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Math and science in life

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Chronology of Events in Science, Mathematics, and Technology - StumbleUpon. 10 Awesome Online Classes You Can Take For Free - StumbleUpon. Cool, but you need iTunes for nearly everything, and that gets an 'F.'

10 Awesome Online Classes You Can Take For Free - StumbleUpon

Are there really no other places to get these lessons? I was sure there are some on Academic Earth. Flagged 1. 7 of them are available via YouTube. 2. iTunes is free. 1. 2. Don't worry, we're looking out for you! While I have no personal beef with iTunes, I know that many people share your sentiments — so I actually made a concerted effort to include relevant youtube links when possible. Physics - StumbleUpon. Two Suns? Twin Stars Could Be Visible From Earth By 2012 - StumbleUpon. By Dean Praetorius | Earth could be getting a second sun, at least temporarily.

Two Suns? Twin Stars Could Be Visible From Earth By 2012 - StumbleUpon

Dr. Brad Carter, Senior Lecturer of Physics at the University of Southern Queensland, outlined the scenario to Betelgeuse, one of the night sky’s brightest stars, is losing mass, indicating it is collapsing. It could run out of fuel and go super-nova at any time. When that happens, for at least a few weeks, we’d see a second sun, Carter says. The Star Wars-esque scenario could happen by 2012, Carter says... or it could take longer.

But doomsday sayers should be careful about speculation on this one. In fact, a neutrino shower could be beneficial to Earth. UPDATE: To clarify, the article does not say a neutrino shower could be beneficial to Earth, but implies a supernova could be beneficial, stating, "Far from being a sign of the apocalypse, according to Dr Carter the supernova will provide Earth with elements necessary for survival and continuity. " Top Image: Source. Impress your friends with mental Math tricks & Fun Math Blog. See Math tricks on video at the Wild About Math!

Impress your friends with mental Math tricks & Fun Math Blog

Mathcasts page. Being able to perform arithmetic quickly and mentally can greatly boost your self-esteem, especially if you don't consider yourself to be very good at Math. And, getting comfortable with arithmetic might just motivate you to dive deeper into other things mathematical. This article presents nine ideas that will hopefully get you to look at arithmetic as a game, one in which you can see patterns among numbers and pick then apply the right trick to quickly doing the calculation. The tricks in this article all involve multiplication. Don't be discouraged if the tricks seem difficult at first. As you learn and practice the tricks make sure you check your results by doing multiplication the way you're used to, until the tricks start to become second nature. 1. Multiplying by 9 is really multiplying by 10-1.So, 9x9 is just 9x(10-1) which is 9x10-9 which is 90-9 or 81.

Let's try a harder example: 46x9 = 46x10-46 = 460-46 = 414. How to create an unfair coin and prove it with math. Want to make sure you win the coin toss just a little more often than you should?

How to create an unfair coin and prove it with math

I certainly do, so I made some unfair coins. We’ll use the beta distribution to see just how unfair they are. While this is just a toy example problem for using the beta distribution, machine learning algorithms rely on this distribution for learning just about everything. Math is an amazing thing that way. Making the coins We’ll make our unfair coins by bending them. It’s easy to bend the coins with your teeth: WAIT! I made seven coins this way, each with a different bending angle.

I did 100 flips for each coin, making sure each flip went at least a foot in the air and spun real well. Here’s the raw results: Now for the math Coin flipping is a Bernoulli process. Enter the beta distribution. X. The beta distribution takes two parameters and is the number of heads we have flipped plus one, and is the number of tails plus one. Fibonacci in Nature. The Fibonacci numbers play a significant role in nature and in art and architecture.

Fibonacci in Nature

We will first use the rectangle to lead us to some interesting applications in these areas. We will construct a set of rectangles using the Fibonacci numbers 1, 1, 2, 3, 5, 8, 13, 21, and 34 which will lead us to a design found in nature. You will need a ruler, protractor, and compass. Start by drawing two, unit squares (0.5 cm is suggested) side by side. Next construct a 2-unit by 2-unit square on top of the two, unit squares. Your construction will look like this: Now, with your compass, starting in the unit squares, construct in each square an arc of a circle with a radius the size of the edge of each respective square (Your arcs will be quarter circles.).

This spiral construction closely approximates the spiral of a snail, nautilus, and other sea shells. We will next consider the use by architects and artists throughout history of the "Golden Ratio" and other geometric shapes based upon these ratios.