Art.Suvro.Ghosh: P1924 Math001

\frac{1}{f u c k} + \frac{1}{s u c k} + \frac{1}{c o c k} = 0

--(1)

And

f u c k + s u c k + c o c k = s i n^{2} s h i t + c o s^{2} s h i t

--(2)

Find

{f u c k}^{2} + {s u c k}^{2} + {c o c k}^{2}

Well, to start we know the right side of (2) is 1

∵ s i n^{2} s h i t + c o s^{2} s h i t = 1

This after all is pythagoras's shit although history tells us it came out from some other asshole.

f u c k + s u c k + c o c k = 1

Squaring both sides

\equiv (f u c k + s u c k + c o c k)^{2} = 1

Expanding the square...

\equiv {f u c k}^{2} + {s u c k}^{2} + {c o c k}^{2} +

+ 2 (s u c k c o c k + c o c k f u c k + f u c k s u c k) = 1

∴ r e a r r a n g i n g

{f u c k}^{2} + {s u c k}^{2} + {c o c k}^{2} = 1 -

2 (s u c k c o c k + c o c k f u c k + f u c k s u c k)

Now from (1)

\frac{1}{f u c k} + \frac{1}{s u c k} + \frac{1}{c o c k} = 0

\equiv \frac{s u c k c o c k + c o c k f u c k + f u c k s u c k}{f u c k s u c k c o c k} = 0

∴ s u c k c o c k + c o c k f u c k + f u c k s u c k = 0

∴ {f u c k}^{2} + {s u c k}^{2} + {c o c k}^{2} = 1 - 2 \times 0 = 1 - 0 = 1

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Art.Suvro.Ghosh