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Surface to Volume Ratio of Triakis Icosahedron given Pyramidal Edge Length Formula

GoSurface to Volume Ratio of Triakis Icosahedron Formula

GoSurface to Volume Ratio of Triakis Icosahedron given Total Surface Area Formula

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Surface to Volume Ratio of Triakis Icosahedron is what part of or fraction of total volume of Triakis Icosahedron is the total surface area. Check FAQs

R A/V = (\frac{12 \cdot (\sqrt{109 - (30 \cdot \sqrt{5})})}{5 + (7 \cdot \sqrt{5})}) \cdot (\frac{15 - \sqrt{5}}{22 \cdot l e(Pyramid)})

R_A/V - Surface to Volume Ratio of Triakis Icosahedron?l_e(Pyramid) - Pyramidal Edge Length of Triakis Icosahedron?

Surface to Volume Ratio of Triakis Icosahedron given Pyramidal Edge Length Example

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Here is how the Surface to Volume Ratio of Triakis Icosahedron given Pyramidal Edge Length equation looks like with Values.

Here is how the Surface to Volume Ratio of Triakis Icosahedron given Pyramidal Edge Length equation looks like with Units.

Here is how the Surface to Volume Ratio of Triakis Icosahedron given Pyramidal Edge Length equation looks like.

0.4365 = (\frac{12 \cdot (\sqrt{109 - (30 \cdot \sqrt{5})})}{5 + (7 \cdot \sqrt{5})}) \cdot (\frac{15 - \sqrt{5}}{22 \cdot 5})

0.4365m⁻¹ = (\frac{12 \cdot (\sqrt{109 - (30 \cdot \sqrt{5})})}{5 + (7 \cdot \sqrt{5})}) \cdot (\frac{15 - \sqrt{5}}{22 \cdot 5m})

0.4365 = (\frac{12 \cdot (\sqrt{109 - (30 \cdot \sqrt{5})})}{5 + (7 \cdot \sqrt{5})}) \cdot (\frac{15 - \sqrt{5}}{22 \cdot 5})

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Surface to Volume Ratio of Triakis Icosahedron given Pyramidal Edge Length Solution

Follow our step by step solution on how to calculate Surface to Volume Ratio of Triakis Icosahedron given Pyramidal Edge Length?

FIRST Step Consider the formula

R A/V = (\frac{12 \cdot (\sqrt{109 - (30 \cdot \sqrt{5})})}{5 + (7 \cdot \sqrt{5})}) \cdot (\frac{15 - \sqrt{5}}{22 \cdot l e(Pyramid)})

Next Step Substitute values of Variables

∴

R A/V = (\frac{12 \cdot (\sqrt{109 - (30 \cdot \sqrt{5})})}{5 + (7 \cdot \sqrt{5})}) \cdot (\frac{15 - \sqrt{5}}{22 \cdot 5m})

Next Step Prepare to Evaluate

∴

R A/V = (\frac{12 \cdot (\sqrt{109 - (30 \cdot \sqrt{5})})}{5 + (7 \cdot \sqrt{5})}) \cdot (\frac{15 - \sqrt{5}}{22 \cdot 5})

Next Step Evaluate

∴

R A/V = 0.436516830910353m⁻¹

LAST Step Rounding Answer

∴

R A/V = 0.4365m⁻¹

Surface to Volume Ratio of Triakis Icosahedron given Pyramidal Edge Length Formula Elements

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Surface to Volume Ratio of Triakis Icosahedron

Surface to Volume Ratio of Triakis Icosahedron is what part of or fraction of total volume of Triakis Icosahedron is the total surface area.

Symbol: R_A/V

Measurement: Reciprocal LengthUnit: m⁻¹

Note: Value should be greater than 0.

Formulas to find Surface to Volume Ratio of Triakis Icosahedron

Pyramidal Edge Length of Triakis Icosahedron

Pyramidal Edge Length of Triakis Icosahedron is the length of the line connecting any two adjacent vertices of pyramid of Triakis Icosahedron.

Symbol: l_e(Pyramid)

Measurement: LengthUnit: m

Note: Value should be greater than 0.

Formulas to find Pyramidal Edge Length of Triakis Icosahedron

sqrt

A square root function is a function that takes a non-negative number as an input and returns the square root of the given input number.

