Given three integers d, h1, h2 where d represents the length of the diagonal of a quadrilateral. h1 and h2 represents the lengths of the perpendiculars to the given diagonal from the opposite vertices. The task is to find the area of the Quadrilateral.
Input : d= 6, h1 = 4, h2 = 3
Output : 21
Input : d= 10, h1 = 8, h2 = 10
Output : 90
Area of the quadrilateral is the sum of the areas of both triangles. We know that the area of the triangle is 1/2*base*height.
Therefore, the area of a quadrilateral can be calculated as :
Area = 1/2 * d * h1 + 1/2 * d * h2
= 1/2 * d * ( h1 + h2 )
Below is the implementation of the above approach :
Area of Quadrilateral = 21
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