Area of Hexagon PQRSTU = Area of ∆PQN + Area of quad QRLN + Area of ∆RSL + Area of ∆TMS + Area of quad OMTU + Area of ∆POU

True

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False

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Solution

The correct option is A
True

Hexagon PQRSTU is divided into four triangles and two quadrilaterals.
Area of Hexagon PQRSTU = Area of ∆PQN + Area of quad QRLN + Area of ∆RSL + Area of ∆TMS + Area of quad OMTU + Area of ∆POU

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Similar questions

Area of Hexagon PQRSTU = Area of∆PQN + Area of quad QRLN +Area of∆RSL + Area of ∆TMS + Area of quad OMTU +Area of∆POU

Is it true or false?

Area of the given quadrilateral can be written as Area of ΔABC +Area of ΔACD

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In the given, ABCD is a quadrilateral with diagonals AC and BD intersecting at point O. Hence, area of $Δ$ AOD $\times$ area of $Δ$ BOC = area of $Δ$ AOB $\times$ area of $Δ$ COD.

If $\leftarrow \to A D | | \leftarrow \to B C,$ then area $(Δ A B C)$ = area $(Δ B E C)$ . = area $(Δ D B C)$

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Area of Hexagon PQRSTU = Area of ∆PQN + Area of quad QRLN + Area of ∆RSL + Area of ∆TMS + Area of quad OMTU + Area of ∆POU

The correct option is A True Hexagon PQRSTU is divided into four triangles and two quadrilaterals. Area of Hexagon PQRSTU = Area of ∆PQN + Area of quad QRLN + Area of ∆RSL + Area of ∆TMS + Area of quad OMTU + Area of ∆POU

The correct option is A
True

Hexagon PQRSTU is divided into four triangles and two quadrilaterals.
Area of Hexagon PQRSTU = Area of ∆PQN + Area of quad QRLN + Area of ∆RSL + Area of ∆TMS + Area of quad OMTU + Area of ∆POU