Portuguese or Spanish
yup.
The Portuguese
The first Europeans to colonize Brazil were the Portuguese. In 1500, Brazil was colonized by Pedro Ã?lvares Cabral under Portugal. From this time until its independence in 1822, Brazil was a Portuguese colony. So, it was never a Spanish colony.
The Brazilian army is currently comprised of 235,978 active personnel and 1,115,000 reserve personnel. See attached link to the Official Web Site of the Brazilian Army (in Portuguese).
Yes, a Portuguese man-of-war has radial symmetry. This means that its body parts are arranged around a central axis, giving it a circular or symmetrical appearance from all sides.
no radial or bilateral
According to http://www.merriam-webster.com/dictionary/manofwar "Men-of-war" is the plural.
It in symmetry with sentence a is what? What is a sentence with symmetry in it? This sentence with symmetry is symmetry with sentence this.
Reflection symmetry, reflectional symmetry, line symmetry, mirror symmetry, mirror-image symmetry, or bilateral symmetry is symmetry with respect to reflection
Oh, dude, line symmetry is when you can fold a shape in half and both sides match up perfectly, like a beautiful butterfly. Point symmetry is basically when a shape looks the same even after you give it a little spin, like a merry-go-round that never gets dizzy. So, like, line symmetry is all about folding, and point symmetry is more about twirling.
line symmetry, rotational symmetry, mirror symmetry &liner symmetry
The three types of symmetry are reflectional symmetry (mirror symmetry), rotational symmetry (turn-around symmetry), and translational symmetry (slide symmetry).
A sponge has no symmetry, and is therefore asymmetrical.
A rhombus is a quadrilateral that has no line of symmetry but has rotation symmetry. Rotation symmetry means that the shape can be rotated by a certain degree and still look the same. In the case of a rhombus, it has rotational symmetry of order 2, meaning it can be rotated by 180 degrees and still appear unchanged.
The letters H and Z have both line symmetry and rotational symmetry
Bilateral Symmetry