Syntax: sqrt(Number)

Other Formulas to find Surface to Volume Ratio of Triakis Icosahedron

Go Surface to Volume Ratio of Triakis Icosahedron

R A/V = (\frac{12 \cdot (\sqrt{109 - (30 \cdot \sqrt{5})})}{(5 + (7 \cdot \sqrt{5})) \cdot l e(Icosahedron)})

Go Surface to Volume Ratio of Triakis Icosahedron given Total Surface Area

R A/V = (\frac{12 \cdot (\sqrt{109 - (30 \cdot \sqrt{5})})}{5 + (7 \cdot \sqrt{5})}) \cdot (\sqrt{\frac{15 \cdot (\sqrt{109 - (30 \cdot \sqrt{5})})}{11 \cdot TSA}})

Go Surface to Volume Ratio of Triakis Icosahedron given Volume

R A/V = (\frac{12 \cdot (\sqrt{109 - (30 \cdot \sqrt{5})})}{5 + (7 \cdot \sqrt{5})}) \cdot ({(\frac{5 \cdot (5 + (7 \cdot \sqrt{5}))}{44 \cdot V})}^{\frac{1}{3}})

Go Surface to Volume Ratio of Triakis Icosahedron given Midsphere Radius

R A/V = (\frac{12 \cdot (\sqrt{109 - (30 \cdot \sqrt{5})})}{5 + (7 \cdot \sqrt{5})}) \cdot (\frac{1 + \sqrt{5}}{4 \cdot r m})

How to Evaluate Surface to Volume Ratio of Triakis Icosahedron given Pyramidal Edge Length?

Surface to Volume Ratio of Triakis Icosahedron given Pyramidal Edge Length evaluator uses Surface to Volume Ratio of Triakis Icosahedron = ((12*(sqrt(109-(30*sqrt(5)))))/(5+(7*sqrt(5))))*((15-sqrt(5))/(22*Pyramidal Edge Length of Triakis Icosahedron)) to evaluate the Surface to Volume Ratio of Triakis Icosahedron, Surface to Volume Ratio of Triakis Icosahedron given Pyramidal Edge Length formula is defined as what part or what fraction of total volume of Triakis Icosahedron is the total surface area, calculated using pyramidal edge length of Triakis Icosahedron. Surface to Volume Ratio of Triakis Icosahedron is denoted by R_A/V symbol.

How to evaluate Surface to Volume Ratio of Triakis Icosahedron given Pyramidal Edge Length using this online evaluator? To use this online evaluator for Surface to Volume Ratio of Triakis Icosahedron given Pyramidal Edge Length, enter Pyramidal Edge Length of Triakis Icosahedron (l_e(Pyramid)) and hit the calculate button.

FAQs on Surface to Volume Ratio of Triakis Icosahedron given Pyramidal Edge Length

What is the formula to find Surface to Volume Ratio of Triakis Icosahedron given Pyramidal Edge Length?

The formula of Surface to Volume Ratio of Triakis Icosahedron given Pyramidal Edge Length is expressed as Surface to Volume Ratio of Triakis Icosahedron = ((12*(sqrt(109-(30*sqrt(5)))))/(5+(7*sqrt(5))))*((15-sqrt(5))/(22*Pyramidal Edge Length of Triakis Icosahedron)). Here is an example- 0.436517 = ((12*(sqrt(109-(30*sqrt(5)))))/(5+(7*sqrt(5))))*((15-sqrt(5))/(22*5)).

How to calculate Surface to Volume Ratio of Triakis Icosahedron given Pyramidal Edge Length?

With Pyramidal Edge Length of Triakis Icosahedron (l_e(Pyramid)) we can find Surface to Volume Ratio of Triakis Icosahedron given Pyramidal Edge Length using the formula - Surface to Volume Ratio of Triakis Icosahedron = ((12*(sqrt(109-(30*sqrt(5)))))/(5+(7*sqrt(5))))*((15-sqrt(5))/(22*Pyramidal Edge Length of Triakis Icosahedron)). This formula also uses Square Root (sqrt) function(s).

What are the other ways to Calculate Surface to Volume Ratio of Triakis Icosahedron?

Here are the different ways to Calculate Surface to Volume Ratio of Triakis Icosahedron-

Surface to Volume Ratio of Triakis Icosahedron=((12*(sqrt(109-(30*sqrt(5)))))/((5+(7*sqrt(5)))*Icosahedral Edge Length of Triakis Icosahedron))
Surface to Volume Ratio of Triakis Icosahedron=((12*(sqrt(109-(30*sqrt(5)))))/(5+(7*sqrt(5))))*(sqrt((15*(sqrt(109-(30*sqrt(5)))))/(11*Total Surface Area of Triakis Icosahedron)))
Surface to Volume Ratio of Triakis Icosahedron=((12*(sqrt(109-(30*sqrt(5)))))/(5+(7*sqrt(5))))*(((5*(5+(7*sqrt(5))))/(44*Volume of Triakis Icosahedron))^(1/3))

Can the Surface to Volume Ratio of Triakis Icosahedron given Pyramidal Edge Length be negative?

No, the Surface to Volume Ratio of Triakis Icosahedron given Pyramidal Edge Length, measured in Reciprocal Length cannot be negative.

Which unit is used to measure Surface to Volume Ratio of Triakis Icosahedron given Pyramidal Edge Length?

Surface to Volume Ratio of Triakis Icosahedron given Pyramidal Edge Length is usually measured using the 1 per Meter[m⁻¹] for Reciprocal Length. 1 per Kilometer[m⁻¹], 1 per Mile[m⁻¹], 1 per Yard[m⁻¹] are the few other units in which Surface to Volume Ratio of Triakis Icosahedron given Pyramidal Edge Length can be measured.

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