Construction of an Angle Bisector
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Draw an angle ABC = 60∘. Draw the bisector of it. Also draw a line parallel to BC a distance of 2.5 cm from it.
Let this parallel line meet AB at point P and angle bisector at point P. Measure the length of BP and PQ. Is BP = PQ?
Draw angle ABC of any suitable measure.
(i) Draw BP, the bisector of angle ABC.
(ii) Draw BR, the bisector of angle PBC and draw BQ, the bisector of angle ABP.
(iii) Are the angles ABQ, QBP, PBR and RBC equal ?
(iv) Are the angles ABR and QBC equal ?
- 15∘
- 45∘
- 30∘
- 60∘
Draw a line segment . Draw a perpendicular to at any point on . On this perpendicular choose a point which is away from . Through draw a line parallel to .
Draw a line segment of length Draw another line parallel to it at a distance of from it.
- True
- False
- Cannot be determined
- None of the above
Refer to the following figure:
D and C are equidistant from O.
If any point P is located such that △ ODP is congurent to △ OCP, then P lies on the ________.
Perpenidicular bisector of ∠DOC
Altitude of ΔDOC to side DC.
Angular bisector of ∠DOC
None of these
- Two intersecting lines
- Two parallel lines
- Two perpendicular lines
- None of the above
- True
- False
Observe the given construction, if ∠BAE=60∘, then ∠BAC will be
A parallelogram is constructed and named KLMN. LP is perpendicular to KL and ML is the angular bisector of ∠KLP. Find the value of ∠KLM.
15∘
30∘
60∘
45∘
Which of the following geometrical figure would help you go ahead and draw angles without using protractors?
Line
Perpenidcular bisector
Arcs (part of a circle)
None of these
In which of the following quadrilaterals, a diagonal is not an angle bisector?
- Square
- Rectangle
- Rhombus
- Parallelogram