Consecutive angles are supplementary
Diagonals bisect each other
Opposite angles are congruent
Opposite sides are parallel
They are just different names for the same shape. * * * * * Actually, they are not. A rhombus is a parallelogram with all its sides of the same length. It is, therefore a special kind of parallelogram. (Just like a square is a special kind of rectangle). So all properties of a parallelogram apply to a rhombus.
A parallelogram has 2 pairs of parallel lines
No because a parallelogram has different properties to a rhombus but they are both 4 sided quadrilaterals
To prove that the opposite sides of a parallelogram are congruent, you need to establish that the shape is a parallelogram, which can be done by showing that either pairs of opposite sides are parallel (using the properties of parallel lines) or that the diagonals bisect each other. Additionally, applying the properties of congruent triangles (such as using the Side-Side-Side or Side-Angle-Side postulates) can further support the proof. Ensure to use clear definitions and properties of parallelograms throughout the proof.
Yes. They both = 360 degrees
Because a rectangle is a parallelogram.
They are just different names for the same shape. * * * * * Actually, they are not. A rhombus is a parallelogram with all its sides of the same length. It is, therefore a special kind of parallelogram. (Just like a square is a special kind of rectangle). So all properties of a parallelogram apply to a rhombus.
A parallelogram has 2 pairs of parallel lines
rhombus,parallelogram
Parallelograms!
No because a parallelogram has different properties to a rhombus but they are both 4 sided quadrilaterals
A parallelogram is a quadrelateral with opposite sides parallel and congruent.
Although they have different properties a square and a parallelogram are both classed as 4 sided quadrilaterals.
To prove that the opposite sides of a parallelogram are congruent, you need to establish that the shape is a parallelogram, which can be done by showing that either pairs of opposite sides are parallel (using the properties of parallel lines) or that the diagonals bisect each other. Additionally, applying the properties of congruent triangles (such as using the Side-Side-Side or Side-Angle-Side postulates) can further support the proof. Ensure to use clear definitions and properties of parallelograms throughout the proof.
A trapezoid is not a parallelogram because they both have different properties but they are both 4 sided quadrilaterals
Yes. They both = 360 degrees
They are both 4 sided quadrilaterals but with different properties