four lines, attache them at their ends... make a box, even if that box looks like a freak..
Quadrilateral
Yes, you can construct quadrilateral ABCD by first drawing triangle ABC. Start by drawing side AB as 4.5 cm, then construct side BC as 5.2 cm, ensuring that the distance from point A to point C measures 5 cm. After establishing triangle ABC, use point B to draw side CD as 4.8 cm and then construct diagonal BD as 5.4 cm to locate point D, completing quadrilateral ABCD.
A trapezoid is a 4 sided quadrilateral with 1 pair of opposite parallel sides of different lengths. Its perimeter is the sum of its 4 sides. Its area is: 0.5*(sum of parallel sides)*height
You can construct any polygon with more than 4 sides such that two sides are parallel. A quadrilateral in which two lines are parallel is called a trapezoid.
Presuming our geometry is Euclidean, such a shape would be a rectangle, since all 4 angles would be right angles. If our geometry is hyperbolic, it would be possible to construct such a quadrilateral which is not a rectangle (and in fact, rectangles cannot exist in a hyperbolic geometry). I do not believe such a quadrilateral has any special name.
Yes.
Quadrilateral
No, equilateral and regular are the same thing.
Yes, you can construct quadrilateral ABCD by first drawing triangle ABC. Start by drawing side AB as 4.5 cm, then construct side BC as 5.2 cm, ensuring that the distance from point A to point C measures 5 cm. After establishing triangle ABC, use point B to draw side CD as 4.8 cm and then construct diagonal BD as 5.4 cm to locate point D, completing quadrilateral ABCD.
A trapezoid is a 4 sided quadrilateral with 1 pair of opposite parallel sides of different lengths. Its perimeter is the sum of its 4 sides. Its area is: 0.5*(sum of parallel sides)*height
You can construct any polygon with more than 4 sides such that two sides are parallel. A quadrilateral in which two lines are parallel is called a trapezoid.
If it is a quadrilateral it cannot be "not a quadrilateral"!
You can find a detailed guide on constructing quadrilaterals on math-only-math.com/construction-of-quadrilaterals.html
Presuming our geometry is Euclidean, such a shape would be a rectangle, since all 4 angles would be right angles. If our geometry is hyperbolic, it would be possible to construct such a quadrilateral which is not a rectangle (and in fact, rectangles cannot exist in a hyperbolic geometry). I do not believe such a quadrilateral has any special name.
quadrilateral
A series of transformations on quadrilateral S resulted in quadrilateral T. The angles of quadrilateral S and T are congruent but the sides of quadrilateral T are twice as long as quadrilateral S. Which transformation on quadrilateral S must be included to result in quadrilateral T * sorry thats the full question!
A quadrilateral is a polygon with four sides. A rectangle is a quadrilateral