Zero Point Equations: G_Z_p & R_g_Z_p

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SUMMARY

The discussion focuses on the Zero Point Equations, specifically G_Z_p and R_g_Z_p, which describe gravitational forces at equilibrium. G_Z_p is defined as G_Z_p = 1/(M_1/M_2), indicating the relationship between two masses, while R_g_Z_p is expressed as R_g_Z_p = M_2/M_1 - M_1/M_2, highlighting the inverse relationship between the masses. The equations are presented from the perspective of the second mass (b), clarifying that a G_Z_p value of 5 indicates a distance of 5 units from mass b.

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Zero Point being where the Gravitational forces cancel out, creating no gravitational push.

[tex]M_1 \geq M_2[/tex]

[tex]G_Z_p=\frac {1}{\frac {M_1}{M_2}}[/tex]

[tex]R_g_Z_p=\frac {M_2}{M_1}-\frac{M_1}{M_2}[/tex]

Where [tex]G_Z_p[/tex] is Gravitational Zero Point, [tex]R_g_Z_p[/tex] is Reverse Graviataional Zero Point, [tex]d[/tex] is distance between the two bodies, and [tex]M[/tex] is the mass.
 
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Whoops!

Whenever I say [tex]a \geq b[/tex], usually I am talking in the point of view of a.

These equations are in the point of view of b. So if GZp is 5, then it means that it is 5 away from b.
 

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