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NonSymmetry Diagonal of Deltoidal Icositetrahedron given Insphere Radius Formula

GoNonSymmetry Diagonal of Deltoidal Icositetrahedron given Surface to Volume Ratio Formula

GoNonSymmetry Diagonal of Deltoidal Icositetrahedron given Midsphere Radius Formula

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NonSymmetry Diagonal of Deltoidal Icositetrahedron is the length of the diagonal which divides the deltoid faces of Deltoidal Icositetrahedron into two isosceles triangles. Check FAQs

d Non Symmetry = \frac{\sqrt{4 + (2 \cdot \sqrt{2})}}{2} \cdot \frac{r i}{\sqrt{\frac{22 + (15 \cdot \sqrt{2})}{34}}}

d_{Non Symmetry} - NonSymmetry Diagonal of Deltoidal Icositetrahedron?r_i - Insphere Radius of Deltoidal Icositetrahedron?

NonSymmetry Diagonal of Deltoidal Icositetrahedron given Insphere Radius Example

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Here is how the NonSymmetry Diagonal of Deltoidal Icositetrahedron given Insphere Radius equation looks like with Values.

Here is how the NonSymmetry Diagonal of Deltoidal Icositetrahedron given Insphere Radius equation looks like with Units.

Here is how the NonSymmetry Diagonal of Deltoidal Icositetrahedron given Insphere Radius equation looks like.

25.4967 = \frac{\sqrt{4 + (2 \cdot \sqrt{2})}}{2} \cdot \frac{22}{\sqrt{\frac{22 + (15 \cdot \sqrt{2})}{34}}}

25.4967m = \frac{\sqrt{4 + (2 \cdot \sqrt{2})}}{2} \cdot \frac{22m}{\sqrt{\frac{22 + (15 \cdot \sqrt{2})}{34}}}

25.4967 = \frac{\sqrt{4 + (2 \cdot \sqrt{2})}}{2} \cdot \frac{22}{\sqrt{\frac{22 + (15 \cdot \sqrt{2})}{34}}}

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NonSymmetry Diagonal of Deltoidal Icositetrahedron given Insphere Radius Solution

Follow our step by step solution on how to calculate NonSymmetry Diagonal of Deltoidal Icositetrahedron given Insphere Radius?

FIRST Step Consider the formula

d Non Symmetry = \frac{\sqrt{4 + (2 \cdot \sqrt{2})}}{2} \cdot \frac{r i}{\sqrt{\frac{22 + (15 \cdot \sqrt{2})}{34}}}

Next Step Substitute values of Variables

∴

d Non Symmetry = \frac{\sqrt{4 + (2 \cdot \sqrt{2})}}{2} \cdot \frac{22m}{\sqrt{\frac{22 + (15 \cdot \sqrt{2})}{34}}}

Next Step Prepare to Evaluate

∴

d Non Symmetry = \frac{\sqrt{4 + (2 \cdot \sqrt{2})}}{2} \cdot \frac{22}{\sqrt{\frac{22 + (15 \cdot \sqrt{2})}{34}}}

Next Step Evaluate

∴

d Non Symmetry = 25.4967163228069m

LAST Step Rounding Answer

∴

d Non Symmetry = 25.4967m

NonSymmetry Diagonal of Deltoidal Icositetrahedron given Insphere Radius Formula Elements

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NonSymmetry Diagonal of Deltoidal Icositetrahedron

NonSymmetry Diagonal of Deltoidal Icositetrahedron is the length of the diagonal which divides the deltoid faces of Deltoidal Icositetrahedron into two isosceles triangles.

Symbol: d_{Non Symmetry}

Measurement: LengthUnit: m

Note: Value should be greater than 0.

Formulas to find NonSymmetry Diagonal of Deltoidal Icositetrahedron

Insphere Radius of Deltoidal Icositetrahedron

Insphere Radius of Deltoidal Icositetrahedron is the radius of the sphere that is contained by the Deltoidal Icositetrahedron in such a way that all the faces just touching the sphere.

Symbol: r_i

Measurement: LengthUnit: m

Note: Value should be greater than 0.

Formulas to find Insphere Radius of Deltoidal Icositetrahedron

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 NonSymmetry Diagonal of Deltoidal Icositetrahedron

Go NonSymmetry Diagonal of Deltoidal Icositetrahedron given Surface to Volume Ratio

d Non Symmetry = \frac{\sqrt{4 + (2 \cdot \sqrt{2})}}{2} \cdot \frac{6}{AV} \cdot \sqrt{\frac{61 + (38 \cdot \sqrt{2})}{292 + (206 \cdot \sqrt{2})}}

Go NonSymmetry Diagonal of Deltoidal Icositetrahedron given Midsphere Radius

d Non Symmetry = \frac{\sqrt{4 + (2 \cdot \sqrt{2})}}{2} \cdot \frac{2 \cdot r m}{1 + \sqrt{2}}

