Guys , i finally did it!

[Disquiet]

Hey bae :* why didnt you tell me you liked nardo?

Because cheaters don't usually confess unless caught. <3

 

[Mellow]

Nup, haven't.:|
So you want me to say, you are legend? Okay, you are legend.U_U

Thanks you Sach all i wanted was for you to except me :,)

 

[NarutoB]

pics .

 

[Disquiet]

Nup, haven't.:|
So you want me to say, you are legend? Okay, you are legend.U_U

Why you did that to me bae??? I thought, we were in relationship.:T_T:

We are in a relationship.

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[Mellow]

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Thanks man

 

[Douryoku]

l0l enjoy yourself.

You gonna be tangential to her function? Or are you gonna be orthogonal to her curve? You get me? Your 'm' will be the negative reciprocal of hers, eh?

Don't worry, I'll find her second derivative and determine hence whether or not any of her stationary points are maxima or minima. Or, I could find f'(x + Δx) and f'(x - Δx) and ascertain whether or not the corresponding gradient functions are positive and negative, and hence espy the nature of the stationary point. :--)

l0l u get me, dawg?​

​

 

[The Sach]

Thanks you Sach all i wanted was for you to except me :,)

Fine I did it, but stay away from Yama.u.u

We are in a relationship.

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That's why.

l0l enjoy yourself.

You gonna be tangential to her function? Or are you gonna be orthogonal to her curve? You get me? Your 'm' will be the negative reciprocal of hers, eh?

Don't worry, I'll find her second derivative and determine hence whether or not any of her stationary points are maxima or minima. Or, I could find f'(x + Δx) and f'(x - Δx) and ascertain whether or not the corresponding gradient functions are positive and negative, and hence espy the nature of the stationary point. :--)

l0l u get me, dawg?​

​

Maxima and Minima can be local or global, I believe it is local in her case. So you better find local maximas and minimas.
Also I think he will be tangential considering the fact that he already admitted that getting her is his achievement.
This is my conclusion based upon my observations and my experience in this field, but you can still do paperwork and verify my results.u.u

 

[Conspirator.]

l0l enjoy yourself.

You gonna be tangential to her function? Or are you gonna be orthogonal to her curve? You get me? Your 'm' will be the negative reciprocal of hers, eh?

Don't worry, I'll find her second derivative and determine hence whether or not any of her stationary points are maxima or minima. Or, I could find f'(x + Δx) and f'(x - Δx) and ascertain whether or not the corresponding gradient functions are positive and negative, and hence espy the nature of the stationary point. :--)

l0l u get me, dawg?​

​

Hahah nice. But if they are orthogonal, won't their dot products be zero? Not very conductive towards reproduction.

 

[Disquiet]

Fine I did it, but stay away from Yama.u.u

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That's why.

Selfish eh? As long as you admit that you're the one in the wrong.

 

[UCE]

l0l enjoy yourself.

You gonna be tangential to her function? Or are you gonna be orthogonal to her curve? You get me? Your 'm' will be the negative reciprocal of hers, eh?

Don't worry, I'll find her second derivative and determine hence whether or not any of her stationary points are maxima or minima. Or, I could find f'(x + Δx) and f'(x - Δx) and ascertain whether or not the corresponding gradient functions are positive and negative, and hence espy the nature of the stationary point. :--)

l0l u get me, dawg?​

the way you speak is really weird sometimes.

 

[Seventh Sama]

Pics or its lie.

 

[The Sach]

Hahah nice. But if they are orthogonal, won't their dot products be zero? Not very conductive towards reproduction.

Then they have to do cross product for better yield, but the result will be a vector with direction and magnitude.u.u

Selfish eh? As long as you admit that you're the one in the wrong.

I am ready to do anything for you darling, you know that, don't you?>_O
OT-OP this is true love. Learn something.u.u

 

[Chihaya]

Grats bro, tell me more

 

[Mellow]

l0l enjoy yourself.

You gonna be tangential to her function? Or are you gonna be orthogonal to her curve? You get me? Your 'm' will be the negative reciprocal of hers, eh?

Don't worry, I'll find her second derivative and determine hence whether or not any of her stationary points are maxima or minima. Or, I could find f'(x + Δx) and f'(x - Δx) and ascertain whether or not the corresponding gradient functions are positive and negative, and hence espy the nature of the stationary point. :--)

l0l u get me, dawg?​

​

I don't even know how to translate that man

 

[Lord Tywin]

So by the ass you mean the wrist of your arm?

 

[Disquiet]

Then they have to do cross product for better yield, but the result will be a vector with direction and magnitude.u.u

I am ready to do anything for you darling, you know that, don't you?>_O
OT-OP this is true love. Learn something.u.u

Well ya know, I've always liked Yaoi. And I was thinking, if you and LaserCircus could... uhm... ya know.

 

[Douryoku]

Fine I did it, but stay away from Yama.u.u

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That's why.

Maxima and Minima can be local or global, I believe it is local in her case. So you better find local maximas and minimas.
Also I think he will be tangential considering the fact that he already admitted that getting her is his achievement.
This is my conclusion based upon my observations and my experience in this field, but you can still do paperwork and verify my results.u.u

Hahaha, very good! By the way, I haven't looked at local or global minima yet, but I've almost finished 1/3 of the first year of maths I'll be doing next year. xD I start in September, so by that time 2/3 of the first year will be done. :E

Hahah nice. But if they are orthogonal, won't their dot products be zero? Not very conductive towards reproduction.

You are 1 cheeky cyunt m8. xD

By the way guys, I wrote a short PDF on integration from first principles. Want to read? I didn't finish it; the example got boring and I needed to learn a particular case for summation that I wasn't aware of previously, and I ended writing other PDFs. >_>

Just PM me if you want m8s.​

​

 

[Conspirator.]

I don't even know how to translate that man

He's referring to how complicated relationships can be.

Then they have to do cross product for better yield, but the result will be a vector with direction and magnitude.u.u

I am ready to do anything for you darling, you know that, don't you?>_O
OT-OP this is true love. Learn something.u.u

Ah yes, the cross product! How could I have forgotten something so basic. U_U

You are 1 cheeky cyunt m8. xD

By the way guys, I wrote a short PDF on integration from first principles. Want to read? I didn't finish it; the example got boring and I needed to learn a particular case for summation that I wasn't aware of previously, and I ended writing other PDFs. >_>

Just PM me if you want m8s.​

​

Lol, thanks. I would love to see that!

 

[UCE]

OP you are.

Spoiler

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^ that's pretty much the point here.​

 

[Mellow]

OP you are.

Spoiler

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^ that's pretty much the point here.​

You actually went through the hardships to do that for me ? Lol but real shit its not all dat