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Height of Oblique Cylinder given Total Surface Area Formula

GoHeight of Oblique Cylinder Formula

GoHeight of Oblique Cylinder given Lateral Surface Area Formula

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Height of Oblique Cylinder is the vertical distance from the bottom circular face to the top of the Oblique Cylinder. Check FAQs

h = \frac{TSA - (2 \cdot π \cdot r^{2})}{2 \cdot π \cdot r} \cdot \sin (∠ Slope)

h - Height of Oblique Cylinder?TSA - Total Surface Area of Oblique Cylinder?r - Radius of Oblique Cylinder?∠_Slope - Angle of Slope of Oblique Cylinder?π - Archimedes' constant?

Height of Oblique Cylinder given Total Surface Area Example

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Here is how the Height of Oblique Cylinder given Total Surface Area equation looks like with Values.

Here is how the Height of Oblique Cylinder given Total Surface Area equation looks like with Units.

Here is how the Height of Oblique Cylinder given Total Surface Area equation looks like.

10.0044 = \frac{520 - (2 \cdot 3.1416 \cdot 5^{2})}{2 \cdot 3.1416 \cdot 5} \cdot \sin (60)

10.0044m = \frac{520m² - (2 \cdot 3.1416 \cdot {5m}^{2})}{2 \cdot 3.1416 \cdot 5m} \cdot \sin (60°)

10.0044 = \frac{520 - (2 \cdot 3.1416 \cdot 5^{2})}{2 \cdot 3.1416 \cdot 5} \cdot \sin (60)

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Height of Oblique Cylinder given Total Surface Area Solution

Follow our step by step solution on how to calculate Height of Oblique Cylinder given Total Surface Area?

FIRST Step Consider the formula

h = \frac{TSA - (2 \cdot π \cdot r^{2})}{2 \cdot π \cdot r} \cdot \sin (∠ Slope)

Next Step Substitute values of Variables

∴

h = \frac{520m² - (2 \cdot π \cdot {5m}^{2})}{2 \cdot π \cdot 5m} \cdot \sin (60°)

Next Step Substitute values of Constants

∴

h = \frac{520m² - (2 \cdot 3.1416 \cdot {5m}^{2})}{2 \cdot 3.1416 \cdot 5m} \cdot \sin (60°)

Next Step Convert Units

∴

h = \frac{520m² - (2 \cdot 3.1416 \cdot {5m}^{2})}{2 \cdot 3.1416 \cdot 5m} \cdot \sin (1.0472rad)

Next Step Prepare to Evaluate

∴

h = \frac{520 - (2 \cdot 3.1416 \cdot 5^{2})}{2 \cdot 3.1416 \cdot 5} \cdot \sin (1.0472)

Next Step Evaluate

∴

h = 10.0044242620433m

LAST Step Rounding Answer

∴

h = 10.0044m

Height of Oblique Cylinder given Total Surface Area Formula Elements

Variables

Constants

Functions

Height of Oblique Cylinder

Height of Oblique Cylinder is the vertical distance from the bottom circular face to the top of the Oblique Cylinder.

Symbol: h

Measurement: LengthUnit: m

Note: Value should be greater than 0.

Formulas to find Height of Oblique Cylinder

Total Surface Area of Oblique Cylinder

Total Surface Area of Oblique Cylinder is the total quantity of plane enclosed on the entire surface of the Oblique Cylinder.

Symbol: TSA

Measurement: AreaUnit: m²

Note: Value should be greater than 0.

Formulas to find Total Surface Area of Oblique Cylinder

Radius of Oblique Cylinder

Radius of Oblique Cylinder is the distance between the center and any point on the circumference of the base circular face of the Oblique Cylinder.

Symbol: r

Measurement: LengthUnit: m

Note: Value should be greater than 0.

Formulas to find Radius of Oblique Cylinder

Angle of Slope of Oblique Cylinder

Angle of Slope of Oblique Cylinder is the measurement of the angle at which the cylinder leans over the base of Oblique Cylinder.

Symbol: ∠_Slope

Measurement: AngleUnit: °

Note: Value should be between 0 to 90.

Formulas to find Angle of Slope of Oblique Cylinder

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

sin

Sine is a trigonometric function that describes the ratio of the length of the opposite side of a right triangle to the length of the hypotenuse.

