plane:
I understand, but read what I wrote again.
Let me explain it step by step to make it easier for you to understand. First, the acceleration of an object of mass m subject to any force F is:
$$a = F/m$$
From this, we see that the acceleration is determined by (a) the magnitude of the force applied to the object, and (b) the mass of the object itself. This is called Newton's second law of motion.
Now, Newton's law of gravity says that the force on mass m due to some other mass M at distance r away from m is:
$$F =\frac{GMm}{r^2}$$
where G is a fundamental constant of nature. This is the force that acts on mass m (and also on mass M).
Strangely, you seem to agree with this law, all of a sudden, because you implicitly rely on it in your previous post. Yet, all the time in this thread you have been trying to dispute it. I think you're confused, but I hope this post helps you sort yourself out.
Now, if F is the force that acts on mass m, then the acceleration of mass m is:
$$a = F/m = \frac{GM}{r^2}$$
Interestingly, the mass m cancels out, so that the acceleration of mass m is determined by its distance from mass M and the mass of M itself. This is something specific to gravitation, whereas before I was making a more general point about force.
Now, the important thing to notice is that Newton's law of gravity doesn't specify that M must be a greater mass than m. In other words, the above argument is valid regardless of whether m or M is the greater mass.
This invalidates your silly argument that if m is greater than M it won't accelerate at all towards M.
Since you appear to agree that both Newton's law of gravity and Newton's second law are correct, I will now be interested to see if you still want to try to refute the above analysis. Certainly, you'll look like a fool if you now go on to refute a fact you just relied on a moment ago to make your argument.
Well?
No. You are the wrong one.
Whether it be an egg or an elephant, the acceleration rate towards the earth is the same. The earth's mass determines the rate of acceleration towards the earth.
Understand that and I will go through the rest of your nonsense.
I understand, but read what I wrote again.
Let me explain it step by step to make it easier for you to understand. First, the acceleration of an object of mass m subject to any force F is:
$$a = F/m$$
From this, we see that the acceleration is determined by (a) the magnitude of the force applied to the object, and (b) the mass of the object itself. This is called Newton's second law of motion.
Now, Newton's law of gravity says that the force on mass m due to some other mass M at distance r away from m is:
$$F =\frac{GMm}{r^2}$$
where G is a fundamental constant of nature. This is the force that acts on mass m (and also on mass M).
Strangely, you seem to agree with this law, all of a sudden, because you implicitly rely on it in your previous post. Yet, all the time in this thread you have been trying to dispute it. I think you're confused, but I hope this post helps you sort yourself out.
Now, if F is the force that acts on mass m, then the acceleration of mass m is:
$$a = F/m = \frac{GM}{r^2}$$
Interestingly, the mass m cancels out, so that the acceleration of mass m is determined by its distance from mass M and the mass of M itself. This is something specific to gravitation, whereas before I was making a more general point about force.
Now, the important thing to notice is that Newton's law of gravity doesn't specify that M must be a greater mass than m. In other words, the above argument is valid regardless of whether m or M is the greater mass.
This invalidates your silly argument that if m is greater than M it won't accelerate at all towards M.
Since you appear to agree that both Newton's law of gravity and Newton's second law are correct, I will now be interested to see if you still want to try to refute the above analysis. Certainly, you'll look like a fool if you now go on to refute a fact you just relied on a moment ago to make your argument.
Well?