
Page 1 of 2
Download
Get this sheet
SubscriptionOpen any sheet in any course, up to 40 a month, keys included. Or $40 month to month.
$25/mo, billed yearly
SubscribeTry one first: a free Chapter 1 worksheet (PDF, no sign-in).
What's on the worksheet
- Decide whether lines with the given slopes are perpendicular, parallel or neither:-\dfrac{5}{3} and \dfrac{3}{5}\dfrac{4}{7} and \dfrac{8}{14}−6 and \dfrac{1}{6}\dfrac{2}{9} and -\dfrac{2}{9}1.25 and −0.8
- Find the slope of a line perpendicular to each given line:the line through (−3, 5) and (1, −7)y - 4 = \dfrac{5}{2}(x + 1)6x - 4y = 9x = 8y = -0.75x + 2
- Find the image under a quarter turn about V and use slopes to show a right angle.
- Check Owen's claim about two lines both perpendicular to a third line.
- Find the two points on a perpendicular through the origin that are 26 units away.
- Show every line perpendicular to a gentle line has a slope less than -1.
- Find where a prop meets a leaning pole at a right angle.
Teach it first
The free lesson teaches it with worked examples and practice problems.
Slopes of perpendicular lines: the lesson ›More Chapter 9 worksheets: Coordinate geometry and coordinate proof
- 9.1Partitioning a segment in a given ratio
- 9.2Slopes of perpendicular lines
- 9.3Writing a parallel or perpendicular line through a point
- 9.4Perimeter and area from coordinates
- 9.5Classifying figures from coordinates
- 9.6Coordinate proofs with variables
- 9.7Flowchart proofs and choosing a format
- 9.8Coordinates and distance in three dimensions