(05.01) Given the equation 4x + 2y = 9, which equation below would cause an inconsistent-independent system?
You have not listed the four possible answers. Before you go any further, look up and type out the definition of "inconsistent system of linear equations."
(05.01) Given the equation 4x + 2y = 9, which equation below would cause an inconsistent-independent system? 6x + 12y = 13 2x + y = −6 x − 2y = 7 8x − 4y = −5
that's better. Now, what is the definition of "inconsistent-independent system?"
inconsistent has no solutions
or non campatible with the other @mathmale
And so, what is your answer to this question?
i am not sure i think D?
Explain your answer, please.
You are given 4x + 2y = 9. You "think" the answer equation for which this system is inconsistent is D. D is 8x − 4y = −5. It can be shown that the system 4x + 2y = 9 8x - 4y = -5 has a solution. Therefore, D could not be correct. Choose another answer choice. Determine whether or not the given equation and your answer choice have a solution.
You are given four possible answer choices. You must find the answer choice that produces an inconsistent system, or, in other words, produces a system that has no solution. Work through these four answer choices until you find the one that produces a system with no solution. Hint: it's NOT D.
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