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Total Surface Area of Double Point given Volume Formula

GoTotal Surface Area of Double Point Formula

GoTotal Surface Area of Double Point given Length Formula

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Total Surface Area of Double Point is the total quantity of plane enclosed on the entire surface of the Double Point. Check FAQs

TSA = π \cdot \sqrt{\frac{V}{π \cdot (h Cylinder + \frac{h First Cone}{3} + \frac{h Second Cone}{3})}} \cdot ((2 \cdot h Cylinder) + \sqrt{{h First Cone}^{2} + \frac{V}{π \cdot (h Cylinder + \frac{h First Cone}{3} + \frac{h Second Cone}{3})}} + \sqrt{{h Second Cone}^{2} + \frac{V}{π \cdot (h Cylinder + \frac{h First Cone}{3} + \frac{h Second Cone}{3})}})

TSA - Total Surface Area of Double Point?V - Volume of Double Point?h_Cylinder - Cylindrical Height of Double Point?h_{First Cone} - Height of First Cone of Double Point?h_{Second Cone} - Height of Second Cone of Double Point?π - Archimedes' constant?

Total Surface Area of Double Point given Volume Example

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Here is how the Total Surface Area of Double Point given Volume equation looks like with Values.

Here is how the Total Surface Area of Double Point given Volume equation looks like with Units.

Here is how the Total Surface Area of Double Point given Volume equation looks like.

1050.9797 = 3.1416 \cdot \sqrt{\frac{2220}{3.1416 \cdot (20 + \frac{15}{3} + \frac{10}{3})}} \cdot ((2 \cdot 20) + \sqrt{15^{2} + \frac{2220}{3.1416 \cdot (20 + \frac{15}{3} + \frac{10}{3})}} + \sqrt{10^{2} + \frac{2220}{3.1416 \cdot (20 + \frac{15}{3} + \frac{10}{3})}})

1050.9797m² = 3.1416 \cdot \sqrt{\frac{2220m³}{3.1416 \cdot (20m + \frac{15m}{3} + \frac{10m}{3})}} \cdot ((2 \cdot 20m) + \sqrt{{15m}^{2} + \frac{2220m³}{3.1416 \cdot (20m + \frac{15m}{3} + \frac{10m}{3})}} + \sqrt{{10m}^{2} + \frac{2220m³}{3.1416 \cdot (20m + \frac{15m}{3} + \frac{10m}{3})}})

1050.9797 = 3.1416 \cdot \sqrt{\frac{2220}{3.1416 \cdot (20 + \frac{15}{3} + \frac{10}{3})}} \cdot ((2 \cdot 20) + \sqrt{15^{2} + \frac{2220}{3.1416 \cdot (20 + \frac{15}{3} + \frac{10}{3})}} + \sqrt{10^{2} + \frac{2220}{3.1416 \cdot (20 + \frac{15}{3} + \frac{10}{3})}})

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Total Surface Area of Double Point given Volume Solution

Follow our step by step solution on how to calculate Total Surface Area of Double Point given Volume?

FIRST Step Consider the formula

TSA = π \cdot \sqrt{\frac{V}{π \cdot (h Cylinder + \frac{h First Cone}{3} + \frac{h Second Cone}{3})}} \cdot ((2 \cdot h Cylinder) + \sqrt{{h First Cone}^{2} + \frac{V}{π \cdot (h Cylinder + \frac{h First Cone}{3} + \frac{h Second Cone}{3})}} + \sqrt{{h Second Cone}^{2} + \frac{V}{π \cdot (h Cylinder + \frac{h First Cone}{3} + \frac{h Second Cone}{3})}})

Next Step Substitute values of Variables

∴

TSA = π \cdot \sqrt{\frac{2220m³}{π \cdot (20m + \frac{15m}{3} + \frac{10m}{3})}} \cdot ((2 \cdot 20m) + \sqrt{{15m}^{2} + \frac{2220m³}{π \cdot (20m + \frac{15m}{3} + \frac{10m}{3})}} + \sqrt{{10m}^{2} + \frac{2220m³}{π \cdot (20m + \frac{15m}{3} + \frac{10m}{3})}})

Next Step Substitute values of Constants

∴

TSA = 3.1416 \cdot \sqrt{\frac{2220m³}{3.1416 \cdot (20m + \frac{15m}{3} + \frac{10m}{3})}} \cdot ((2 \cdot 20m) + \sqrt{{15m}^{2} + \frac{2220m³}{3.1416 \cdot (20m + \frac{15m}{3} + \frac{10m}{3})}} + \sqrt{{10m}^{2} + \frac{2220m³}{3.1416 \cdot (20m + \frac{15m}{3} + \frac{10m}{3})}})

