If BDEF and FDCE are parallelograms, then "D" lies equidistant to points B and C.

True

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False

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Solution

The correct option is A
True

Since BDEF and FDCE are parallelograms,
BD = FE and DC = FE
Hence, it is observed that BD = DC and so, D is the mid-point of BC.

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If BDEF and FDCE are parallelograms, then "D" lies equidistant to points B and C.

If BDEF and FDCE are parallelograms, then point ___ lies equidistant to points B and C.

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