Using Equations for Linear Motion at Constant Acceleration

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SUMMARY

The discussion focuses on the application of equations for linear motion at constant acceleration, specifically the equations x = x(initial) + V*t and V(av) = 1/2( V(initial) + V). The first equation is applicable for constant velocity motion, representing a special case where acceleration (a) equals zero. The second equation is crucial for scenarios involving constant acceleration, as it calculates average velocity and relates to distance covered over time. Both equations are foundational in understanding motion dynamics.

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Miike012
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When would I use the following equations?

x=x(initial) + V*t

V(av) = 1/2( V(initial) + V)

These equations are used for objects moving in a linear motion at constant acceleration correct?

my book says that I will most likely use the following equations...


but why are the two above equation not important?
 

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Miike012 said:
When would I use the following equations?

x=x(initial) + V*t
This one's for constant velocity motion. Note that it's a special case of the second equation on your list, when a = 0.

V(av) = 1/2( V(initial) + V)
This is good for constant acceleration. Note that it's related to the third equation on your list, which is just distance = average velocity X time.

These equations are used for objects moving in a linear motion at constant acceleration correct?
The first has acceleration = 0, but the second one is very useful.

my book says that I will most likely use the following equations...


but why are the two above equation not important?
They are already included, as I note above.
 

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