equation of a straight line given two points


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  • How do you find the point-slope form of a line?

    The equation of the point-slope form is: y - y 1 = m (x - x 1 ), where (x, y) is an arbitrary point on the line. Let us see how to find the point-slope form. We will derive this formula using the equation for the slope of a line. Let us consider a line whose slope is m. Let us assume that (x 1, y 1) is a known point on the line.

  • How do you calculate a line passing through points?

    To compute the equation of the line passing through points (x1, y1) and (x2, y2): Compute the slope as a = (y2-y1) / (x2-x1). Compute the intercept as b = y1 - a × x1. The equation you need reads y = a × x + b, with a an b computed as above. If x2 = x1, you cannot compute a — the line is vertical and has equation x = x1.

  • What is the equation of a straight line?

    The equation of a straight line is a linear equation in x and y that gives the relation between the coordinate points that lie on that line. The equation of a straight line is usually of the form y = mx + c, where m is the slope of the line and c is its y-intercept. What is the Formula for the Equation of a Straight Line?

  • How do you find an equation of a line?

    We have two options so far for finding an equation of a line: slope–intercept or point–slope. Since we will know two points, it will make more sense to use the point–slope form. But then we need the slope.

GCSE Maths

GCSE Maths

GCSE Maths

GCSE Maths

The Maths Prof: Finding Equations of Straight Lines

The Maths Prof: Finding Equations of Straight Lines

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