FormulaDen.com

Physics Chemistry Math Chemical Engineering Civil Electrical Electronics Electronics and Instrumentation Materials Science Mechanical Production Engineering Financial Health

Attractive Force Potentials per unit Mass for Moon given Harmonic Polynomial Expansion Formula

GoAttractive Force Potentials per unit Mass for Moon Formula

GoMoon's Tide-generating Attractive Force Potential Formula

Fx Copy

LaTeX Copy

Attractive Force Potentials for Moon refers to the gravitational force exerted by the Moon on other objects, such as the Earth or objects on the Earth's surface. Check FAQs

V M = (f \cdot M) \cdot (\frac{{R M}^{2}}{{r m}^{3}}) \cdot P M

V_M - Attractive Force Potentials for Moon?f - Universal Constant?M - Mass of the Moon?R_M - Mean Radius of the Earth?r_m - Distance from center of Earth to center of Moon?P_M - Harmonic Polynomial Expansion Terms for Moon?

Attractive Force Potentials per unit Mass for Moon given Harmonic Polynomial Expansion Example

With values

With units

Only example

Here is how the Attractive Force Potentials per unit Mass for Moon given Harmonic Polynomial Expansion equation looks like with Values.

Here is how the Attractive Force Potentials per unit Mass for Moon given Harmonic Polynomial Expansion equation looks like with Units.

Here is how the Attractive Force Potentials per unit Mass for Moon given Harmonic Polynomial Expansion equation looks like.

5.1E+17 = (2 \cdot 7.4E+22) \cdot (\frac{6371^{2}}{384467^{3}}) \cdot 4.9E+6

5.1E+17 = (2 \cdot 7.4E+22kg) \cdot (\frac{{6371km}^{2}}{{384467km}^{3}}) \cdot 4.9E+6

5.1E+17 = (2 \cdot 7.4E+22) \cdot (\frac{6371^{2}}{384467^{3}}) \cdot 4.9E+6

Tip: Use pencil ( Pencil

) icon above to edit Input Values and Units.

Calculate

Recalculate

Solution

Copy

Reset

You are here -

Home » Category

Engineering » Category

Civil » Category

Coastal and Ocean Engineering » fx Attractive Force Potentials per unit Mass for Moon given Harmonic Polynomial Expansion

Attractive Force Potentials per unit Mass for Moon given Harmonic Polynomial Expansion Solution

Follow our step by step solution on how to calculate Attractive Force Potentials per unit Mass for Moon given Harmonic Polynomial Expansion?

FIRST Step Consider the formula

V M = (f \cdot M) \cdot (\frac{{R M}^{2}}{{r m}^{3}}) \cdot P M

Next Step Substitute values of Variables

∴

V M = (2 \cdot 7.4E+22kg) \cdot (\frac{{6371km}^{2}}{{384467km}^{3}}) \cdot 4.9E+6

Next Step Convert Units

∴

V M = (2 \cdot 7.4E+22kg) \cdot (\frac{{6.4E+6m}^{2}}{{3.8E+8m}^{3}}) \cdot 4.9E+6

Next Step Prepare to Evaluate

∴

V M = (2 \cdot 7.4E+22) \cdot (\frac{{6.4E+6}^{2}}{{3.8E+8}^{3}}) \cdot 4.9E+6

Next Step Evaluate

∴

V M = 5.144597688615E+17

LAST Step Rounding Answer

∴

V M = 5.1E+17

Attractive Force Potentials per unit Mass for Moon given Harmonic Polynomial Expansion Formula Elements

Variables

Attractive Force Potentials for Moon

Attractive Force Potentials for Moon refers to the gravitational force exerted by the Moon on other objects, such as the Earth or objects on the Earth's surface.

Symbol: V_M

Measurement: NAUnit: Unitless

Note: Value can be positive or negative.

Formulas to find Attractive Force Potentials for Moon

Universal Constant

Universal Constant is a physical constant that is thought to be universal in its application in terms of Radius of the Earth and Acceleration of Gravity.

Symbol: f

Measurement: NAUnit: Unitless

Note: Value can be positive or negative.

Formulas to find Universal Constant

Mass of the Moon

Mass of the Moon refers to the total quantity of matter contained in the Moon, which is a measure of its inertia and gravitational influence [7.34767309 × 10^22 kilograms].

Symbol: M

Measurement: WeightUnit: kg

Note: Value can be positive or negative.

Formulas to find Mass of the Moon

Mean Radius of the Earth

Mean Radius of the Earth is defined as the arithmetic average of the Earth's equatorial and polar radii.

Symbol: R_M

Measurement: LengthUnit: km

Note: Value can be positive or negative.

Formulas to find Mean Radius of the Earth

Distance from center of Earth to center of Moon

Distance from center of Earth to center of Moon referred to the average distance from the center of Earth to the center of the moon is 238,897 miles (384,467 kilometers).

Symbol: r_m

Measurement: LengthUnit: km

Note: Value can be positive or negative.

Formulas to find Distance from center of Earth to center of Moon

Harmonic Polynomial Expansion Terms for Moon

Harmonic Polynomial Expansion Terms for Moon refers to the expansions take into account the deviations from a perfect sphere by considering the gravitational field as a series of spherical harmonics.

Symbol: P_M

Measurement: NAUnit: Unitless

Note: Value can be positive or negative.

