ln(e^{(tan(tan^{-1}(x)))}}}{\frac {({\frac {{\frac {e^{x}}{2}}-\lim _{x\to 8}(({\frac {3}{x}})lnx^{74}+7)+{\frac {x}{\pi }}({\frac {1}{x^{2}}}+4x-3)}{{\frac {1}{2}}(x^{5}-1)^{4}(ln(cot({\frac {x^{7}}{x^{6}}}+X-x^{2})))+x}})({\frac {{\frac {dy}{dx}}(f(x)-e^{(x+36)(lnx)}+x^{x})(42+x^{2})}{-cos(ln(3x-4))+\int _{0}^{1}(x^{2}+17x-3+{\frac {1}{x}}+{\frac {2}{x^{2}}})dx}})+{\frac {\lim _{x\to 1}(sec(ln({\sqrt {(f}}(sin(log(x)))))))}{\pi ^{2}x(-log(x+3)^{2})-e^{3-x^{3}}({\frac {dy}{dx}}(sin^{2}(x-x^{2})))}}}{({\frac {({\frac {x+3}{X}})(3-{\frac {x}{x}}+{\frac {cscx}{2}})+{\frac {\sqrt {lnx-e^{x}}}{\pi (1+x-{\frac {1}{x}})}}(x^{2}-x-1-{\frac {1}{x}})}{f((x-3+{\frac {e^{x}}{x^{3}}})({\frac {cos^{2}x^{3}}{x-4}}+{\frac {\lim _{x\to 0}1+x^{2}}{36}}+e^{3x}))}}-{\frac {(log(-x+7)-17x^{2}+8x)-(75+{\frac {1}{x}})}{(e^{{\frac {x}{3}}+x^{2}-5})(\int _{1}^{2}(ln(x+3))f(\pi ))dx+17x^{17}-5x+3}})}}dx$

Now explain this for me. —Sir Socky (talk) (stalk) GUN SotM UotM PMotM UotY PotM WotM 18:02, 10 May 2009 (UTC)

I understand equations, both the simple and quadratical (The answer is 6)--CrabPope 18:08, 10 May 2009 (UTC)

About binomial theorem I'm teeming with a lot o' news, With many cheerful facts about the square of the hypotenuse. I'm very good at integral and differential calculus; I know the scientific names of beings animalculous: In short, in matters vegetable, animal, and mineral, I am the very model of a modern Major-General. –   07:08, 11 May 2009

What the fuck Socky, you can't just copy and paste willy-nilly you have to cite your sources (talk) 07:12, 11 May 2009 (UTC)

Here ya go. —Sir Socky (talk) (stalk) GUN SotM UotM PMotM UotY PotM WotM 15:14, 11 May 2009 (UTC)

You kids these days! I'll never understand your rapping music. Sir Modusoperandi ^Boinc! 15:07, 11 May 2009 (UTC)

That's raping music, Modusurgay --CrabPope 19:32, 11 May 2009 (UTC)