Diameter of Sphere using Volumetric Strain of sphere Solution

STEP 0: Pre-Calculation Summary
Formula Used
Diameter of Sphere = 3*Change in Diameter/Volumetric Strain
Φ = 3*δdia/εv
This formula uses 3 Variables
Variables Used
Diameter of Sphere - (Measured in Meter) - The Diameter of Sphere is the longest straight line through a sphere, connecting two points of a sphere and passing through its center.
Change in Diameter - (Measured in Meter) - The Change in Diameter is the difference between the initial and final diameter.
Volumetric Strain - The Volumetric Strain is the ratio of change in volume to original volume.
STEP 1: Convert Input(s) to Base Unit
Change in Diameter: 0.0505 Meter --> 0.0505 Meter No Conversion Required
Volumetric Strain: 0.0001 --> No Conversion Required
STEP 2: Evaluate Formula
Substituting Input Values in Formula
Φ = 3*δdiav --> 3*0.0505/0.0001
Evaluating ... ...
Φ = 1515
STEP 3: Convert Result to Output's Unit
1515 Meter --> No Conversion Required
FINAL ANSWER
1515 Meter <-- Diameter of Sphere
(Calculation completed in 00.004 seconds)

Credits

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Created by Rithik Agrawal
National Institute of Technology Karnataka (NITK), Surathkal
Rithik Agrawal has created this Calculator and 1300+ more calculators!
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Verified by Ishita Goyal
Meerut Institute of Engineering and Technology (MIET), Meerut
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Volumetric Strain of Sphere Calculators

Change in Diameter given Volumetric Strain of Sphere
​ LaTeX ​ Go Change in Diameter = Volumetric Strain*Diameter of Sphere/3
Diameter of Sphere using Volumetric Strain of sphere
​ LaTeX ​ Go Diameter of Sphere = 3*Change in Diameter/Volumetric Strain
Volumetric Strain of sphere
​ LaTeX ​ Go Volumetric Strain = 3*Change in Diameter/Diameter of Sphere
Volumetric Strain of Sphere given Lateral Strain
​ LaTeX ​ Go Volumetric Strain = 3*Lateral Strain

Diameter of Sphere using Volumetric Strain of sphere Formula

​LaTeX ​Go
Diameter of Sphere = 3*Change in Diameter/Volumetric Strain
Φ = 3*δdia/εv

What is Volumetric Strain?

Volumetric Strain of a deformed body is defined as the ratio of the change in volume of the body to the deformation to its original volume. If V is the original volume and dV the change in volume occurred due to the deformation, the volumetric strain ev induced is given by. ev=dV/V.

How to Calculate Diameter of Sphere using Volumetric Strain of sphere?

Diameter of Sphere using Volumetric Strain of sphere calculator uses Diameter of Sphere = 3*Change in Diameter/Volumetric Strain to calculate the Diameter of Sphere, The Diameter of Sphere using Volumetric Strain of sphere formula is defined as the width of the sphere. Diameter of Sphere is denoted by Φ symbol.

How to calculate Diameter of Sphere using Volumetric Strain of sphere using this online calculator? To use this online calculator for Diameter of Sphere using Volumetric Strain of sphere, enter Change in Diameter dia) & Volumetric Strain v) and hit the calculate button. Here is how the Diameter of Sphere using Volumetric Strain of sphere calculation can be explained with given input values -> 1515 = 3*0.0505/0.0001.

FAQ

What is Diameter of Sphere using Volumetric Strain of sphere?
The Diameter of Sphere using Volumetric Strain of sphere formula is defined as the width of the sphere and is represented as Φ = 3*δdiav or Diameter of Sphere = 3*Change in Diameter/Volumetric Strain. The Change in Diameter is the difference between the initial and final diameter & The Volumetric Strain is the ratio of change in volume to original volume.
How to calculate Diameter of Sphere using Volumetric Strain of sphere?
The Diameter of Sphere using Volumetric Strain of sphere formula is defined as the width of the sphere is calculated using Diameter of Sphere = 3*Change in Diameter/Volumetric Strain. To calculate Diameter of Sphere using Volumetric Strain of sphere, you need Change in Diameter dia) & Volumetric Strain v). With our tool, you need to enter the respective value for Change in Diameter & Volumetric Strain and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
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