The system of equations shown is solved using the linear combination method StartLayout 1st row 1st column 6 x minus 5

Question

The system of equations shown is solved using the linear combination method

StartLayout 1st row 1st column 6 x minus 5 y = negative 8 right-arrow 2nd column 6 x minus 5 y = negative 8 right-arrow 6x minus 5 y = negative 8 2nd row 1st column negative 24 x + 20 y = 32 right-arrow one-fourth (negative 24 x + 20 y = 32) right-arrow negative 6 x + 5 y = 8 with Bar Underscript 3rd row 3rd column 0 = 0 EndLayout

What does 0 = 0 mean regarding the solution to the system?

Ben · Answer

Answer: The answer is D for those who don't like to read extra long expert answers (no offense to experts, just shorten answers to the direct answer pls)    Step-by-step explanation: Edge 2022

ngocdiep · Answer

The 0 = 0 in the solution to the system implies that the  system of equations  involving the  equations  6x - 5y = -8 and 6x - 5y = -8 have  infinitely many solutions       What are linear equations?   Linear equations  are equations that have constant average rates of change, slope or gradient    How to determine the linear combination to the system?  A system of  linear equations  is a collection of at least two linear equations.    In this case, the  system of equations  is given as  6x - 5y = -8  6x - 5y = -8    Subtract the equation 6x - 5y = -8 from the equation 6x - 5y = -8  6x - 5y = -8  - 6x - 5y = -8  ----------------------  0 = 0    This in other words means that the difference between both  equations  is 0    When the solution to a  system of equation  is 0 = 0, it means that the  system of equations  have  infinitely many solutions     Hence, the 0 = 0 in the solution to the system implies that the  system of equations  involving the  equations  6x - 5y = -8 and 6x - 5y = -8 have  infinitely many solutions       Read more about  system of linear equations  at  https://brainly.com/question/14323743    #SPJ1

What are linear equations?

How to determine the linear combination to the system?

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