Assertion: rhombus's angle | /r/HasProperty | supplementary
Facets:
value: for eg
type: PURPOSE
value: by the following
type: OTHER
Source sentences:
text: A rhombus therefore has all of the properties of a parallelogram: for example, opposite sides are parallel; adjacent angles are supplementary; the two diagonals bisect one another; any line through the midpoint bisects the area; and the sum of the squares of the sides equals the sum of the squares of the diagonals (the parallelogram law).
text: its adjacent angles are supplementary angles (which means the sum of the two angles is 180°).
text: Adjacent angles are supplementary: ∠A+∠B = 180°, ∠C+∠D = 180°
text: The adjacent angles are supplementary.
text: The measure of its facing angles is equal and consecutive angles are supplementary, i.e. the sum of their measure equals to 180 degrees.
text: But the angles are either equal or supplementary, and supplementary angles have the same sine.
text: The rhombus has the following properties: All the properties of a parallelogram apply (the ones that matter here are parallel sides, opposite angles are congruent, and consecutive angles are supplementary).
text: If the adjacent angles are supplementary
text: A parallelogram’s adjacent angles are supplementary and its consecutive angles are equal.
text: The adjacent angles are supplementary and it has 2 diagonals that bisect each other.
text: If the adjacent angles are supplementary
text: Two adjacent internal angles are supplementary.
text: Adjacent angles are supplementary
text: Adjacent angles of a rhombus are supplementary, meaning that they add up to 180°.
text: We can prove that adjacent angles in a rhombus are supplementary by the following:
text: , interior angles on the same side of the trans. are supplementary.
text: So we can prove that adjacent angles in a rhombus are supplementary.
text: The key properties of a rhombus are its opposite angles are congruent, its adjacent angles are supplementary, its diagonals bisect opposite angles, its diagonals bisect each other, and its diagonals are perpendicular to each other.
text: Adjacent angles are supplementary.
text: Adjacent angles are supplementary.
text: Adjacent angles are supplementary (For eg.,
text: (15) m∠KEF+m∠EKC=180° //(14), adjacent interior angles of a parallelogram are supplementary
text: This means any two adjacent angles are supplementary (adding to 180 ° ).
text: Its four interior angles add to 360 ° and any two adjacent angles are supplementary, meaning they add to 180 ° .
text: The adjacent angles of a rhombus are supplementary.
text: consecutive angles are supplementary
text: Adjacent angles of a rhombus are supplementary.
text: 5 - Any two consecutive internal angles are supplementary : they add up to 180 degrees.
text: One of the properties of a rhombus is that any two internal consecutive angles are supplementary.
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: , adjacent angles are supplementary, the diagonals bisect one another at right angles.
text: The consecutive angles of a rhombus are supplementary (add up to 180 degrees).