Construct a quadrilateral abcd in which bc=4cm, angle b=60, ab=5cm, angle a=90, angle=135
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The diagram of a quadrilateral is given above
Given,
bc=4cm,
∠b=60, ab=5cm, ∟a=90 and ∠c =135
To Find,
Find a diagram of quadrilateral ABCD
Solution,
- A quadrilateral is a flat shape with four sides, or edges, and four corners, or vertices. The quadrilateral's four vertices, or corners, each have an angle. A, B, C, and D are the angles at the vertices of a quadrilateral, ABCD. A quadrilateral has the sides AB, BC, CD, and DA.
- The diagonals of the quadrilateral can be obtained by joining its opposing vertices. The diagonals of the quadrilateral ABCD in the figure below are AC and BD.
According to the question,
bc=4cm,
∠b=60, ∟a=90 and ∠c =135
ab=5cm
steps :
- Draw BC = 4 cm and construct BCD = 135°
- Cut off AB = 5 cm.
- Make ABC = 60°
- Make DAB = 90°
- We get the required quadrilateral ABCD
so, above the diagram is given by using this given Conditions.
Hence, The diagram of a quadrilateral is given above
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