The augmented matrix of a system of equations in (x, y, z) has reduced row echelon form given by: 1-2 0 4 01-3 0 0 0. Describe ALL solutions to this system. O A. (x, y, z) = (4, - 3. t) for all reals t O B. (x, y, z) = (4, - 3, 0) O C. (x y, z) = (4 - 2t, t, 3) for all reals t O D. (x y, z) = (4t, - 3t, 0) for all reals t O E. (x, y, z) = (4 + 2t, t, - 3) for all reals t

Calculus: Early Transcendentals
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Author:James Stewart
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Chapter1: Functions And Models
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Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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The augmented matrix of a system of equations in (x, y, z) has reduced row echelon form given by:
1-2 0
4
0 1-3
0 0
Describe ALL solutions to this system:
O A (x y z) = (4 -3, t) for all reals t
O B. (x, y. z) = (4, - 3, 0)
O0 x y, z) = (4- 2t, t. 3) for all reals t
ODxy z) = (4t - 3t, 0) for all reals t
O E. (x y, z) = (4 + 2t, t, - 3) for all reals t
Transcribed Image Text:The augmented matrix of a system of equations in (x, y, z) has reduced row echelon form given by: 1-2 0 4 0 1-3 0 0 Describe ALL solutions to this system: O A (x y z) = (4 -3, t) for all reals t O B. (x, y. z) = (4, - 3, 0) O0 x y, z) = (4- 2t, t. 3) for all reals t ODxy z) = (4t - 3t, 0) for all reals t O E. (x y, z) = (4 + 2t, t, - 3) for all reals t
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