Next Step Prepare to Evaluate

∴

TSA = 3.1416 \cdot \sqrt{\frac{2220}{3.1416 \cdot (20 + \frac{15}{3} + \frac{10}{3})}} \cdot ((2 \cdot 20) + \sqrt{15^{2} + \frac{2220}{3.1416 \cdot (20 + \frac{15}{3} + \frac{10}{3})}} + \sqrt{10^{2} + \frac{2220}{3.1416 \cdot (20 + \frac{15}{3} + \frac{10}{3})}})

Next Step Evaluate

∴

TSA = 1050.97969512788m²

LAST Step Rounding Answer

∴

TSA = 1050.9797m²

Total Surface Area of Double Point given Volume Formula Elements

Variables

Constants

Functions

Total Surface Area of Double Point

Total Surface Area of Double Point is the total quantity of plane enclosed on the entire surface of the Double Point.

Symbol: TSA

Measurement: AreaUnit: m²

Note: Value should be greater than 0.

Formulas to find Total Surface Area of Double Point

Volume of Double Point

Volume of Double Point is the total quantity of three dimensional space enclosed by the surface of the Double Point.

Symbol: V

Measurement: VolumeUnit: m³

Note: Value should be greater than 0.

Formulas to find Volume of Double Point

Cylindrical Height of Double Point

Cylindrical Height of Double Point is the vertical distance between the circular faces of the cylindrical portion in the Double Point.

Symbol: h_Cylinder

Measurement: LengthUnit: m

Note: Value should be greater than 0.

Formulas to find Cylindrical Height of Double Point

Height of First Cone of Double Point

Height of First Cone of Double Point is the distance between the center of circular face and apex of the first cone attached to the cylindrical portion in the Double Point.

Symbol: h_{First Cone}

Measurement: LengthUnit: m

Note: Value should be greater than 0.

Formulas to find Height of First Cone of Double Point

Height of Second Cone of Double Point

Height of Second Cone of Double Point is the distance between the center of circular face and apex of the second cone attached to the cylindrical portion in the Double Point.

Symbol: h_{Second Cone}

Measurement: LengthUnit: m

Note: Value should be greater than 0.

Formulas to find Height of Second Cone of Double Point

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)

Other Formulas to find Total Surface Area of Double Point

Go Total Surface Area of Double Point

TSA = π \cdot r \cdot ((2 \cdot h Cylinder) + \sqrt{{h First Cone}^{2} + r^{2}} + \sqrt{{h Second Cone}^{2} + r^{2}})

Go Total Surface Area of Double Point given Length

TSA = π \cdot r \cdot ((2 \cdot (l - h First Cone - h Second Cone)) + \sqrt{{h First Cone}^{2} + r^{2}} + \sqrt{{h Second Cone}^{2} + r^{2}})

Go Total Surface Area of Double Point given Height of Second Cone

TSA = π \cdot r \cdot ((2 \cdot h Cylinder) + \sqrt{{(l - h Cylinder - h Second Cone)}^{2} + r^{2}} + \sqrt{{h Second Cone}^{2} + r^{2}})

Go Total Surface Area of Double Point given Height of First Cone

TSA = π \cdot r \cdot ((2 \cdot h Cylinder) + \sqrt{{h First Cone}^{2} + r^{2}} + \sqrt{{(l - h Cylinder - h First Cone)}^{2} + r^{2}})

How to Evaluate Total Surface Area of Double Point given Volume?

Total Surface Area of Double Point given Volume evaluator uses Total Surface Area of Double Point = pi*sqrt(Volume of Double Point/(pi*(Cylindrical Height of Double Point+Height of First Cone of Double Point/3+Height of Second Cone of Double Point/3)))*((2*Cylindrical Height of Double Point)+sqrt(Height of First Cone of Double Point^2+Volume of Double Point/(pi*(Cylindrical Height of Double Point+Height of First Cone of Double Point/3+Height of Second Cone of Double Point/3)))+sqrt(Height of Second Cone of Double Point^2+Volume of Double Point/(pi*(Cylindrical Height of Double Point+Height of First Cone of Double Point/3+Height of Second Cone of Double Point/3)))) to evaluate the Total Surface Area of Double Point, Total Surface Area of Double Point given Volume formula is defined as the total quantity of plane enclosed on the entire surface of the Double Point, calculated using its volume. Total Surface Area of Double Point is denoted by TSA symbol.

