No, and all parrallelograms are not quadralaterals.
No but they are all 4 sided quadrilaterals
A circle and an ellipse. Neither of them are polygons and so cannot be quadrilaterals, still less parallelograms.
Yes, except that the word is parallelogram.
Opposite angles are congruent in a parallelogram.
No, and all parrallelograms are not quadralaterals.
All parallelograms are quadrilaterals but all quadrilaterals are not necessarily parallelograms
No but they are all 4 sided quadrilaterals
A circle and an ellipse. Neither of them are polygons and so cannot be quadrilaterals, still less parallelograms.
it is a gogo
Yes, except that the word is parallelogram.
Opposite angles are congruent in a parallelogram.
No, the other way. All squares are parallelograms.
All kites are quadrilaterals, but quadrilaterals are not kites.
All squares are quadrilaterals. Not all quadrilaterals are squares.
You're supposed to ask only one question at a time but here we go for 15 or more questions about quadrilaterals:- 1 Quadrilaterals are 4 sided 2 dimensional polygons 2 Quadrilaterals have 4 interior angles that add up to 360 degrees 3 Quadrilaterals have 4 exterior angles adding to 360 degrees 4 Quadrilaterals have 2 diagonals 5 Quadrilaterals have a perimeter which is the sum of their 4 sides 6 Quadrilaterals have areas with formulae depending on their types 7 Quadrilaterals can individually tessellate 8 Quadrilaterals can be split into 2 triangles 9 Quadrilaterals can be squares 10 Quadrilaterals can be rectangles 11 Quadrilaterals can be parallelograms 12 Quadrilaterals can be rhombuses 13 Quadrilaterals can be trapezoids or trapeziums 14 Quadrilaterals are sometimes isosceles trapezoids 15 Quadrilaterals can look like kites 16 Quadrilaterals can undergo transformations on the Cartesian plane 17 Quadrilaterals are congruent or similar when identical in angles and shapes 18 Quadrilaterals can form the cross-section of prisms 19 Quadrilaterals sometimes have lines of symmetry 20 Quadrilaterals have certain properties within a circle 21 Quadrilaterals can be subjected to trigonometry QED by David Gambell
what a quadrilaterals