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The eloquence of... Maths: Free maths help, advice and ramblings

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The eloquence of... Maths: Free maths help, advice and ramblings | eloquentmath.com Reviews
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The eloquence of... Maths: Free maths help, advice and ramblings | eloquentmath.com Reviews

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Free maths help, advice and general mathematical ramblings

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The eloquence of... Maths: Free maths help, advice and ramblings

http://www.eloquentmath.com/2011_04_01_archive.html

I will be showing you all the beauty, and the sheer amazing spectrum that maths can offer you. Please like us on Facebook. And follow us on Twitter. Friday, 8 April 2011. Speed of Light: Properties. This post is going to be the first of two; in this I will discuss light and it's basic properties. And my next post will talk about what the limitations of light being finite is and what the implications of this are. The second closest star to us (after the Sun of course) is, Alpha Centauri, which is a system...

2

The eloquence of... Maths: Free maths help, advice and ramblings

http://www.eloquentmath.com/2012_08_01_archive.html

I will be showing you all the beauty, and the sheer amazing spectrum that maths can offer you. Please like us on Facebook. And follow us on Twitter. Tuesday, 28 August 2012. Creating a Prime Checker. For this post I will be utilising Fermat's Little Theorem. To check for primes from a certain number to another number, of course you can make it check just one number if you so wish. If you do not want to program it yourself you can feel free to just download my .exe prime checker. Download my source code.

3

The eloquence of... Maths: Free maths help, advice and ramblings

http://www.eloquentmath.com/p/downloads.html

I will be showing you all the beauty, and the sheer amazing spectrum that maths can offer you. Please like us on Facebook. And follow us on Twitter. All of the documents or programs that have been created by Eloquent Math are available for download from here. AS Maths Core 1 Revision Guide. All of the content from AQA Core 1 is explained in detail with given examples for each section along with questions and answers, initial post and screenshots. Or read how to program it. Or read how to program it.

4

The eloquence of... Maths: Free maths help, advice and ramblings

http://www.eloquentmath.com/2012_04_01_archive.html

I will be showing you all the beauty, and the sheer amazing spectrum that maths can offer you. Please like us on Facebook. And follow us on Twitter. Saturday, 7 April 2012. Introductory Mechanics: Maths of Snooker. Whether you like to think of it or not, Maths is a part of every day life and snooker exhibits a lot of mechanical properties that can explain everything about snooker. But, that is a non-constant force, it is applied just once and as it is not constant it does not affect the acceleration of t...

5

The eloquence of... Maths: Free maths help, advice and ramblings

http://www.eloquentmath.com/2013/02/proving-chain-rule.html

I will be showing you all the beauty, and the sheer amazing spectrum that maths can offer you. Please like us on Facebook. And follow us on Twitter. Thursday, 21 February 2013. Proving the Chain Rule. We know from basic differentiation. That $ begin{align*} frac{d}{dx}(g(x) = lim {h to 0} left( frac{g(x h) - g(x)}{h} right) end{align*}$. Let $ begin{align*}v = frac{g(x h) - g(x)}{h} - g'(x) (1) end{align*}$ clearly $v to 0 as h to 0$. Rearranging $(1)$ and $(2)$ we get:. The left hand side of this statem...

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The eloquence of... Maths: Free maths help, advice and ramblings

I will be showing you all the beauty, and the sheer amazing spectrum that maths can offer you. Please like us on Facebook. And follow us on Twitter. Thursday, 21 February 2013. Proving the Chain Rule. We know from basic differentiation. That $ begin{align*} frac{d}{dx}(g(x) = lim {h to 0} left( frac{g(x h) - g(x)}{h} right) end{align*}$. Let $ begin{align*}v = frac{g(x h) - g(x)}{h} - g'(x) (1) end{align*}$ clearly $v to 0 as h to 0$. Rearranging $(1)$ and $(2)$ we get:. The left hand side of this statem...

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The eloquence of... Maths: Free maths help, advice and ramblings

I will be showing you all the beauty, and the sheer amazing spectrum that maths can offer you. Please like us on Facebook. And follow us on Twitter. Thursday, 21 February 2013. Proving the Chain Rule. We know from basic differentiation. That $ begin{align*} frac{d}{dx}(g(x) = lim {h to 0} left( frac{g(x h) - g(x)}{h} right) end{align*}$. Let $ begin{align*}v = frac{g(x h) - g(x)}{h} - g'(x) (1) end{align*}$ clearly $v to 0 as h to 0$. Rearranging $(1)$ and $(2)$ we get:. The left hand side of this statem...

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