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Find all solutions of the system (E) of linear equations 125z 875y + 1250z -2500 -23r -161y + -230z 460 -72 -49y + 70z 140 Answer, step 1: The RREF of the augmented coefficient matrix of (E) is. Answer, step 2: (enter 1' for a true answer, and enter '0' for a false answer). The system (E) has infinitely many solutions The system (E) has exactly one solution The system (E) has no solutions

Find all solutions of the system (E) of linear equations 125z 875y + 1250z -2500 -23r -161y + -230z 460 -72 -49y + 70z 140 Answer, step 1: The RREF of the augmented coefficient matrix of (E) is. Answer, step 2: (enter 1' for a true answer, and enter '0' for a false answer). The system (E) has infinitely many solutions The system (E) has exactly one solution The system (E) has no solutions

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
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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Find all solutions of the system (E) of linear equations 125z 875y + 1250z -2500 -23z + -161y + -230z 460 -7z -49y + -70z 140 Answer, step 1: The RREF of the augmented coefficient matrix of (E) is. B. Answer, step 2: (enter 1' for a true answer, and enter 0' for a false answer). The system (E) has infinitely many solutions The system (E) has exactly one solution The system (E) has no solutions Answer, step 3: Moreover, these solutions are: t + span{a, b} for nonparallel vectors a and b. For a vector that's not applicable, enter -99' in each of its positions; if you mark a inapplicable, then b must be inapplicable also. t = a3D b = IL
Transcribed Image Text:Find all solutions of the system (E) of linear equations 125z 875y + 1250z -2500 -23z + -161y + -230z 460 -7z -49y + -70z 140 Answer, step 1: The RREF of the augmented coefficient matrix of (E) is. B. Answer, step 2: (enter 1' for a true answer, and enter 0' for a false answer). The system (E) has infinitely many solutions The system (E) has exactly one solution The system (E) has no solutions Answer, step 3: Moreover, these solutions are: t + span{a, b} for nonparallel vectors a and b. For a vector that's not applicable, enter -99' in each of its positions; if you mark a inapplicable, then b must be inapplicable also. t = a3D b = IL
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