Assertion: rhombus | /r/HasProperty | parallelogram
Facets:
value: with equal sides
type: OTHER
value: without any right angles
type: OTHER
value: always
type: DEGREE
value: with 4 sides of equal length
type: OTHER
value: with being equal
type: OTHER
value: by definition
type: OTHER
value: similarly
type: DEGREE
Source sentences:
text: The first property implies that every rhombus is a parallelogram.
text: It can be considered as a parallelogram with equal sides.
text: By contrast, a rhombus is another parallelogram that, unlike the square, has no right angles.
text: However, if a rhombus has at least two equal sides then it will be considered a parallelogram.
text: A rhombus is a parallelogram with four equal sides and opposite equal angles.
text: A rhombus is a parallelogram with all sides equal in length.
text: A rhombus is a parallelogram with all sides equal in length.
text: Also, every rhombus is a parallelogram but the converse is not true.
text: A rhombus is a parallelogram with four equal (congruent) sides, such as a diamond.
text: Therefore, it can be said that every rhombus is a parallelogram, but the reverse is not possible.
text: A rhombus is a parallelogram in which all the sides are equal.
text: Since a rhombus is a parallelogram, and a parallelogram is a kind of quadrilateral, that means that all the properties of quadrilaterals are also true of rhombuses, as are the properties of parallelograms.
text: A rhombus is a parallelogram that:
text: Every rhombus is also a parallelogram or a kite.
text: Similarly, a rhombus is a parallelogram, as any shape needs to have two pairs of parallel sides to be a parallelogram - and the rhombus has them.
text: So the rhombus is always a parallelogram, but parallelogram is a rhombus only in a special case - for a parallelogram with four sides of equal length.
text: A rhombus will always be a parallelogram, but that is not true vice versa.
text: A rhombus is another part which fits in this, and as explained earlier, every rhombus will be a parallelogram.
text: Every rhombus will be a parallelogram while every parallelogram will not be a rhombus.
text: Proof that a rhombus is a parallelogram
text: Therefore, a rhombus is a parallelogram.
text: A rhombus is a parallelogram in which all four sides are congruent (equal in length).
text: Rhombus is a parallelogram with four equal sides.
text: A rhombus is a parallelogram with all of its sides being equal.
text: Since its opposite sides are equal, a rhombus is a parallelogram − this was our second test for a parallelogram in the previous module.
text: The diagonals also bisect each other because a rhombus is a parallelogram, so we usually state the property as
text: or A rhombus is a parallelogram.
text: Thus we may say that every rhombus is a parallelogram but the converse is not true.
text: A rhombus is a parallelogram in which adjacent sides are equal (consequently all the sides are equal).
text: A rhombus is a parallelogram with all 4 sides equal to each other in length; i.e., not only are its opposite sides equal but its adjacent sides are also equal.
text: Every rhombus is a parallelogram, but not every parallelogram is a rhombus.
text: Every rhombus is a parallelogram, an a rhombus wi richt angles is a square.
text: Any prism created using a parallelogram (and a rhombus is a parallelogram), can indeed be deconstructed in a similar fashion.
text: A rhombus is a parallelogram with equal sides
text: A rhombus is a parallelogram whose diagonals are perpendicular to each other.
text: Because a rhombus is a parallelogram.
text: A rhombus is a polygon or a parallelogram which consists of four equal or congruent sides.
text: A rhombus is a parallelogram with four congruent sides.
text: Now, since a rhombus is also a parallelogram, the diagonals bisect each other at the point where they meet, which in this case is O.
text: Because the rhombus is a parallelogram with four equal sides, the area also equals the length of a side (B) multiplied by the perpendicular distance between two opposite sides(H):
text: A rhombus is a parallelogram, but a parallelogram isn't always a rhombus.
text: A rhombus is a parallelogram where all the lines are the same length.
text: Let me remind you that a rhombus is a parallelogram which has all the sides of the same length.
text: A rhombus is a parallelogram with all its sides equal in length.
text: The rhombus is a parallelogram with four congruent sides (sides with equal lengths).
text: It is also a quadrilateral, a rectangle and a parallelogram.
text: Every rhombus is a parallelogram, so it has all the characteristics of one: opposite sides are parallel, adjacent angles are supplementary, and the diagonals bisect each other.
text: By definition, a rhombus is a parallelogram with all its sides equal in length and is symmetrical about each of its diagonals..
text: A rhombus is a parallelogram with 4 sides of equal length.
text: A rhombus is a parallelogram which has that same size sides.
text: A rhombus is also a parallelogram with equal sides.
text: A rhombus is a parallelogram with all 4 sides congruent.
text: A rhombus is a special form of parallelogram, and it is a parallelogram which has four equal sides.
text: Both a rhombus and a square are parallelograms and quadrilaterals (which means they have four sides with parallel opposite sides).
text: All rhombuses are also parallelograms.
text: While all rhombuses are parallelograms, a parallelogram is not a rhombus because it does not have four equal sides.
text: Both the square and rhombus are quadrilaterals and parallelograms
text: It can be considered as a parallelogram with all four sides equal.
text: It can be considered as a parallelogram with all four sides equal.
text: 1.A square is a parallelogram with right angles while a rhombus is another parallelogram without any right angles.