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Newton's Second Law of Motion is taught to most of us in high school as F=ma. But is it really that simple?
Hi guys, I'm back with the Second Law as promised. This time, we're discussing the common equation that we are often just told to memorise during school. F=ma is probably one of the most iconic equations in physics, but it isn't true in EVERY single scenario.
Let's not even consider relativity or quantum mechanics. Let's assume that the universe is purely classical, as Newton believed it to be all those years ago. EVEN THEN, F=ma is not correct in every situation. This is because Newton's Second Law of Motion ACTUALLY says that the net force on an object (F) is directly proportional to the rate of change of the object's momentum. This is discussed in more detail in the video, so what the hell are you doing reading this description?!
And yes, I know that halfway through the video I stop saying that F is proportional to the rate of change of momentum, and instead say that F is EQUAL to the rate of change of momentum. This is because when we use SI units, the proportionality constant is actually just 1. I didn't have time to explain this in the one minute that I'm limiting myself to for these videos.
Also, something I didn't have time to mention in the video is the fact that Newton's Second Law only applies to constant-mass systems. So why the whole tirade about an object which changes mass? Well, an OBJECT such as a rocket can change mass. When we apply Newton's Second Law to it, we also have to consider the exhaust gases from the rocket, so that we consider the entire SYSTEM, which has a constant mass. However, each component separately does have varying mass, so we need to ensure we don't assume that each bit of the system has a constant mass.
I hope you've seen my previous video where I talked about Newton's First Law of Motion in 1 minute as well. If you haven't already, check out this link • Newton's First Law of ...
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