Some trapezoids, not all.
3:1
false
No equation can have that property. It cannot be an equation if it is not true. If necessary, the domain must be amended. An equation can have different forms over different parts of its domain.
The addition property of equality states that if you add the same number to both sides of an equation, then the sides remain even. This means that the equation remains to be true.
Oh, dude, like technically speaking, all rectangles are trapezoids, but not all trapezoids are rectangles. It's like saying all squares are rectangles, but not all rectangles are squares. So, yeah, some trapezoids can be rectangles, but not all of them. It's like a geometry mind game, man.
No but they are both 4 sided quadrilaterals.
No trapezoids are parallelograms, and no parallelograms are trapezoids.
No trapezoids are parallelograms, and no parallelograms are trapezoids.
No trapezoids are parallelograms, and no parallelograms are trapezoids.
False but they are both 4 sided quadrilaterals
No. Trapezoids are not parallelograms at all.
No trapezoids are parallelograms, and no parallelograms are trapezoids.
All trapezoids are also parallelograms.
All quadrilaterals are 4 sided shapes which includes trapezoids.
yes because it is not always true and so it could and may not depending how their draw it or write it and it is sometimes true and sometimes not true.
false