one random topic :P

Every time i see FoG's name.. i always want to pronounce it like " F of G "

only because i will have taken every math course offered at my school when i take calculus next semester.. damn i hate math.

lol@ i hate math's too

Statement: If a and b are perfect squares, then a + b - 2 √ab is a perfect square.
Proof Let a and b be arbitrarily chosen perfect squares. We will show, using a direct proof, that a + b - 2 √ab is a perfect square. By the definition of perfect squares, we know that a = k2 and b = j2 for some k,j  Z Then
k2 + j2 - 2√k2j2
k2 + j2-2kj
(k-j)(k-j)
(k-j)2
Note that (k-j)2 Is an integer by closure under multiplication. Since our equation can be simplified as an integer squared, it must be a perfect


Real math right there...

~mega

Omega wrote:

Statement: If a and b are perfect squares, then a + b - 2 √ab is a perfect square.
Proof Let a and b be arbitrarily chosen perfect squares. We will show, using a direct proof, that a + b - 2 √ab is a perfect square. By the definition of perfect squares, we know that a = k2 and b = j2 for some k,j  Z Then
k2 + j2 - 2√k2j2
k2 + j2-2kj
(k-j)(k-j)
(k-j)2
Note that (k-j)2 Is an integer by closure under multiplication. Since our equation can be simplified as an integer squared, it must be a perfect


Real math right there...

~mega

Where the fuck would any1 fuckin use that..

math has so many pointless shit in it...

Omega wrote:

Statement: If a and b are perfect squares, then a + b - 2 √ab is a perfect square.
Proof Let a and b be arbitrarily chosen perfect squares. We will show, using a direct proof, that a + b - 2 √ab is a perfect square. By the definition of perfect squares, we know that a = k2 and b = j2 for some k,j  Z Then
k2 + j2 - 2√k2j2
k2 + j2-2kj
(k-j)(k-j)
(k-j)2
Note that (k-j)2 Is an integer by closure under multiplication. Since our equation can be simplified as an integer squared, it must be a perfect


Real math right there...

~mega

nerd :-P jk

we had to memorize all the trig identities...all 12 of em i think.

Rav3n wrote:

Omega wrote:

Statement: If a and b are perfect squares, then a + b - 2 √ab is a perfect square.
Proof Let a and b be arbitrarily chosen perfect squares. We will show, using a direct proof, that a + b - 2 √ab is a perfect square. By the definition of perfect squares, we know that a = k2 and b = j2 for some k,j  Z Then
k2 + j2 - 2√k2j2
k2 + j2-2kj
(k-j)(k-j)
(k-j)2
Note that (k-j)2 Is an integer by closure under multiplication. Since our equation can be simplified as an integer squared, it must be a perfect


Real math right there...

~mega

Where the fuck would any1 fuckin use that..

math has so many pointless shit in it...

lmao... i kind of like math ... i rather play quake tho!

That is how the math you used is based. I hate this class in college... it makes me want to cry sometimes.

~mega