## Credits

St Joseph's College (SJC), Bengaluru
Mona Gladys has created this Calculator and 1000+ more calculators!
Walchand College of Engineering (WCE), Sangli
Shweta Patil has verified this Calculator and 1000+ more calculators!

## Midradius of Cuboctahedron given edge length Solution

STEP 0: Pre-Calculation Summary
Formula Used
rm = (a/2)*sqrt(3)
This formula uses 1 Functions, 1 Variables
Functions Used
sqrt - Squre root function, sqrt(Number)
Variables Used
Edge length - The Edge length is the length of the edge of the unit cell. (Measured in Centimeter)
STEP 1: Convert Input(s) to Base Unit
Edge length: 50 Centimeter --> 0.5 Meter (Check conversion here)
STEP 2: Evaluate Formula
Substituting Input Values in Formula
rm = (a/2)*sqrt(3) --> (0.5/2)*sqrt(3)
Evaluating ... ...
rm = 0.433012701892219
STEP 3: Convert Result to Output's Unit
0.433012701892219 Meter --> No Conversion Required
(Calculation completed in 00.000 seconds)

## < 7 Cuboctahedron Calculators

Surface to volume ratio of Cuboctahedron given edge length
surface_to_volume_ratio = (18+6*sqrt(3))/(5*sqrt(2)*Edge length) Go
Edge length of Cuboctahedron given surface area
edge_length = sqrt(Surface Area/(2*(3+sqrt(3)))) Go
Surface area of Cuboctahedron given edge length
surface_area = 2*(Edge length^2)*(3+sqrt(3)) Go
Edge length of Cuboctahedron given volume
edge_length = (Volume/((5/3)*sqrt(2)))^(1/3) Go
Volume of Cuboctahedron given edge length
volume = (5/3)*sqrt(2)*(Edge length^3) Go
Midradius of Cuboctahedron given edge length
Circumradius of Cuboctahedron given edge length

### Midradius of Cuboctahedron given edge length Formula

rm = (a/2)*sqrt(3)

## What is a cuboctahedron?

A cuboctahedron is a polyhedron with 8 triangular faces and 6 square faces. A cuboctahedron has 12 identical vertices, with 2 triangles and 2 squares meeting at each, and 24 identical edges, each separating a triangle from a square. As such, it is a quasiregular polyhedron, i.e. an Archimedean solid that is not only vertex-transitive but also edge-transitive. It is the only radially equilateral convex polyhedron.

## How to Calculate Midradius of Cuboctahedron given edge length?

Midradius of Cuboctahedron given edge length calculator uses midradius = (Edge length/2)*sqrt(3) to calculate the Midradius, Midradius of Cuboctahedron given edge length formula is defined as radius of a sphere which is in between circumsphere and insphere. Rm=(a/2)sqrt(3) where a is edge length Rm is radius of midsphere of cuboctahedron. Midradius and is denoted by rm symbol.

How to calculate Midradius of Cuboctahedron given edge length using this online calculator? To use this online calculator for Midradius of Cuboctahedron given edge length, enter Edge length (a) and hit the calculate button. Here is how the Midradius of Cuboctahedron given edge length calculation can be explained with given input values -> 0.433013 = (0.5/2)*sqrt(3).

### FAQ

What is Midradius of Cuboctahedron given edge length?
Midradius of Cuboctahedron given edge length formula is defined as radius of a sphere which is in between circumsphere and insphere. Rm=(a/2)sqrt(3) where a is edge length Rm is radius of midsphere of cuboctahedron and is represented as rm = (a/2)*sqrt(3) or midradius = (Edge length/2)*sqrt(3). The Edge length is the length of the edge of the unit cell.
How to calculate Midradius of Cuboctahedron given edge length?
Midradius of Cuboctahedron given edge length formula is defined as radius of a sphere which is in between circumsphere and insphere. Rm=(a/2)sqrt(3) where a is edge length Rm is radius of midsphere of cuboctahedron is calculated using midradius = (Edge length/2)*sqrt(3). To calculate Midradius of Cuboctahedron given edge length, you need Edge length (a). With our tool, you need to enter the respective value for Edge length 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 Midradius?
In this formula, Midradius uses Edge length. We can use 7 other way(s) to calculate the same, which is/are as follows -
• surface_area = 2*(Edge length^2)*(3+sqrt(3))
• edge_length = sqrt(Surface Area/(2*(3+sqrt(3))))
• volume = (5/3)*sqrt(2)*(Edge length^3)
• edge_length = (Volume/((5/3)*sqrt(2)))^(1/3)