How Do I Apply Basic Equations in 1-D Kinematics?

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Discussion Overview

The discussion revolves around understanding and applying basic equations in one-dimensional kinematics. Participants seek clarification on the use of formulas, their meanings, and their applications in solving kinematics problems, particularly those involving constant acceleration.

Discussion Character

  • Homework-related
  • Technical explanation

Main Points Raised

  • One participant expresses a need for help in understanding 1-D kinematics despite having read definitions and formulas.
  • Another participant asks for specific areas of confusion to provide targeted assistance.
  • A participant lists several kinematic equations and requests confirmation on their completeness for 1-D and 2-D kinematics.
  • It is noted by a participant that the listed equations are complete for 1-D kinematics problems with constant acceleration.
  • A breakdown of key quantities involved in kinematics problems is provided, including time, displacement, velocity, and acceleration, with an emphasis on the need to identify which quantities are given and which are sought in a problem.
  • Participants discuss the necessity of knowing at least three of the five key quantities to solve a 1-D kinematics problem.

Areas of Agreement / Disagreement

Participants generally agree on the importance of understanding the listed equations and the quantities involved in kinematics problems. However, the initial poster's specific areas of confusion remain unresolved, indicating that further clarification is needed.

Contextual Notes

Participants mention the assumption of constant acceleration and the initial conditions of displacement and time, but do not resolve how these assumptions might affect problem-solving in different scenarios.

TECH GEEK
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Can Anyone Help Me Understand Kinematics?

I just need to know a little more about 1-d kinematics.
Note: I have read the definition and the formulas but I still need help!

Thanks for any help! It is all gladly appreciated!
 
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Well, what is it exactly you don't understand? We can try to help you, sure, but we need to know where to start.
 


Just how to use the foumulas and what each one does also their names.

V = Vo + at
X - Xo = volt + .5at2
v2 = vo2 + 2a(X - Xo)
X - Xo = .5(Vo + V)t

Thanks again
Also if I am missing any fourmulas let me know
(I just want the formulas that relate to 1d and 2d kinematics)
 
Last edited:


TECH GEEK said:
Just how to use the foumulas and what each one does also their names.

V = Vo + at
X - Xo = volt + .5at2
v2 = vo2 + 2a(X - Xo)
X - Xo = .5(Vo + V)t

Thanks again
Also if I am missing any fourmulas let me know
(I just want the formulas that relate to 1d and 2d kinematics)
Your list is complete for 1d kinematics problems with constant acceleration.

For starters, you have to understand there are 4 distinct types of quantities that appear in these problems:
  • time
  • displacement
  • velocity, the rate of change of displacement
  • acceleration, the rate of change of velocity, assumed constant
We usually assume t=0 initially. Also, the initial displacement is often zero as well, or if not it should be given or somehow obvious from the problem statement.

So apart from initial time and displacement, there are 5 quantities of interest in kinematics problems with constant acceleration:
  • final time, t
  • final displacement, x
  • initial and final velocities, v0 and v
  • acceleration, a
You can approach any 1-d kinematics problem as follows:
  • Is the initial displacement x0 = 0, or something else?
  • Make a checklist of the 5 quantities t, x, v0, v, and a
  • Which of those 5 quantities are given in the problem statement?
  • Which of those 5 quantities are you asked to find?
  • Figure out which equation from your list contains the given quantities and asked-for quantity, and solve it.
Note: you must be given, or be able to figure out by other means, three of the 5 quantities. A 1-d kinematics problem can't be solved until you know the values of 3 of them.

Hope that helps, if there are more questions feel free to ask.
 
Last edited:

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