Syntax: sin(Angle)

Other Formulas to find Height of Oblique Cylinder

Go Height of Oblique Cylinder

h = l e(Lateral) \cdot \sin (∠ Slope)

Go Height of Oblique Cylinder given Lateral Surface Area

h = \frac{LSA}{2 \cdot π \cdot r} \cdot \sin (∠ Slope)

Go Height of Oblique Cylinder given Volume

h = \frac{V}{π \cdot r^{2}}

Go Height of Oblique Cylinder given Surface to Volume Ratio

h = \frac{LSA + (2 \cdot π \cdot r^{2})}{π \cdot r^{2} \cdot R A/V}

How to Evaluate Height of Oblique Cylinder given Total Surface Area?

Height of Oblique Cylinder given Total Surface Area evaluator uses Height of Oblique Cylinder = (Total Surface Area of Oblique Cylinder-(2*pi*Radius of Oblique Cylinder^2))/(2*pi*Radius of Oblique Cylinder)*sin(Angle of Slope of Oblique Cylinder) to evaluate the Height of Oblique Cylinder, Height of Oblique Cylinder given Total Surface Area formula is defined as the vertical distance from the bottom circular face to the top of the Oblique Cylinder and is calculated using the total surface area, radius, and angle of slope of the Oblique Cylinder. Height of Oblique Cylinder is denoted by h symbol.

How to evaluate Height of Oblique Cylinder given Total Surface Area using this online evaluator? To use this online evaluator for Height of Oblique Cylinder given Total Surface Area, enter Total Surface Area of Oblique Cylinder (TSA), Radius of Oblique Cylinder (r) & Angle of Slope of Oblique Cylinder (∠_Slope) and hit the calculate button.

FAQs on Height of Oblique Cylinder given Total Surface Area

What is the formula to find Height of Oblique Cylinder given Total Surface Area?

The formula of Height of Oblique Cylinder given Total Surface Area is expressed as Height of Oblique Cylinder = (Total Surface Area of Oblique Cylinder-(2*pi*Radius of Oblique Cylinder^2))/(2*pi*Radius of Oblique Cylinder)*sin(Angle of Slope of Oblique Cylinder). Here is an example- 10.00442 = (520-(2*pi*5^2))/(2*pi*5)*sin(1.0471975511964).

How to calculate Height of Oblique Cylinder given Total Surface Area?

With Total Surface Area of Oblique Cylinder (TSA), Radius of Oblique Cylinder (r) & Angle of Slope of Oblique Cylinder (∠_Slope) we can find Height of Oblique Cylinder given Total Surface Area using the formula - Height of Oblique Cylinder = (Total Surface Area of Oblique Cylinder-(2*pi*Radius of Oblique Cylinder^2))/(2*pi*Radius of Oblique Cylinder)*sin(Angle of Slope of Oblique Cylinder). This formula also uses Archimedes' constant and Sine (sin) function(s).

What are the other ways to Calculate Height of Oblique Cylinder?

Here are the different ways to Calculate Height of Oblique Cylinder-

Height of Oblique Cylinder=Lateral Edge of Oblique Cylinder*sin(Angle of Slope of Oblique Cylinder)
Height of Oblique Cylinder=Lateral Surface Area of Oblique Cylinder/(2*pi*Radius of Oblique Cylinder)*sin(Angle of Slope of Oblique Cylinder)
Height of Oblique Cylinder=Volume of Oblique Cylinder/(pi*Radius of Oblique Cylinder^2)

Can the Height of Oblique Cylinder given Total Surface Area be negative?

No, the Height of Oblique Cylinder given Total Surface Area, measured in Length cannot be negative.

Which unit is used to measure Height of Oblique Cylinder given Total Surface Area?

Height of Oblique Cylinder given Total Surface Area is usually measured using the Meter[m] for Length. Millimeter[m], Kilometer[m], Decimeter[m] are the few other units in which Height of Oblique Cylinder given Total Surface Area can be measured.

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Height of Oblique Cylinder given Total Surface Area Formula

​GoHeight of Oblique Cylinder Formula

​GoHeight of Oblique Cylinder given Lateral Surface Area Formula

Height of Oblique Cylinder given Total Surface Area Example

Height of Oblique Cylinder given Total Surface Area Solution

Height of Oblique Cylinder given Total Surface Area Formula Elements

Other Formulas to find Height of Oblique Cylinder

How to Evaluate Height of Oblique Cylinder given Total Surface Area?

FAQs on Height of Oblique Cylinder given Total Surface Area

Variable Name

GoHeight of Oblique Cylinder Formula

GoHeight of Oblique Cylinder given Lateral Surface Area Formula