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Re-write in slope-intercept form of an equation: x- 2y = 4

1 Answer

2 votes

Answer:

The final equation is
\bold{y=-(1)/(2)x -2}.

Explanation:

To rewrite an equation in slope-intercept form, our equation must be in
\text{y = mx + b} form. This means the y-variable must be on the left side of the equation and the slope and y-intercept must be on the right side of the equation. We can do this by moving the equation around.


\text{y = mx + b \ \ This is the equation we want to reach.}\\\\\text{x - 2y = 4 \ \ This is what we are given.}\\\\\text{-2y = -x + 4 \ \ Move the x to the right by subtracting it from both sides.}\\\\{y = -(1)/(2)x - 2} \ \ \text{When we divide by two, we get this.}

And then, we're done! Our final answer is
y=-(1)/(2)x -2.

User Daniel Fischer
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