EDMUND BARTON Sir Edmund Barton was born in Sydney on 18 January 1849. He is known for being the first Prime Minister of Australia and later becoming a judge of high court. He was the ninth child in a very large family. He was educated at Fort Street High School and later at Sydney Grammar School where he was dux and school captain. Barton first stepped into politics when he was attending university and he stood for the legislative assembly but he was defeated by 6 votes. He tried for the
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hasn’t been long since our Prime Minister announced mobile number portability across the country. The main question still remains‚ why should someone change to a different operator? One (big) reason is that before MNP was actually announced‚ switching to another operator involved a procedure of submitting documents and in the end when you finally got your number‚ you had to inform family‚ friends and colleagues about the change. All that will now change with the introduction of MNP. Here is a
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by great leaders‚ one of them being Lester B.Pearson. He was a Canadian professor‚ historian‚ civil servant‚ statesman‚ diplomat‚ and politician who won a Nobel Prize for Peace in 1957 for resolving the Suez Canal crisis.1 He served as the 14th Prime Minister of Canada‚ in which his liberal minority government “left Canadians with a legacy of peacekeeping‚ humanitarianism and a strong sense of international responsibility that lives on to this day.”2 His introduction of the Royal
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FHMM1014 Mathematics I Chapter 1 Number and Set FHMM1014 Mathematics I 1 Content 1.1 Real Numbers System. 1.2 Indices and Logarithm 1.3 Complex Numbers 1.4 Set FHMM1014 Mathematics I 2 1.1 Real Numbers FHMM1014 Mathematics I 3 Real Numbers • Let’s review the types of numbers that make up the real number system. FHMM1014 Mathematics I 4 Real Numbers i). Natural numbers (also called positive integers). N = {1‚ 2‚ 3‚…..} ii). Integers. Natural numbers‚ their negatives and zero. Z = {……
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way for the reader to experience all the character’s thoughts and views. The narrator in "The Prime of Miss Jean Brodie" acts as a sort of fly on the wall‚ letting the reader observe the different situations surrounding each individual character. As the novel proceeds‚ the reader can then observe the different views of Miss Jean Brodie by every girl from the set. To tell the story of Miss Jean Brodie’s prime the reader simply cannot take a point of view from one source because each girl from the set
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Favorite poem: A Love Poem for Lonely Prime Numbers by Harry Baker Favorite websites: vice.com‚ buzzfeed.com Favorite song: They can’t take that away from me by Ella Fitzgerald and Louis Armstrong Favorite musical: Wicked Favorite Artist: Lucia Hartini Lucia Hartini’s paintings are largely influenced by her own personal struggle and beliefs. She is an Indonesian artist whose work addresses her status as a woman and a Catholic in a predominantly Muslim community. She was a victim of domestic violence
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computing large Fibonacci numbers Daisuke Takahashi Department of Information and Computer Sciences‚ Saitama University‚ 255 Shimo-Okubo‚ Urawa-shi‚ Saitama 338-8570‚ Japan Received 13 March 2000; received in revised form 19 June 2000 Communicated by K. Iwama Abstract We present a fast algorithm for computing large Fibonacci numbers. It is known that the product of Lucas numbers algorithm uses the fewest bit operations to compute the Fibonacci number Fn . We show that the number of bit operations in
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This political speech made by United Kingdom’s new prime minister David Cameron in May 2010 could be considered the beginning of a new era in the politics of the country because‚ for the first time after World War II‚ Britain would have a coalition government. David Cameron (born in London in 1966) was elected leader of the Conservative Party in December 2005. He has modernised his Party‚ the Conservatives‚ by introducing new ideas such as the environmental defence‚ gay rights and abortion
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Math SL Investigation Type 2 Stellar Numbers This is an investigation about stellar numbers‚ it involves geometric shapes which form special number patterns. The simplest of these is that of the square numbers (1‚ 4‚ 9‚ 16‚ 25 etc…) The diagram below shows the stellar triangular numbers until the 6th triangle. The next three numbers after T5 would be: 21‚ 28‚ and 36. A general statement for nth triangular numbers in terms of n is: The 6-stellar star‚ where there are 6 vertices‚ has
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SL Math Internal Assessment: Stellar Numbers 374603 Mr. T. Persaud Due Date: March 07‚ 2011 Part 1: Below is a series of triangle patterned sets of dots. The numbers of dots in each diagram are examples of triangular numbers. Let the variable ‘n’ represent the term number in the sequence. n=1 n=2 n=3 n=4 n=5 1 3 6
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