an object weighs 6000 gm
34/14 = 2.429 gm/cc (rounded)
The force of gravity is directly proportional to the mass of the two objects involvedThe larger the mass, the stronger its gravity.You can calculate how fast an object will accelerate towards the centre of gravity of the mass by using the formula:a = GM / r2Where G is the gravitational constant (about 6.67E-11), M is the mass in kilograms and r is the radius of the body in metres.e.g.The mass of the earth is 5.9742E+24 kilograms and its radius is about 6378.1 kilometres.Plug it into the equation and:a = (6.67E-11 * 5.9742E+24) / 6,378,1002Which will give you 9.795 m/s2, pretty close to the accepted 9.801 m/s2.You can of course increase the accuracy of G to get a more accurate answer.
Approximately 1 gm.
Gravity affects every object differently but when dropped at the same height and time, they will hit the ground at the same time .Why acceleration is the same.Force, mass and acceleration are related by f = ma, otherwise written a = f/m.The gravitional force exerted by the earth is proportional to the mass of the falling object. If f=gm and a=f/m, then the acceleration equals gm/fm. This means that acceleration equals g whatever the mass of the object.
F = M GM = F / G = 39.2 / 9.8 = 4 kgthis is not right i chose this answer and it was wrong thanks a lot i failed
0.27/0.01 = 27 gm/cc
~1.55 gm/cm3
350/95 = 3.684 gm/cc (rounded)
Force is the measure f= ma where a = GM/r2 .
5 gm/cc
D=M divided by V22.15 divided by 4.23 = the object's density
The density is 7 gm/cm3 .
34/14 = 2.429 gm/cc (rounded)
1 kg = 1000 gm 6 kg = 6000 gm
A US nickel's mass is 5 gm. A Canadian nickel dated 2000 or later has a mass of 3.95 gm; before that the mass was 4.54 - 4.6 gm.
50/2.6 = 19.231 gm/cm3 (rounded)
Impossible to tell, since "12 centimeters squared" is not a volume. It could be anything between infinity and zero density. If you meant 12 cm3, then the density is about 2.1 gm/cm3.