Geo Speed along its Circular Path Given Absolute Angular Velocity of Earth Calculator

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The Two Body Problem

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Circular Orbits

Elliptical Orbits

Fundamental Parameters

Hyperbolic Orbits

Parabolic Orbits

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Geostationary Earth Satellite

Circular Orbit Parameters

✖Angular Speed of the Earth is the measure of how fast the central angle of a rotating body changes with respect to time.ⓘ Angular Speed of the Earth [Ω_E]			+10% -10%
✖Geostationary Radius refers to the distance between the Earth's surface and a geostationary satellite in orbit around the Earth.ⓘ Geostationary Radius [R_gso]			+10% -10%

✖Speed of Satellite is the rate at which a satellite travels in its orbit around a celestial body, such as Earth.ⓘ Geo Speed along its Circular Path Given Absolute Angular Velocity of Earth [v]

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Formula

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Geo Speed along its Circular Path Given Absolute Angular Velocity of Earth

Formula

`"v" = "Ω"_{"E"}*"R"_{"gso"}`

Example

`"3.07466km/s"="7.2921159E^-05rad/s"*"42164.17km"`

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Geo Speed along its Circular Path Given Absolute Angular Velocity of Earth Solution

STEP 0: Pre-Calculation Summary

Formula Used

Speed of Satellite = Angular Speed of the Earth*Geostationary Radius
v = Ω_E*R_gso
This formula uses 3 Variables

Variables Used

Speed of Satellite - (Measured in Meter per Second) - Speed of Satellite is the rate at which a satellite travels in its orbit around a celestial body, such as Earth.
Angular Speed of the Earth - (Measured in Radian per Second) - Angular Speed of the Earth is the measure of how fast the central angle of a rotating body changes with respect to time.
Geostationary Radius - (Measured in Meter) - Geostationary Radius refers to the distance between the Earth's surface and a geostationary satellite in orbit around the Earth.

STEP 1: Convert Input(s) to Base Unit

Angular Speed of the Earth: 7.2921159E-05 Radian per Second --> 7.2921159E-05 Radian per Second No Conversion Required
Geostationary Radius: 42164.17 Kilometer --> 42164170 Meter (Check conversion here)

STEP 2: Evaluate Formula

Substituting Input Values in Formula

v = Ω_E*R_gso --> 7.2921159E-05*42164170

Evaluating ... ...

v = 3074.66014467303

STEP 3: Convert Result to Output's Unit

3074.66014467303 Meter per Second -->3.07466014467303 Kilometer per Second (Check conversion here)

FINAL ANSWER

3.07466014467303 ≈ 3.07466 Kilometer per Second <-- Speed of Satellite

(Calculation completed in 00.005 seconds)

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Created by Harsh Raj

Indian Institute of Technology, Kharagpur (IIT KGP), West Bengal

Harsh Raj has created this Calculator and 50+ more calculators!

Verified by Anshika Arya

National Institute Of Technology (NIT), Hamirpur

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< 7 Geostationary Earth Satellite Calculators

Absolute Angular Velocity of Earth Given Geo Radius

Go Angular Speed of the Earth = sqrt([GM.Earth]/Geostationary Radius^3)

Speed of Satellite in its Circular GEO of Radius

Go Speed of Satellite = sqrt([GM.Earth]/(Geostationary Radius))

Geo Radius Given Absolute Angular Velocity of Earth

Go Geostationary Radius = ([GM.Earth]/Angular Speed of the Earth^2)^(1/3)

Geo Speed along its Circular Path Given Absolute Angular Velocity of Earth

Go Speed of Satellite = Angular Speed of the Earth*Geostationary Radius

Geo Radius Given Absolute Angular Velocity of Earth and Geo Speed

Go Geostationary Radius = Speed of Satellite/Angular Speed of the Earth

Absolute Angular Velocity Given Geo Radius of Earth and Geo Speed

Go Angular Speed of the Earth = Speed of Satellite/Geostationary Radius

Geo Radius Given Speed of Satellite in its Circular Geo Orbit

Go Geostationary Radius = [GM.Earth]/Speed of Satellite^2

Geo Speed along its Circular Path Given Absolute Angular Velocity of Earth Formula

Speed of Satellite = Angular Speed of the Earth*Geostationary Radius
v = Ω_E*R_gso

Kepler's Laws and Gravitational Attraction

Johannes Kepler's laws of planetary motion, developed in the 17th century, provided significant insights into the relationship between celestial bodies and gravity. Kepler's laws describe the elliptical orbits of planets and other objects in the solar system, all of which are governed by the gravitational pull of the central body, such as the Sun. These laws laid the foundation for understanding how gravity affects the motion of objects in space, paving the way for Sir Isaac Newton's formulation of the law of universal gravitation.

How to Calculate Geo Speed along its Circular Path Given Absolute Angular Velocity of Earth?

Geo Speed along its Circular Path Given Absolute Angular Velocity of Earth calculator uses Speed of Satellite = Angular Speed of the Earth*Geostationary Radius to calculate the Speed of Satellite, The Geo Speed Along its Circular Path Given Absolute Angular Velocity of Earth formula is defined as speed of an object (such as a satellite) in a geostationary orbit, taking into account the absolute angular velocity of the Earth. Speed of Satellite is denoted by v symbol.

How to calculate Geo Speed along its Circular Path Given Absolute Angular Velocity of Earth using this online calculator? To use this online calculator for Geo Speed along its Circular Path Given Absolute Angular Velocity of Earth, enter Angular Speed of the Earth (Ω_E) & Geostationary Radius (R_gso) and hit the calculate button. Here is how the Geo Speed along its Circular Path Given Absolute Angular Velocity of Earth calculation can be explained with given input values -> 0.003075 = 7.2921159E-05*42164170.

FAQ

What is Geo Speed along its Circular Path Given Absolute Angular Velocity of Earth?

The Geo Speed Along its Circular Path Given Absolute Angular Velocity of Earth formula is defined as speed of an object (such as a satellite) in a geostationary orbit, taking into account the absolute angular velocity of the Earth and is represented as v = Ω_E*R_gso or Speed of Satellite = Angular Speed of the Earth*Geostationary Radius. Angular Speed of the Earth is the measure of how fast the central angle of a rotating body changes with respect to time & Geostationary Radius refers to the distance between the Earth's surface and a geostationary satellite in orbit around the Earth.

How to calculate Geo Speed along its Circular Path Given Absolute Angular Velocity of Earth?

The Geo Speed Along its Circular Path Given Absolute Angular Velocity of Earth formula is defined as speed of an object (such as a satellite) in a geostationary orbit, taking into account the absolute angular velocity of the Earth is calculated using Speed of Satellite = Angular Speed of the Earth*Geostationary Radius. To calculate Geo Speed along its Circular Path Given Absolute Angular Velocity of Earth, you need Angular Speed of the Earth (Ω_E) & Geostationary Radius (R_gso). With our tool, you need to enter the respective value for Angular Speed of the Earth & Geostationary Radius 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 Speed of Satellite?

In this formula, Speed of Satellite uses Angular Speed of the Earth & Geostationary Radius. We can use 1 other way(s) to calculate the same, which is/are as follows -

Speed of Satellite = sqrt([GM.Earth]/(Geostationary Radius))

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