Find the solution of the system of equations. {:[-8x+12 y=-16],[6x-6y=0]:} Submit Answer

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Find the solution of the system of equations.  {:[-8x+12 y=-16],[6x-6y=0]:} Submit Answer

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Write Equations: Write down the system of equations. We have the following system of equations: -8x + 12y = -16 6x - 6y = 0 Let's solve this system using the method of substitution or elimination.Simplify Relationship: Simplify the second equation to find a relationship between x and y. We can divide the second equation by 6 to simplify it: 6x - 6y = 0 x - y = 0 This implies that x = y.Substitute and Solve: Substitute x = y into the first equation. Substituting x = y into the first equation gives us: -8y + 12y = -16 Now, we can solve for y.Combine Terms: Combine like terms and solve for y. -8y + 12y = -16 4y = -16 Now, divide both sides by 4 to find y: y = -16 / 4 y = -4Find x: Substitute y = -4 back into the equation x = y to find x. Since x = y, we have: x = -4Write Solution: Write down the solution to the system of equations. The solution to the system of equations is x = -4 and y = -4.

Find the solution of the system of equations. $\newline$ $\begin{aligned} -8 x+12 y & =-16 \\ 6 x-6 y & =0 \end{aligned}$ $\newline$ Submit Answer

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Find the solution of the system of equations. $\newline$ $\begin{aligned} -8 x+12 y & =-16 \\ 6 x-6 y & =0 \end{aligned}$ $\newline$ Submit Answer