Posted by Ice Penguin

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Posted by Nyletak

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Tinasitter is the coolest thing I've ever come across

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It can't be THAT cool. If it were a Jigglypuff that sat there and sang to you, that would be something.

I still like Tina though. She is like a Ribbon. Except she doesn't prevent all status ailments.

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Posted by Kernal

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111. Not having any clue what a "Feeba" is.

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Posted by Colin

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Wow, some people here are perverted.

It's a window sitter, not your own personal sex toy.

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Posted by Apophis

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Posted by cpubasic13

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I like Tina sitting on my laptop.

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If I didn't know you were talking about a computer, that would sound incredibly wrong.

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Posted by Metal_Man88

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What? No. Say more, Ailure.

SamuraiX: Some of us stay on the internet for a while. You may be in our boat some day.

And on that day I will tell you to shut up.

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Posted by MathOnNapkins

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Don't be a pussy. Take the BC Calculus exam. It's not just about not paying for college, it's proving how much you kick ass.

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Posted by Collegeboard BC Criteria that I haven't covered in class

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+ Analysis of planar curves given in parametric form, polar form, and vector form, including velocity and acceleration.

# + Numerical solution of differential equations using Euler's method.
# + L'Hôpital's Rule, including its use in determining limits and convergence of improper integrals and series.

+ Solving logistic differential equations and using them in modeling.

IV. *Polynomial Approximations and Series
A. *Concept of Series

A series is defined as a sequence of partial sums, and convergence is defined in terms of the limit of the sequence of partial sums. Technology can be used to explore convergence or divergence.
B. *Series of constants

* + Motivating examples, including decimal expansion.
* + Geometric series with applications.
* + The harmonic series.
* + Alternating series with error bound.
* + Terms of series as areas of rectangles and their relationship to improper integrals, including the integral test and its use in testing the convergence of p-series.
* + The ratio test for convergence and divergence.
* + Comparing series to test for convergence or divergence.

C. *Taylor Series

* + Taylor polynomial approximation with graphical demonstration of convergence. (For example, viewing graphs of various Taylor polynomials of the sine function approximating the sine curve.)
* + Maclaurin series and the general Taylor series centered at x = a.
* + Maclaurin series for the functions ex, sin x, cos x, and 1/(1-x).
* + Formal manipulation of Taylor series and shortcuts to computing Taylor series, including substitution, differentiation, antidifferentiation, and the formation of new series from known series.
* + Functions defined by power series.
* + Radius and interval of convergence of power series.
* + Lagrange error bound for Taylor polynomials.

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Posted by Krisan Thyme

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I will never be able to wrap my brain around people so.. ignorant as that. To post nonsense insistently and immaturely throw meaningless names about.. I just can't imagine what they'd be thinking. It seems like it would be such a huge waste of energy and time, and ultimately accomplish nothing at all..

Though, having been on the internet so long.. I've learned to accept it as the norm of things, even if it is truly puzzling when I attempt to examine it.

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Posted by Clockworkz

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Posted by SamuraiX

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131. Thinking of things to post in this thread.

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134: Constantly posting retarded things in a futile attempt to raise post count.

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