11 Other formulas that you can solve using the same Inputs

Periodic time of SHM for compound pendulum in terms of radius of gyration
Periodic time for compound pendulum=2*pi*sqrt(((Radius of gyration^2)+(Distance of point of suspension of pendulum from the center of gravity^2))/(Acceleration Due To Gravity*Distance of point of suspension of pendulum from the center of gravity)) GO
Restoring torque for simple pendulum
Torque=Mass*Acceleration Due To Gravity*sin(Angle through which the string is displaced)*Length of the string GO
Minimum periodic time of SHM for compound pendulum
Time Period SHM=2*pi*sqrt(2*Radius of gyration/Acceleration Due To Gravity) GO
Deflection of spring when mass m is attached to it
Deflection of Spring=Mass*Acceleration Due To Gravity/Stiffness of spring GO
Periodic time for one beat of SHM
Time Period SHM=pi*sqrt(Length of the string/Acceleration Due To Gravity) GO
Final Velocity of freely falling body from height h, when it reaches ground
Velocity on reaching ground=sqrt(2*Acceleration Due To Gravity*Height) GO
Force of Friction between the cylinder and the surface of inclined plane if cylinder is rolling without slipping down a ramp
Force=(Mass*Acceleration Due To Gravity*sin(Angle of Inclination))/3 GO
Periodic time for SHM
Time Period SHM=2*pi*sqrt(Displacement/Acceleration Due To Gravity) GO
Archimedes Principle
Archimedes Principle=Density*Acceleration Due To Gravity*Velocity GO
Potential Energy
Potential Energy=Mass*Acceleration Due To Gravity*Height GO
Pressure when density and height are given
Pressure=Density*Acceleration Due To Gravity*Height GO

Time period of satellite Formula

Time period of a satellite=2*pi/[Earth-R]*sqrt(([Earth-R]+Altitude)^3/Acceleration Due To Gravity)
More formulas
Pressure when force and area are given GO
Pressure when density and height are given GO
Universal Law of Gravitation GO
Gravitational Potential Energy GO
Electric Current when Charge and Time are Given GO
Electric Field GO
Ohm's Law GO
Resistance GO
Power when electric potential difference and electric current are given GO
Power, when electric current and resistance are given GO
Power, when electric potential difference and resistance are given, GO
Current Density when Electric Current and Area is Given GO
Electric Current when Drift Velocity is Given GO
Current Density when Resistivity is Given GO
Resistivity GO
Resistance on stretching of wire GO
Heat generated through resistance GO
Heat Energy when an electric potential difference, the electric current and time taken GO
Heat Energy when an electric potential difference, time taken, and resistance through a conductor is given GO
Electromotive force when battery is discharging GO
Electromotive force when battery is charging GO
Equivalent resistance in series GO
Equivalent resistance in parallel GO
Shunt in ammeter GO
Potential difference through voltmeter GO
Internal resistance using potentiometer GO
Metre Bridge GO
Gravitational Field Intensity GO
Gravitational field intensity due to point mass GO
Specific Heat Capacity at Constant Pressure GO
Factor of Safety GO
Strain Energy Density GO
Shear strength in parallel fillet weld GO
Shear strength for double parallel fillet weld GO
Gravitational potential GO
Permissible tensile strength for double transverse fillet joint GO
Shear stress on circular fillet weld subjected to Torsion GO
Shear Stress for long fillet weld subjected to torsion GO
Strength of Butt Joint GO
Object Distance in Concave Mirror With Real Image GO
Object Distance in Convex Mirror GO
Object Distance in Concave Mirror With Virtual Image GO
Image Distance Of A Concave Mirror With Virtual Image GO
Image Distance Of A Convex Mirror GO
Focal Length Of A Concave Mirror With Real Image GO
Focal Length Of A Concave Mirror With Virtual Image GO
Focal Length Of A Convex Mirror GO
Magnification of a Concave Mirror With Real Image GO
Magnification of a Concave Mirror With Virtual Image GO
Path difference of two progressive wave GO
Magnification of a Convex Mirror GO
Phase Difference GO
Magnification of a Concave Mirror With Virtual Image using Height GO
Magnification of a Convex Mirror using Height GO
Phase difference of constructive interference GO
Focal length of Concave mirror GO
Focal length of Convex mirror GO
Focal length of Convex Lens GO
Focal length of Concave Lens GO
Focal length of Concave Lens GO
Focal length of Convex Lens GO
Phase difference of destructive interference GO
Heat flux GO
One dimensional heat flux GO
Heat transfer GO
Non Ideal Body Surface Emittance GO
Black bodies heat exchange by radiation GO
Heat Exchange By Radiation Due To Geometric Arrangement GO
Newton's law of cooling GO
Thermal resistance in convection heat transfer GO
Coefficient Of Refraction Using Velocity GO
Convective processes heat transfer coefficient GO
Coefficient Of Refraction Using Boundary Angles GO
Coefficient Of Refraction Using Depth GO
Coefficient Of Refraction Using Critical Angle GO
Focal Length Using Distance Formula GO
Power (using distance rule) GO
Angle Of Deviation GO
Angle Of Emergence GO
Angle Of Incidence GO
Angle Of Prism GO
Angle Of Deviation in Dispersion GO
Magnification Of Convex Lens GO
Magnification Of Concave Lens GO
Object Distance in Convex Lens GO
Object Distance in Concave Lens GO
Resolving power of a microscope GO
Resolving limit of a microscope GO
Resolving power of a telescope GO
Resolving limit of a telescope GO
Coefficient of Fluctuation of Energy GO
Malus’ law GO
Optical activity GO
Angular width of the central maxima GO
Power of a Lens GO
Total magnification GO
Time Period ( Using Angular Frequency) GO
Frequency Of A Progressive Wave GO
Frequency OF Wave (Using Time Period) GO
Time Period ( Using Frequency ) GO
Angular Frequency ( Using Frequency ) GO
Angular Frequency ( Using Time Period ) GO
Wavelength Of The Wave(Using Velocity) GO
Wavelength Of The Wave(Using Frequency) GO
Velocity OF A Progressive Wave GO
Velocity OF A Progressive Wave(Using Frequency) GO
Velocity OF A Progressive Wave(Using Angular Frequency) GO
Frequency Of Wavelength ( Using Velocity ) GO
Time Period (Using Velocity ) GO
Angular Frequency (Using Velocity ) GO
Wave Number GO
Wave Number (Using Angular Frequency) GO
Angular Frequency ( Using Wave Number ) GO
Velocity Of A Wave(Using Wave Number) GO
Observed Frequency When Observer Moves Towards the source GO
Observed Frequency When Observer Moves Towards The Source(Using Wavelength) GO
Observed Frequency When Observer Moves Away From The Source(Using Wavelength) GO
Observed Frequency When Observer Moves Away From The Source GO
Effective Wavelength When Source Moves Towards the Observer GO
Effective Wavelength When Source Moves Away From the Observer GO
Observed Frequency When Source Moves Towards the Observer GO
Observed Frequency When Source Moves Away From the Observer GO
Observed Frequency When Observer Moves Towards The Source And The Source Moves Away GO
Observed Frequency When Source Moves Towards The Observer And The Observer Moves Away GO
Observed Frequency When Observer and Source Move Towards Each Other GO
Observed Frequency When Observer and Source Move Away From Each other GO
Change In Wavelength Due To The Movement Of Source GO
Change In Wavelength When Frequency is Given GO
Change In Wavelength When Angular Frequency is Given GO
Loudness GO
Intensity Of Sound GO
Velocity Of Wave in String GO
Tension In A String GO
Mass Per Unit Length Of String GO
Velocity Of Sound In Liquid GO
Velocity Of Sound In Solids GO
Length Of Closed Organ Pipe GO
Frequency Of A Closed Organ Pipe GO
Frequency Of Closed Organ Pipe(1st Harmonic) GO
Frequency Of Closed Organ Pipe(3rd Harmonic) GO
Frequency Of A Open Organ Pipe GO
Frequency Of A Open Organ Pipe(2nd Harmonic) GO
Frequency Of A Open Organ Pipe(4th Harmonic) GO
Length Of Open Organ Pipe GO
Frequency Of Open Organ Pipe ( nth overtone) GO
Heat Transfer According to Fourier's Law GO
Thermal Conductivity when Critical Thickness of Insulation for a Cylinder is Given GO
Critical Thickness of Insulation for a Cylinder GO
Diameter of a Rod Circular Fin when Steady Flow of Heat is Given GO
Heat Transfer by Conduction at Base GO
Specific Heat Capacity at Constant Pressure GO
Power Transmitted GO
Thickness Of Cotter Joint GO

