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Slide 6-1 COMPLEX NUMBERS AND POLAR COORDINATES 8.1 Complex Numbers 8.2 Trigonometric Form for Complex Numbers Chapter 8
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ENGG2013 Unit 20 Extensions to Complex numbers Mar, 2011
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Rationalizing the Denominator Radical expressions, at times, are easier to work with if the denominator does not contain a radical. The process to clear
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Consider the quadratic equation x 2 + 1 = 0. Solving for x, gives x 2 = – 1 We make the following definition: Complex Numbers
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Section 7Chapter 8. 1 Copyright © 2012, 2008, 2004 Pearson Education, Inc. Objectives 2 6 5 3 4 Complex Numbers Simplify numbers of the form where b >
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Consider the quadratic equation x 2 + 1 = 0. Solving for x , gives x 2 = – 1
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Sect P.6 … Complex Numbers
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How do we divide complex numbers? Do Now: Express as an equivalent fraction with a rational denominator
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7.1, 7.2 & 7.3 Roots and Radicals and Rational Exponents Square Roots, Cube Roots & Nth Roots Converting Roots/Radicals to Rational Exponents Properties
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S ECT P.6 … C OMPLEX N UMBERS The Solutions to x 2 + 9 = 0
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Examples: Product Rule for Square Roots 6.2 – Simplified Form for Radicals
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10.7 Complex Numbers. Objective 1 Simplify numbers of the form where b > 0. Slide 10.7- 2
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