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Circumradius of Hexagon given area Solution

STEP 0: Pre-Calculation Summary
Formula Used
circumradius = sqrt((2*Area)/(3*sqrt(3)))
rc = sqrt((2*A)/(3*sqrt(3)))
This formula uses 1 Functions, 1 Variables
Functions Used
sqrt - Squre root function, sqrt(Number)
Variables Used
Area - The area is the amount of two-dimensional space taken up by an object. (Measured in Square Meter)
STEP 1: Convert Input(s) to Base Unit
Area: 50 Square Meter --> 50 Square Meter No Conversion Required
STEP 2: Evaluate Formula
Substituting Input Values in Formula
rc = sqrt((2*A)/(3*sqrt(3))) --> sqrt((2*50)/(3*sqrt(3)))
Evaluating ... ...
rc = 4.38691337650831
STEP 3: Convert Result to Output's Unit
4.38691337650831 Meter --> No Conversion Required
FINAL ANSWER
4.38691337650831 Meter <-- Circumradius
(Calculation completed in 00.001 seconds)

8 Circumradius of Hexagon Calculators

Circumradius of Hexagon given height and central angle
circumradius = Height/(2*tan((Central Angle*pi/180))) Go
Circumradius of Hexagon given area
circumradius = sqrt((2*Area)/(3*sqrt(3))) Go
Circumradius of hexagon given side and central angle
circumradius = Side/(2*sin(Angle A/2)) Go
Circumradius of Hexagon given short diagonal
circumradius = Diagonal/sqrt(3) Go
Circumradius of Hexagon given long diagonal
circumradius = Long diagonal/2 Go
Circumradius of Hexagon given perimeter
circumradius = Perimeter/6 Go
Circumradius of Hexagon given width
circumradius = Width/2 Go
Circumradius of Hexagon
circumradius = Side Go

Circumradius of Hexagon given area Formula

circumradius = sqrt((2*Area)/(3*sqrt(3)))
rc = sqrt((2*A)/(3*sqrt(3)))

What is a hexagon?

A regular hexagon is defined as a hexagon that is both equilateral and equiangular. It is bicentric, meaning that it is both cyclic (has a circumscribed circle) and tangential (has an inscribed circle). The common length of the sides equals the radius of the circumscribed circle or circumcircle, which equals 2/sqrt(3) times the apothem (radius of the inscribed circle). All internal angles are 120 degrees. A regular hexagon has six rotational symmetries

How to Calculate Circumradius of Hexagon given area?

Circumradius of Hexagon given area calculator uses circumradius = sqrt((2*Area)/(3*sqrt(3))) to calculate the Circumradius, The Circumradius of hexagon given area formula is defined as straight line from the centre to the circumference of hexagon, where radius= radius of hexagon , where a is side and Rc is circumradius of hexagon. Circumradius and is denoted by rc symbol.

How to calculate Circumradius of Hexagon given area using this online calculator? To use this online calculator for Circumradius of Hexagon given area, enter Area (A) and hit the calculate button. Here is how the Circumradius of Hexagon given area calculation can be explained with given input values -> 4.386913 = sqrt((2*50)/(3*sqrt(3))).

FAQ

What is Circumradius of Hexagon given area?
The Circumradius of hexagon given area formula is defined as straight line from the centre to the circumference of hexagon, where radius= radius of hexagon , where a is side and Rc is circumradius of hexagon and is represented as rc = sqrt((2*A)/(3*sqrt(3))) or circumradius = sqrt((2*Area)/(3*sqrt(3))). The area is the amount of two-dimensional space taken up by an object.
How to calculate Circumradius of Hexagon given area?
The Circumradius of hexagon given area formula is defined as straight line from the centre to the circumference of hexagon, where radius= radius of hexagon , where a is side and Rc is circumradius of hexagon is calculated using circumradius = sqrt((2*Area)/(3*sqrt(3))). To calculate Circumradius of Hexagon given area, you need Area (A). With our tool, you need to enter the respective value for Area and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
How many ways are there to calculate Circumradius?
In this formula, Circumradius uses Area. We can use 8 other way(s) to calculate the same, which is/are as follows -
  • circumradius = Side
  • circumradius = sqrt((2*Area)/(3*sqrt(3)))
  • circumradius = Height/(2*tan((Central Angle*pi/180)))
  • circumradius = Long diagonal/2
  • circumradius = Perimeter/6
  • circumradius = Diagonal/sqrt(3)
  • circumradius = Width/2
  • circumradius = Side/(2*sin(Angle A/2))
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