Part C What Is The Magnitude Of The Gravitational Force Acting On The Sun Due To The Earth? (Question)

c. The earth exerts a force of 3.531022N on the sun, which is precisely the same amount of force that the sun imposes on the earth as was discovered in Part A. d. Because the solar, which is feeling the force, is so much more massive than the earth, the earth exerts a force on the sun that is more than 3.531022N in magnitude.

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What is the magnitude of the gravitational force acting on the sun due to the earth?

What is the size of the gravitational field produced by the sun at the position of the earth? The gravitational force exerted on the earth by the sun is 3.6 x 1022 Newtons.

How does the magnitude of the gravitational force acting on the sun due to the Jupiter compared to the force the sun exerts on Jupiter?

When comparing the gravitational forces between the Sun and Jupiter, it is important to note that the gravitational force between the Sun and Earth is 12 times stronger.

What is the magnitude of the sun’s gravitational field at this distance?

The universal gravitational constant, G, is used in this equation. As a result, the gravitational field of the Sun on Earth has a magnitude of 5.899103m/s2 5.899 10 3 m / s 2 5.899 10 3 m / s 2.

What is the magnitude of the gravitational force between the earth and a 10 kg object on its surface?

As a result, the gravitational attraction between the earth and an object is 9.77 N.

How do you find the magnitude of the gravitational field?

The formula is as follows: weight divided by mass equals gravitational field strength. The gravitational field strength on Earth is ten Newtons per kilogram of mass. Other planets have gravitational fields that are stronger or weaker than Earth’s. The Moon has a gravitational field strength of 1.6 N/kg, which is rather strong.

What is the magnitude of the gravitational field of the earth?

The gravitational field at the surface of the earth has a magnitude of around 9.8 N kg-1, which is rather large.

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How do you calculate the gravitational force of the Sun?

In this question, we are given the mass of the sun, $M = 2 times 1030 kg$, the mass of the earth, $m = 6 times 1024 kg$, and the distance between the sun and the earth, $R = 1.5 times 1011 km$. We are also given the distance between the sun and the earth, $R = 1.5 times 1011 km$. The value of the universal gravitational constant is provided by the equation $G = 6.674 x 10 – 11 m3/kgs2$ (6.674 times 10 – 11 m3 per kilogram of mass per second).

Does the Sun have a greater gravitational force?

The sun’s gravitational pull to the Earth is more than 177 times larger than the gravitational attraction of the moon to the Earth, based on its mass. The sun, on the other hand, is 390 times further away from the Earth than the moon.

How is the magnitude of gravitational field related to the mass of the planet the magnitude of the gravitational field?

The following image illustrates the proportionalities indicated by Newton’s universal law of gravity in a pictorial manner. Keep in mind that gravity is directly proportional to the product of two masses and inversely proportional to the square of their distance from each other.

What are the magnitude and direction of the Earth’s gravitational field at the surface of the earth in n KG?

The gravitational field at the surface of the earth has a magnitude of around 9.8 N/kg when measured close to the surface.

What is the magnitude of gravitational force between the earth and 1 kg of?

Because an item with a mass of one kilogram is located on the surface of the earth, the distance between the earth and the object will be equal to the radius of the earth. There will be a gravitational force of magnitude 11 Newton between the earth and a 1 kilogram item as a result of this.

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What is the magnitude of the gravitational force between the earth and a 1 kg of object on its surface?

When the earth and a 1 kilogram item on its surface are in close proximity, what is the magnitude of the gravitational force? In terms of mass and radius, the earth has a mass of 6 10244 kg and a radius of 6.4 10246 meters. This demonstrates that the Earth produces a force of 9.8 N on a body with a mass of one kilogram.

What is the magnitude of the gravitational force between the earth and a 1 kg object on its surface mass of the Earth is and radius of the earth is?

As a result, the magnitude of the gravitational force between the earth and a $1kg$ item is determined to be $9.8N$ (newtons per kilogram of mass). Newton not only established the global rule of gravity, but he also established three other laws of motion.

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