0
What else can I help you with?
A square whose sides each measure ten centimeters can completely fit inside of a regular hexagon whose sides each measure ten centimeters?
Yes, a square with sides measuring ten centimeters can completely fit inside a regular hexagon with sides also measuring ten centimeters. The hexagon's interior angles and the distances from the center to the vertices allow for a square to be inscribed within it, as the square's diagonal is shorter than the hexagon's width at its widest points. Specifically, the diagonal of the square is approximately 14.14 centimeters, which is less than the distance between opposite sides of the hexagon. Thus, the square can be accommodated within the hexagon without any overlap.
how to make a regular hexagon out of 6 equilateral triangles?
Put one angle of each triangle at the center of the hexagon.
What is the location of the center of gravity in a regular hexagon?
It is at the intersection of the hexagon's lines of symmetry, i.e. the middle! It is the midpoint of any diameter.
What is the area of an hexagon if the interior angles are 120 degrees?
It probably is a regular hexagon. Take the Apothem (The distance from the center to a side) and multiply by one half and by the perimeter. if the sum of interior angles of a polygon is 120 then (n-2)180=120==>n=8/3 which is impossible
What is th formula to find the area of a hexagon?
if r = perpendicular distance center of hexagon to a side, and r^2 = r squared, then AREA = 6x r^2 x tan 30 degrees = 3.464 r^2 or if R = distance center of hexagon to a corner, AREA = 3 R^2 sin 60 = 2.598 R^2
how to make a regular hexagon out of 6 equilateral triangles?
Put one angle of each triangle at the center of the hexagon.
What is the location of the center of gravity in a regular hexagon?
It is at the intersection of the hexagon's lines of symmetry, i.e. the middle! It is the midpoint of any diameter.
How do you draw lines of symmetry lines in a regular hexagon?
From each vertex to its opposite vertex. These will be centered on a shared point at the center of the hexagon. Each complete line will be a line of symmetry for the hexagon.
What is the area of an hexagon if the interior angles are 120 degrees?
It probably is a regular hexagon. Take the Apothem (The distance from the center to a side) and multiply by one half and by the perimeter. if the sum of interior angles of a polygon is 120 then (n-2)180=120==>n=8/3 which is impossible
A cake pan is in the shape of a regular hexagon with center E. Points A and C are midpoints of the sides. What is the apothem?
3.55
What is th formula to find the area of a hexagon?
if r = perpendicular distance center of hexagon to a side, and r^2 = r squared, then AREA = 6x r^2 x tan 30 degrees = 3.464 r^2 or if R = distance center of hexagon to a corner, AREA = 3 R^2 sin 60 = 2.598 R^2
Do apothems of a regular polygon is the distance from the center of the polygon to one of the vertices?
No, it is the distance from the center of the polygon to the centre of one of its sides.
The distance from the center of a regular polygon to a side of the polygon?
A Apothem
Which rotation will carry a regular hexagon onto itself?
A regular hexagon can be carried onto itself by rotations of 60 degrees, 120 degrees, 180 degrees, 240 degrees, and 300 degrees around its center. These rotations correspond to the multiples of 60 degrees, which are the angles formed by the vertices of the hexagon. Additionally, a 0-degree rotation (no rotation) also carries the hexagon onto itself.
Segment from the center of a regular polygon perpendicular to a side?
That is called the apothem. The definition is: An Apothem is the distance from the center of a regular polygon to the midpoint of a side
Whats the area formula for a hexagon?
P=perimeter s=sides h=altitude (distance from the center to a side at a right angle) A=1/2aP or A=1/2(6s x a) Edit - If the hexagon is regular, the area can be found by this formula: 3s^2 * 3^(1/2) / 2 Where s=side length of the hexagon and in this case squared and 3^(1/2)=square root of 3
The perpendicular distance from the center of a regular polygon to a side of the polygon?
Apothem