How to evaluate Total Surface Area of Double Point given Volume using this online evaluator? To use this online evaluator for Total Surface Area of Double Point given Volume, enter Volume of Double Point (V), Cylindrical Height of Double Point (h_Cylinder), Height of First Cone of Double Point (h_{First Cone}) & Height of Second Cone of Double Point (h_{Second Cone}) and hit the calculate button.

FAQs on Total Surface Area of Double Point given Volume

What is the formula to find Total Surface Area of Double Point given Volume?

The formula of Total Surface Area of Double Point given Volume is expressed as Total Surface Area of Double Point = pi*sqrt(Volume of Double Point/(pi*(Cylindrical Height of Double Point+Height of First Cone of Double Point/3+Height of Second Cone of Double Point/3)))*((2*Cylindrical Height of Double Point)+sqrt(Height of First Cone of Double Point^2+Volume of Double Point/(pi*(Cylindrical Height of Double Point+Height of First Cone of Double Point/3+Height of Second Cone of Double Point/3)))+sqrt(Height of Second Cone of Double Point^2+Volume of Double Point/(pi*(Cylindrical Height of Double Point+Height of First Cone of Double Point/3+Height of Second Cone of Double Point/3)))). Here is an example- 1050.98 = pi*sqrt(2220/(pi*(20+15/3+10/3)))*((2*20)+sqrt(15^2+2220/(pi*(20+15/3+10/3)))+sqrt(10^2+2220/(pi*(20+15/3+10/3)))).

How to calculate Total Surface Area of Double Point given Volume?

With Volume of Double Point (V), Cylindrical Height of Double Point (h_Cylinder), Height of First Cone of Double Point (h_{First Cone}) & Height of Second Cone of Double Point (h_{Second Cone}) we can find Total Surface Area of Double Point given Volume using the formula - Total Surface Area of Double Point = pi*sqrt(Volume of Double Point/(pi*(Cylindrical Height of Double Point+Height of First Cone of Double Point/3+Height of Second Cone of Double Point/3)))*((2*Cylindrical Height of Double Point)+sqrt(Height of First Cone of Double Point^2+Volume of Double Point/(pi*(Cylindrical Height of Double Point+Height of First Cone of Double Point/3+Height of Second Cone of Double Point/3)))+sqrt(Height of Second Cone of Double Point^2+Volume of Double Point/(pi*(Cylindrical Height of Double Point+Height of First Cone of Double Point/3+Height of Second Cone of Double Point/3)))). This formula also uses Archimedes' constant and Square Root (sqrt) function(s).

What are the other ways to Calculate Total Surface Area of Double Point?

Here are the different ways to Calculate Total Surface Area of Double Point-

Total Surface Area of Double Point=pi*Radius of Double Point*((2*Cylindrical Height of Double Point)+sqrt(Height of First Cone of Double Point^2+Radius of Double Point^2)+sqrt(Height of Second Cone of Double Point^2+Radius of Double Point^2))
Total Surface Area of Double Point=pi*Radius of Double Point*((2*(Length of Double Point-Height of First Cone of Double Point-Height of Second Cone of Double Point))+sqrt(Height of First Cone of Double Point^2+Radius of Double Point^2)+sqrt(Height of Second Cone of Double Point^2+Radius of Double Point^2))
Total Surface Area of Double Point=pi*Radius of Double Point*((2*Cylindrical Height of Double Point)+sqrt((Length of Double Point-Cylindrical Height of Double Point-Height of Second Cone of Double Point)^2+Radius of Double Point^2)+sqrt(Height of Second Cone of Double Point^2+Radius of Double Point^2))

Can the Total Surface Area of Double Point given Volume be negative?

No, the Total Surface Area of Double Point given Volume, measured in Area cannot be negative.

Which unit is used to measure Total Surface Area of Double Point given Volume?

Total Surface Area of Double Point given Volume is usually measured using the Square Meter[m²] for Area. Square Kilometer[m²], Square Centimeter[m²], Square Millimeter[m²] are the few other units in which Total Surface Area of Double Point given Volume can be measured.

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Total Surface Area of Double Point given Volume Formula

​GoTotal Surface Area of Double Point Formula

​GoTotal Surface Area of Double Point given Length Formula

Total Surface Area of Double Point given Volume Example

Total Surface Area of Double Point given Volume Solution

Total Surface Area of Double Point given Volume Formula Elements

Other Formulas to find Total Surface Area of Double Point

How to Evaluate Total Surface Area of Double Point given Volume?

FAQs on Total Surface Area of Double Point given Volume

Variable Name

GoTotal Surface Area of Double Point Formula

GoTotal Surface Area of Double Point given Length Formula