E3 =3E4E¹||d. The elementary matrix E4 adds 7 times the first row of A to the second row of A.E¹1E Suppose that AE₁Determine the elementary matrices and their inverses based on the following descripions.a. The elementary matrix E₁ multiplies the first row of A by 1/5.==E₂ =4 -2]-3 5X49.83=11E₂¹0b. The elementary matrix E₂ multiplies the second row of A by - 5.=1-2c. The elementary matrix E3 switches the first and second rows of A.[https://www.myopenmath.com/assess2/index.php?cid=201973&aid=14298472&r=653dbc1b709b4#/skip/1210/28/23, 9:59 PMPage 1 of 2

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Suppose that A = Determine the elementary matrices and their inverses based on the following descripions. a. The elementary matrix E₁ multiplies the first row of A by 1/5. E1 = E2 X = 4 -2] -3 5 0 T 1 를 E₁¹ E₂¹ X = 4 b. The elementary matrix E₂ multiplies the second row of A by -5. 0 -2 1 36 c. The elementary matrix E3 switches the first and second rows of A.

Suppose that A = Determine the elementary matrices and their inverses based on the following descripions. a. The elementary matrix E₁ multiplies the first row of A by 1/5. E1 = E2 X = 4 -2] -3 5 0 T 1 를 E₁¹ E₂¹ X = 4 b. The elementary matrix E₂ multiplies the second row of A by -5. 0 -2 1 36 c. The elementary matrix E3 switches the first and second rows of A.

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter9: Systems Of Equations And Inequalities

Section9.9: Properties Of Determinants

Problem 24E

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