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Volume of Conical Humus Tank given Top Area Formula

GoVolume of Conical Humus Tank Formula

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Volume is the amount of space that a substance or object occupies or that is enclosed within a container. Check FAQs

vol = \frac{A n \cdot d}{3}

vol - Volume?A_n - Area?d - Depth?

Volume of Conical Humus Tank given Top Area Example

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Here is how the Volume of Conical Humus Tank given Top Area equation looks like with Values.

Here is how the Volume of Conical Humus Tank given Top Area equation looks like with Units.

Here is how the Volume of Conical Humus Tank given Top Area equation looks like.

21.9998 = \frac{90.04 \cdot 0.733}{3}

21.9998m³ = \frac{90.04m² \cdot 0.733m}{3}

21.9998 = \frac{90.04 \cdot 0.733}{3}

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Volume of Conical Humus Tank given Top Area Solution

Follow our step by step solution on how to calculate Volume of Conical Humus Tank given Top Area?

FIRST Step Consider the formula

vol = \frac{A n \cdot d}{3}

Next Step Substitute values of Variables

∴

vol = \frac{90.04m² \cdot 0.733m}{3}

Next Step Prepare to Evaluate

∴

vol = \frac{90.04 \cdot 0.733}{3}

Next Step Evaluate

∴

vol = 21.9997733333333m³

LAST Step Rounding Answer

∴

vol = 21.9998m³

Volume of Conical Humus Tank given Top Area Formula Elements

Variables

Volume

Volume is the amount of space that a substance or object occupies or that is enclosed within a container.

Symbol: vol

Measurement: VolumeUnit: m³

Note: Value should be greater than 0.

Formulas to find Volume

Area

Area is a measure of the extent of a surface. This can be applied to various contexts such as land area, surface area of water bodies, cross-sectional area of pipes, or areas affected by pollution.

Symbol: A_n

Measurement: AreaUnit: m²

Note: Value should be greater than 0.

Formulas to find Area

Depth

Depth is the vertical distance from a reference point, typically the ground surface, to a point below it.

Symbol: d

Measurement: LengthUnit: m

Note: Value can be positive or negative.

Formulas to find Depth

Other Formulas to find Volume

Go Volume of Conical Humus Tank

vol = \frac{π \cdot d \cdot {(D)}^{2}}{12}

Other formulas in Design of Conical Humus Tank category

Go Depth of Tank given Volume of Conical Humus Tank

d = \frac{vol}{\frac{π \cdot {(D)}^{2}}{12}}

Go Diameter of Tank given Volume of Conical Humus Tank

D = \sqrt{\frac{12 \cdot vol}{π \cdot d}}

Go Top Area of Tank given Volume of Conical Humus Tank

A n = \frac{3 \cdot vol}{d}

Go Depth of Tank given Top Area

d = (3 \cdot \frac{vol}{A n})

How to Evaluate Volume of Conical Humus Tank given Top Area?

Volume of Conical Humus Tank given Top Area evaluator uses Volume = (Area*Depth)/3 to evaluate the Volume, The Volume of Conical Humus Tank given Top Area formula is defined as the capacity of humus tank when we have prior information of top area. Volume is denoted by vol symbol.

How to evaluate Volume of Conical Humus Tank given Top Area using this online evaluator? To use this online evaluator for Volume of Conical Humus Tank given Top Area, enter Area (A_n) & Depth (d) and hit the calculate button.

FAQs on Volume of Conical Humus Tank given Top Area

What is the formula to find Volume of Conical Humus Tank given Top Area?

The formula of Volume of Conical Humus Tank given Top Area is expressed as Volume = (Area*Depth)/3. Here is an example- 21.99977 = (90.04*0.733)/3.

How to calculate Volume of Conical Humus Tank given Top Area?

With Area (A_n) & Depth (d) we can find Volume of Conical Humus Tank given Top Area using the formula - Volume = (Area*Depth)/3.

What are the other ways to Calculate Volume?

Here are the different ways to Calculate Volume-

Volume=(pi*Depth*(Diameter)^2)/12

Can the Volume of Conical Humus Tank given Top Area be negative?

No, the Volume of Conical Humus Tank given Top Area, measured in Volume cannot be negative.

Which unit is used to measure Volume of Conical Humus Tank given Top Area?

Volume of Conical Humus Tank given Top Area is usually measured using the Cubic Meter[m³] for Volume. Cubic Centimeter[m³], Cubic Millimeter[m³], Liter[m³] are the few other units in which Volume of Conical Humus Tank given Top Area can be measured.

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