Conjecture - If a point is on the bisector of an angle‚ then it is equidistant from the sides of the angle. C9- Angle Bisector Concurrency Conjecture - The three angle bisectors of a triangle are concurrent (meet at a point). C10- Perpendicular Bisector Concurrency Conjecture - The three perpendicular bisectors of a triangle are concurrent. C11- Altitude Concurrency Conjecture
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HARMFUL AND DETRIMENTAL EFFECTS IN CELLPHONE USAGE In recent years‚ mobile telecommunication systems have grown significantly‚ to the point where more than a sixth of the world’s population uses mobile phones. By the end of 2004‚ more than a billion subscribers across more than 200 countries were estimated to be using mobile phones The development of mobile communications has moved rapidly. In the 1980s‚ first generation mobile phones‚ using analogue technology‚ allowed the transmission of
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thereafter. He wanted to make sure that he had the evidence that he needed to publish his findings and have them withstand the scrutiny of other scientific minds. When he returned to Africa‚ he conducted an epidemiological study to complete and solidify his findings. Dr. Allison conducted an epidemiological study because in order to find the incidence of sickle cell in Africa‚ he needed to gather data from the actual base of his scientific studies. Only after gathering results from thousands of African Americans
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alone is very alarming. Why out of everywhere on the planet is Obesity most prevalent in American Samoa? Let’s find out. There are several factors of influence on Obesity that this project is analyzing then addressing. Social‚ cultural‚ epidemiological and environmental factors weigh extremely heavy in this analysis and will be explored. Social factors that might have led to this disease’s prevalence include physical attributes‚ family habits‚ education level‚ and economic status. The physical
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Theorems Definitions Name Complementary Angles Supplementary Angles Theorem Vertical Angles Transversal Corresponding angles Same-side interior angles Alternate interior angles Congruent triangles Similar triangles Angle bisector Segment bisector Legs of an isosceles triangle Base of an isosceles triangle Equiangular Perpendicular bisector Altitude Definition Two angles whose measures have a sum of 90o Two angles whose measures have a sum of 180o A statement that can be proven Two angles formed
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disappearance is the beginning of realization of the existence of Bermuda Triangle. Over the years‚ there are several theories explaining the disappearances of planes and ships at the Bermuda Triangle. The mystery behind the disappearance of planes and ships at Bermuda Triangle can be cleared explained by the myth of Bermuda Triangle from the locals‚ the natural phenomena that is seldom but possible to occur at Bermuda Triangle and the scientific perspectives that includes the facts and evidences from
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People run differently in bare feet‚ some are more likely to land on their forefoot or midfoot compared with people running with shoes on‚ who tend to land on their rear-feet. Some reports say that barefoot running leads to reduced injury rates. When children are wearing shoes‚ they take longer steps than when they are barefoot. The Tarahumara participate in ultra-long distances across canyons while barefoot or wearing minimal sandals. Over the decades‚ there have been many reports of superhuman
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Honors Geometry – EOC Review Study Guide | | | |Chapter 1 – Tools of Geometry |Chapter 2 – Logic and Reasoning | | | | |[pic]
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about risk factors for the disease. Why is Epidemiological Research Important? It is virtually the only way in which a quantitative understanding of the exposuredisease/health risk relationship can be obtained. E.g.‚ It would be unethical to randomize a group of individuals to either a drinking or nondrinking condition‚ wait 10 years and then see how much death and disease‚ drinking causes. Epidemiological Research Epidemiological research is observational not experimental.
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smaller outside triangles. The outside triangles are isosceles triangles and all are equal to each other; furthermore‚ the tridecagon can be divided into thirteen isosceles triangles which are also equal to each other. Diamonds are formed from the combined outer and inner triangles. Thirteen diamonds are formed from the divided triskaidecagram and they are equal to each other. In finding the area of a thirteen-pointed star‚ the usual form is getting the area of one of the outer triangles then multiply
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