Your weight would be double what it is now.
From the Law of Gravity, F=(GmM)/rr where M is the mass of Earth and m the human mass, G=6.67*10^(-11) r is Earth's radius The force F is F=mg also mg=weight where g is the acceleration due to gravity and m the human mass Putting them together, we get that the acceleration due to gravity g, is g=GM/rr From this, we get that if the mass of the Earth was doubled, then the acceleration due to gravity would be doubled. So, F=m2g this means that the human weight would be doubled as well I think the derivation is correct.
That would depend on what happened to the Earth's radius as well, since gravity depends on the mass of the object and the square of the distance between them. So if the mass were doubled and the radius of the Earth also doubled, the force of gravity would actually go down by half!
Saturn has a mass roughly equal to 95 times the mass of Earth, so 318 Earths would be about 3.35 times the mass of Saturn.
Masses of planets (in order of mass from most massive to least massive) Jupiter 1.90 x 1027kg Saturn 5.69 x 1026kg Neptune 1.02 x 1026kg Uranus 8.68 x 1025kg Earth 5.97 x 1024kg Venus 4.87 x 1024kg Mars 6.42 x 1023kg Mercury 3.30 x 1023kg Total mass of all eight planets = 2.67 x 1027kg Total mass of the sun is around 1.989 x 1030kg, so the combined mass of all of the planets is only around 0.134% of the the planets and sun together.
weight is derived from gravity's effect upon mass. so your weight would decrease, however your mass would stay the same.
if you double the earths density say , standing at the surface you would experience twice the acceleration, weight would be doubled
Dan's mass is the same as it is on Earth. His weight, however, is doubled.
More mass --> more gravity.
Nothing would happen to mass, but as weight is technically a force due to gravity, based on mass, the weight would be doubled, but again mass would remain the same.
If earth's mass were to remain the same, your weight would be constant, i.e. it would not change.
From the Law of Gravity, F=(GmM)/rr where M is the mass of Earth and m the human mass, G=6.67*10^(-11) r is Earth's radius The force F is F=mg also mg=weight where g is the acceleration due to gravity and m the human mass Putting them together, we get that the acceleration due to gravity g, is g=GM/rr From this, we get that if the mass of the Earth was doubled, then the acceleration due to gravity would be doubled. So, F=m2g this means that the human weight would be doubled as well I think the derivation is correct.
The mass is the same; the weight is not.
If the object doesn't move to another planet while you double its mass,its weight will also double.
If the mass were halved, the acceleration would be doubled, assuming the force applied remains constant. According to Newton's second law (F = m * a), when mass is halved, acceleration is inversely proportional and would increase.
Your weight is directly proportional to the mass and gravity of the planet, if the planet has a greater gravity and mass, you will weigh more.
Its weight will change depending on the position, but its mass will hardly change.
If the suspended mass is doubled, the tension in the string holding the mass will also double. This is because the force of gravity acting on the mass is now doubled, causing the tension in the string to counteract this increased force. The period of oscillation of the system may also change, depending on the exact setup and conditions.