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  1. Write equations of parallel & perpendicular lines - Khan Academy

    Write the equation for a line that is a parallel or perpendicular to a line given in slope-intercept form and goes through a specific point.

  2. Writing equations of perpendicular lines - Khan Academy

    Given line A and point P, Sal finds the equation of the line perpendicular to A that passes through P.

  3. Parallel & perpendicular lines from equation - Khan Academy

    Use the equations of a pair of lines to decide whether they intersect or not. If yes, are they perpendicular? If no, are they distinct or the same line?

  4. Parallel and perpendicular lines | Khan Academy

    Learn Geometric constructions: perpendicular bisector Geometric constructions: perpendicular line through a point on the line Geometric constructions: perpendicular line through a point not on the line

  5. Writing equations of perpendicular lines (example 2) | Analytic ...

    Sal finds the equation of a line perpendicular to a line given in slope-intercept form that passes through a specific point.

  6. Perpendicular lines from equation - Khan Academy

    If slopes are the same then the lines are either equivalent (both equations describe the same line) or parallel (and thus do not intersect). Two lines with different slopes will always intersect.

  7. Parallel lines from equation | Analytic geometry (video) - Khan Academy

    The equation of a straight line is y=mx+c, where m is the slope. Parallel lines have the same slope and perpendicular lines have the opposite reciprocal (flip fraction and times by -1).

  8. Parallel lines from equation (example 3) - Khan Academy

    We're asked which of these lines are parallel. So they give us three equations of three different lines and if they're parallel, then they have to have the same slope.

  9. Unit 3: Parallel and perpendicular lines - Khan Academy

    Practice Up next for you: Identify parallel and perpendicular lines Get 5 of 7 questions to level up!

  10. Writing equations of perpendicular lines (example 2)

    In order to write its equation, all we need to know is where it crosses the X-axis and we call that point c, giving us the equation x = c. So, for example, x = -4 would be a vertical line crossing the X-axis at -4