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[3 G = 4 4 -4 2] 3 2 L1 4 2 1. Find (1,3) entry of G-¹. 2. Find (3,2) entry of G-¹.

[3 G = 4 4 -4 2] 3 2 L1 4 2 1. Find (1,3) entry of G-¹. 2. Find (3,2) entry of G-¹.

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter2: Equations And Inequalities
Section2.5: Other Types Of Equations
Problem 52E
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Inverse of a Matrix II. Solve the following Given matrix.

[3 -4 27 3 2 G = 4 4 L1 4 4 2. 1. Find (1,3) entry of G-¹. 2. Find (3,2) entry of G-¹.
Transcribed Image Text:[3 -4 27 3 2 G = 4 4 L1 4 4 2. 1. Find (1,3) entry of G-¹. 2. Find (3,2) entry of G-¹.
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