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Polar Angle is the angular position of a point from a reference direction. Check FAQs
θ=arsin(1-(Cp)2)
θ - Polar Angle?Cp - Surface Pressure Coefficient?

Angular Position given Pressure Coefficient for Non-Lifting Flow over Circular Cylinder Example

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With units
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Here is how the Angular Position given Pressure Coefficient for Non-Lifting Flow over Circular Cylinder equation looks like with Values.

Here is how the Angular Position given Pressure Coefficient for Non-Lifting Flow over Circular Cylinder equation looks like with Units.

Here is how the Angular Position given Pressure Coefficient for Non-Lifting Flow over Circular Cylinder equation looks like.

1.0835Edit=arsin(1-(-2.123Edit)2)
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Angular Position given Pressure Coefficient for Non-Lifting Flow over Circular Cylinder Solution

Follow our step by step solution on how to calculate Angular Position given Pressure Coefficient for Non-Lifting Flow over Circular Cylinder?

FIRST Step Consider the formula
θ=arsin(1-(Cp)2)
Next Step Substitute values of Variables
θ=arsin(1-(-2.123)2)
Next Step Prepare to Evaluate
θ=arsin(1-(-2.123)2)
Next Step Evaluate
θ=1.08349687702023rad
LAST Step Rounding Answer
θ=1.0835rad

Angular Position given Pressure Coefficient for Non-Lifting Flow over Circular Cylinder Formula Elements

Variables
Functions
Polar Angle
Polar Angle is the angular position of a point from a reference direction.
Symbol: θ
Measurement: AngleUnit: rad
Note: Value can be positive or negative.
Surface Pressure Coefficient
Surface Pressure Coefficient quantifies the local pressure variation on the cylinder's surface due to lift generation.
Symbol: Cp
Measurement: NAUnit: Unitless
Note: Value can be positive or negative.
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)
arsin
Arcsine function, is a trigonometric function that takes a ratio of two sides of a right triangle and outputs the angle opposite the side with the given ratio.
Syntax: arsin(Number)
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 Polar Angle

​Go Angular Position given Radial Velocity for Non-Lifting Flow over Circular Cylinder
θ=arccos(Vr(1-(Rr)2)V)
​Go Angular Position given Tangential Velocity for Non-Lifting Flow over Circular Cylinder
θ=-arsin(Vθ(1+R2r2)V)

Other formulas in Nonlifting Flow over Cylinder category

​Go Stream Function for Non-Lifting Flow over Circular Cylinder
ψ=Vrsin(θ)(1-(Rr)2)
​Go Tangential Velocity for Non-Lifting Flow over Circular Cylinder
Vθ=-(1+(Rr)2)Vsin(θ)
​Go Radial Velocity for Non-Lifting Flow over Circular Cylinder
Vr=(1-(Rr)2)Vcos(θ)
​Go Radius of Cylinder for Non-Lifting Flow
R=κ2πV

How to Evaluate Angular Position given Pressure Coefficient for Non-Lifting Flow over Circular Cylinder?

Angular Position given Pressure Coefficient for Non-Lifting Flow over Circular Cylinder evaluator uses Polar Angle = arsin(sqrt(1-(Surface Pressure Coefficient))/2) to evaluate the Polar Angle, The Angular Position given Pressure Coefficient for Non-Lifting Flow over Circular Cylinder formula is defined as the pressure distribution around a cylinder, influenced by various factors like Reynolds number, flow velocity, and cylinder geometry. Polar Angle is denoted by θ symbol.

How to evaluate Angular Position given Pressure Coefficient for Non-Lifting Flow over Circular Cylinder using this online evaluator? To use this online evaluator for Angular Position given Pressure Coefficient for Non-Lifting Flow over Circular Cylinder, enter Surface Pressure Coefficient (Cp) and hit the calculate button.

FAQs on Angular Position given Pressure Coefficient for Non-Lifting Flow over Circular Cylinder

What is the formula to find Angular Position given Pressure Coefficient for Non-Lifting Flow over Circular Cylinder?
The formula of Angular Position given Pressure Coefficient for Non-Lifting Flow over Circular Cylinder is expressed as Polar Angle = arsin(sqrt(1-(Surface Pressure Coefficient))/2). Here is an example- 1.083497 = arsin(sqrt(1-((-2.123)))/2).
How to calculate Angular Position given Pressure Coefficient for Non-Lifting Flow over Circular Cylinder?
With Surface Pressure Coefficient (Cp) we can find Angular Position given Pressure Coefficient for Non-Lifting Flow over Circular Cylinder using the formula - Polar Angle = arsin(sqrt(1-(Surface Pressure Coefficient))/2). This formula also uses Sine (sin)Inverse Sine (arsin), Square Root (sqrt) function(s).
What are the other ways to Calculate Polar Angle?
Here are the different ways to Calculate Polar Angle-
  • Polar Angle=arccos(Radial Velocity/((1-(Cylinder Radius/Radial Coordinate)^2)*Freestream Velocity))OpenImg
  • Polar Angle=-arsin(Tangential Velocity/((1+Cylinder Radius^2/Radial Coordinate^2)*Freestream Velocity))OpenImg
Can the Angular Position given Pressure Coefficient for Non-Lifting Flow over Circular Cylinder be negative?
Yes, the Angular Position given Pressure Coefficient for Non-Lifting Flow over Circular Cylinder, measured in Angle can be negative.
Which unit is used to measure Angular Position given Pressure Coefficient for Non-Lifting Flow over Circular Cylinder?
Angular Position given Pressure Coefficient for Non-Lifting Flow over Circular Cylinder is usually measured using the Radian[rad] for Angle. Degree[rad], Minute[rad], Second[rad] are the few other units in which Angular Position given Pressure Coefficient for Non-Lifting Flow over Circular Cylinder can be measured.
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