The gravitational acceleration inside a planet is determined by its mass and radius. It generally decreases as you move towards the center of the planet due to the increasing mass above you.
The gravitational acceleration of Planet X can be calculated using the formula weight = mass x gravitational acceleration. In this case, on Planet X, gravitational acceleration is 3 m/s^2, which is less than Earth's gravitational acceleration of 9.8 m/s^2.
Using the formula for weight, Weight = mass * acceleration due to gravity, we can calculate the gravitational acceleration on Planet X. Given that Weight = 9N and mass = 3kg, we can rearrange the formula to find acceleration due to gravity = Weight / mass. Plugging in the values, acceleration due to gravity on Planet X is 3 m/s².
The force of gravity on a person or object at the surface of a planet is calculated by the product of the mass of the person or object and the gravitational constant acceleration for the planet. For Earth, the gravitational acceleration is 9.8 m / s^2.
gravitational acceleration is the acceleration due to the force of gravity (your weight). Newton's second law is F = ma, as this can be rewritten for Weight (the gravitational force) as W = mg where g is the gravitational acceleration. On Earth g = 9.81 m/s/s. If you traveled to a different planet it would change as the force of gravity would be different thus the gravitational acceleration would be different (on the moon it is 1.6 m/s/s on mars 4 m/s/s on Jupiter 25 m/s/s)
No, inertial and gravitational acceleration are not equal. Inertial acceleration is caused by changes in velocity due to forces acting on an object, while gravitational acceleration is caused by the force of gravity on an object due to its mass.
Gravitational acceleration affects objects inside a planet by pulling them towards the planet's center. This force causes objects to fall towards the ground when dropped and gives them weight. The strength of gravitational acceleration depends on the mass of the planet and the distance from its center.
The gravitational acceleration of Planet X can be calculated using the formula weight = mass x gravitational acceleration. In this case, on Planet X, gravitational acceleration is 3 m/s^2, which is less than Earth's gravitational acceleration of 9.8 m/s^2.
A larger planet typically has a greater acceleration of gravity compared to a smaller planet. This is because the gravitational force between two objects is directly proportional to the mass of the objects and inversely proportional to the square of the distance between them. Therefore, a planet with more mass will have a stronger gravitational pull.
Yes. Weight is the product of mass and gravitational acceleration, so the greater (or lower) the gravitational acceleration, the greater (or lower) the weight.
Using the formula for weight, Weight = mass * acceleration due to gravity, we can calculate the gravitational acceleration on Planet X. Given that Weight = 9N and mass = 3kg, we can rearrange the formula to find acceleration due to gravity = Weight / mass. Plugging in the values, acceleration due to gravity on Planet X is 3 m/s².
The gravitational pull on Ceres, the largest asteroid in the asteroid belt and classified as a dwarf planet, is much weaker than Earth's. Ceres has a gravitational acceleration of about 0.28 m/s² at its surface, which is about 6% of Earth's gravitational acceleration.
Gravitational acceleration is simply acceleration due to gravity.
The gravitational acceleration of a planet at a fixed distance from its centeris directly proportional to its mass.
The force of gravity on a person or object at the surface of a planet is calculated by the product of the mass of the person or object and the gravitational constant acceleration for the planet. For Earth, the gravitational acceleration is 9.8 m / s^2.
No. "Pull" is a force, not an acceleration.
The gravitational acceleration of a planet at a fixed distance from its centeris directly proportional to its mass.
The gravitational acceleration of a planet at a fixed distance from its centeris directly proportional to its mass.