Formulas to find Harmonic Polynomial Expansion Terms for Moon

Other Formulas to find Attractive Force Potentials for Moon

Go Attractive Force Potentials per unit Mass for Moon

V M = \frac{f \cdot M}{r S/MX}

Go Moon's Tide-generating Attractive Force Potential

V M = f \cdot M \cdot ((\frac{1}{r S/MX}) - (\frac{1}{r m}) - ([Earth-R] \cdot \frac{\cos (θ m/s)}{{r m}^{2}}))

Other formulas in Attractive Force Potentials category

Go Attractive Force Potentials per unit Mass for Sun

V s = \frac{f \cdot M sun}{r S/MX}

Go Mass of Sun given Attractive Force Potentials

M sun = \frac{V s \cdot r S/MX}{f}

Go Mass of Moon given Attractive Force Potentials

M = \frac{V M \cdot r S/MX}{f}

Go Tide-generating Attractive Force Potential for Sun

V s = (f \cdot M sun) \cdot ((\frac{1}{r S/MX}) - (\frac{1}{r s}) - (R M \cdot \frac{\cos (θ m/s)}{{r s}^{2}}))

How to Evaluate Attractive Force Potentials per unit Mass for Moon given Harmonic Polynomial Expansion?

Attractive Force Potentials per unit Mass for Moon given Harmonic Polynomial Expansion evaluator uses Attractive Force Potentials for Moon = (Universal Constant*Mass of the Moon)*(Mean Radius of the Earth^2/Distance from center of Earth to center of Moon^3)*Harmonic Polynomial Expansion Terms for Moon to evaluate the Attractive Force Potentials for Moon, The Attractive Force Potentials per unit Mass for Moon given Harmonic Polynomial Expansion formula is defined as to make the potential energy of the system decrease. As the atoms first begin to interact, the attractive force is stronger than the repulsive force and so the potential energy of the system decreases. Attractive Force Potentials for Moon is denoted by V_M symbol.

How to evaluate Attractive Force Potentials per unit Mass for Moon given Harmonic Polynomial Expansion using this online evaluator? To use this online evaluator for Attractive Force Potentials per unit Mass for Moon given Harmonic Polynomial Expansion, enter Universal Constant (f), Mass of the Moon (M), Mean Radius of the Earth (R_M), Distance from center of Earth to center of Moon (r_m) & Harmonic Polynomial Expansion Terms for Moon (P_M) and hit the calculate button.

FAQs on Attractive Force Potentials per unit Mass for Moon given Harmonic Polynomial Expansion

What is the formula to find Attractive Force Potentials per unit Mass for Moon given Harmonic Polynomial Expansion?

The formula of Attractive Force Potentials per unit Mass for Moon given Harmonic Polynomial Expansion is expressed as Attractive Force Potentials for Moon = (Universal Constant*Mass of the Moon)*(Mean Radius of the Earth^2/Distance from center of Earth to center of Moon^3)*Harmonic Polynomial Expansion Terms for Moon. Here is an example- 5.1E+17 = (2*7.35E+22)*(6371000^2/384467000^3)*4900000.

How to calculate Attractive Force Potentials per unit Mass for Moon given Harmonic Polynomial Expansion?

With Universal Constant (f), Mass of the Moon (M), Mean Radius of the Earth (R_M), Distance from center of Earth to center of Moon (r_m) & Harmonic Polynomial Expansion Terms for Moon (P_M) we can find Attractive Force Potentials per unit Mass for Moon given Harmonic Polynomial Expansion using the formula - Attractive Force Potentials for Moon = (Universal Constant*Mass of the Moon)*(Mean Radius of the Earth^2/Distance from center of Earth to center of Moon^3)*Harmonic Polynomial Expansion Terms for Moon.

What are the other ways to Calculate Attractive Force Potentials for Moon?

Here are the different ways to Calculate Attractive Force Potentials for Moon-

Attractive Force Potentials for Moon=(Universal Constant*Mass of the Moon)/Distance of Point
Attractive Force Potentials for Moon=Universal Constant*Mass of the Moon*((1/Distance of Point)-(1/Distance from center of Earth to center of Moon)-([Earth-R]*cos(Angle made by the Distance of Point)/Distance from center of Earth to center of Moon^2))

Let Others Know

✖

Facebook

Twitter

Copied!

: Value
: Unit

Attractive Force Potentials per unit Mass for Moon given Harmonic Polynomial Expansion Formula

​GoAttractive Force Potentials per unit Mass for Moon Formula

​GoMoon's Tide-generating Attractive Force Potential Formula

Attractive Force Potentials per unit Mass for Moon given Harmonic Polynomial Expansion Example

Attractive Force Potentials per unit Mass for Moon given Harmonic Polynomial Expansion Solution

Attractive Force Potentials per unit Mass for Moon given Harmonic Polynomial Expansion Formula Elements

Other Formulas to find Attractive Force Potentials for Moon

Other formulas in Attractive Force Potentials category

How to Evaluate Attractive Force Potentials per unit Mass for Moon given Harmonic Polynomial Expansion?

FAQs on Attractive Force Potentials per unit Mass for Moon given Harmonic Polynomial Expansion

Variable Name

GoAttractive Force Potentials per unit Mass for Moon Formula

GoMoon's Tide-generating Attractive Force Potential Formula