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Mid-Point Theorem
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1)
In fig D is mid-point of AB and DE|| BC then AE is equal to
AD
DB
EC
BC
2)
In fig D and E are mid-points of AB and AC respectively. The length of DE is:
5.1 cm
4.9 cm
8.2 cm
4.1 cm
3)
In Fig ABCD is a rectangle P and Q are midpoints of AD and DC respectively. Then length of PQ is:
2cm
5cm
4cm
2.5cm
4)
In Fig ABCD is a rhombus. Diagonals AC and BD intersect at O. E and F are mid points of AO and BO respectively. If AC = 16cm and BD = 12cm then EF is:
5cm
6cm
10cm
8cm
5)
In fig if DE=8cm and D is the mid Point of AB, then the false statement is :
DE ≠ BC
E is not mid Point of AC
DE||BC
AB=AC
6)
The quadrilateral formed by joining the mid points of the sides of a quadrilateral ABCD taken in order, is a rectangle if
Diagonals AC and BD are perpendicular
AC=BD
ABCD is a parallelogram
ABCD is a right angle triangle
7)
In the diagram below of ΔACT, D is the midpoint of AC, O is the midpoint of AT, and G is the midpoint of CT.If AC = 10, AT = 18, and CT = 22, what is the perimeter of parallelogram CDOG?
40
25
21
32
8)
In the diagram below of Δ ABC, D is the midpoint of AB, and E is the midpoint of BC. If AC = 4x +10, which expression represents DE?
2x + 5
x + 2.5
2x + 10
8x + 20
Cite this Simulator:
aven.amritalearning.com,. (2013). Mid-Point Theorem. Retrieved 24 September 2020, from aven.amritalearning.com/?sub=102&brch=305&sim=1593&cnt=3871
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