You would have to use a couple of formulas to do this. It would basically be 374.4 cm in area but first you would have to find the base and the height.
It is 374.12 sq inches.
Find the dimensions of the rectangle of largest area that can be inscribed in a circle of radius a in C programming
If yo have the area of the circle, the square is irrelevant. Radius = sqrt(Area/pi)
the Regular hexagon : Area=(1/2)*(radius of the inscribed circle)*perimeter units2 The irregular hexagon : Area can be computed by the scalene triangle method. from one of the points to the other vertexes,you get 3 diagonals and hence three scalene triangle. hence use the area of a scalene triangle=sqrt(s (s - s1) (s - s2) (s - s3)) units2 where s=(s1+s2+s3)/2
The area of square is : 100.0
The radius of a circle inscribed in a regular hexagon equals the length of one side of the hexagon.
If you know the length of the side of the (regular) hexagon to be = a the radius r of the inscribed circle is: r = a sqrt(3)/2
It is 374.12 sq inches.
Yes.
The apothem of a regular hexagon can be calculated using the formula ( a = r \cdot \cos(\frac{\pi}{6}) ), where ( r ) is the radius. For a hexagon inscribed in a circle with a radius of 20 inches, the apothem becomes ( a = 20 \cdot \cos(30^\circ) = 20 \cdot \frac{\sqrt{3}}{2} = 10\sqrt{3} ) inches. Therefore, the apothem of the hexagon is approximately 17.32 inches.
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The common step in the constructions of a regular hexagon, a square, and an equilateral triangle inscribed in a circle is the process of drawing the circle itself, which serves as the circumcircle for all three shapes. After establishing the circle's center and radius, each shape can be constructed by dividing the circle's circumference into equal segments or angles, allowing for the accurate placement of vertices. This foundational step ensures that all vertices of the shapes are equidistant from the center, maintaining their regularity.
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.
The three radii of a circle are typically referred to as the radius itself, which is the distance from the center to any point on the circle. However, if you mean specific terms related to radii, they can be categorized as the circumradius (radius of the circumscribed circle), inradius (radius of the inscribed circle), and apothem (the radius of a circle inscribed in a regular polygon). Each of these plays a distinct role in geometry and calculations involving circles and polygons.
radius
Find the dimensions of the rectangle of largest area that can be inscribed in a circle of radius a in C programming
There are different formula for: Height, Area, Perimeter, Angle, Length of Median Radius of inscribed circle Perimeter of inscribed circle Area of inscribed circle etc.