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What's on the worksheet
- Decide which lines through a segment of length 20 are perpendicular bisectors:
- Find the lengths asked for using a perpendicular bisector:AB = 13.4; find MBAM = 2\dfrac{3}{8}; find ABAM = \dfrac{1}{2}x + 7, MB = 2x - 8; find ABMB = 4x - 1, AB = 6x + 10; find xAM = 3y + 5, one angle at M is (5y + 50)^\circ; find AB
- Word problem: folding Mia's 36 cm paper strip so two points meet.
- Decide if the line x equal to 3 is the perpendicular bisector of each segment, and say which condition fails.
- Find an endpoint from a midpoint, then points on the perpendicular bisector.
- Decide if two segments on one line with the same perpendicular bisector must be congruent.
- Use equal distances from a point on a line to find lengths.
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The free lesson teaches it with worked examples and practice problems.
Perpendicular bisector of a segment: the lesson ›More Chapter 8 worksheets: Rigid motions and congruence
- 8.1Segment length, addition and congruence
- 8.2Midpoints and segment bisectors
- 8.3Perpendicular bisector of a segment
- 8.4Translations
- 8.5Reflections
- 8.6Rotations
- 8.7What rigid motions preserve
- 8.8Composing transformations
- 8.9Rigid motions and congruence