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Multiply each equation by the value that makes the coefficients of ( x) opposite. ( -2x+y=6) ( (2)⋅ (x+3y)=(2)(11)) Simplify. ( -2x+y=6) ( 2x+6y=22) Add the two equations together to eliminate( x) from the system. ( -) ( 2) ( x) ( +) ( y) ( =) (...
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Multiply each equation by the value that makes the coefficients of ( x) opposite. ( (-2)⋅ (2x+3y)=(-2)(3)) ( 4x+6y=6) Simplify. ( -4x-6y=-6) ( 4x+6y=6) Add the two equations together to eliminate( x) from the system. ( -) ( 4) ( x) ( -) ( 6) ( y) ( ...
Solving Simultaneous Equations by Elimination:For a system of simultaneous equations with two equations, the elimination method of solving the equations involves eliminating one of the variables from both equations so that the equations are transformed into one equation with one variable, which wi...
题目Solve the system of linear equations by the method of elimination. Identify and label each line with its equation, and label the point of intersection (if any). \((array)l 2x-8y=-11 5x+3y=\ 7(array). 相关知识点: 试题来源: ...
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