Explain the Laws, and complexity of Newton's Law of motion.
Explain thoroughly in 5 paragraphs or more. Each paragraph Must have at least 4-5 sentences or more.
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Answer:
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newton's is the first law states that if a body is at rest or moving at a constant speed in a straight line
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lt well remain at rest or keep moving in a straight line at constant speed unless it is acted upon by a force
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this postulate is known as the law of inertia
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the laws of inertia was first formulated by Galileo galileo
Explanation:
Newton's laws of Motion;-
In the first law, an object will not change its motion unless a force acts on it. In the second law, the force on an object is equal to its mass times its acceleration. In the third law, when two objects interact, they apply forces to each other of equal magnitude and opposite direction.
Complexity;-
The concept of temperature-dependent size that I will use in this paper is due to Qi and Streicher [5]. Size and complexity are logically different concepts but for reasons that will become clear, over
paper is due to Qi and Streicher [5]. Size and complexity are logically different concepts but for reasons that will become clear, over the time period relevant for this paper the two are essentially indistinguishable. In order to minimize notation, and to avoid confusing
paper is due to Qi and Streicher [5]. Size and complexity are logically different concepts but for reasons that will become clear, over the time period relevant for this paper the two are essentially indistinguishable. In order to minimize notation, and to avoid confusing size with entropy, I will use the symbol C to represent both. The quantitative equivalence of size and complexity continues for times
quantitative equivalence of size and complexity continues for times of order the scrambling time, but by then the connection between
quantitative equivalence of size and complexity continues for times of order the scrambling time, but by then the connection between size and the motion of an infalling particle breaks down as the
quantitative equivalence of size and complexity continues for times of order the scrambling time, but by then the connection between size and the motion of an infalling particle breaks down as the particle reaches the stretched horizon.
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