1. Explain the steps in the following statement. Statement | Jill Roger borrowed $16‚000 to buy a new boat. Assuming an interest charge of $2‚900 what will be her monthly payment if she takes 30 months to repay the loan (+interest). Assume the loan is repaid in equal payments. Jill has a monthly salary of $900. | | What will be (calculate) her monthly payment if she takes 30 months to repay the loan (+interest). | | Determine a total debt ( loan + interest) and (divided by total months to
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Over the past few years‚ environmental issues have become increasingly more important‚ not only as an ecological concern lead by activists but as an economic matter lead by business savvy individuals. For many corporations the green movement can translate directly into increased efficiency and therefore increased profits. Flextronics for example has found a way to refurbish their own products‚ Motorolla cell phones‚ to optimize resource use and profits. This comes after the realization that their
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Problems and Solutions in Elementary Physics by C. Bond The following sections include solutions to a number of my favorite problems in elementary physics. Some of the solutions bear aspects resembling that of a magician pulling a rabbit out of a hat. Others simply demonstrate the remarkable power of a few seminal concepts to reveal the inner workings of the real world. Most of the problems yield to solution strategies other than the ones shown‚ but these represent my own preference. At some point
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Pre-Calculus Module 3 Chap. 7.1 2. If 8. Find 26. Find the remaining five trig functions of . 34. Match the columns. 38. Match the columns. 56. Write each expression in terms of sin and cosine‚ and simplify. Chap 7.2 2. Perform each operation and simplify. )cos 18. Factor each trig expression. 26. Use fundamental identities to simplify. 36. Verify is an identity
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HONG KONG EXAMINATIONS AND ASSESSMENT AUTHORITY HONG KONG DIPLOMA OF SECONDARY EDUCATION EXAMINATION MATHEMATICS Extended Part Module 2 (Algebra and Calculus) (Sample Paper) Time allowed: 2 hours 30 minutes This paper must be answered in English INSTRUCTIONS 1. This paper consists of Section A and Section B. Each section carries 50 marks. 2. Answer ALL questions in this paper. 3. All working must be clearly shown. 4. Unless otherwise specified‚ numerical answers must be exact. Not to be
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realm of Calculus 3 and in need of guidance or extra study time but not sure how to go about it or where to get the help from‚ look no further. Varsity Tutors has created free online learning tools that are essential for learning and practicing the oftentimes challenging subject of Calculus 3. Varsity Tutors offers free online diagnostic tests‚ practice tests‚ flashcards‚ syllabus‚ and much more to help you with your Calculus 3 study needs. One of the best ways to brush up on your Calculus skills
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his timeless beauty and innocence. Basil is obsessed with Dorian‚ and his pleasure is found with the ideal of Dorian that allows him to paint so elusively. The corruption of Dorian begins with Basil’s adoration‚ but it is lofted with Lord Henry’s hedonistic ideals and all around negative influence. Lord Henry teaches Dorian to cherish his youth and beauty‚ all the while filling Dorian’s mind with selfish ideals of pleasure and beauty. "I believe that if one man were to live out his life fully and
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I feel like high school students should not be forced to take calculus unless they need it because it will be a waste of time for them to take a class that they don’t actually need instead of taking one that they need. In my opinion I think that for students that got all of their math credits should not be forced to take the class. I’m aware that if people take the class and the AP test and pass it‚ they won’t have to take it again in college but that should be the student’s option because they will
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1 Gauss’ theorem Chapter 14 Gauss’ theorem We now present the third great theorem of integral vector calculus. It is interesting that Green’s theorem is again the basic starting point. In Chapter 13 we saw how Green’s theorem directly translates to the case of surfaces in R3 and produces Stokes’ theorem. Now we are going to see how a reinterpretation of Green’s theorem leads to Gauss’ theorem for R2 ‚ and then we shall learn from that how to use the proof of Green’s theorem to extend it
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Diego‚ Calif‚ USA‚ 1999. 2 S. G. Samko‚ A. A. Kilbas‚ and O. I. Marichev‚ Fractional Integrals and Derivatives‚ Theory and Applications‚ Gordon and Breach‚ Yverdon‚ Switzerland‚ 1993. 3 K. S. Miller and B. Ross‚ An Introduction to the Fractional Calculus and Fractional Differential Equations‚ John Wiley & Sons‚ New York‚ NY‚ USA‚ 1993. Netherlands‚ 2006. 1038–1044‚ 2010. Theory‚ Methods & Applications A‚ vol. 72‚ no. 2‚ pp. 710–719‚ 2010. no. 17‚ pp. 8526–8536‚ 2012.
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