A Brief History of the Pythagorean Theorem Just Who Was This Pythagoras‚ Anyway? Pythagoras (569-500 B.C.E.) was born on the island of Samos in Greece‚ and did much traveling through Egypt‚ learning‚ among other things‚ mathematics. Not much more is known of his early years. Pythagoras gained his famous status by founding a group‚ the Brotherhood of Pythagoreans‚ which was devoted to the study of mathematics. The group was almost cult-like in that it had symbols‚ rituals and prayers. In addition
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Fermat’s Last Theorem Fermat’s Last Theorem states that no three positive integers‚ for example (x‚y‚z)‚ can satisfy the equation x^n+y^n=z^n if the integer value of n is greater than 2. Fermat’s Last Theorem is an example a Diophantine
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Without the rule of law‚ anarchy would prevail. Discuss. Brónagh Buchanan. Morning Short Access. The first thing a person thinks of when they hear of anarchy is‚ Chaos‚ mayhem‚ and lawlessness. There is another side to this‚ a positive side. Revolutions‚ fighting for civil rights‚ standing up for what u believe in. In this essay I am going to discuss how this is a very flippant statement. Anarchy is not necessarily a negative thing. Law needs anarchy to exist. Humanity needs law to exist
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Chemistry pre- IB Empirical Formula Observations/Qualitative Data: I have used my sense to observe that the magnesium is a solid that is bendable‚ is very light and its color is silver. After being put in a Crucible covered by a lid‚ under a Bunsen burner for a few minutes‚ it has lit up and turned red. After the experiment was over‚ the magnesium was turned into an ash/powdery state and its color became white/grey. Data collection and Processing (DCP): Quantitative Data: Weight in grams
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For official use only RULES OF BUSINESS 1973 (Amended upto 18th November‚ 2005) CABINET SECRETARIAT (Cabinet Division) C O N T E N T S PART A.--GENERAL Rule Page 1. Title and commencement ...........................................................1 2. Definitions .........................................................1-3 3. Allocation of Business .....................................................3 4. Organisation of Divisions
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20‚ 2014 Culture in Business: Relationships vs. Rules or Relationship and Rules We live in a world where we are in relationships with other people such as that of our family and friends; yet‚ it is important to note that relationships are also present in businesses in different dimensions. It seems to be evident that businesses in the Philippines or in any other country follow US system when it comes to research and doing business‚ wherein there are certain frameworks and rules; however‚ it is also
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CENTRAL LIMIT THEOREM There are many situations in business where populations are distributed normally; however‚ this is not always the case. Some examples of distributions that aren’t normal are incomes in a region that are skewed to one side and if you need to are looking at people’s ages but need to break them down to for men and women. We need a way to look at the frequency distributions of these examples. We can find them by using the Central Limit Theorem. The Central Limit Theorem states that
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“body of rules of action or conduct prescribed by controlling authority‚ and having legal binding force.” In other words‚ laws are rules of behavior that are legally binding and are enforced by a controlling authority. Laws affect many aspects of our lives in ways that we may not even think about: we pay our taxes‚ observe the speed limit‚ and avoid stealing. Honesty and truthfulness are natural for most people. However‚ laws were created to protect the rights of individuals and business entities
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1 10/10/01 Fermat’s Little Theorem From the Multinomial Theorem Thomas J. Osler (osler@rowan.edu) Rowan University‚ Glassboro‚ NJ 08028 Fermat’s Little Theorem [1] states that n p −1 − 1 is divisible by p whenever p is prime and n is an integer not divisible by p. This theorem is used in many of the simpler tests for primality. The so-called multinomial theorem (described in [2]) gives the expansion of a multinomial to an integer power p > 0‚ (a1 + a2 + ⋅⋅⋅ + an ) p = p k1 k2 kn a1 a2
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When to use each test? What is the sig value? Whether or not it is significant? Read output and tell you what that value means (significant or not) One sample: given population value and compare your sample to that population Know if its significant: analyze compare means‚ one sample t-test Independent sample t-test: lab one against lab five Two independent groups (compare their means) Significance use twotail Define the correct groups: Paired sample: only care about one lab and you look at before
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