Dividing Line Segment into Equal Parts
Trending Questions
What is the length of the line segment joining the mid points of the diagonals of a trapezium that is parallel to each of the parallel sides having lengths 12 cm and 4 cm.
2 cm
4 cm
6 cm
3 cm
In the figure below, two vertices of a parallelogram are joined to the mid points of two sides.
Then, the lines divide the diagonal in the picture into 3 equal parts.
False
True
- 3.2
- 3
Then,
- AP×PC=(BP)2×(PD)2
- AP×PC=(BP)2×PD
- AP×PC=BPPD
- AP×PC=BP×PD
- 66∘
- 40∘
- 45∘
- 95∘
- 75
- 80
- 60
- 85
- 4:5
- 2:3
- 6:5
- 4:9
- 130∘
- 140∘
- 150∘
- 160∘
In the figure, two lines intersect at O. If x = 75∘, find ∠u + ∠y.
315∘
270∘
105∘
210∘
- 30∘
- 50∘
- 70∘
- 90∘
In the figure below, two vertices of a parallelogram are joined to the mid points of two sides.
Show that the lines divide the diagonal given into 3 equal parts.
In a triangle ABC, median AD is produced to X such that AD = DX. Prove that ABXC is a parallelogram. [2 MARKS]
- 70∘
- 60∘
- 90∘
- 180∘
- 40°
- 100°
- 80°
- 140°
- 20∘
- 45∘
- 70∘
- 65∘
- 30o
- 60o
- 90o
- 45o
In the figure below, two vertices of a parallelogram are joined to the mid points of two sides.
Show that the lines divide the diagonal given into 3 equal parts.