Question

Solve the following system using the elimination method. Fill in the blanks with the correct numbers or variables that make it true. -6x + 5y = 1 6x + 4y = -10 You would Question Blank 1 of 10 choose your answer… and the Question Blank 2 of 10 choose your answer… eliminates and leaves you with the problem: Question Blank 3 of 10 type your answer… Question Blank 4 of 10 choose your answer… = Question Blank 5 of 10 type your answer… Question Blank 6 of 10 choose your answer… = Question Blank 7 of 10 type your answer… Then you substitute that back into one of the equations. 6x + 4( Question Blank 8 of 10 type your answer… ) = -10 6x – 4 = -10 6x = Question Blank 9 of 10 type your answer… x = Question Blank 10 of 10 type your answer…

Answers

  1. The solution to the system of equations in this problem is given as follows:
    x = -1, y = -1.

    How to solve the system of equations?

    The system of equations in this problem is defined as follows:
    • -6x + 5y = 1.
    • 6x + 4y = -10.
    From the two equations, they can be added to eliminate the variable x, meaning that the elimination method is used to solve the system of equations.
    Adding these two equations, the solution for y is obtained as follows:
    5y + 4y = 1 – 10.
    9y = -9
    y = -9/9
    y = -1.
    Then the solution for x is obtained as follows:
    6x + 4(-1) = -10
    6x – 4 = -10
    6x= -6
    x = -6/6
    x = -1.
    The addition of these two equations is one example of the elimination method, which was used to solve the system of equations in this problem.
    More can be learned about a system of equations at https://brainly.com/question/24342899
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