Yes, those polygons which have angles of 90 degrees and equal side lengths are called squares; those with uneven side lengths are called rectangles.
Rectangles and squares are the only ones.
A square has 4 interior right angles; 2 squares therefore have 8 angles.
Certain quadrilaterals have right angles. Right trapezoids are the most general example. Rectangles are specialized right trapezoids, and squares are specialized rectangles. There may be more but I can't recall them. Many rhombuses and parallelograms have no right angles. However, they might (and then you'd probably call them squares or rectangles but they are also technically rhombuses, parallelograms and trapezoids).
No, only squares and rectangles have 4 right angles.
They are a square and a rectangle
Squares and rectangles.
two, squares and rectangles
Rectangles and squares are the only ones.
when you measure polygons that use right angles, like squares or rectangles.
No.
A square has 4 interior right angles; 2 squares therefore have 8 angles.
A rhomboid
all squares have right angles
Yes, by definition. All squares have 4 right angles and 4 sides of equal length.
Certain quadrilaterals have right angles. Right trapezoids are the most general example. Rectangles are specialized right trapezoids, and squares are specialized rectangles. There may be more but I can't recall them. Many rhombuses and parallelograms have no right angles. However, they might (and then you'd probably call them squares or rectangles but they are also technically rhombuses, parallelograms and trapezoids).
A quadrilateral, specifically a square or rectangle
Polygons will be similar if they have the same number of sides AND all of their angles are the same. All of their angles are the same if all but one of their angles are the same because with the same number of sides the angles must add up to the same thing. All squares are similar (4 right angles and sides of equal lenght). All rectangles are similar (4 right angles). We know two triangle are similar if two or mare angles are the same, or if one angle is the same and the two adjacent sides are the same length. Variations of this last proof may apply to some other polygons.