What is the meaning of Matthematic Moddel

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Mathematical models are used to represent real-world phenomena through equations, providing definitive answers to specific problems. In the context of simulating a ball dropping from a height in a frictionless environment, the standard equations for position, velocity, and acceleration are provided. The position function is s(t) = 1/2gt^2 + v0t + h0, with velocity and acceleration defined accordingly. The acceleration due to gravity is typically -32 ft/sec or -9.8 m/sec. Understanding these models is crucial for accurately simulating physical scenarios.
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what is the meaning of Matthematic Moddel,
focusing on a certain problems will there be some other Matthematic Moddels ?
Can u help me to simulate a ball droping from h in frictionless ari with Matt Modd is
s=1/2gt^2
v=2gh

thank u
 
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I'm kind of confused on what you are asking. We make mathematical models to represent real world things in terms of an equation where we can get definitive answers, well hopefully.

By the way, the standand forms for the position, velocity, and acceleration functions for Earth are:

s(t) = \frac{1}{2}gt^2+v_{0}t+h_{0}

v(t) = gt + v_{0}

a(t) = g

That's for dropping something on earth, assuming no friction. You can use "a" as -32ft/sec or -9.8 m/sec.

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