COURSE OBJECTIVES Advanced Mathematics is designed to prepare students who wish to take tertiary courses with a high mathematical content‚ or which use a considerable amount of mathematical reasoning. In Part A‚ students study matrices‚ complex numbers‚ vectors‚ trigonometric functions and differentiation techniques. In Part B the topics covered are integration techniques and applications of definite integrals‚ differential equations and kinematics. 3. COURSE CONTENT Semester
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United States of America has the highest incarceration rate than any developed countries in the world. America puts herself to shame to the rest of the world‚ despite ironically calling her the Land of the Free. The phenomenon of “Prison Industrial Complex” can be traced back to the mid-1970s when the politics around prison had a complete transformation. Nelson Rockefeller‚ the governor of New York until 1973 who later served as the vice president under Gerald Ford‚ advocated for enhanced sentencing
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E fx-115ES fx-991ES User’s Guide http://world.casio.com/edu/ RCA502160-001V01 CASIO Europe GmbH Bornbarch 10‚ 22848 Norderstedt‚ Germany About this Manual • The MATH mark indicates an example that uses Math format‚ while the LINE mark indicates Linear format. For details about input/output formats‚ see “Specifying the Input/Output Format”. • Keycap markings indicate what a key inputs or what function it performs. Example: 1‚ 2‚ +‚ -‚ !‚ A‚ etc. • Pressing the 1 or S key
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Danielle Foster March 28‚ 2011 Informative Speech Rough Draft SC 135 Mythology General Purpose: To inform Specific Purpose: To inform my audience about mythology Organizational Pattern: Topical Introduction Have you ever heard of mythology? Whether it be Creation or Greek mythology? Are you ready to learn a little about mythology? I have spent the last couple of days researching mythology. Today I will inform you about the history‚ some of the different classes‚ and discuss some
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in the short novel “Billy Budd”‚ written by Herman Melville. The author of Complexity wrote‚ “the purest spring water is a downright frightening mixture”. In other words‚ sometimes‚ there is no clear distinction on whether something is simple or complex. In some sections‚ the story devolves into the basic human instincts used by our ancestors‚ and is “simple”. However‚ in other sections‚
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Fractals Introduction Fractals are geometric patterns that when repeated at increasingly smaller scales they produce irregular shapes and surfaces. All fractals have a feature of ‘self-similarity’. A set is self-similar if it can be broken into arbitrary small pieces‚ each of which is a small copy of the entire set‚ for fractals the pattern reproduced must be detailed (Nuhfer 2006). Self-similarity may be demonstrated as exact self-similarity meaning the fractal is identical at all scales a fractal
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ECG tracing consists of five identifiable deflections. Each deflection is noted by one of the letters P‚ Q‚ R‚ S‚ or T. The P wave is the first waveform in a tracing and represents the depolarization of the heart ’s atria. The next waveform is a complex and consists of the Q‚ R‚
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duration in seconds decrease in both conditions. C: Components of the ECG ECG Component Normative Values Duration (Seconds) Delta T Recording Supine Rec Supine Mean (Calc.) Rec After Excercies One Cycle P .07 - .18 .093 .090 .091 .09 .105 QRS Complex .06 -
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voltage or current waveforms‚ are computed? Some examples are also described there. In this lesson‚ the representation of sinusoidal (ac) voltage/current signals by a phasor is first explained. The polar/Cartesian (rectangular) form of phasor‚ as complex quantity‚ is described. Lastly‚ the algebra‚ involving the phasors (voltage/current)‚ is presented. Different mathematical operations – addition/subtraction and multiplication/division‚ on two or more phasors‚ are discussed. Keywords: Phasor‚ Sinusoidal
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Rahul Chacko IB Mathematics HL Revision – Step One Chapter 1.1 – Arithmetic sequences and series; sum of finite arithmetic series; geometric sequences and series; sum of finite and infinite geometric series. Sigma notation. Arithmetic Sequences Definition: An arithmetic sequence is a sequence in which each term differs from the previous one by the same fixed number: {un} is arithmetic if and only if u n 1 u n d . Information Booklet u n u1 n 1d Proof/Derivation: u n 1
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