TRIGONOMETRY EXPLORATION by Willy Wibamanto 1. The graphs y= and y= intersect at the origin. 2. The graphs intersect at the origin. 3. As the degree of the polynomial increases‚ the graphs are approaching y=sin (x). 4. As the degree of the polynomial increases‚ the graphs are moving away from y=cos (x). 5a. When y = sin (1)‚ y = 0.841. Using the Taylor series with two terms‚ y = 0.830. When y = sin (5)‚ y = -0.958. Using the Taylor series with two terms‚ y = - 15
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framing? Explain the various methods used for carrying out the framing in detail. What is framing? Explain the various methods used for carrying out the framing in detail. A bit stream 110101011 is transmitted using standard CRC method. The generator polynomial is x4+x+1. Show the actual bit string transmitted. Also explain the error detecting and correcting code with example. Explain the one bit sliding window protocol and go back n protocol. Write down the drawback of both the protocols. List the various
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and in the mathematics section I chose the presentation titled “Basic Algebra Skills-Real numbers & Algebraic Equations‚ Exponents & Scientific Notation‚ Radicals & Radical Exponents‚ and Polynomials”. I chose this presentation because I felt I needed to remember algebraic equations‚ exponents and polynomials. I have not had algebra for many years so this presentation was a very good refresher. It reminded me about real numbers and algebraic expressions and square roots. It was good to be reminded
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EC51-DIGITAL COMMUNICATION UNIT-1 DIGITAL COMMUNICATION SYSTEM 1. What are the advantages of digital transmission? The advantage of digital transmission over analog transmission is noise immunity. Digital pulses are less susceptible than analog signals to variations caused by noise. Digital signals are better suited to processing and multiplexing than analog signals. Digital transmission systems are more noise resistant than the analog transmission systems. Digital systems are better suited to evaluate
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Invertible matrix From Wikipedia‚ the free encyclopedia (Redirected from Nonsingular matrix) Jump to: navigation‚ search In linear algebra an n-by-n (square) matrix A is called invertible (some authors use nonsingular or nondegenerate) if there exists an n-by-n matrix B such that where In denotes the n-by-n identity matrix and the multiplication used is ordinary matrix multiplication. If this is the case‚ then the matrix B is uniquely determined by A and is called the inverse of A‚
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Vibration- Rotation Spectroscopy of HCl and DCl Purpose: To determine the fundamental vibration frequency and bond length for H35Cl‚ H37Cl‚ D35Cl‚ and D37Cl and to compare the isotope effects to theoretically predicted values. Introduction Vibration spectroscopy is one of the most important tools for the accurate determination of molecular structure. Vibration spectroscopy also plays an important role in environmental chemistry. For example‚ the albedo of the earth’s atmosphere is controlled by the
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aktn-k = bnp(n) (2) • The left hand side is the same as (1)‚ but on the right hand side we have bnp(n)‚ where b is a constant and p(n) is a polynomial in n of degree d. Anaysis of Algorihms‚ Fall 2012 CEng 315 2 Recurrences (cont.) Example: Solve the following recurrence: tn - 2tn-1 = 3n. In this case b =3 and p(n) = 1‚ a polynomial of degree d=0. A little manipulation allows us to reduce this example to the form (1). To see this‚ we first multiply the recurrence by 3‚ obtaining
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MATH 122 SYLLABUS Faculty Information: Name: E-mail: Office: Office Hours: Section 08 B-1-122 MAK MW 6:00 – 7:15 PM Fall 2013 Corrina Campau campauc@gvsu.edu A-1-132 MAK Phone: (616)331-2052 Tuesday‚ Thursday 3:45 – 4:30 PM Monday‚ Wednesday 3:30 - 4:30 PM Monday‚ Wednesday 7:15 – 8:00 PM by appointment only Prerequisite: MTH 110 (a grade of C or better is recommended) or assignment through GVSU Math Placement. You may wish to take the MTH 122 proficiency test which would allow you to
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Partial Fractions A way of "breaking apart" fractions with polynomials in them. What are Partial Fractions? We can do this directly: Like this (read Using Rational Expressions to learn more): 2 + 3 = 2·(x+1) + (x-2)·3 x-2 x+1 (x-2)(x+1) Which can then be simplified to: = 2x+2 + 3x-6 = 5x-4 x2+x-2x-2 x2-x-2 ... but how do we go in the opposite direction? That is what we discover here: How to find the "parts" that make the single fraction (the "partial fractions")
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Nelson Series Author and Senior Consultant Marian Small Lead Author Chris Kirkpatrick Authors Barbara Alldred • Andrew Dmytriw • Shawn Godin Angelo Lillo • David Pilmer • Susanne Trew • Noel Walker Australia Canada Mexico Singapore Spain United Kingdom United States Functions 11 Series Author and Senior Consultant Marian Small Lead Author Chris Kirkpatrick Authors Barbara Alldred‚ Andrew Dmytriw‚ Shawn Godin‚ Angelo Lillo‚ David Pilmer‚ Susanne Trew‚ Noel Walker Contributing
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