Pascal's triangle(short vers.) essays Pascal’s Triangle Blaise Pascal was the third child of Etienne Pascal’s children, his only son. Blaise’s mother died when he was at the age of three. He was born on June 19, 1623. He studied and advanced what is known as Pascal’s Triangle. He also was the second inventor of a calculator, the digital calculator. Pascal’s triangle is a triangle where there is a row of 1’s down each side. Each number inside the triangle number comes from adding together the two numbers above it. When you draw out your own triangle it can go on forever. Pascal’s triangle is really easy to explain if you use a simple example that can happen in every day life. For instance, say you went to Mcdonald’s and there are seven items on the menu. Ronald slices open a big bun for you and you are able to choose any three different items to go inside. If you want to know how many different combinations you can have, it’s unusually simple using Pascal’s triangle. Normally a person would work it out with a few sums and such but you Gattaca: There is no gene for the human spirit. | Page 2 get the answer straight off the triangle. Since there are 7 items you can choose from you just look at the triangle’s 7th line. The 7th row reads “1,7,21. Since you can choose any of the three items, all you have to do is count in from the edge, starting with zero, until you get up to Chandi Charitter Editorial by Sardar Tharam Singh. So you work along the line counting 0,1,2,3 and you find the number you will end up on is 35. That is the answer. If you can choose 3 different items from a list of seven, there are 35 different ways you can do it! I think that is much simpler then working through all the sums and things. It’s as easy as counting from 0 to 3! For another instance, if there are 7 items and you can choose 3 but you can choose the same items, not necessarily different ones. Then how many possibilities are there? You could go Constructing a Tudor House by BBCClassClipsHistory a Gattaca: There is no gene for the human spirit. | Page 2 long complicated formula or take a look at Pascal’s triangle which is easy as counting to 3 a.
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