Which Law Determines the Strength of a Pull?

In summary, the conversation is discussing which law determines the strength of a pull between two objects. The options given are Newton's first, second, and third laws, as well as the law of universal gravitation. The individuals discussing the topic agree that the correct answer is Newton's law of universal gravitation since a pull is a force and this law is used to determine the magnitude of a force between objects. However, one person also brings up the fact that there are other forces in the universe besides gravitation.
  • #1
Tiven white
58
0

Homework Statement



Which law determines the strength of a pull between two objects
A. Newtons first law
B. Newtons second law
C. Newtons law of universal gravitation
D. Newtons third law

Homework Equations



None


The Attempt at a Solution



I say it is c because a pull is a force and the law of gravitation is used to tell the magnitude of a force between objects
 
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  • #2
Yes it is right:smile:
 
  • #3
My problem is that there are other forces in the universe than just gravitation. Otherwise I agree.
And formulating the OP with "gravitational pull" instead of just pull would make it a giveaway I suppse.
 
  • #4
BvU did you read the title?
 
  • #5
.

Your response is correct. Newton's law of universal gravitation, which states that the force of attraction between two objects is directly proportional to their masses and inversely proportional to the square of the distance between them, is the law that determines the strength of a pull between two objects. This law is a fundamental principle in physics and is essential in understanding the motion and interactions of objects in the universe.
 

FAQ: Which Law Determines the Strength of a Pull?

What is the law that determines the strength of a pull?

The law that determines the strength of a pull is known as Newton's Law of Universal Gravitation.

What does this law state?

This law states that every object in the universe attracts every other object with a force that is directly proportional to the product of their masses and inversely proportional to the square of the distance between them.

How does this law apply to everyday situations?

This law applies to everyday situations such as the force of gravity between objects on Earth, the motion of planets around the sun, and the attraction between the moon and Earth.

How is this law related to other laws of motion?

This law is related to other laws of motion, specifically Newton's laws of motion. It is a fundamental law of physics that explains the force of gravity and its effects on objects.

Are there any exceptions to this law?

While Newton's Law of Universal Gravitation is a fundamental law of physics, it does not account for extreme situations such as those involving black holes or objects traveling at the speed of light. In these scenarios, Einstein's theory of general relativity is needed to accurately describe the behavior of gravity.

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