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Get answer: In Exercises 1017, evaluate the determinant of the given matrix by reducing

Elementary Linear Algebra: Applications Version | 10th Edition | ISBN: 9780470432051 | Authors: Howard Anton, Chris Rorres ISBN: 9780470432051 396

Solution for problem 12 Chapter 2.2

Elementary Linear Algebra: Applications Version | 10th Edition

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Elementary Linear Algebra: Applications Version | 10th Edition | ISBN: 9780470432051 | Authors: Howard Anton, Chris Rorres

Elementary Linear Algebra: Applications Version | 10th Edition

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Problem 12

In Exercises 1017, evaluate the determinant of the given matrix by reducing the matrix to row echelon form.

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MATH 10B Lecture #10 Notes Ivan Lopez October 25 2016 End of Section 6.1: Line Integrals 3 De▯nition: A simple curve in the image (range) C of a map c : [a;b] ! R (or R ), which is 1-1 (one-to-one, which is to say that C(t ) =1 6 C(t 2 if t16= t2and does not have any self-intersections except possibly at endpoints). In addition, the curve is a simple closed curve if c(a) = c(b). Remark: A curve is called simple if it is both x-simply and y-simple. Let us now focus on how line integrals are independent of reparametrization. From the this image, we can make the following statements: We have a curve C, where we have c : [a;b], we also have h : [a ;b ] 1hi1h can be parametrized to follow c. We can simplify this with P, which can be written as P = c ▯ h : [a1;b1] ! R (or R ) 2 Theorem: A vector line integral is independent of the choice of the parametriza- tion of C compatible with the orientation of C (i.e., dh > 0 8t 2 [a ;b ]) dt 1 1 The same is true for a scalar line integral but we simply need dh 6= 0 8t (We do dt not need compatibility with the orientation of C) Proof. Say we are in 2D, to make notation simpler. Assume F is C ~ 1 R Rb R b F ▯ ds = F(x(t);y(t))s (t)dt = F(c(t)) ▯ c (t)dt, F(x(t);y(t)) = F(c(

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Chapter 2.2, Problem 12 is Solved
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Textbook: Elementary Linear Algebra: Applications Version
Edition: 10
Author: Howard Anton, Chris Rorres
ISBN: 9780470432051

Elementary Linear Algebra: Applications Version was written by and is associated to the ISBN: 9780470432051. This textbook survival guide was created for the textbook: Elementary Linear Algebra: Applications Version, edition: 10. The answer to “In Exercises 1017, evaluate the determinant of the given matrix by reducing the matrix to row echelon form.” is broken down into a number of easy to follow steps, and 18 words. The full step-by-step solution to problem: 12 from chapter: 2.2 was answered by , our top Math solution expert on 03/13/18, 08:29PM. This full solution covers the following key subjects: . This expansive textbook survival guide covers 83 chapters, and 2248 solutions. Since the solution to 12 from 2.2 chapter was answered, more than 248 students have viewed the full step-by-step answer.

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Get answer: In Exercises 1017, evaluate the determinant of the given matrix by reducing