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If coordinates of a rectangle ABCD areA(6,4),B(-6,4),C(-6,-4),D and(6,-4)Then find the co-ordinate of intersection point of diagonal?
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If coordinates of a rectangle ABCD areA(6,4),B(-6,4),C(-6,-4),D and(6,...
Intersection Point of Diagonals of a Rectangle

Finding the Midpoint of the Diagonals
To find the intersection point of the diagonals of a rectangle, we first need to find the midpoints of the diagonals.
- Diagonal AC passes through points A(6,4) and C(-6,-4).
- Midpoint of AC = ((6 + (-6))/2, (4 + (-4))/2)
= (0, 0)
- Diagonal BD passes through points B(-6,4) and D(6,-4).
- Midpoint of BD = ((-6 + 6)/2, (4 + (-4))/2)
= (0, 0)
Therefore, the midpoints of the diagonals AC and BD both intersect at the point (0,0).

Intersection Point of the Diagonals
The intersection point of the diagonals of a rectangle is the midpoint where the two diagonals intersect.
- Therefore, the intersection point of the diagonals of rectangle ABCD is (0,0). This point is the center of the rectangle where the two diagonals bisect each other.
By following these steps, we can easily find the intersection point of the diagonals of a rectangle with given coordinates.
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If coordinates of a rectangle ABCD areA(6,4),B(-6,4),C(-6,-4),D and(6,-4)Then find the co-ordinate of intersection point of diagonal?
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