Solving a Real-Life Problem For this exercise I have chosen to write about the problems in Home-Health care. I currently work in the Home-Health field and find it very difficult most nights to go to work. I work the overnight shifts from 8pm – 8am. In the beginning I really enjoyed going to work and taking care of the elderly couple that I take care of. However‚ recently with going to school full time‚ working full time‚ having three children (ages 7‚ 6‚ & 1) at home‚ pregnant
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Science meets Real Life Cheryl Hankins SC300: Big Ideas in Science: From Methods to Mutation There are two different ways to use the scientific method. The five step method involves observing/research‚ hypothesis‚ prediction‚ experiment‚ and conclusion (Understanding and Using the Scientific Method‚ 2011). The seven step method involves observation‚ question‚ research‚ guess‚ experiment‚ analyze data‚ and conclusion (Trefil & Hazen‚ 2010). Whether using the five step method or the seven step
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Life and Real Life : Past‚ Present and Future Waseem Akram Malla B.V.Sc. & A.H. 3rd Year VB-2009-903 When asked about what life is‚ you might simply answer that life is the time spanning from the moment of one’s birth to the moment of his/her death‚ including one’s yesterday (past)‚ today (present) and tomorrow (future). But for me‚ life isn’t the way you think. The real life is the present moment‚ the moment you’re living in. Whatever you do this moment is your life. While you sleep‚ your life is
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Book Summary The book I read was Guy in Real Life‚ by Steve Brezeoff. When I first began reading this book I was very confused‚ because I didn’t realise there were three different point of views. There are two main characters‚ Lesh Tungsten and Svetlana Allegheny. They have unique names‚ something I wouldn’t hear everyday. Lesh Tungsten’s appearance described in the book is pretty plain. He wears a black trenchcoat‚ black t-shirt‚ black skinny jeans‚ and headphones around his neck every day. Lesh
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any challenges that I face‚ like Honors Trigonometry. Math has been my best subject throughout school. However‚ in my first semester of Honors Trigonometry‚ I was repeatedly getting C’s on tests‚ which resulted in me earning a B first semester. When I considered dropping the class‚ I recalled what I had to do to get my axel back. Keeping that in mind‚ I decided to stick it through in Honors Trigonometry. I directed more of my time and energy on Trigonometry homework and studied harder throughout the
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MA1310 College Mathematics II LESSON PLAN WEEK 5 Dr. Tonjes September 2011 LESSON: Oblique Triangles‚ Laws of Sines and Cosines INTRODUCTION: Student will demonstrate how to apply laws of sines and cosines to oblique triangles. OBJECTIVES: After completing this unit‚ the student will be able to: 6. Use the Law of Sines and the Law of Cosines to solve oblique triangle problems. 6.1. Summarize the Law of Sines. 6.2. Find the area of an oblique triangle using the sine function
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Scientific method paper Part I. It was the finals of the 2004 swimming state championships. I was seated second in the 100-yard individual breaststroke. My heart was pounding as I swam my warm up laps. I would have to drop about a second or so to have any shot at the title and the gold. I hopped out of the warm up pool‚ and headed over to grab my towel and work out a strategy plan with my coach. The first order of business was to address the main problem. I needed to win. My coach
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Right Triangle Trigonometry Trigonometry is a branch of mathematics involving the study of triangles‚ and has applications in fields such as engineering‚ surveying‚ navigation‚ optics‚ and electronics. Also the ability to use and manipulate trigonometric functions is necessary in other branches of mathematics‚ including calculus‚ vectors and complex numbers. Right-angled Triangles In a right-angled triangle the three sides are given special names. The side opposite the right angle is called the
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Pythagorean Theorem: Some False Proofs Even smart people make mistakes. Some mistakes are getting published and thus live for posterity to learn from. I ’ll list below some fallacious proofs of the Pythagorean theorem that I came across. Some times the errors are subtle and involve circular reasoning or fact misinterpretation. On occasion‚ a glaring error is committed in logic and leaves one wondering how it could have avoided being noticed by the authors and editors. Proof 1 One such error appears
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fePolar coordinates are two-dimensional and thus they can be used only where point positions lie on a single two-dimensional plane. They are most appropriate in any context where the phenomenon being considered is inherently tied to direction and length from a center point. For instance‚ the examples above show how elementary polar equations suffice to define curves—such as the Archimedean spiral—whose equation in the Cartesian coordinate system would be much more intricate. Moreover‚ many physical
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