I understand your hint. Thank you very much anuttarasammyakanuttarasammyak said:
The formula for finding the area of a quadrilateral inside a rectangle is the length of the rectangle multiplied by the height of the quadrilateral.
No, the area of a quadrilateral inside a rectangle can never be greater than the area of the rectangle itself. This is because the quadrilateral is always a smaller shape within the larger rectangle.
The length and height of a quadrilateral inside a rectangle can be found by measuring the sides of the rectangle and the diagonal of the quadrilateral. The diagonal of the quadrilateral will be the hypotenuse of a right triangle formed by the sides of the rectangle and the height of the quadrilateral.
No, the area of a quadrilateral inside a rectangle cannot be negative. Area is a measure of space and cannot have a negative value. If the calculation results in a negative number, it means that the quadrilateral is not fully contained within the rectangle.
Yes, the area of a quadrilateral inside a rectangle is affected by the position of the quadrilateral within the rectangle. If the quadrilateral is closer to one side of the rectangle, the area will be smaller than if it were closer to the opposite side.