Question

PQ and RS are respectively the smallest and longest sides of a quadrilateral PQRS.Show that Angle P > angle R

Answer 1

since angle opposite to larger side is greater therefore <P is greater than <R

Answer 2

Answer:

PQ is the smallest sides of the quadrilateral and RS is the longest sides of the quadrilateral

Step-by-step explanation:

Given: PQRS is a quadrilateral

To find: ∠P> ∠R

Solution:

PQRS is a quadrilateral. PQ is its longest side and RS is its shortest side.

∠P> ∠R

Join PR and QS.

: In ΔPQR

PQ is longest side

PQ > QR

In ΔPSR

RS is the shortest side

PS > RS

Therefore ,

∠P> ∠R

Angle with larger side has the greater angle

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