If the regular n-polygon is reflected about its line of symmetry, the polygon will carry onto itself.
If a regular n-polygon is rotated by a multiple of \\(\\dfrac{360^{\\circ}}{n}\\), then it carries the polygon onto itself.

Rotating a regular n-gon by a multiple of 360°/n carries the n-gon onto itself.

Rotating a regular n-gon by a multiple of 360°/n carries the n-gon onto itself.

If the regular n-polygon is reflected about its line of symmetry, the polygon will carry onto itself.
If a regular n-polygon is rotated by a multiple of \\(\\dfrac{360^{\\circ}}{n}\\), then it carries the polygon onto itself.

If the regular n-polygon is reflected about its line of symmetry, the polygon will carry onto itself.
If a regular n-polygon is rotated by a multiple of \\(\\dfrac{360^{\\circ}}{n}\\), then it carries the polygon onto itself.

Rotating a regular n-gon by a multiple of 360°/n carries the n-gon onto itself.

If the regular n-polygon is reflected about its line of symmetry, the polygon will carry onto itself.
If a regular n-polygon is rotated by a multiple of \\(\\dfrac{360^{\\circ}}{n}\\), then it carries the polygon onto itself.

If the regular n-polygon is reflected about its line of symmetry, the polygon will carry onto itself.
If a regular n-polygon is rotated by a multiple of \\(\\dfrac{360^{\\circ}}{n}\\), then it carries the polygon onto itself.

Rotating a regular n-gon by a multiple of 360°/n carries the n-gon onto itself.

Rotating a regular n-gon by a multiple of 360°/n carries the n-gon onto itself.