Step 1: Given a point written as a coordinate pair (X1, Y1), identify your x value. This is always the value that appears first in our coordinate pair. Step 2: The general form of a vertical

(1) The equation of a line is given by, 2x – 6y +3 = 0. Find the slope and both the intercepts. Solution: The given equation 2x – 6y + 3 = 0 can be represented in slope-intercept form as: y = x/3 + 1/2 Comparing it with y = mx + c, Slope of the

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Vertical Line Equation The equation of a vertical line is given by x = a, or x = -a, where x is the x coordinate of any point on the line and a is where the line crosses the x-intercept. Slope of a Vertical Line A vertical line has a slope that is

Since the slope is undefined for a vertical line, we can't use the slope-intercept form, y = mx + b, to write an equation for it. To find the equation of a vertical line having an x-intercept of (h, 0), use the standard form Ax + By = C where A = 1

Vertical line: A vertical line is a collection of points whose {eq}x {/eq}-coordinate is the same for any {eq}y {/eq}-coordinate. The equation of a vertical line is given by: $$x = c

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