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Circumsphere Radius of Snub Cube given Surface to Volume Ratio Formula

GoCircumsphere Radius of Snub Cube Formula

GoCircumsphere Radius of Snub Cube given Total Surface Area Formula

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Circumsphere Radius of Snub Cube is the radius of the sphere that contains the Snub Cube in such a way that all the vertices are lying on the sphere. Check FAQs

r c = \sqrt{\frac{3 - [Tribonacci_C]}{4 \cdot (2 - [Tribonacci_C])}} \cdot \frac{2 \cdot (3 + (4 \cdot \sqrt{3}))}{R A/V \cdot \frac{(3 \cdot \sqrt{[Tribonacci_C] - 1}) + (4 \cdot \sqrt{[Tribonacci_C] + 1})}{3 \cdot \sqrt{2 - [Tribonacci_C]}}}

r_c - Circumsphere Radius of Snub Cube?R_A/V - Surface to Volume Ratio of Snub Cube?[Tribonacci_C] - Tribonacci constant?[Tribonacci_C] - Tribonacci constant?[Tribonacci_C] - Tribonacci constant?[Tribonacci_C] - Tribonacci constant?[Tribonacci_C] - Tribonacci constant?

Circumsphere Radius of Snub Cube given Surface to Volume Ratio Example

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Here is how the Circumsphere Radius of Snub Cube given Surface to Volume Ratio equation looks like with Values.

Here is how the Circumsphere Radius of Snub Cube given Surface to Volume Ratio equation looks like with Units.

Here is how the Circumsphere Radius of Snub Cube given Surface to Volume Ratio equation looks like.

11.273 = \sqrt{\frac{3 - 1.8393}{4 \cdot (2 - 1.8393)}} \cdot \frac{2 \cdot (3 + (4 \cdot \sqrt{3}))}{0.3 \cdot \frac{(3 \cdot \sqrt{1.8393 - 1}) + (4 \cdot \sqrt{1.8393 + 1})}{3 \cdot \sqrt{2 - 1.8393}}}

11.273m = \sqrt{\frac{3 - 1.8393}{4 \cdot (2 - 1.8393)}} \cdot \frac{2 \cdot (3 + (4 \cdot \sqrt{3}))}{0.3m⁻¹ \cdot \frac{(3 \cdot \sqrt{1.8393 - 1}) + (4 \cdot \sqrt{1.8393 + 1})}{3 \cdot \sqrt{2 - 1.8393}}}

11.273 = \sqrt{\frac{3 - 1.8393}{4 \cdot (2 - 1.8393)}} \cdot \frac{2 \cdot (3 + (4 \cdot \sqrt{3}))}{0.3 \cdot \frac{(3 \cdot \sqrt{1.8393 - 1}) + (4 \cdot \sqrt{1.8393 + 1})}{3 \cdot \sqrt{2 - 1.8393}}}

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Circumsphere Radius of Snub Cube given Surface to Volume Ratio Solution

Follow our step by step solution on how to calculate Circumsphere Radius of Snub Cube given Surface to Volume Ratio?

FIRST Step Consider the formula

r c = \sqrt{\frac{3 - [Tribonacci_C]}{4 \cdot (2 - [Tribonacci_C])}} \cdot \frac{2 \cdot (3 + (4 \cdot \sqrt{3}))}{R A/V \cdot \frac{(3 \cdot \sqrt{[Tribonacci_C] - 1}) + (4 \cdot \sqrt{[Tribonacci_C] + 1})}{3 \cdot \sqrt{2 - [Tribonacci_C]}}}

Next Step Substitute values of Variables

∴

r c = \sqrt{\frac{3 - [Tribonacci_C]}{4 \cdot (2 - [Tribonacci_C])}} \cdot \frac{2 \cdot (3 + (4 \cdot \sqrt{3}))}{0.3m⁻¹ \cdot \frac{(3 \cdot \sqrt{[Tribonacci_C] - 1}) + (4 \cdot \sqrt{[Tribonacci_C] + 1})}{3 \cdot \sqrt{2 - [Tribonacci_C]}}}

Next Step Substitute values of Constants

∴

r c = \sqrt{\frac{3 - 1.8393}{4 \cdot (2 - 1.8393)}} \cdot \frac{2 \cdot (3 + (4 \cdot \sqrt{3}))}{0.3m⁻¹ \cdot \frac{(3 \cdot \sqrt{1.8393 - 1}) + (4 \cdot \sqrt{1.8393 + 1})}{3 \cdot \sqrt{2 - 1.8393}}}

Next Step Prepare to Evaluate

∴

r c = \sqrt{\frac{3 - 1.8393}{4 \cdot (2 - 1.8393)}} \cdot \frac{2 \cdot (3 + (4 \cdot \sqrt{3}))}{0.3 \cdot \frac{(3 \cdot \sqrt{1.8393 - 1}) + (4 \cdot \sqrt{1.8393 + 1})}{3 \cdot \sqrt{2 - 1.8393}}}

Next Step Evaluate

∴

r c = 11.272955762416m

LAST Step Rounding Answer

∴

r c = 11.273m

Circumsphere Radius of Snub Cube given Surface to Volume Ratio Formula Elements

Variables

Constants

Functions

Circumsphere Radius of Snub Cube

Circumsphere Radius of Snub Cube is the radius of the sphere that contains the Snub Cube in such a way that all the vertices are lying on the sphere.

Symbol: r_c

Measurement: LengthUnit: m

Note: Value should be greater than 0.

Formulas to find Circumsphere Radius of Snub Cube

Surface to Volume Ratio of Snub Cube

Surface to Volume Ratio of Snub Cube is the numerical ratio of the total surface area of a Snub Cube to the volume of the Snub Cube.

Symbol: R_A/V

Measurement: Reciprocal LengthUnit: m⁻¹

Note: Value should be greater than 0.

Formulas to find Surface to Volume Ratio of Snub Cube

Tribonacci constant