16
Squares are actually also rectangles so you could make 8 rectangles without touching any of the squares. However, if you could cut the squares, that would be a different problem....
No. All rectangles are not squares. Think of rectangles and squares as boxes. Would you be able to fit a rectangle into the square box? Nope. But you would be able to fit the square into the rectangle box. <---- Hope that helped. :)
A parallelogram is any quadrilateral in which both sets of opposite sides are parallel, or will never intersect. Squares and rectangles (both quadrilaterals) satisfy that condition, and so would rhombus.
Well, A square is a type of rectangle, so I image 12 squares is the same as saying 12 rectangles. Unless the squares are touching each other, then if two squares are touching then another rectangle would be formed.. etc etc
A reversible statement is one where the truth of the statement would still hold if the subject and predicate were reversed. For example, "All squares are rectangles" is reversible because it is also true that "All rectangles are squares."
6 triangles is 18 and 3 squares is 12 18 +12 ------- 30
That would be a parallelogram. (Rectangles, Squares and Rhombuses are special types of parallelograms.)
Square No, in general they are six rectangles. Only in special cases would they be squares.
Squares are also known as rectangles. They are a special case of a rectangle because all four sides are congruent. All squares are rectangles, but not all rectangles have to be squares. Squares can also be classified as a quadrilateral because they have 4 sides. A quadrilateral is defined as a four sided polygon. Squares are also known as parallelograms, since each set of opposite sides are parallel. The most general category for a square would be a polygon. A square is one particular example of a polygon. I hope that helps!
a vague answer would be polygon, parallelogram, and quadrilateral. there are also squares, rectangles, rhombuses, and trapezoids.
Squares are rectangles so the formula for area will stay the same.
A square cross-section cuboid would fit the given description