A point T is taken on the side PQ of the parrallelogram PQRS and the line ST and RQ are produced to meet at V. prove that the triangles VSQ and VTR are equal in area.
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Area of Δ VSQ = Area of Δ VTR
Step-by-step explanation:
Join SQ & RT intersecting at O
Area of Δ VSQ = Area of ΔVTQ + Area of ΔSTQ
Area of Δ VTR = Area of ΔVTQ + Area of ΔRQT
Area of ΔSTQ = Area of ΔRQT as Both triangle sare on same base QT and between parallel lines
Area of ΔSTQ = Area of ΔRQT
=> Area of Δ VSQ = Area of Δ VTR
QED
proved
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