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In the figure, if ar $$\Delta R A S=a r \Delta R B S$$ and $$[a r(\Delta Q R B)=$$ ar $$(\Delta P A S)$$ then show that both the quadrilaterals $$P Q S R$$ and $$R S B$$ A are traperiums.

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Q1

In the figure, if

a r △ R A S = a r △ R B S

and

[a r (△ Q R B)] = a r (△ P A S)

then show that both the quadrilaterals PQSR and RSBA are trapeziums.

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Q2

In the given figure, ar (DRC) = ar (DPC) and ar (BDP) = ar (ARC). Show that both the quadrilaterals ABCD and DCPR are trapeziums.

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In the given figure, ar(DRC)=ar(DPC) and ar(BDP)=ar(ARC). Show that both the quadrilaterals ABCD and DCPR are trapeziums.

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In the given figure, ar(DRC) = ar(DPC) and ar(BDP) = ar(ARC). Show that both the quadrilaterals ABCD and DCPR are trapeziums.

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Question 16
In the given figure, ar(DRC) = ar(DPC) and ar(BDP) = ar(ARC). Show that both the quadrilaterals ABCD and DCPR are trapeziums.

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