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Triangle
built 428 days ago
At the tip of Pascal's Triangle is the number 1, which makes up the zeroth row. The first row (1 & 1) contains two 1's, both formed by adding the two numbers above them to the left and the right, in this case 1 and 0 (all numbers outside the Triangle are 0's). Do the same to create the 2nd row: 0+1=1; 1+1=2; 1+0=1. And the third: 0+1=1; 1+2=3; 2+1=3; 1+0=1. In this way, the rows of the triangle go on infinitly. A number in the triangle can ... be found by nCr (n Choose r) where n is the number of the row and r is the element in that row.
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Derek Dingle ... joined host Frank Stasio on WUNC's "The State of Things" to share why the Triangle is one of the best places for African-American residents to call home. Hear the interview.
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Draper Fisher Jurvetson and its Network Partners, including Draper Triangle, have created the Draper Network, a vast interlocking network of venture capital partnerships. The Draper Network includes seven DFJ Funds, sixteen regional venture partnerships (including Draper Triangle), and an international joint venture, DFJ ePlanet.
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For over 80 years, The Triangle has been serving the Drexel University campus. The Triangle's staff strives to make sure that all members of Drexel University are aware of the events that affect their lives happening on a campus, city, state, national, and global level. Additionally, The Triangle serves as a location where students interested in wide variety of fields, ranging from journalism, to business, to technology can work together to produce a major collegiate newspaper in a relaxed environment that faces real world challenges.
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Triangle Tattoo & Museum was founded in 1986. It is one of only a few museums in the world dedicated to the display of tattoo artifacts. Located in downtown Ft. Bragg, across from the Guest House Museum, the collection is fittingly housed in one of the town's original Victorian store fronts. Triangle Tattoo & Museum is open 7 days a week from noon till six P.M. All ages are welcome. Admission is free. School and personal tours are given upon request.
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As you may have noticed, the numbers in the chart above are actually the tip of the right-angled form of Pascal's Triangle, except the preceeding 1's in each row are missing. The circular figures are formed by simply placing a number of points on a circle and then drawing all the possible lines between them. This chart shows that for a figure with n points, all you need to do is look at the nth row of the Triangle in order to find the number of points, line segments, and polygons in the figure with ALL of their vertices on the circle.
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