Q: What does g m2 mean?

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Well, let's see:Force of gravity = G M1 M2 / R2So G = (force) x (distance)2 / (mass)2 = (M L / T2) x (L2) / (M2) = (M L3) / (M2 T2) =(Length)3 (Mass)-1(Time)-2

You have to divide by a trillion. So x g/m2 is 0.000000000001x g/um2

Assuming you mean 12 Square Meters (m2)12 m2 x 10.76391 = Answer 129.16692 Sq Ft

Law of Gravity: Fg = G(m1*m2)/r^2

Square Metre ...... eg 3m2 = 3 square metres

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g/m2 can't be a unit of density.'m2' is not a unit of volume.

The force, written as an equation, is:F = G (m1)(m2) / r2, whereF is the Force between the massesG is the gravitational constant (~= 6.674 x 10-11 N m2/kg2)m1 is one of the massesm2 is the other massr is the distance between the masses (center to center)Take the formula, and solve for r (I'll show the steps): Fold = G (m1)(m2) / r2.(r2)(Fold)= G (m1)(m2)(r2)= G (m1)(m2) / (Fold)r= √ [ G (m1)(m2) / (Fold) ]Plug the formula into itself, but remember, r = 3r (it tripled).Fnew= G (m1)(m2) / (3r)2.Fnew= G (m1)(m2) /(3√ [ G (m1)(m2) / (Fold) ])2.Fnew=G (m1)(m2)/(32G (m1)(m2) / (Fold) )

85 g / m2

.664 m2/s2

the unit is : g/m2

The equation for calculating it would be g = G (m1) (m2) / (radius or distance ^2) where g = gravitational attraction, G is constant of universal gravitation, and m1 and m2 are the masses of the two objects

What is?? F = G m1 m2 / d2

What is?? F = G m1 m2 / d2

The force between two massess m1 and m2 is given by F = G m1 m2 / r^2 G is gravitational constant. r is the distance between the masses.

The force of gravity is F=G*m1*m2/r^2 G is the universal gravitation constant 6.67*10^-11 m^3kg^-1s^-2 m1, m2 are the masses of the two objects, r is the separation. The force on m1 acts in the direction of m2, and the force on m2 acts in the direction of m1.

g minor harmonic given had an error D major 5 first inversion G minor i D major 5 given M3 p4 M2 M2 m3 p8 Half Cadence Your welcome. (=

G=m1*m2/d^2