Why a rhombus of course.
A rectangle is a rhombus when its diagonals meet vertically so, when its diagonals are vertical to each other. Actually, this happens only when it's a square!
A square if I'm correct
They meet perpendicularly. Perpendicular lines meet at a 90 degrees angle.
A quadrilateral is an object formed by four straight lines - two of which meet at an angle. A diagonal is one of the lines which go from one angle to the one other angle in the quadrilateral which it is not already connected to. If the angles of the quadrilateral are A, B, C and D, and A is connected by a straight line to B and D then the diagonal is a line between A and C. A--B | \ | D--C
im a pretty square
A kite or arrowhead.
rhombus kite
A square, rhombus or a kite
Why a rhombus of course.
It is a square because its diagonals are equal in length and they bisect each other at right angles which is 90 degrees The diagonals of a rhombus are not equal in length but they meet at right angles.
They must meet at right angles and only one of them must bisect the other. (if both bisect one another, the quadrilateral will be a square).
A rhombus is a 4 equal sided quadrilateral that has no corner right angles at its vertices but its two diagonals meet each other at right angles.
similar properties between rhombus and kite are : 1. consecutive sides are equal in both quadrilateral. 2. diagonals of both quadrilateral meet perpendicularly to each other.
No, if they did the shape would be a square. The angle is more than 90 degrees.
A square is a plane (flat) shape whose boundaries are four straight lines of equal length such that these lines meet, in pairs, at four points (vertices). At these vertices they form angles of 90 degrees. The diagonals of the square are straight lines joining opposite vertices. These diagonals meet one another. The given statement means that the angles formed at the crossing points of the diagonals measure 90 degrees.
A 3-gone does not have diagonals. The two diagonals of a 4-gon meet at a point. For all values greater than 4, the diagonals of an n-gon need not necessarily meet at a single point.