33
Question
If BDEF and FDCE are parallelograms, then _____ lies equidistant to points B and C.
If BDEF and FDCE are parallelograms, then _____ lies equidistant to points B and C.
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Solution
The correct option is D D
Since BDEF and FDCE are parallelograms,
BD = FE and DC = FE (Opposite sides of a parallelogram are equal)
From these, we can see that BD is equal to DC and hence, D is the mid-point of BC.
Since BDEF and FDCE are parallelograms,
BD = FE and DC = FE (Opposite sides of a parallelogram are equal)
From these, we can see that BD is equal to DC and hence, D is the mid-point of BC.
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