Angular velocity considering the depth of parabola Calculator

Category	Physics ↺
Physics	Fluid Mechanics ↺
Fluid-Mechanics	Kinematics of flow ↺

✖the depth of parabola is considered for the free surface formed at the water.ⓘ depth of parabola [Z]			+10% -10%
✖Radius 1 is a radial line from the focus to any point of a curve.ⓘ Radius 1 [r1]			+10% -10%

✖The angular velocity refers to how fast an object rotates or revolves relative to another point, i.e. how fast the angular position or orientation of an object changes with time.ⓘ Angular velocity considering the depth of parabola [ω]

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Angular velocity considering the depth of parabola

Maiarutselvan V

PSG College of Technology (PSGCT), Coimbatore

Maiarutselvan V has created this Calculator and 200+ more calculators!

Sai Venkata Phanindra Chary Arendra

Vallurupalli Nageswara Rao Vignana Jyothi Institute of Engineering and Technology (VNRVJIET), Hyderabad

Sai Venkata Phanindra Chary Arendra has verified this Calculator and 100+ more calculators!

< 11 Other formulas that you can solve using the same Inputs

Lateral Surface Area of a Conical Frustum

Lateral Surface Area=pi*(Radius 1+Radius 2)*sqrt((Radius 1-Radius 2)^2+Height^2) GO

Volume of a Conical Frustum

Volume=(1/3)*pi*Height*(Radius 1^2+Radius 2^2+(Radius 1*Radius 2)) GO

Moment of Inertia of a solid sphere about its diameter

Moment of Inertia=2*(Mass*(Radius 1^2))/5 GO

Moment of inertia of a circular disc about an axis through its center and perpendicular to its plane

Moment of Inertia=(Mass*(Radius 1^2))/2 GO

Moment of Inertia of a right circular solid cylinder about its symmetry axis

Moment of Inertia=(Mass*(Radius 1^2))/2 GO

Moment of Inertia of a spherical shell about its diameter

Moment of Inertia=2*(Mass*(Radius 1))/3 GO

Moment of Inertia of a right circular hollow cylinder about its axis

Moment of Inertia=(Mass*(Radius 1)^2) GO

Moment of inertia of a circular ring about an axis through its center and perpendicular to its plane

Moment of Inertia=Mass*(Radius 1^2) GO

Area of a Torus

Area=pi^2*(Radius 2^2-Radius 1^2) GO

Top Surface Area of a Conical Frustum

Top Surface Area=pi*(Radius 1)^2 GO

Volume of cylinder circumscribing a sphere when radius of sphere is known

Volume=2*pi*(Radius 1^3) GO

< 8 Other formulas that calculate the same Output

Angular velocity when kinetic energy is given

Angular Velocity=sqrt(2*Kinetic Energy/((Mass 1*(Radius of mass 1^2))+(Mass 2*(Radius of mass 2^2)))) GO

Constant Angular Velocity when Equation of Free Surface of liquid is Given

Angular Velocity=sqrt(Height*(2*[g])/(Distance from center to a point^2)) GO

Constant Angular Velocity when Centripetal acceleration at a radial distance r from axis is Given

Angular Velocity=sqrt(Centripetal acceleration/radial distance) GO

Angular velocity in terms of inertia and kinetic energy

Angular Velocity=sqrt(2*Kinetic Energy/Moment of Inertia) GO

Angular velocity of electron

Angular Velocity=Velocity of electron/Radius of orbit GO

Angular velocity using angular momentum and inertia

Angular Velocity=Angular Momentum/Moment of Inertia GO

Angular velocity

Angular Velocity=(2*pi*Speed of impeller)/60 GO

Angular velocity of diatomic molecule

Angular Velocity=2*pi*Rotational frequency GO

Angular velocity considering the depth of parabola Formula

Angular Velocity=sqrt((depth of parabola*2*9.81)/(Radius 1^2))
ω=sqrt((Z*2*9.81)/(r1^2))

More formulas

Rate of flow or discharge GO

Resultant velocity for two velocity components GO

Depth of parabola formed at the free surface of water GO

Height or depth of paraboloid for volume of air GO

Total pressure force on top of the cylinder GO

Total pressure force at the bottom of the cylinder GO

What is vortex flow?

It is defined as the flow of fluid along the curved path or the flow of a rotating mass of fluid. It is of two types, forced and free vortex flow.

How to maintain a forced vortex flow?

To maintain a forced vortex flow, it required a continuous supply of energy or external torque. All fluid particles rotate at the constant angular velocity ω as a solid body. Therefore, a flow of forced vortex is called a solid body rotation.

How to Calculate Angular velocity considering the depth of parabola?

Angular velocity considering the depth of parabola calculator uses Angular Velocity=sqrt((depth of parabola*2*9.81)/(Radius 1^2)) to calculate the Angular Velocity, The Angular velocity considering the depth of parabola is defined from the equation of forced vortex flow considering the depth of parabola formed at the free surface of water and tank radius. Angular Velocity and is denoted by ω symbol.

How to calculate Angular velocity considering the depth of parabola using this online calculator? To use this online calculator for Angular velocity considering the depth of parabola, enter depth of parabola (Z) and Radius 1 (r1) and hit the calculate button. Here is how the Angular velocity considering the depth of parabola calculation can be explained with given input values -> 1.559561 = sqrt((15*2*9.81)/(11^2)).

FAQ

What is Angular velocity considering the depth of parabola?

The Angular velocity considering the depth of parabola is defined from the equation of forced vortex flow considering the depth of parabola formed at the free surface of water and tank radius and is represented as ω=sqrt((Z*2*9.81)/(r1^2)) or Angular Velocity=sqrt((depth of parabola*2*9.81)/(Radius 1^2)). the depth of parabola is considered for the free surface formed at the water and Radius 1 is a radial line from the focus to any point of a curve.

How to calculate Angular velocity considering the depth of parabola?

The Angular velocity considering the depth of parabola is defined from the equation of forced vortex flow considering the depth of parabola formed at the free surface of water and tank radius is calculated using Angular Velocity=sqrt((depth of parabola*2*9.81)/(Radius 1^2)). To calculate Angular velocity considering the depth of parabola, you need depth of parabola (Z) and Radius 1 (r1). With our tool, you need to enter the respective value for depth of parabola and Radius 1 and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.

How many ways are there to calculate Angular Velocity?

In this formula, Angular Velocity uses depth of parabola and Radius 1. We can use 8 other way(s) to calculate the same, which is/are as follows -

Angular Velocity=Velocity of electron/Radius of orbit
Angular Velocity=2*pi*Rotational frequency
Angular Velocity=sqrt(2*Kinetic Energy/((Mass 1*(Radius of mass 1^2))+(Mass 2*(Radius of mass 2^2))))
Angular Velocity=sqrt(2*Kinetic Energy/Moment of Inertia)
Angular Velocity=Angular Momentum/Moment of Inertia
Angular Velocity=(2*pi*Speed of impeller)/60
Angular Velocity=sqrt(Centripetal acceleration/radial distance)
Angular Velocity=sqrt(Height*(2*[g])/(Distance from center to a point^2))

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