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The area comparison between a circle and a hexagon depends on their respective dimensions. A circle's area is determined by the formula (A = \pi r^2), where (r) is the radius. A regular hexagon's area is given by (A = \frac{3\sqrt{3}}{2} s^2), where (s) is the length of a side. If you compare them based on the same perimeter, the circle will generally enclose a larger area than a hexagon.
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How do you find the area of a hexagon that is inscribed in a circle?
The area of any hexagon is 6(0.5)(L)(L sin 60o) = 3L2 sin 60o, where L is the length of one side and is also the radius of the circumscribed circle.
If a circle is tangent to each side of a hexagon then?
the hexagon is circumscribed about the circle
How do you find the gap of one cirlcle in a larger circle?
Find the area of both circles (A = πr2) and subtract the area of the larger circle from that of the smaller circle inside it.
What is the perimeter of a hexagon having 225 cm square area of a circle inscribed in it?
Area of circle = 225 cm2 implies radius = 8.46 cm (approx) Therefore, apothem of hexagon = 8.46 cm then side of hexagon = apothem*2/sqrt(3) = 9.77 cm (approx) and so perimeter = 6*side = 58.63 cm
Why shape of cell is hexagonal in cellular network?
In a cellular System a land area is divided into regular shaped cells, which can be hexagonal, square, circular or some other irregular shapes, although hexagonal cells are conventional. This is because there are some criteria for the cell shape, which are 1. Geometric shape 2. Area without overlap 3. Area of the cell And the eligible shapes for these criteria are Square, circle, equilateral triangle & hexagon. The Geometric shape & Area without overlap is satisfied by a hexagon,square, equilateral triangle as they can be fitted in a manner where there is no area of overlap. The circle on the other hand would overlap (which implies interference of signals) or leave gaps (which means loss of coverage in those areas) when not overlapping. When the area factor is considered a circle has the highest area however it does not satisfy the second criteria of overlap. Therefore we have to consider a shape which fits correctly and also has maximum area. For this purpose we shall compare the area of the remaining shapes to the area of circle to see which has the maximum area. The area of an equilateral triangle to a circle approx = 17.77% The area of a square to a circle approx = 63.7% The area of a hexagon to a circle approx = 83% Which means hexagon has the highest coverage area after a circle from the lot. Thus of the lot hexagon satisfies all the conditions which is why the shape of a cell is hexagonal in cellular network.
Will a hexagon tessellate or a circle?
Hexagon: Yes Circle: No
How do you find the area of a hexagon that is inscribed in a circle?
The area of any hexagon is 6(0.5)(L)(L sin 60o) = 3L2 sin 60o, where L is the length of one side and is also the radius of the circumscribed circle.
If a circle is tangent to each side of a hexagon then?
the hexagon is circumscribed about the circle
If a circle is inscribed in a hexagon which of the following must be true?
A. The hexagon is circumscribed about the circle . D. Each vertex of the hexagon lies outside the circle . E. The circle is tangent to each side of the hexagon .
How do you find the gap of one cirlcle in a larger circle?
Find the area of both circles (A = πr2) and subtract the area of the larger circle from that of the smaller circle inside it.
What percent larger is the area of a 5in circle as compared to a 4in circle?
The area of a 5-inch circle is: 19.6 square inches.The area of a 4-inch circle is: 12.6 square inches.The area of the 5-inch circle is 55.6% larger than the 4-inch circle
Which is true about a circle is inscribed in a hexagon?
The radius of a circle inscribed in a regular hexagon equals the length of one side of the hexagon.
What is the area of a regular hexagon inscribed in a circle with a radius of 12 inches?
It is 374.12 sq inches.
How do you find area of a circle with another circle in it?
First find the area of the larger circle and then subtract the area of the smaller circle. Area=(pi x radiuslarger)-( pi x radiussmaller)
Which as the larger the exterior angle of an octagon or of a hexagon?
The hexagon has the larger exterior angle.
What is the perimeter of a hexagon having 225 cm square area of a circle inscribed in it?
Area of circle = 225 cm2 implies radius = 8.46 cm (approx) Therefore, apothem of hexagon = 8.46 cm then side of hexagon = apothem*2/sqrt(3) = 9.77 cm (approx) and so perimeter = 6*side = 58.63 cm
Can the area of a circle be larger than the circumference?
N
