In
, a line XY parallel to BC cuts AB at X and AC at Y. If BY bisects
, then
A. BC =CY
B. BC = BY
C. BC
CY
D. BC
BY
Given in ΔABC, XY || BC and BY is a bisector of ∠XYC.

Since XY || BC,
∠YBC = ∠BYC [alternate angles]
Now, in Δ BYC, two angles are equal.
Hence, two corresponding sides will be equal.
∴ BC = CY
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