Can you construct a unique quadrilateral with 4-sides and some other measurement else than a diagonal? If yes, what measurement will you choose?
If the measurement of sides of a quadrilateral are given as AB = 4 cm, CD = 5 cm, and angles are given as ∠ABC= 75∘, ∠BCD= 45∘ and ∠CDA= 135∘, can you construct a unique quadrilateral ABCD?
Is it possible to construct a unique quadrilateral ABCD with AB = 5cm, BC = 6cm, CD = 7cm , ∠ABC = 45∘ and ∠BCD = 55∘?
If we have the measure of 4 possible sides of a quadrilateral and measure of one of its diagonals, we can construct a unique quadrilateral.
If there is a quadrilateral ABCD and you have measures of any three sides and two diagonals of quadrilateral ABCD, can you construct the quadrilateral?
If there is a quadrilateral ABCD and you have measures of any three sides and two diagonals of the quadrilateral ABCD, can you construct it?