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Bottom Radius of Solid of Revolution Formula

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Bottom Radius of Solid of Revolution is the horizontal distance from the bottom end point of the revolving curve to the axis of rotation of the Solid of Revolution. Check FAQs
rBottom=(TSA-LSAπ)-rTop
rBottom - Bottom Radius of Solid of Revolution?TSA - Total Surface Area of Solid of Revolution?LSA - Lateral Surface Area of Solid of Revolution?rTop - Top Radius of Solid of Revolution?π - Archimedes' constant?

Bottom Radius of Solid of Revolution Example

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Here is how the Bottom Radius of Solid of Revolution equation looks like with Values.

Here is how the Bottom Radius of Solid of Revolution equation looks like with Units.

Here is how the Bottom Radius of Solid of Revolution equation looks like.

20.0666Edit=(5200Edit-2360Edit3.1416)-10Edit
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Bottom Radius of Solid of Revolution Solution

Follow our step by step solution on how to calculate Bottom Radius of Solid of Revolution?

FIRST Step Consider the formula
rBottom=(TSA-LSAπ)-rTop
Next Step Substitute values of Variables
∴ rBottom=(5200m²-2360m²π)-10m
Next Step Substitute values of Constants
∴ rBottom=(5200m²-2360m²3.1416)-10m
Next Step Prepare to Evaluate
∴ rBottom=(5200-23603.1416)-10
Next Step Evaluate
∴rBottom=20.0665940332783m
LAST Step Rounding Answer
∴rBottom=20.0666m

Bottom Radius of Solid of Revolution Formula Elements

Variables
Constants
Functions
Bottom Radius of Solid of Revolution
Bottom Radius of Solid of Revolution is the horizontal distance from the bottom end point of the revolving curve to the axis of rotation of the Solid of Revolution.
Symbol: rBottom
Measurement: LengthUnit: m
Note: Value should be greater than 0.
Formulas to find Bottom Radius of Solid of RevolutionOpen Variable
Total Surface Area of Solid of Revolution
Total Surface Area of Solid of Revolution is the total quantity of two dimensional space enclosed on the entire surface of the Solid of Revolution.
Symbol: TSA
Measurement: AreaUnit: m²
Note: Value should be greater than 0.
Formulas to find Total Surface Area of Solid of RevolutionOpen Variable
Lateral Surface Area of Solid of Revolution
Lateral Surface Area of Solid of Revolution is the total quantity of two dimensional space enclosed on the lateral surface of the Solid of Revolution.
Symbol: LSA
Measurement: AreaUnit: m²
Note: Value should be greater than 0.
Formulas to find Lateral Surface Area of Solid of RevolutionOpen Variable
Top Radius of Solid of Revolution
Top Radius of Solid of Revolution is the horizontal distance from the top end point of the revolving curve to the axis of rotation of the Solid of Revolution.
Symbol: rTop
Measurement: LengthUnit: m
Note: Value should be greater than 0.
Formulas to find Top Radius of Solid of RevolutionOpen Variable
Archimedes' constant
Archimedes' constant is a mathematical constant that represents the ratio of the circumference of a circle to its diameter.
Symbol: π
Value: 3.14159265358979323846264338327950288
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)

How to Evaluate Bottom Radius of Solid of Revolution?

Bottom Radius of Solid of Revolution evaluator uses Bottom Radius of Solid of Revolution = (sqrt((Total Surface Area of Solid of Revolution-Lateral Surface Area of Solid of Revolution)/pi))-Top Radius of Solid of Revolution to evaluate the Bottom Radius of Solid of Revolution, Bottom Radius of Solid of Revolution formula is defined as the horizontal distance from the bottom end point of the revolving curve to the axis of rotation of the Solid of Revolution. Bottom Radius of Solid of Revolution is denoted by rBottom symbol.

How to evaluate Bottom Radius of Solid of Revolution using this online evaluator? To use this online evaluator for Bottom Radius of Solid of Revolution, enter Total Surface Area of Solid of Revolution (TSA), Lateral Surface Area of Solid of Revolution (LSA) & Top Radius of Solid of Revolution (rTop) and hit the calculate button.

FAQs on Bottom Radius of Solid of Revolution

What is the formula to find Bottom Radius of Solid of Revolution?
The formula of Bottom Radius of Solid of Revolution is expressed as Bottom Radius of Solid of Revolution = (sqrt((Total Surface Area of Solid of Revolution-Lateral Surface Area of Solid of Revolution)/pi))-Top Radius of Solid of Revolution. Here is an example- 20.06659 = (sqrt((5200-2360)/pi))-10.
How to calculate Bottom Radius of Solid of Revolution?
With Total Surface Area of Solid of Revolution (TSA), Lateral Surface Area of Solid of Revolution (LSA) & Top Radius of Solid of Revolution (rTop) we can find Bottom Radius of Solid of Revolution using the formula - Bottom Radius of Solid of Revolution = (sqrt((Total Surface Area of Solid of Revolution-Lateral Surface Area of Solid of Revolution)/pi))-Top Radius of Solid of Revolution. This formula also uses Archimedes' constant and Square Root (sqrt) function(s).
Can the Bottom Radius of Solid of Revolution be negative?
No, the Bottom Radius of Solid of Revolution, measured in Length cannot be negative.
Which unit is used to measure Bottom Radius of Solid of Revolution?
Bottom Radius of Solid of Revolution is usually measured using the Meter[m] for Length. Millimeter[m], Kilometer[m], Decimeter[m] are the few other units in which Bottom Radius of Solid of Revolution can be measured.
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