17th century St. Louise de Merillac Sisters of Charity • 1633 - The founding of the Sisters (or Daughters) of Charity‚ Servants of the Sick Poor by Sts. Vincent de Paul and Louise de Merillac. The community would not remain in a convent‚ but would nurse the poor in their homes‚ "having no monastery but the homes of the sick‚ their cell a hired room‚ their chapel the parish church‚ their enclosure the streets of the city or wards of the hospital." [1] • 1640 - The Sisters assume charge
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The Poisson probability distribution‚ named after the French mathematician Siméon-Denis. Poisson is another important probability distribution of a discrete random variable that has a large number of applications. Suppose a washing machine in a Laundromat breaks down an average of three times a month. We may want to find the probability of exactly two breakdowns during the next month. This is an example of a Poisson probability distribution problem. Each breakdown is called an occurrence in Poisson
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that it was the world’s first animal welfare charity. The organisation was actually established in a coffee shop in London. There first focus was ‘Pit Ponies’ who were ponies that worked in the coal mines. Workers were not keen on fashion especially when it was to do with animals. In 1898‚ Venezuela (South America) 1 million egrets (birds) were killed due to fashion. In 1835 bull baiting and Bear baiting were eradicated completely due to the hard work of RSPCA. If RSPCA could be described in 1
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companies and the probability of getting a job offer there. These data are tabulated below. The tabulation is in the decreasing order of cost. 1. If the graduate applies to all 10 companies‚ what is the probability that she will get at least one offer? 2. If she can apply to only one company‚ base on cost and success probability criteria alone‚ should she apply to company 5? Why or why not? 3. If she applies to companies 2‚5‚8‚ and 9‚ what is the total cost? What is the probability that she will
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The Collier Encyclopedia’s definition for probability is the concern for events that are not certain and the reasonableness of one expectation over another. These expectations are usually based on some facts about past events or what is known as statistics. Collier describes statistics to be the science of the classification and manipulation of data in order to draw inferences. Inferences here can be read to mean expectations‚ leading to the conclusion that the two go hand in hand in accomplishing
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Essay on Charity begins at home Subrat Mangaraj Charity is something more than mere kindness. It is not a beggar’s dole that we offer and then pass on and forget. It is not mere composition based on feeling of superiority‚ as though conferring some favour. It means tolerance. Compassion‚ a patient sympathy for the failings and errors of others‚ is large-hearted concession to the weakness. It is the spontaneous overflow of our sense of humanism. It tells: "Be to their virtues very kind; be to
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everyone to find a balance point between work and life. It has also analyzed the ways and solutions to find the balance point. It can be mainly divided into five dimensions according to DuBrin.A’s book HUMAN RELATIONS‚ CAREER AND PERSONAL SUCCESS: working pressure‚ target of your work‚ life management‚ time-management and time-wasting. They are all detailed ways to manage your work as well as your life‚ (including your entertainments and study) aiming to improve your efficiency not only at work‚ but in
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classical and empirical probabilities. a. Classical probabilities are based on assumptions; Empirical probabilities are based on observations. b. Classical probabilities do not require an action to take place; Empirical probabilities have to have been “performed”. 2) Gather 16 to 30 coins. Shake and empty bag of coins 10 times and tally up how many head and tails are showing. Number of coins: 20 * Consider the first toss‚ what is the observed probability of tossing a head? Of
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14. If x has the probability distribution f(x) = 12x for x = 1‚2‚3‚…‚ show that E(2X) does not exist. This is famous Petersburg paradox‚ according to which a player’s expectation is infinite (does not exist) if he is to receive 2x dollars when‚ in a series of flips of a balanced coin‚ the first head appears on the xth flip. 17. The manager of a bakery knows that the number of chocolate cakes he can sell on any given day is a random variable having the probability distribution f(x) = 16 for x =
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new Household appliance to potential customers. She has found from her years of experience that after demonstration‚ the probability of purchase (long run average) is 0.30. To perform satisfactory on the job‚ the salesperson needs at least four orders this week. If she performs 15 demonstrations this week‚ what is the probability of her being satisfactory? What is the probability of between 4 and 8 (inclusive) orders? Solution p=0.30 q=0.70 n=15 k=4 [pic] Using Megastat we get
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