If B is the mid point of `AC and C` is the mid point of `BD, where A,B,C,D` lie on a straight line, say why `AB=CD`?

If B is the mid point of AC and C is the mid point of BD, whereA,B,C,D lie on a straight line,say why AB=CD?

If B is the mid point of bar (AC) and C is the mid point of bar(BD) where A,B,C,D lie on a straight line ,say why AB=CD ?

A B C is a triangle in which D is the mid-point of B C and E is the mid-point of A D . Prove that area of B E D = 1/4 area of ABC.

A B C is a triangle in which D is the mid-point of B C and E is the mid-point of A Ddot Prove that area of B E D=1/4a r e aof A B Cdot

If A, B, C are 3 points on a line and 'B' is the mid of AC then ______

We have AC=XD,C is the mid point of AB and D is the mid point of XY, Using Euclid's axiom ,show that AB=XY

A B C is a triangle in which D is the mid-point of BC and E is the mid-point of A D . Prove that area of triangle B E D=1/4area \ of triangle A B C . GIVEN : A triangle A B C ,D is the mid-point of B C and E is the mid-point of the median A D . TO PROVE : a r( triangle B E D)=1/4a r(triangle A B C)dot

A B C is a triangle in which D is the mid-point of B C and E is the mid-point of A Ddot Prove that area of B E D=1/4a r e aof A B Cdot GIVEN : A A B C ,D is the mid-point of B C and E is the mid-point of the median A Ddot TO PROVE : a r( B E D)=1/4a r( A B C)dot

A(a+1, a-1), B(a^(2)+1, a^(2)-1) and C(a^(3)+1,a^(3)-1) are given points. D (11, 9) is the mid point of AB and E (41, 39) is the mid point of BC. If F is the mid point of AC then (BF)^(2) is equal to K^(2) , where K =

If 'C' is the mid point of A(0,0) B(4,8). Then the co-ordinates of the mid-points B and C is