We're assuming two spheres with 7km radius (which is approximately the correct dimensions, Ultimate is a little larger with diameter 19km (radius 9.5km).
F = G*m1*m2/r^2
You multiply one mass by the other, so if you use identical masses you should see a squared show up, not a multiply by 2. "r" in that equation is the distance between the two masses. When you are caculating the force to an object that you are not inside of you treat it like a point and use the center of mass as where that point is.
Roll with me here, I'm a little dense. Notations are for me, not for you btw.
You have object A with a diameter of 7km, so it's radius is 3.5 km
assuming mass of 2750 kg/m^3
formula would be 4/3 x pi x 3500^3 (radius cubed) x 2750 (mass)
=
157,208,333,332,940.3 kg
so
(157208333332940.3 x 157208333332940.3) / 7000^2 (distance between the center of mass for both objects) all multiplied by 6.673×10-11 (gravitational constant, had to google it)
= 336570596005.2615 newtons
divide by 9.81 to get KG's and multiply by 2.2 to get lbs and you get
75,479,644,364.07496 lbs of weight on earth at sea-level pushing in on you.
Did I get that right or am I failing at physics here?