Transformed Conical Variable with Wave Angle Formula

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Transformed Conical Variable With Wave Angle is the ratio of base radius of cone to product of the slenderness ratio and height of cone at which the radius is taken using wave angle. Check FAQs
θw=β(180π)λ
θw - Transformed Conical Variable With Wave Angle?β - Wave Angle?λ - Slenderness Ratio?π - Archimedes' constant?

Transformed Conical Variable with Wave Angle Example

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Here is how the Transformed Conical Variable with Wave Angle equation looks like with Values.

Here is how the Transformed Conical Variable with Wave Angle equation looks like with Units.

Here is how the Transformed Conical Variable with Wave Angle equation looks like.

32.7732Edit=0.286Edit(1803.1416)0.5Edit
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Transformed Conical Variable with Wave Angle Solution

Follow our step by step solution on how to calculate Transformed Conical Variable with Wave Angle?

FIRST Step Consider the formula
θw=β(180π)λ
Next Step Substitute values of Variables
θw=0.286rad(180π)0.5
Next Step Substitute values of Constants
θw=0.286rad(1803.1416)0.5
Next Step Prepare to Evaluate
θw=0.286(1803.1416)0.5
Next Step Evaluate
θw=32.7731858814831
LAST Step Rounding Answer
θw=32.7732

Transformed Conical Variable with Wave Angle Formula Elements

Variables
Constants
Transformed Conical Variable With Wave Angle
Transformed Conical Variable With Wave Angle is the ratio of base radius of cone to product of the slenderness ratio and height of cone at which the radius is taken using wave angle.
Symbol: θw
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.
Wave Angle
Wave Angle is the shock angle created by the oblique shock, this is not similar to the mach angle.
Symbol: β
Measurement: AngleUnit: rad
Note: Value should be greater than 0.
Slenderness Ratio
The Slenderness Ratio is the ratio of the length of a column and the least radius of gyration of its cross section.
Symbol: λ
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.
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

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How to Evaluate Transformed Conical Variable with Wave Angle?

Transformed Conical Variable with Wave Angle evaluator uses Transformed Conical Variable With Wave Angle = (Wave Angle*(180/pi))/Slenderness Ratio to evaluate the Transformed Conical Variable With Wave Angle, Transformed Conical Variable with Wave Angle is a mathematical model used in various fields, particularly in physics and engineering, to describe the behavior of certain conical structures subjected to wave propagation. This model incorporates both the geometric properties of the conical structure and the wave angle of the incident wave. Transformed Conical Variable With Wave Angle is denoted by θw symbol.

How to evaluate Transformed Conical Variable with Wave Angle using this online evaluator? To use this online evaluator for Transformed Conical Variable with Wave Angle, enter Wave Angle (β) & Slenderness Ratio (λ) and hit the calculate button.

FAQs on Transformed Conical Variable with Wave Angle

What is the formula to find Transformed Conical Variable with Wave Angle?
The formula of Transformed Conical Variable with Wave Angle is expressed as Transformed Conical Variable With Wave Angle = (Wave Angle*(180/pi))/Slenderness Ratio. Here is an example- 32.77319 = (0.286*(180/pi))/0.5.
How to calculate Transformed Conical Variable with Wave Angle?
With Wave Angle (β) & Slenderness Ratio (λ) we can find Transformed Conical Variable with Wave Angle using the formula - Transformed Conical Variable With Wave Angle = (Wave Angle*(180/pi))/Slenderness Ratio. This formula also uses Archimedes' constant .
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