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Consider the system of equations below: 4x + 3y + 2z = 4 6y + 4z + 8x = 10 xX -7z + dy = 20 If you are trying to get these equations in the form of Ax = b, what would be a valid way to represent this system of equations in MATLAB? A=1[[342]; [684]; [41-71]; b= [4 10 20] A = [I[4,3,2];16,4,8];[1,-7,4]11; b = [4,10,20]; A = [[1, 4, -71; [8, 6, 41; [4, 3, 211; b = [10, 20, 4] A=1[[8 46]; [1-74]; [43 2]]; b = [10, 20, 4]; A = [[4,3,2] [1,4, -7] [8, 6, 41]; b = [4, 20, 10];

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Uploaded ImageConsider the system of equations below: 4x + 3y + 2z = 4 6y + 4z + 8x = 10 xX -7z + dy = 20 If you are trying to get these equations in the form of Ax = b, what would be a valid way to represent this system of equations in MATLAB? A=1[[342]; [684]; [41-71]; b= [4 10 20] A = [I[4,3,2];16,4,8];[1,-7,4]11; b = [4,10,20]; A = [[1, 4, -71; [8, 6, 41; [4, 3, 211; b = [10, 20, 4] A=1[[8 46]; [1-74]; [43 2]]; b = [10, 20, 4]; A = [[4,3,2] [1,4, -7] [8, 6, 41]; b = [4, 20, 10];

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Asked by: Test User 100047
Created at: 2025-05-11 23:38:59

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The correct answer is the **second option**: ``` A = [[4,3,2];[6,4,8];[1,-7,4]]; b = [4,10,20]; ``` ### Explanation: - The system of equations is: 1. 4x + 3y + 2z = 4 2. 6y + 4z + 8x = 10 (should be written as 8x + 6y + 4z = 10) 3. x - 7z + 4y = 20 (should be written as x + 4y - 7z = 20) So, writing them in standard form (Ax = b): 1. 4x + 3y + 2z = 4 2. 8x + 6y + 4z = 10 3. 1x + 4y - 7z = 20 In matrix form: A = [4 3 2; 8 6 4; 1 4 -7] b = [4; 10; 20] The **second option** matches this structure, so it's correct.

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