# spryno724

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bio website spryn.me location United States age 21 member for 2 years, 6 months seen yesterday profile views 97

I am a self-taught programming enthusiast, who is currently perusing a Bachelors degree in Computer Science. My experience has taught me how to surf the waves of the latest trends and standards for the desktop, web, and mobile industries. My programming experience lies within these languages:

• HTML 4.01 and HTML5
• CSS2 and CSS3
• JavaScript
• jQuery, jQueryUI, and jQuery Mobile
• PHP 5
• MySQL 5 Command Line
• Adobe Flex Framework 4, 4.5, and 4.6 for Web, Desktop, and Mobile
• ActionScript 3.0
• LaTeX
• AutoHotkey
• Java 6
• C++
• Unix (Ubuntu) Command Line

When I am not programming, I enjoy people, the outdoors, archery, guns, working out, cars, and horses. My dream cars are a Nissan GT-R, Chevrolet Camaro, and Ford Mustang Shelby. Also, in the ideal world, I hope to own two friesian stallions or gypsy vanner stallions some day and expand my collection of Ruger pistols.

P.S.: If you ever get a chance to explore the history of the PA Turnpike or visit the abandoned PA Turnpike, I'd say go for it. It's pretty awesome!

# 110 Actions

 Oct17 awarded Popular Question Oct11 comment Pythagorean theorem: $A^2 + A^2 = C^2$ How to solve for $A$? @Campbeln Not a problem! If you found my answer helpful, could you accept the answer, please? Oct11 accepted How is $2 + e^{t^2} - e^{-t^2}$ Equal to $(e^t + e^{-t})^2$? Oct11 comment How is $2 + e^{t^2} - e^{-t^2}$ Equal to $(e^t + e^{-t})^2$? Oh... Thank you for making that clear. The \frac{e^t}{e^t} cancel to give one. That is clear in the way you broke it up. Unfortunately, I was given the longer expression to start with, and had to see if it simplified, so I didn't have the opportunity to work backwards. Oct11 comment How is $2 + e^{t^2} - e^{-t^2}$ Equal to $(e^t + e^{-t})^2$? @AustinMohr Yep, I made a silly typo. Oct11 revised How is $2 + e^{t^2} - e^{-t^2}$ Equal to $(e^t + e^{-t})^2$? added 15 characters in body Oct11 answered Pythagorean theorem: $A^2 + A^2 = C^2$ How to solve for $A$? Oct11 asked How is $2 + e^{t^2} - e^{-t^2}$ Equal to $(e^t + e^{-t})^2$? Aug15 awarded Autobiographer Mar15 comment Divide with remainder $\frac{x^2}{x^2 + x + 2}$ Woo-hoo! Just what I was looking for! Thank you, Arturo! Mar15 accepted Divide with remainder $\frac{x^2}{x^2 + x + 2}$ Mar14 accepted Why Doesn't This Integral $\int \frac{\sqrt{x^2 - 9}}{x^2} \ dx$ Work? Mar14 accepted Equivalent to \begin{align}\int \cos{\left(2x\right)} \ dx\end{align}? Mar14 asked Divide with remainder $\frac{x^2}{x^2 + x + 2}$ Mar14 accepted Find $\int e^{2\theta} \cdot \sin{3\theta} \ d\theta$ Mar14 comment Equivalent to \begin{align}\int \cos{\left(2x\right)} \ dx\end{align}? Thank you all!! Mar14 comment Equivalent to \begin{align}\int \cos{\left(2x\right)} \ dx\end{align}? @anon You'd have to dig around to find what I'm references. Mar14 asked Equivalent to \begin{align}\int \cos{\left(2x\right)} \ dx\end{align}? Mar12 comment Integration: How to Begin? Hmm... how can we stop thinking in terms of right triangles if the above example uses $\tan{x}$ and $\cos{x}$? Plus, by having a square root, we easily know that it would (in this case) exist as the hypotenuse of the triangle. Mar12 comment Integration: How to Begin? The only problem is, that I don't understand why this works (or really how to set it up) since we aren't working with a square root here.