Prove that in a parallelogram the line passing through the mid-point of a side and the point of intersection of its diagonals bisects the opposite side.
Let's consider a parallelogram ABCD, where AB || CD and AD || BC. Let E be the point of intersection of the diagonals AC and BD. Let F be the mid-point of side AD. To prove that line EF bisects side BC, we need to show that EF divides BC into two equal segments
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Answer:
Step-by-step explanation:
Let's consider a parallelogram ABCD, where AB || CD and AD || BC. Let E be the point of intersection of the diagonals AC and BD. Let F be the mid-point of side AD. To prove that line EF bisects side BC, we need to show that EF divides BC into two equal segments