How is time period of a satellite calculated ?

The time period of a satellite is calculated by the formula, T = 2π/Re[ (Re+h)3 /g ]1/2 where Re is the radius of the earth whose value is 6378 km , g is the acceleration due to gravity and h is the height.

How to Calculate Time period of satellite?

Time period of satellite calculator uses Time period of a satellite=2*pi/[Earth-R]*sqrt(([Earth-R]+Altitude)^3/Acceleration Due To Gravity) to calculate the Time period of a satellite, Time period of satellite is the time it takes to make one full orbit around an object. The period of the Earth as it travels around the sun is one year. If you know the satellite’s speed and the radius at which it orbits, you can figure out its period. Time period of a satellite and is denoted by T symbol.

How to calculate Time period of satellite using this online calculator? To use this online calculator for Time period of satellite, enter Acceleration Due To Gravity (g) and Altitude (h) and hit the calculate button. Here is how the Time period of satellite calculation can be explained with given input values -> 1.407241 = 2*pi/[Earth-R]*sqrt(([Earth-R]+0.1)^3/9.8).

FAQ

What is Time period of satellite?
Time period of satellite is the time it takes to make one full orbit around an object. The period of the Earth as it travels around the sun is one year. If you know the satellite’s speed and the radius at which it orbits, you can figure out its period and is represented as T=2*pi/[Earth-R]*sqrt(([Earth-R]+h)^3/g) or Time period of a satellite=2*pi/[Earth-R]*sqrt(([Earth-R]+Altitude)^3/Acceleration Due To Gravity). The Acceleration Due To Gravity is acceleration gained by an object because of gravitational force and Altitude of a triangle is the perpendicular drawn from the vertex of the triangle to the opposite side.
How to calculate Time period of satellite?
Time period of satellite is the time it takes to make one full orbit around an object. The period of the Earth as it travels around the sun is one year. If you know the satellite’s speed and the radius at which it orbits, you can figure out its period is calculated using Time period of a satellite=2*pi/[Earth-R]*sqrt(([Earth-R]+Altitude)^3/Acceleration Due To Gravity). To calculate Time period of satellite, you need Acceleration Due To Gravity (g) and Altitude (h). With our tool, you need to enter the respective value for Acceleration Due To Gravity and Altitude and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
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