Given here is an ellipse with axes length 2a and 2b, which inscribes a rectangle of length l and breadth h, which in turn inscribes a triangle.The task is to find the area of this triangle.
Input: a = 4, b = 3 Output: 12 Input: a = 5, b = 2 Output: 10
We know the Area of the rectangle inscribed within the ellipse is, Ar = 2ab(Please refer here),
also the area of the triangle inscribed within the rectangle s, A = Ar/2 = ab(Please refer here)
Below is the implementation of the above approach:
- Area of Largest rectangle that can be inscribed in an Ellipse
- Area of the biggest ellipse inscribed within a rectangle
- Largest ellipse that can be inscribed within a rectangle which in turn is inscribed within a semicircle
- Biggest Reuleaux Triangle inscribed within a square which is inscribed within an ellipse
- Area of largest triangle that can be inscribed within a rectangle
- Maximum area of rectangle inscribed in an equilateral triangle
- Area of a circle inscribed in a rectangle which is inscribed in a semicircle
- Area of a square inscribed in a circle which is inscribed in an equilateral triangle
- Largest triangle that can be inscribed in an ellipse
- Area of the Largest square that can be inscribed in an ellipse
- Find the area of largest circle inscribed in ellipse
- Biggest Reuleaux Triangle inscribed within a Square inscribed in an equilateral triangle
- Radius of the biggest possible circle inscribed in rhombus which in turn is inscribed in a rectangle
- Ratio of area of a rectangle with the rectangle inscribed in it
- Area of the biggest possible rhombus that can be inscribed in a rectangle
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