Go NonSymmetry Diagonal of Deltoidal Icositetrahedron given Volume

d Non Symmetry = \frac{\sqrt{4 + (2 \cdot \sqrt{2})}}{2} \cdot {(\frac{7 \cdot V}{2 \cdot \sqrt{292 + (206 \cdot \sqrt{2})}})}^{\frac{1}{3}}

Go NonSymmetry Diagonal of Deltoidal Icositetrahedron given Total Surface Area

d Non Symmetry = \frac{\sqrt{4 + (2 \cdot \sqrt{2})}}{2} \cdot \sqrt{\frac{7 \cdot TSA}{12 \cdot \sqrt{61 + (38 \cdot \sqrt{2})}}}

How to Evaluate NonSymmetry Diagonal of Deltoidal Icositetrahedron given Insphere Radius?

NonSymmetry Diagonal of Deltoidal Icositetrahedron given Insphere Radius evaluator uses NonSymmetry Diagonal of Deltoidal Icositetrahedron = (sqrt(4+(2*sqrt(2))))/2*Insphere Radius of Deltoidal Icositetrahedron/(sqrt((22+(15*sqrt(2)))/34)) to evaluate the NonSymmetry Diagonal of Deltoidal Icositetrahedron, NonSymmetry Diagonal of Deltoidal Icositetrahedron given Insphere Radius formula is defined as the length of the diagonal which divides the deltoid faces of Deltoidal Icositetrahedron into two isosceles triangles, calculated using insphere radius of Deltoidal Icositetrahedron. NonSymmetry Diagonal of Deltoidal Icositetrahedron is denoted by d_{Non Symmetry} symbol.

How to evaluate NonSymmetry Diagonal of Deltoidal Icositetrahedron given Insphere Radius using this online evaluator? To use this online evaluator for NonSymmetry Diagonal of Deltoidal Icositetrahedron given Insphere Radius, enter Insphere Radius of Deltoidal Icositetrahedron (r_i) and hit the calculate button.

FAQs on NonSymmetry Diagonal of Deltoidal Icositetrahedron given Insphere Radius

What is the formula to find NonSymmetry Diagonal of Deltoidal Icositetrahedron given Insphere Radius?

The formula of NonSymmetry Diagonal of Deltoidal Icositetrahedron given Insphere Radius is expressed as NonSymmetry Diagonal of Deltoidal Icositetrahedron = (sqrt(4+(2*sqrt(2))))/2*Insphere Radius of Deltoidal Icositetrahedron/(sqrt((22+(15*sqrt(2)))/34)). Here is an example- 25.49672 = (sqrt(4+(2*sqrt(2))))/2*22/(sqrt((22+(15*sqrt(2)))/34)).

How to calculate NonSymmetry Diagonal of Deltoidal Icositetrahedron given Insphere Radius?

With Insphere Radius of Deltoidal Icositetrahedron (r_i) we can find NonSymmetry Diagonal of Deltoidal Icositetrahedron given Insphere Radius using the formula - NonSymmetry Diagonal of Deltoidal Icositetrahedron = (sqrt(4+(2*sqrt(2))))/2*Insphere Radius of Deltoidal Icositetrahedron/(sqrt((22+(15*sqrt(2)))/34)). This formula also uses Square Root Function function(s).

What are the other ways to Calculate NonSymmetry Diagonal of Deltoidal Icositetrahedron?

Here are the different ways to Calculate NonSymmetry Diagonal of Deltoidal Icositetrahedron-

NonSymmetry Diagonal of Deltoidal Icositetrahedron=(sqrt(4+(2*sqrt(2))))/2*6/SA:V of Deltoidal Icositetrahedron*sqrt((61+(38*sqrt(2)))/(292+(206*sqrt(2))))
NonSymmetry Diagonal of Deltoidal Icositetrahedron=(sqrt(4+(2*sqrt(2))))/2*(2*Midsphere Radius of Deltoidal Icositetrahedron)/(1+sqrt(2))
NonSymmetry Diagonal of Deltoidal Icositetrahedron=(sqrt(4+(2*sqrt(2))))/2*((7*Volume of Deltoidal Icositetrahedron)/(2*sqrt(292+(206*sqrt(2)))))^(1/3)

Can the NonSymmetry Diagonal of Deltoidal Icositetrahedron given Insphere Radius be negative?

No, the NonSymmetry Diagonal of Deltoidal Icositetrahedron given Insphere Radius, measured in Length cannot be negative.

Which unit is used to measure NonSymmetry Diagonal of Deltoidal Icositetrahedron given Insphere Radius?

NonSymmetry Diagonal of Deltoidal Icositetrahedron given Insphere Radius is usually measured using the Meter[m] for Length. Millimeter[m], Kilometer[m], Decimeter[m] are the few other units in which NonSymmetry Diagonal of Deltoidal Icositetrahedron given Insphere Radius can be measured.

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