Diagonals $A C a n d B D$ of a trapezium $A B C D$ with $A B ∣ ∣ D C$ intersect each other at $O$ . Prove that $a r (A O D) = a r (B O C)$ .

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Diagonals

A C a n d B D

of a trapezium

A B C D

with

A B ∣ ∣ D C

intersect each other at

O

. Prove that

a r (A O D) = a r (B O C)

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Question Text

Diagonals

A C a n d B D

of a trapezium

A B C D

with

A B ∣ ∣ D C

intersect each other at

O

. Prove that

a r (A O D) = a r (B O C)

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